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f1 (a[1](null) , a[21](98768.2546) )= 0
0
f2 (a[1](null) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[1](null) , a[21](98768.2546) )= 0
0
f1 (a[1](null) , a[22](-88754.15478) )= 0
0
f2 (a[1](null) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[1](null) , a[22](-88754.15478) )= 0
0
f1 (a[1](null) , a[23](1) )= 0
0
f2 (a[1](null) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[1](null) , a[23](1) )= 0
0
f1 (a[1](null) , a[24](-1) )= 0
0
f2 (a[1](null) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[1](null) , a[24](-1) )= 0
0
f1 (a[1](null) , a[25](0) )= 0
0
f2 (a[1](null) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[25](0) )= 0
0
f1 (a[1](null) , a[26](-2147483648) )= 0
0
f2 (a[1](null) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[1](null) , a[26](-2147483648) )= 0
0
f1 (a[1](null) , a[27](2147483648) )= 0
0
f2 (a[1](null) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[1](null) , a[27](2147483648) )= 0
0
f1 (a[1](null) , a[28](33554432) )= 0
0
f2 (a[1](null) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[1](null) , a[28](33554432) )= 0
0
f1 (a[1](null) , a[29](-33554432) )= 0
0
f2 (a[1](null) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[1](null) , a[29](-33554432) )= 0
0
f1 (a[1](null) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[1](null) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[1](null) , a[31](5e-324) )= 0
0
f2 (a[1](null) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[31](5e-324) )= 0
0
f1 (a[1](null) , a[32](NaN) )= 0
NaN
f2 (a[1](null) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[32](NaN) )= 0
0
f1 (a[1](null) , a[33](Infinity) )= 0
NaN
f2 (a[1](null) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[33](Infinity) )= 0
0
f1 (a[1](null) , a[34](-Infinity) )= 0
NaN
f2 (a[1](null) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[34](-Infinity) )= 0
0
f1 (a[1](null) , a[35](NaN) )= 0
NaN
f2 (a[1](null) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[35](NaN) )= 0
0
f1 (a[1](null) , a[36](0) )= 0
0
f2 (a[1](null) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[36](0) )= 0
0
f1 (a[1](null) , a[37](0) )= 0
0
f2 (a[1](null) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[37](0) )= 0
0
f1 (a[1](null) , a[38](0) )= 0
0
f2 (a[1](null) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[38](0) )= 0
0
f1 (a[1](null) , a[39](1) )= 0
0
f2 (a[1](null) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[1](null) , a[39](1) )= 0
0
f1 (a[1](null) , a[40](10) )= 0
0
f2 (a[1](null) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[1](null) , a[40](10) )= 0
0
f1 (a[1](null) , a[41](10.1) )= 0
0
f2 (a[1](null) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[1](null) , a[41](10.1) )= 0
0
f1 (a[1](null) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[1](null) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[1](null) , a[43](5e-324) )= 0
0
f2 (a[1](null) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[43](5e-324) )= 0
0
f1 (a[1](null) , a[44](NaN) )= 0
NaN
f2 (a[1](null) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[44](NaN) )= 0
0
f1 (a[1](null) , a[45](Infinity) )= 0
NaN
f2 (a[1](null) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[45](Infinity) )= 0
0
f1 (a[1](null) , a[46](-Infinity) )= 0
NaN
f2 (a[1](null) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[1](null) , a[46](-Infinity) )= 0
0
f1 (a[1](null) , a[47]() )= 0
0
f2 (a[1](null) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[47]() )= 0
0
f1 (a[1](null) , a[48](hello) )= 0
NaN
f2 (a[1](null) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[48](hello) )= 0
0
f1 (a[1](null) , a[49](hello) )= 0
NaN
f2 (a[1](null) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[49](hello) )= 0
0
f1 (a[1](null) , a[50](+0) )= 0
0
f2 (a[1](null) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[50](+0) )= 0
0
f1 (a[1](null) , a[51](-0) )= 0
0
f2 (a[1](null) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[51](-0) )= 0
0
f1 (a[1](null) , a[52](0) )= 0
0
f2 (a[1](null) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[52](0) )= 0
0
f1 (a[1](null) , a[53](1) )= 0
0
f2 (a[1](null) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[1](null) , a[53](1) )= 0
0
f1 (a[1](null) , a[54](10.0) )= 0
0
f2 (a[1](null) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[1](null) , a[54](10.0) )= 0
0
f1 (a[1](null) , a[55](10.1) )= 0
0
f2 (a[1](null) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[1](null) , a[55](10.1) )= 0
0
f1 (a[1](null) , a[56]() )= 0
0
f2 (a[1](null) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[1](null) , a[56]() )= 0
0
f1 (a[1](null) , a[57](hello) )= 0
NaN
f2 (a[1](null) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[57](hello) )= 0
0
f1 (a[1](null) , a[58](hello) )= 0
NaN
f2 (a[1](null) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[58](hello) )= 0
0
f1 (a[1](null) , a[59]([object Object]) )= 0
NaN
f2 (a[1](null) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[59]([object Object]) )= 0
0
f1 (a[1](null) , a[60](1,2,3) )= 0
NaN
f2 (a[1](null) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[60](1,2,3) )= 0
0
f1 (a[1](null) , a[61]([object Object]) )= 0
NaN
f2 (a[1](null) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[61]([object Object]) )= 0
0
f1 (a[1](null) , a[62](1,2,3) )= 0
NaN
f2 (a[1](null) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[62](1,2,3) )= 0
0
f1 (a[1](null) , a[63](function foo() {}) )= 0
NaN
f2 (a[1](null) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[1](null) , a[63](function foo() {}) )= 0
0
f1 (a[2](true) , a[0](undefined) )= 10
NaN
f2 (a[2](true) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[0](undefined) )= 10
0
f1 (a[2](true) , a[1](null) )= 10
0.18181818181818182
f2 (a[2](true) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[1](null) )= 10
0
f1 (a[2](true) , a[2](true) )= 10
0.38181818181818183
f2 (a[2](true) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[2](true) )= 10
0
f1 (a[2](true) , a[3](false) )= 10
0.18181818181818182
f2 (a[2](true) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[3](false) )= 10
0
f1 (a[2](true) , a[4](true) )= 10
0.38181818181818183
f2 (a[2](true) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[4](true) )= 10
0
f1 (a[2](true) , a[5](false) )= 10
0.18181818181818182
f2 (a[2](true) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[5](false) )= 10
0
f1 (a[2](true) , a[6](NaN) )= 10
NaN
f2 (a[2](true) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[6](NaN) )= 10
0
f1 (a[2](true) , a[7](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[7](0) )= 10
0
f1 (a[2](true) , a[8](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[8](0) )= 10
0
f1 (a[2](true) , a[9](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[9](0) )= 10
0
f1 (a[2](true) , a[10](1) )= 10
0.38181818181818183
f2 (a[2](true) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[10](1) )= 10
0
f1 (a[2](true) , a[11](10) )= 10
2
f2 (a[2](true) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[2](true) , a[11](10) )= 10
0
f1 (a[2](true) , a[12](10.1) )= 10
2.018181818181818
f2 (a[2](true) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[2](true) , a[12](10.1) )= 10
0
f1 (a[2](true) , a[13](-1) )= 0
0
f2 (a[2](true) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[2](true) , a[13](-1) )= 10
0
f1 (a[2](true) , a[14](-5) )= 10
f2 (a[2](true) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[2](true) , a[14](-5) )= 10
0
f1 (a[2](true) , a[15](5) )= 10
1.0909090909090908
f2 (a[2](true) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[2](true) , a[15](5) )= 10
0
f1 (a[2](true) , a[16](124) )= 10
22.727272727272726
f2 (a[2](true) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[2](true) , a[16](124) )= 10
0
f1 (a[2](true) , a[17](248) )= 10
45.27272727272727
f2 (a[2](true) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[2](true) , a[17](248) )= 10
0
f1 (a[2](true) , a[18](654) )= 10
119.0909090909091
f2 (a[2](true) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[2](true) , a[18](654) )= 10
0
f1 (a[2](true) , a[19](987) )= 10
179.63636363636365
f2 (a[2](true) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[2](true) , a[19](987) )= 10
0
f1 (a[2](true) , a[20](-1026) )= 10
f2 (a[2](true) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[2](true) , a[20](-1026) )= 10
0
f1 (a[2](true) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[2](true) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[2](true) , a[21](98768.2546) )= 10
0
f1 (a[2](true) , a[22](-88754.15478) )= 10
f2 (a[2](true) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[2](true) , a[22](-88754.15478) )= 10
0
f1 (a[2](true) , a[23](1) )= 10
0.38181818181818183
f2 (a[2](true) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[23](1) )= 10
0
f1 (a[2](true) , a[24](-1) )= 0
0
f2 (a[2](true) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[2](true) , a[24](-1) )= 10
0
f1 (a[2](true) , a[25](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[25](0) )= 10
0
f1 (a[2](true) , a[26](-2147483648) )= 10
f2 (a[2](true) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[2](true) , a[26](-2147483648) )= 10
0
f1 (a[2](true) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[2](true) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[2](true) , a[27](2147483648) )= 10
0
f1 (a[2](true) , a[28](33554432) )= 10
6100806
f2 (a[2](true) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[2](true) , a[28](33554432) )= 10
0
f1 (a[2](true) , a[29](-33554432) )= 10
f2 (a[2](true) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[2](true) , a[29](-33554432) )= 10
0
f1 (a[2](true) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[2](true) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[2](true) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[2](true) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[2](true) , a[31](5e-324) )= 10
0
f1 (a[2](true) , a[32](NaN) )= 10
NaN
f2 (a[2](true) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[32](NaN) )= 10
0
f1 (a[2](true) , a[33](Infinity) )= 10
Infinity
f2 (a[2](true) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[33](Infinity) )= 10
0
f1 (a[2](true) , a[34](-Infinity) )= 10
-Infinity
f2 (a[2](true) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[34](-Infinity) )= 10
0
f1 (a[2](true) , a[35](NaN) )= 10
NaN
f2 (a[2](true) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[35](NaN) )= 10
0
f1 (a[2](true) , a[36](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[36](0) )= 10
0
f1 (a[2](true) , a[37](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[37](0) )= 10
0
f1 (a[2](true) , a[38](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[38](0) )= 10
0
f1 (a[2](true) , a[39](1) )= 10
0.38181818181818183
f2 (a[2](true) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[39](1) )= 10
0
f1 (a[2](true) , a[40](10) )= 10
2
f2 (a[2](true) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[2](true) , a[40](10) )= 10
0
f1 (a[2](true) , a[41](10.1) )= 10
2.018181818181818
f2 (a[2](true) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[2](true) , a[41](10.1) )= 10
0
f1 (a[2](true) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[2](true) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[2](true) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[2](true) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[2](true) , a[43](5e-324) )= 10
0
f1 (a[2](true) , a[44](NaN) )= 10
NaN
f2 (a[2](true) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[44](NaN) )= 10
0
f1 (a[2](true) , a[45](Infinity) )= 10
Infinity
f2 (a[2](true) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[45](Infinity) )= 10
0
f1 (a[2](true) , a[46](-Infinity) )= 10
-Infinity
f2 (a[2](true) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[2](true) , a[46](-Infinity) )= 10
0
f1 (a[2](true) , a[47]() )= 10
0.18181818181818182
f2 (a[2](true) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[47]() )= 10
0
f1 (a[2](true) , a[48](hello) )= 10
NaN
f2 (a[2](true) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[48](hello) )= 10
0
f1 (a[2](true) , a[49](hello) )= 10
NaN
f2 (a[2](true) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[49](hello) )= 10
0
f1 (a[2](true) , a[50](+0) )= 10
0.18181818181818182
f2 (a[2](true) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[50](+0) )= 10
0
f1 (a[2](true) , a[51](-0) )= 10
0.18181818181818182
f2 (a[2](true) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[51](-0) )= 10
0
f1 (a[2](true) , a[52](0) )= 10
0.18181818181818182
f2 (a[2](true) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[52](0) )= 10
0
f1 (a[2](true) , a[53](1) )= 10
0.38181818181818183
f2 (a[2](true) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[2](true) , a[53](1) )= 10
0
f1 (a[2](true) , a[54](10.0) )= 10
2
f2 (a[2](true) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[2](true) , a[54](10.0) )= 10
0
f1 (a[2](true) , a[55](10.1) )= 10
2.018181818181818
f2 (a[2](true) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[2](true) , a[55](10.1) )= 10
0
f1 (a[2](true) , a[56]() )= 10
0.18181818181818182
f2 (a[2](true) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[2](true) , a[56]() )= 10
0
f1 (a[2](true) , a[57](hello) )= 10
NaN
f2 (a[2](true) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[57](hello) )= 10
0
f1 (a[2](true) , a[58](hello) )= 10
NaN
f2 (a[2](true) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[58](hello) )= 10
0
f1 (a[2](true) , a[59]([object Object]) )= 10
NaN
f2 (a[2](true) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[59]([object Object]) )= 10
0
f1 (a[2](true) , a[60](1,2,3) )= 10
NaN
f2 (a[2](true) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[60](1,2,3) )= 10
0
f1 (a[2](true) , a[61]([object Object]) )= 10
NaN
f2 (a[2](true) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[61]([object Object]) )= 10
0
f1 (a[2](true) , a[62](1,2,3) )= 10
NaN
f2 (a[2](true) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[62](1,2,3) )= 10
0
f1 (a[2](true) , a[63](function foo() {}) )= 10
NaN
f2 (a[2](true) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[2](true) , a[63](function foo() {}) )= 10
0
f1 (a[3](false) , a[0](undefined) )= 0
NaN
f2 (a[3](false) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[0](undefined) )= 0
0
f1 (a[3](false) , a[1](null) )= 0
0
f2 (a[3](false) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[1](null) )= 0
0
f1 (a[3](false) , a[2](true) )= 0
0
f2 (a[3](false) , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[2](true) )= 0
0
f1 (a[3](false) , a[3](false) )= 0
0
f2 (a[3](false) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[3](false) )= 0
0
f1 (a[3](false) , a[4](true) )= 0
0
f2 (a[3](false) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[4](true) )= 0
0
f1 (a[3](false) , a[5](false) )= 0
0
f2 (a[3](false) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[5](false) )= 0
0
f1 (a[3](false) , a[6](NaN) )= 0
NaN
f2 (a[3](false) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[6](NaN) )= 0
0
f1 (a[3](false) , a[7](0) )= 0
0
f2 (a[3](false) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[7](0) )= 0
0
f1 (a[3](false) , a[8](0) )= 0
0
f2 (a[3](false) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[8](0) )= 0
0
f1 (a[3](false) , a[9](0) )= 0
0
f2 (a[3](false) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[9](0) )= 0
0
f1 (a[3](false) , a[10](1) )= 0
0
f2 (a[3](false) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[10](1) )= 0
0
f1 (a[3](false) , a[11](10) )= 0
0
f2 (a[3](false) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[3](false) , a[11](10) )= 0
0
f1 (a[3](false) , a[12](10.1) )= 0
0
f2 (a[3](false) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[3](false) , a[12](10.1) )= 0
0
f1 (a[3](false) , a[13](-1) )= 0
0
f2 (a[3](false) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[13](-1) )= 0
0
f1 (a[3](false) , a[14](-5) )= 0
0
f2 (a[3](false) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[3](false) , a[14](-5) )= 0
0
f1 (a[3](false) , a[15](5) )= 0
0
f2 (a[3](false) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[3](false) , a[15](5) )= 0
0
f1 (a[3](false) , a[16](124) )= 0
0
f2 (a[3](false) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[3](false) , a[16](124) )= 0
0
f1 (a[3](false) , a[17](248) )= 0
0
f2 (a[3](false) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[3](false) , a[17](248) )= 0
0
f1 (a[3](false) , a[18](654) )= 0
0
f2 (a[3](false) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[3](false) , a[18](654) )= 0
0
f1 (a[3](false) , a[19](987) )= 0
0
f2 (a[3](false) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[3](false) , a[19](987) )= 0
0
f1 (a[3](false) , a[20](-1026) )= 0
0
f2 (a[3](false) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[3](false) , a[20](-1026) )= 0
0
f1 (a[3](false) , a[21](98768.2546) )= 0
0
f2 (a[3](false) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[3](false) , a[21](98768.2546) )= 0
0
f1 (a[3](false) , a[22](-88754.15478) )= 0
0
f2 (a[3](false) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[3](false) , a[22](-88754.15478) )= 0
0
f1 (a[3](false) , a[23](1) )= 0
0
f2 (a[3](false) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[23](1) )= 0
0
f1 (a[3](false) , a[24](-1) )= 0
0
f2 (a[3](false) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[24](-1) )= 0
0
f1 (a[3](false) , a[25](0) )= 0
0
f2 (a[3](false) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[25](0) )= 0
0
f1 (a[3](false) , a[26](-2147483648) )= 0
0
f2 (a[3](false) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[3](false) , a[26](-2147483648) )= 0
0
f1 (a[3](false) , a[27](2147483648) )= 0
0
f2 (a[3](false) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[3](false) , a[27](2147483648) )= 0
0
f1 (a[3](false) , a[28](33554432) )= 0
0
f2 (a[3](false) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[3](false) , a[28](33554432) )= 0
0
f1 (a[3](false) , a[29](-33554432) )= 0
0
f2 (a[3](false) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[3](false) , a[29](-33554432) )= 0
0
f1 (a[3](false) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[3](false) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[3](false) , a[31](5e-324) )= 0
0
f2 (a[3](false) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[31](5e-324) )= 0
0
f1 (a[3](false) , a[32](NaN) )= 0
NaN
f2 (a[3](false) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[32](NaN) )= 0
0
f1 (a[3](false) , a[33](Infinity) )= 0
NaN
f2 (a[3](false) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[33](Infinity) )= 0
0
f1 (a[3](false) , a[34](-Infinity) )= 0
NaN
f2 (a[3](false) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[34](-Infinity) )= 0
0
f1 (a[3](false) , a[35](NaN) )= 0
NaN
f2 (a[3](false) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[35](NaN) )= 0
0
f1 (a[3](false) , a[36](0) )= 0
0
f2 (a[3](false) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[36](0) )= 0
0
f1 (a[3](false) , a[37](0) )= 0
0
f2 (a[3](false) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[37](0) )= 0
0
f1 (a[3](false) , a[38](0) )= 0
0
f2 (a[3](false) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[38](0) )= 0
0
f1 (a[3](false) , a[39](1) )= 0
0
f2 (a[3](false) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[39](1) )= 0
0
f1 (a[3](false) , a[40](10) )= 0
0
f2 (a[3](false) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[3](false) , a[40](10) )= 0
0
f1 (a[3](false) , a[41](10.1) )= 0
0
f2 (a[3](false) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[3](false) , a[41](10.1) )= 0
0
f1 (a[3](false) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[3](false) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[3](false) , a[43](5e-324) )= 0
0
f2 (a[3](false) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[43](5e-324) )= 0
0
f1 (a[3](false) , a[44](NaN) )= 0
NaN
f2 (a[3](false) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[44](NaN) )= 0
0
f1 (a[3](false) , a[45](Infinity) )= 0
NaN
f2 (a[3](false) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[45](Infinity) )= 0
0
f1 (a[3](false) , a[46](-Infinity) )= 0
NaN
f2 (a[3](false) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[3](false) , a[46](-Infinity) )= 0
0
f1 (a[3](false) , a[47]() )= 0
0
f2 (a[3](false) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[47]() )= 0
0
f1 (a[3](false) , a[48](hello) )= 0
NaN
f2 (a[3](false) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[48](hello) )= 0
0
f1 (a[3](false) , a[49](hello) )= 0
NaN
f2 (a[3](false) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[49](hello) )= 0
0
f1 (a[3](false) , a[50](+0) )= 0
0
f2 (a[3](false) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[50](+0) )= 0
0
f1 (a[3](false) , a[51](-0) )= 0
0
f2 (a[3](false) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[51](-0) )= 0
0
f1 (a[3](false) , a[52](0) )= 0
0
f2 (a[3](false) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[52](0) )= 0
0
f1 (a[3](false) , a[53](1) )= 0
0
f2 (a[3](false) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[3](false) , a[53](1) )= 0
0
f1 (a[3](false) , a[54](10.0) )= 0
0
f2 (a[3](false) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[3](false) , a[54](10.0) )= 0
0
f1 (a[3](false) , a[55](10.1) )= 0
0
f2 (a[3](false) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[3](false) , a[55](10.1) )= 0
0
f1 (a[3](false) , a[56]() )= 0
0
f2 (a[3](false) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[3](false) , a[56]() )= 0
0
f1 (a[3](false) , a[57](hello) )= 0
NaN
f2 (a[3](false) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[57](hello) )= 0
0
f1 (a[3](false) , a[58](hello) )= 0
NaN
f2 (a[3](false) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[58](hello) )= 0
0
f1 (a[3](false) , a[59]([object Object]) )= 0
NaN
f2 (a[3](false) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[59]([object Object]) )= 0
0
f1 (a[3](false) , a[60](1,2,3) )= 0
NaN
f2 (a[3](false) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[60](1,2,3) )= 0
0
f1 (a[3](false) , a[61]([object Object]) )= 0
NaN
f2 (a[3](false) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[61]([object Object]) )= 0
0
f1 (a[3](false) , a[62](1,2,3) )= 0
NaN
f2 (a[3](false) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[62](1,2,3) )= 0
0
f1 (a[3](false) , a[63](function foo() {}) )= 0
NaN
f2 (a[3](false) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[3](false) , a[63](function foo() {}) )= 0
0
f1 (a[4](true) , a[0](undefined) )= 10
NaN
f2 (a[4](true) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[0](undefined) )= 10
0
f1 (a[4](true) , a[1](null) )= 10
0.18181818181818182
f2 (a[4](true) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[1](null) )= 10
0
f1 (a[4](true) , a[2](true) )= 10
0.38181818181818183
f2 (a[4](true) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[2](true) )= 10
0
f1 (a[4](true) , a[3](false) )= 10
0.18181818181818182
f2 (a[4](true) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[3](false) )= 10
0
f1 (a[4](true) , a[4](true) )= 10
0.38181818181818183
f2 (a[4](true) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[4](true) )= 10
0
f1 (a[4](true) , a[5](false) )= 10
0.18181818181818182
f2 (a[4](true) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[5](false) )= 10
0
f1 (a[4](true) , a[6](NaN) )= 10
NaN
f2 (a[4](true) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[6](NaN) )= 10
0
f1 (a[4](true) , a[7](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[7](0) )= 10
0
f1 (a[4](true) , a[8](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[8](0) )= 10
0
f1 (a[4](true) , a[9](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[9](0) )= 10
0
f1 (a[4](true) , a[10](1) )= 10
0.38181818181818183
f2 (a[4](true) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[10](1) )= 10
0
f1 (a[4](true) , a[11](10) )= 10
2
f2 (a[4](true) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[4](true) , a[11](10) )= 10
0
f1 (a[4](true) , a[12](10.1) )= 10
2.018181818181818
f2 (a[4](true) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[4](true) , a[12](10.1) )= 10
0
f1 (a[4](true) , a[13](-1) )= 0
0
f2 (a[4](true) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[4](true) , a[13](-1) )= 10
0
f1 (a[4](true) , a[14](-5) )= 10
f2 (a[4](true) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[4](true) , a[14](-5) )= 10
0
f1 (a[4](true) , a[15](5) )= 10
1.0909090909090908
f2 (a[4](true) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[4](true) , a[15](5) )= 10
0
f1 (a[4](true) , a[16](124) )= 10
22.727272727272726
f2 (a[4](true) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[4](true) , a[16](124) )= 10
0
f1 (a[4](true) , a[17](248) )= 10
45.27272727272727
f2 (a[4](true) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[4](true) , a[17](248) )= 10
0
f1 (a[4](true) , a[18](654) )= 10
119.0909090909091
f2 (a[4](true) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[4](true) , a[18](654) )= 10
0
f1 (a[4](true) , a[19](987) )= 10
179.63636363636365
f2 (a[4](true) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[4](true) , a[19](987) )= 10
0
f1 (a[4](true) , a[20](-1026) )= 10
f2 (a[4](true) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[4](true) , a[20](-1026) )= 10
0
f1 (a[4](true) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[4](true) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[4](true) , a[21](98768.2546) )= 10
0
f1 (a[4](true) , a[22](-88754.15478) )= 10
f2 (a[4](true) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[4](true) , a[22](-88754.15478) )= 10
0
f1 (a[4](true) , a[23](1) )= 10
0.38181818181818183
f2 (a[4](true) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[23](1) )= 10
0
f1 (a[4](true) , a[24](-1) )= 0
0
f2 (a[4](true) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[4](true) , a[24](-1) )= 10
0
f1 (a[4](true) , a[25](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[25](0) )= 10
0
f1 (a[4](true) , a[26](-2147483648) )= 10
f2 (a[4](true) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[4](true) , a[26](-2147483648) )= 10
0
f1 (a[4](true) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[4](true) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[4](true) , a[27](2147483648) )= 10
0
f1 (a[4](true) , a[28](33554432) )= 10
6100806
f2 (a[4](true) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[4](true) , a[28](33554432) )= 10
0
f1 (a[4](true) , a[29](-33554432) )= 10
f2 (a[4](true) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[4](true) , a[29](-33554432) )= 10
0
f1 (a[4](true) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[4](true) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[4](true) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[4](true) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[4](true) , a[31](5e-324) )= 10
0
f1 (a[4](true) , a[32](NaN) )= 10
NaN
f2 (a[4](true) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[32](NaN) )= 10
0
f1 (a[4](true) , a[33](Infinity) )= 10
Infinity
f2 (a[4](true) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[33](Infinity) )= 10
0
f1 (a[4](true) , a[34](-Infinity) )= 10
-Infinity
f2 (a[4](true) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[34](-Infinity) )= 10
0
f1 (a[4](true) , a[35](NaN) )= 10
NaN
f2 (a[4](true) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[35](NaN) )= 10
0
f1 (a[4](true) , a[36](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[36](0) )= 10
0
f1 (a[4](true) , a[37](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[37](0) )= 10
0
f1 (a[4](true) , a[38](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[38](0) )= 10
0
f1 (a[4](true) , a[39](1) )= 10
0.38181818181818183
f2 (a[4](true) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[39](1) )= 10
0
f1 (a[4](true) , a[40](10) )= 10
2
f2 (a[4](true) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[4](true) , a[40](10) )= 10
0
f1 (a[4](true) , a[41](10.1) )= 10
2.018181818181818
f2 (a[4](true) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[4](true) , a[41](10.1) )= 10
0
f1 (a[4](true) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[4](true) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[4](true) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[4](true) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[4](true) , a[43](5e-324) )= 10
0
f1 (a[4](true) , a[44](NaN) )= 10
NaN
f2 (a[4](true) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[44](NaN) )= 10
0
f1 (a[4](true) , a[45](Infinity) )= 10
Infinity
f2 (a[4](true) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[45](Infinity) )= 10
0
f1 (a[4](true) , a[46](-Infinity) )= 10
-Infinity
f2 (a[4](true) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[4](true) , a[46](-Infinity) )= 10
0
f1 (a[4](true) , a[47]() )= 10
0.18181818181818182
f2 (a[4](true) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[47]() )= 10
0
f1 (a[4](true) , a[48](hello) )= 10
NaN
f2 (a[4](true) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[48](hello) )= 10
0
f1 (a[4](true) , a[49](hello) )= 10
NaN
f2 (a[4](true) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[49](hello) )= 10
0
f1 (a[4](true) , a[50](+0) )= 10
0.18181818181818182
f2 (a[4](true) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[50](+0) )= 10
0
f1 (a[4](true) , a[51](-0) )= 10
0.18181818181818182
f2 (a[4](true) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[51](-0) )= 10
0
f1 (a[4](true) , a[52](0) )= 10
0.18181818181818182
f2 (a[4](true) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[52](0) )= 10
0
f1 (a[4](true) , a[53](1) )= 10
0.38181818181818183
f2 (a[4](true) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[4](true) , a[53](1) )= 10
0
f1 (a[4](true) , a[54](10.0) )= 10
2
f2 (a[4](true) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[4](true) , a[54](10.0) )= 10
0
f1 (a[4](true) , a[55](10.1) )= 10
2.018181818181818
f2 (a[4](true) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[4](true) , a[55](10.1) )= 10
0
f1 (a[4](true) , a[56]() )= 10
0.18181818181818182
f2 (a[4](true) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[4](true) , a[56]() )= 10
0
f1 (a[4](true) , a[57](hello) )= 10
NaN
f2 (a[4](true) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[57](hello) )= 10
0
f1 (a[4](true) , a[58](hello) )= 10
NaN
f2 (a[4](true) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[58](hello) )= 10
0
f1 (a[4](true) , a[59]([object Object]) )= 10
NaN
f2 (a[4](true) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[59]([object Object]) )= 10
0
f1 (a[4](true) , a[60](1,2,3) )= 10
NaN
f2 (a[4](true) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[60](1,2,3) )= 10
0
f1 (a[4](true) , a[61]([object Object]) )= 10
NaN
f2 (a[4](true) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[61]([object Object]) )= 10
0
f1 (a[4](true) , a[62](1,2,3) )= 10
NaN
f2 (a[4](true) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[62](1,2,3) )= 10
0
f1 (a[4](true) , a[63](function foo() {}) )= 10
NaN
f2 (a[4](true) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[4](true) , a[63](function foo() {}) )= 10
0
f1 (a[5](false) , a[0](undefined) )= 0
NaN
f2 (a[5](false) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[5](false) , a[0](undefined) )= 0
0
f1 (a[5](false) , a[1](null) )= 0
0
f2 (a[5](false) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[1](null) )= 0
0
f1 (a[5](false) , a[2](true) )= 0
0
f2 (a[5](false) , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[5](false) , a[2](true) )= 0
0
f1 (a[5](false) , a[3](false) )= 0
0
f2 (a[5](false) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[3](false) )= 0
0
f1 (a[5](false) , a[4](true) )= 0
0
f2 (a[5](false) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[5](false) , a[4](true) )= 0
0
f1 (a[5](false) , a[5](false) )= 0
0
f2 (a[5](false) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[5](false) )= 0
0
f1 (a[5](false) , a[6](NaN) )= 0
NaN
f2 (a[5](false) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[5](false) , a[6](NaN) )= 0
0
f1 (a[5](false) , a[7](0) )= 0
0
f2 (a[5](false) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[7](0) )= 0
0
f1 (a[5](false) , a[8](0) )= 0
0
f2 (a[5](false) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[8](0) )= 0
0
f1 (a[5](false) , a[9](0) )= 0
0
f2 (a[5](false) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[5](false) , a[9](0) )= 0
0
f1 (a[5](false) , a[10](1) )= 0
0
f2 (a[5](false) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[5](false) , a[10](1) )= 0
0
f1 (a[5](false) , a[11](10) )= 0
0
f2 (a[5](false) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[5](false) , a[11](10) )= 0
0
f1 (a[5](false) , a[12](10.1) )= 0
0
f2 (a[5](false) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[5](false) , a[12](10.1) )= 0
0
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0.18181818181818182
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28.18181818181818
0
0
18.18181818181818
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0
f1 (a[7](0) , a[55](10.1) )= 0
0
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28.647272727272725
0
0
18.547272727272723
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0
0
0
0
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NaN
0
0
NaN
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0
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NaN
0
0
NaN
0 NaN
f3 (a[7](0) , a[58](hello) )= 0
0
f1 (a[7](0) , a[59]([object Object]) )= 0
NaN
f2 (a[7](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[7](0) , a[59]([object Object]) )= 0
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NaN
0
0
NaN
0 NaN
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0
f1 (a[7](0) , a[61]([object Object]) )= 0
NaN
f2 (a[7](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[7](0) , a[61]([object Object]) )= 0
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NaN
0
0
NaN
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NaN
0
0
NaN
0 NaN
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NaN
0
0
NaN
0 NaN
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0
0
0
0
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1.1818181818181818
0
0
0.18181818181818182
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0
0
0
0
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1.1818181818181818
0
0
0.18181818181818182
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0
0
0
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NaN
0
0
NaN
0 NaN
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0
0
0
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0
0
0
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0
0
0
0
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1.1818181818181818
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0
0.18181818181818182
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0
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28.18181818181818
0
0
18.18181818181818
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28.647272727272725
0
0
18.547272727272723
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0
0
0.18181818181818182
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0
0
4.545454545454545
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9.545454545454545
0
0
4.545454545454545
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2919.636363636364
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0
2795.636363636364
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11430.545454545455
0
0
11182.545454545455
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78420.54545454545
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0
77766.54545454545
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178108.63636363638
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0
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190369.63636363635
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0
191395.63636363635
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1.1818181818181818
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0
0.18181818181818182
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0
0.18181818181818182
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838488366986797800
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0
0
Infinity
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1.1818181818181818
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0.18181818181818182
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28.18181818181818
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18.18181818181818
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28.647272727272725
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18.547272727272723
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Infinity
0
0
Infinity
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1.1818181818181818
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0.18181818181818182
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28.18181818181818
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18.18181818181818
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28.647272727272725
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18.547272727272723
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NaN
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NaN
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NaN
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NaN
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NaN
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0
NaN
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NaN
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NaN
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NaN
0
0
NaN
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NaN
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NaN
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NaN
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NaN
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NaN
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NaN
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1.1818181818181818
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0.18181818181818182
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0
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1.1818181818181818
0
0
0.18181818181818182
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0
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0
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NaN
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NaN
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NaN
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0
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0
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0
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0
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1.1818181818181818
0
0
0.18181818181818182
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0
f1 (a[9](0) , a[11](10) )= 0
0
f2 (a[9](0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[9](0) , a[11](10) )= 0
0
f1 (a[9](0) , a[12](10.1) )= 0
0
f2 (a[9](0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[9](0) , a[12](10.1) )= 0
0
f1 (a[9](0) , a[13](-1) )= 0
0
f2 (a[9](0) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[9](0) , a[13](-1) )= 0
0
f1 (a[9](0) , a[14](-5) )= 0
0
f2 (a[9](0) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[9](0) , a[14](-5) )= 0
0
f1 (a[9](0) , a[15](5) )= 0
0
f2 (a[9](0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[9](0) , a[15](5) )= 0
0
f1 (a[9](0) , a[16](124) )= 0
0
f2 (a[9](0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[9](0) , a[16](124) )= 0
0
f1 (a[9](0) , a[17](248) )= 0
0
f2 (a[9](0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[9](0) , a[17](248) )= 0
0
f1 (a[9](0) , a[18](654) )= 0
0
f2 (a[9](0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[9](0) , a[18](654) )= 0
0
f1 (a[9](0) , a[19](987) )= 0
0
f2 (a[9](0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[9](0) , a[19](987) )= 0
0
f1 (a[9](0) , a[20](-1026) )= 0
0
f2 (a[9](0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[9](0) , a[20](-1026) )= 0
0
f1 (a[9](0) , a[21](98768.2546) )= 0
0
f2 (a[9](0) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[9](0) , a[21](98768.2546) )= 0
0
f1 (a[9](0) , a[22](-88754.15478) )= 0
0
f2 (a[9](0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[9](0) , a[22](-88754.15478) )= 0
0
f1 (a[9](0) , a[23](1) )= 0
0
f2 (a[9](0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[9](0) , a[23](1) )= 0
0
f1 (a[9](0) , a[24](-1) )= 0
0
f2 (a[9](0) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[9](0) , a[24](-1) )= 0
0
f1 (a[9](0) , a[25](0) )= 0
0
f2 (a[9](0) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[25](0) )= 0
0
f1 (a[9](0) , a[26](-2147483648) )= 0
0
f2 (a[9](0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[9](0) , a[26](-2147483648) )= 0
0
f1 (a[9](0) , a[27](2147483648) )= 0
0
f2 (a[9](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[9](0) , a[27](2147483648) )= 0
0
f1 (a[9](0) , a[28](33554432) )= 0
0
f2 (a[9](0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[9](0) , a[28](33554432) )= 0
0
f1 (a[9](0) , a[29](-33554432) )= 0
0
f2 (a[9](0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[9](0) , a[29](-33554432) )= 0
0
f1 (a[9](0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[9](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[9](0) , a[31](5e-324) )= 0
0
f2 (a[9](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[31](5e-324) )= 0
0
f1 (a[9](0) , a[32](NaN) )= 0
NaN
f2 (a[9](0) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[32](NaN) )= 0
0
f1 (a[9](0) , a[33](Infinity) )= 0
NaN
f2 (a[9](0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[33](Infinity) )= 0
0
f1 (a[9](0) , a[34](-Infinity) )= 0
NaN
f2 (a[9](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[34](-Infinity) )= 0
0
f1 (a[9](0) , a[35](NaN) )= 0
NaN
f2 (a[9](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[35](NaN) )= 0
0
f1 (a[9](0) , a[36](0) )= 0
0
f2 (a[9](0) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[36](0) )= 0
0
f1 (a[9](0) , a[37](0) )= 0
0
f2 (a[9](0) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[37](0) )= 0
0
f1 (a[9](0) , a[38](0) )= 0
0
f2 (a[9](0) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[38](0) )= 0
0
f1 (a[9](0) , a[39](1) )= 0
0
f2 (a[9](0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[9](0) , a[39](1) )= 0
0
f1 (a[9](0) , a[40](10) )= 0
0
f2 (a[9](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[9](0) , a[40](10) )= 0
0
f1 (a[9](0) , a[41](10.1) )= 0
0
f2 (a[9](0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[9](0) , a[41](10.1) )= 0
0
f1 (a[9](0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[9](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[9](0) , a[43](5e-324) )= 0
0
f2 (a[9](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[43](5e-324) )= 0
0
f1 (a[9](0) , a[44](NaN) )= 0
NaN
f2 (a[9](0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[44](NaN) )= 0
0
f1 (a[9](0) , a[45](Infinity) )= 0
NaN
f2 (a[9](0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[45](Infinity) )= 0
0
f1 (a[9](0) , a[46](-Infinity) )= 0
NaN
f2 (a[9](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[9](0) , a[46](-Infinity) )= 0
0
f1 (a[9](0) , a[47]() )= 0
0
f2 (a[9](0) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[47]() )= 0
0
f1 (a[9](0) , a[48](hello) )= 0
NaN
f2 (a[9](0) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[48](hello) )= 0
0
f1 (a[9](0) , a[49](hello) )= 0
NaN
f2 (a[9](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[49](hello) )= 0
0
f1 (a[9](0) , a[50](+0) )= 0
0
f2 (a[9](0) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[50](+0) )= 0
0
f1 (a[9](0) , a[51](-0) )= 0
0
f2 (a[9](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[51](-0) )= 0
0
f1 (a[9](0) , a[52](0) )= 0
0
f2 (a[9](0) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[52](0) )= 0
0
f1 (a[9](0) , a[53](1) )= 0
0
f2 (a[9](0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[9](0) , a[53](1) )= 0
0
f1 (a[9](0) , a[54](10.0) )= 0
0
f2 (a[9](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[9](0) , a[54](10.0) )= 0
0
f1 (a[9](0) , a[55](10.1) )= 0
0
f2 (a[9](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[9](0) , a[55](10.1) )= 0
0
f1 (a[9](0) , a[56]() )= 0
0
f2 (a[9](0) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[9](0) , a[56]() )= 0
0
f1 (a[9](0) , a[57](hello) )= 0
NaN
f2 (a[9](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[57](hello) )= 0
0
f1 (a[9](0) , a[58](hello) )= 0
NaN
f2 (a[9](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[58](hello) )= 0
0
f1 (a[9](0) , a[59]([object Object]) )= 0
NaN
f2 (a[9](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[59]([object Object]) )= 0
0
f1 (a[9](0) , a[60](1,2,3) )= 0
NaN
f2 (a[9](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[60](1,2,3) )= 0
0
f1 (a[9](0) , a[61]([object Object]) )= 0
NaN
f2 (a[9](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[61]([object Object]) )= 0
0
f1 (a[9](0) , a[62](1,2,3) )= 0
NaN
f2 (a[9](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[62](1,2,3) )= 0
0
f1 (a[9](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[9](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[9](0) , a[63](function foo() {}) )= 0
0
f1 (a[10](1) , a[0](undefined) )= 10
NaN
f2 (a[10](1) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[0](undefined) )= 10
0
f1 (a[10](1) , a[1](null) )= 10
0.18181818181818182
f2 (a[10](1) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[1](null) )= 10
0
f1 (a[10](1) , a[2](true) )= 10
0.38181818181818183
f2 (a[10](1) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[2](true) )= 10
0
f1 (a[10](1) , a[3](false) )= 10
0.18181818181818182
f2 (a[10](1) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[3](false) )= 10
0
f1 (a[10](1) , a[4](true) )= 10
0.38181818181818183
f2 (a[10](1) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[4](true) )= 10
0
f1 (a[10](1) , a[5](false) )= 10
0.18181818181818182
f2 (a[10](1) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[5](false) )= 10
0
f1 (a[10](1) , a[6](NaN) )= 10
NaN
f2 (a[10](1) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[6](NaN) )= 10
0
f1 (a[10](1) , a[7](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[7](0) )= 10
0
f1 (a[10](1) , a[8](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[8](0) )= 10
0
f1 (a[10](1) , a[9](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[9](0) )= 10
0
f1 (a[10](1) , a[10](1) )= 10
0.38181818181818183
f2 (a[10](1) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[10](1) )= 10
0
f1 (a[10](1) , a[11](10) )= 10
2
f2 (a[10](1) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[10](1) , a[11](10) )= 10
0
f1 (a[10](1) , a[12](10.1) )= 10
2.018181818181818
f2 (a[10](1) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[10](1) , a[12](10.1) )= 10
0
f1 (a[10](1) , a[13](-1) )= 0
0
f2 (a[10](1) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[10](1) , a[13](-1) )= 10
0
f1 (a[10](1) , a[14](-5) )= 10
f2 (a[10](1) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[10](1) , a[14](-5) )= 10
0
f1 (a[10](1) , a[15](5) )= 10
1.0909090909090908
f2 (a[10](1) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[10](1) , a[15](5) )= 10
0
f1 (a[10](1) , a[16](124) )= 10
22.727272727272726
f2 (a[10](1) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[10](1) , a[16](124) )= 10
0
f1 (a[10](1) , a[17](248) )= 10
45.27272727272727
f2 (a[10](1) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[10](1) , a[17](248) )= 10
0
f1 (a[10](1) , a[18](654) )= 10
119.0909090909091
f2 (a[10](1) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[10](1) , a[18](654) )= 10
0
f1 (a[10](1) , a[19](987) )= 10
179.63636363636365
f2 (a[10](1) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[10](1) , a[19](987) )= 10
0
f1 (a[10](1) , a[20](-1026) )= 10
f2 (a[10](1) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[10](1) , a[20](-1026) )= 10
0
f1 (a[10](1) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[10](1) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[10](1) , a[21](98768.2546) )= 10
0
f1 (a[10](1) , a[22](-88754.15478) )= 10
f2 (a[10](1) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[10](1) , a[22](-88754.15478) )= 10
0
f1 (a[10](1) , a[23](1) )= 10
0.38181818181818183
f2 (a[10](1) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[23](1) )= 10
0
f1 (a[10](1) , a[24](-1) )= 0
0
f2 (a[10](1) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[10](1) , a[24](-1) )= 10
0
f1 (a[10](1) , a[25](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[25](0) )= 10
0
f1 (a[10](1) , a[26](-2147483648) )= 10
f2 (a[10](1) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[10](1) , a[26](-2147483648) )= 10
0
f1 (a[10](1) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[10](1) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[10](1) , a[27](2147483648) )= 10
0
f1 (a[10](1) , a[28](33554432) )= 10
6100806
f2 (a[10](1) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[10](1) , a[28](33554432) )= 10
0
f1 (a[10](1) , a[29](-33554432) )= 10
f2 (a[10](1) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[10](1) , a[29](-33554432) )= 10
0
f1 (a[10](1) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[10](1) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[10](1) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[10](1) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[10](1) , a[31](5e-324) )= 10
0
f1 (a[10](1) , a[32](NaN) )= 10
NaN
f2 (a[10](1) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[32](NaN) )= 10
0
f1 (a[10](1) , a[33](Infinity) )= 10
Infinity
f2 (a[10](1) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[33](Infinity) )= 10
0
f1 (a[10](1) , a[34](-Infinity) )= 10
-Infinity
f2 (a[10](1) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[34](-Infinity) )= 10
0
f1 (a[10](1) , a[35](NaN) )= 10
NaN
f2 (a[10](1) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[35](NaN) )= 10
0
f1 (a[10](1) , a[36](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[36](0) )= 10
0
f1 (a[10](1) , a[37](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[37](0) )= 10
0
f1 (a[10](1) , a[38](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[38](0) )= 10
0
f1 (a[10](1) , a[39](1) )= 10
0.38181818181818183
f2 (a[10](1) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[39](1) )= 10
0
f1 (a[10](1) , a[40](10) )= 10
2
f2 (a[10](1) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[10](1) , a[40](10) )= 10
0
f1 (a[10](1) , a[41](10.1) )= 10
2.018181818181818
f2 (a[10](1) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[10](1) , a[41](10.1) )= 10
0
f1 (a[10](1) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[10](1) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[10](1) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[10](1) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[10](1) , a[43](5e-324) )= 10
0
f1 (a[10](1) , a[44](NaN) )= 10
NaN
f2 (a[10](1) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[44](NaN) )= 10
0
f1 (a[10](1) , a[45](Infinity) )= 10
Infinity
f2 (a[10](1) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[45](Infinity) )= 10
0
f1 (a[10](1) , a[46](-Infinity) )= 10
-Infinity
f2 (a[10](1) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[10](1) , a[46](-Infinity) )= 10
0
f1 (a[10](1) , a[47]() )= 10
0.18181818181818182
f2 (a[10](1) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[47]() )= 10
0
f1 (a[10](1) , a[48](hello) )= 10
NaN
f2 (a[10](1) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[48](hello) )= 10
0
f1 (a[10](1) , a[49](hello) )= 10
NaN
f2 (a[10](1) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[49](hello) )= 10
0
f1 (a[10](1) , a[50](+0) )= 10
0.18181818181818182
f2 (a[10](1) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[50](+0) )= 10
0
f1 (a[10](1) , a[51](-0) )= 10
0.18181818181818182
f2 (a[10](1) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[51](-0) )= 10
0
f1 (a[10](1) , a[52](0) )= 10
0.18181818181818182
f2 (a[10](1) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[52](0) )= 10
0
f1 (a[10](1) , a[53](1) )= 10
0.38181818181818183
f2 (a[10](1) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[10](1) , a[53](1) )= 10
0
f1 (a[10](1) , a[54](10.0) )= 10
2
f2 (a[10](1) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[10](1) , a[54](10.0) )= 10
0
f1 (a[10](1) , a[55](10.1) )= 10
2.018181818181818
f2 (a[10](1) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[10](1) , a[55](10.1) )= 10
0
f1 (a[10](1) , a[56]() )= 10
0.18181818181818182
f2 (a[10](1) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[10](1) , a[56]() )= 10
0
f1 (a[10](1) , a[57](hello) )= 10
NaN
f2 (a[10](1) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[57](hello) )= 10
0
f1 (a[10](1) , a[58](hello) )= 10
NaN
f2 (a[10](1) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[58](hello) )= 10
0
f1 (a[10](1) , a[59]([object Object]) )= 10
NaN
f2 (a[10](1) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[59]([object Object]) )= 10
0
f1 (a[10](1) , a[60](1,2,3) )= 10
NaN
f2 (a[10](1) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[60](1,2,3) )= 10
0
f1 (a[10](1) , a[61]([object Object]) )= 10
NaN
f2 (a[10](1) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[61]([object Object]) )= 10
0
f1 (a[10](1) , a[62](1,2,3) )= 10
NaN
f2 (a[10](1) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[62](1,2,3) )= 10
0
f1 (a[10](1) , a[63](function foo() {}) )= 10
NaN
f2 (a[10](1) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[10](1) , a[63](function foo() {}) )= 10
20
f1 (a[11](10) , a[0](undefined) )= 100
NaN
f2 (a[11](10) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[0](undefined) )= 100
20
f1 (a[11](10) , a[1](null) )= 100
18.18181818181818
f2 (a[11](10) , a[1](null) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[1](null) )= 100
20
f1 (a[11](10) , a[2](true) )= 100
20
f2 (a[11](10) , a[2](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[2](true) )= 100
20
f1 (a[11](10) , a[3](false) )= 100
18.18181818181818
f2 (a[11](10) , a[3](false) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[3](false) )= 100
20
f1 (a[11](10) , a[4](true) )= 100
20
f2 (a[11](10) , a[4](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[4](true) )= 100
20
f1 (a[11](10) , a[5](false) )= 100
18.18181818181818
f2 (a[11](10) , a[5](false) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[5](false) )= 100
20
f1 (a[11](10) , a[6](NaN) )= 100
NaN
f2 (a[11](10) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[6](NaN) )= 100
20
f1 (a[11](10) , a[7](0) )= 100
18.18181818181818
f2 (a[11](10) , a[7](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[7](0) )= 100
20
f1 (a[11](10) , a[8](0) )= 100
18.18181818181818
f2 (a[11](10) , a[8](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[8](0) )= 100
20
f1 (a[11](10) , a[9](0) )= 100
18.18181818181818
f2 (a[11](10) , a[9](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[9](0) )= 100
20
f1 (a[11](10) , a[10](1) )= 100
20
f2 (a[11](10) , a[10](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[10](1) )= 100
20
f1 (a[11](10) , a[11](10) )= 100
38.18181818181818
f2 (a[11](10) , a[11](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[11](10) , a[11](10) )= 100
20
f1 (a[11](10) , a[12](10.1) )= 100
36.54545454545455
f2 (a[11](10) , a[12](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[11](10) , a[12](10.1) )= 100
20
f1 (a[11](10) , a[13](-1) )= 100
16.363636363636363
f2 (a[11](10) , a[13](-1) )= 90
20
20
100 -18
f3 (a[11](10) , a[13](-1) )= 100
20
f1 (a[11](10) , a[14](-5) )= 100
9.09090909090909
f2 (a[11](10) , a[14](-5) )= 50
20
20
100 -86.36363636363636
f3 (a[11](10) , a[14](-5) )= 100
20
f1 (a[11](10) , a[15](5) )= 100
27.272727272727273
f2 (a[11](10) , a[15](5) )= 150
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[11](10) , a[15](5) )= 100
20
f1 (a[11](10) , a[16](124) )= 100
243.63636363636363
f2 (a[11](10) , a[16](124) )= 1340
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[11](10) , a[16](124) )= 100
20
f1 (a[11](10) , a[17](248) )= 100
469.09090909090906
f2 (a[11](10) , a[17](248) )= 2580
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[11](10) , a[17](248) )= 100
20
f1 (a[11](10) , a[18](654) )= 100
1207.2727272727272
f2 (a[11](10) , a[18](654) )= 6640
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[11](10) , a[18](654) )= 100
20
f1 (a[11](10) , a[19](987) )= 100
1812.7272727272727
f2 (a[11](10) , a[19](987) )= 9970
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[11](10) , a[19](987) )= 100
20
f1 (a[11](10) , a[20](-1026) )= 100
f2 (a[11](10) , a[20](-1026) )= -1847.2727272727272
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[11](10) , a[20](-1026) )= 100
20
f1 (a[11](10) , a[21](98768.2546) )= 100
179596.82654545453
f2 (a[11](10) , a[21](98768.2546) )= 987782.546
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[11](10) , a[21](98768.2546) )= 100
20
f1 (a[11](10) , a[22](-88754.15478) )= 100
f2 (a[11](10) , a[22](-88754.15478) )= -161353.00869090907
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[11](10) , a[22](-88754.15478) )= 100
20
f1 (a[11](10) , a[23](1) )= 100
20
f2 (a[11](10) , a[23](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[23](1) )= 100
20
f1 (a[11](10) , a[24](-1) )= 100
16.363636363636363
f2 (a[11](10) , a[24](-1) )= 90
20
20
100 -18
f3 (a[11](10) , a[24](-1) )= 100
20
f1 (a[11](10) , a[25](0) )= 100
18.18181818181818
f2 (a[11](10) , a[25](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[25](0) )= 100
20
f1 (a[11](10) , a[26](-2147483648) )= 100
f2 (a[11](10) , a[26](-2147483648) )= -3904515705.4545455
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[11](10) , a[26](-2147483648) )= 100
20
f1 (a[11](10) , a[27](2147483648) )= 100
3904515741.8181815
f2 (a[11](10) , a[27](2147483648) )= 21474836580
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[11](10) , a[27](2147483648) )= 100
20
f1 (a[11](10) , a[28](33554432) )= 100
61008076.36363636
f2 (a[11](10) , a[28](33554432) )= 335544420
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[11](10) , a[28](33554432) )= 100
20
f1 (a[11](10) , a[29](-33554432) )= 100
f2 (a[11](10) , a[29](-33554432) )= -61008040
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[11](10) , a[29](-33554432) )= 100
20
f1 (a[11](10) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[11](10) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[11](10) , a[31](5e-324) )= 100
18.18181818181818
f2 (a[11](10) , a[31](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[11](10) , a[31](5e-324) )= 100
20
f1 (a[11](10) , a[32](NaN) )= 100
NaN
f2 (a[11](10) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[32](NaN) )= 100
20
f1 (a[11](10) , a[33](Infinity) )= 100
Infinity
f2 (a[11](10) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[33](Infinity) )= 100
20
f1 (a[11](10) , a[34](-Infinity) )= 100
-Infinity
f2 (a[11](10) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[34](-Infinity) )= 100
20
f1 (a[11](10) , a[35](NaN) )= 100
NaN
f2 (a[11](10) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[35](NaN) )= 100
20
f1 (a[11](10) , a[36](0) )= 100
18.18181818181818
f2 (a[11](10) , a[36](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[36](0) )= 100
20
f1 (a[11](10) , a[37](0) )= 100
18.18181818181818
f2 (a[11](10) , a[37](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[37](0) )= 100
20
f1 (a[11](10) , a[38](0) )= 100
18.18181818181818
f2 (a[11](10) , a[38](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[38](0) )= 100
20
f1 (a[11](10) , a[39](1) )= 100
20
f2 (a[11](10) , a[39](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[39](1) )= 100
20
f1 (a[11](10) , a[40](10) )= 100
38.18181818181818
f2 (a[11](10) , a[40](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[11](10) , a[40](10) )= 100
20
f1 (a[11](10) , a[41](10.1) )= 100
36.54545454545455
f2 (a[11](10) , a[41](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[11](10) , a[41](10.1) )= 100
20
f1 (a[11](10) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[11](10) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[11](10) , a[43](5e-324) )= 100
18.18181818181818
f2 (a[11](10) , a[43](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[11](10) , a[43](5e-324) )= 100
20
f1 (a[11](10) , a[44](NaN) )= 100
NaN
f2 (a[11](10) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[44](NaN) )= 100
20
f1 (a[11](10) , a[45](Infinity) )= 100
Infinity
f2 (a[11](10) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[45](Infinity) )= 100
20
f1 (a[11](10) , a[46](-Infinity) )= 100
-Infinity
f2 (a[11](10) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[11](10) , a[46](-Infinity) )= 100
20
f1 (a[11](10) , a[47]() )= 100
18.18181818181818
f2 (a[11](10) , a[47]() )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[47]() )= 100
20
f1 (a[11](10) , a[48](hello) )= 100
NaN
f2 (a[11](10) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[48](hello) )= 100
20
f1 (a[11](10) , a[49](hello) )= 100
NaN
f2 (a[11](10) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[49](hello) )= 100
20
f1 (a[11](10) , a[50](+0) )= 100
18.18181818181818
f2 (a[11](10) , a[50](+0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[50](+0) )= 100
20
f1 (a[11](10) , a[51](-0) )= 100
18.18181818181818
f2 (a[11](10) , a[51](-0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[51](-0) )= 100
20
f1 (a[11](10) , a[52](0) )= 100
18.18181818181818
f2 (a[11](10) , a[52](0) )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[52](0) )= 100
20
f1 (a[11](10) , a[53](1) )= 100
20
f2 (a[11](10) , a[53](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[11](10) , a[53](1) )= 100
20
f1 (a[11](10) , a[54](10.0) )= 100
38.18181818181818
f2 (a[11](10) , a[54](10.0) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[11](10) , a[54](10.0) )= 100
20
f1 (a[11](10) , a[55](10.1) )= 100
36.54545454545455
f2 (a[11](10) , a[55](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[11](10) , a[55](10.1) )= 100
20
f1 (a[11](10) , a[56]() )= 100
18.18181818181818
f2 (a[11](10) , a[56]() )= 100
0
20
20
0
100 0
f3 (a[11](10) , a[56]() )= 100
20
f1 (a[11](10) , a[57](hello) )= 100
NaN
f2 (a[11](10) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[57](hello) )= 100
20
f1 (a[11](10) , a[58](hello) )= 100
NaN
f2 (a[11](10) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[58](hello) )= 100
20
f1 (a[11](10) , a[59]([object Object]) )= 100
NaN
f2 (a[11](10) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[59]([object Object]) )= 100
20
f1 (a[11](10) , a[60](1,2,3) )= 100
NaN
f2 (a[11](10) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[60](1,2,3) )= 100
20
f1 (a[11](10) , a[61]([object Object]) )= 100
NaN
f2 (a[11](10) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[61]([object Object]) )= 100
20
f1 (a[11](10) , a[62](1,2,3) )= 100
NaN
f2 (a[11](10) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[62](1,2,3) )= 100
20
f1 (a[11](10) , a[63](function foo() {}) )= 100
NaN
f2 (a[11](10) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[11](10) , a[63](function foo() {}) )= 100
20
f1 (a[12](10.1) , a[0](undefined) )= 100
NaN
f2 (a[12](10.1) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[0](undefined) )= 100
20
f1 (a[12](10.1) , a[1](null) )= 100
18.547272727272723
f2 (a[12](10.1) , a[1](null) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[1](null) )= 100
20
f1 (a[12](10.1) , a[2](true) )= 100
20.383636363636363
f2 (a[12](10.1) , a[2](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[2](true) )= 100
20
f1 (a[12](10.1) , a[3](false) )= 100
18.547272727272723
f2 (a[12](10.1) , a[3](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[3](false) )= 100
20
f1 (a[12](10.1) , a[4](true) )= 100
20.383636363636363
f2 (a[12](10.1) , a[4](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[4](true) )= 100
20
f1 (a[12](10.1) , a[5](false) )= 100
18.547272727272723
f2 (a[12](10.1) , a[5](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[5](false) )= 100
20
f1 (a[12](10.1) , a[6](NaN) )= 100
NaN
f2 (a[12](10.1) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[6](NaN) )= 100
20
f1 (a[12](10.1) , a[7](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[7](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[7](0) )= 100
20
f1 (a[12](10.1) , a[8](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[8](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[8](0) )= 100
20
f1 (a[12](10.1) , a[9](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[9](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[9](0) )= 100
20
f1 (a[12](10.1) , a[10](1) )= 100
20.383636363636363
f2 (a[12](10.1) , a[10](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[10](1) )= 100
20
f1 (a[12](10.1) , a[11](10) )= 100
36.91090909090909
f2 (a[12](10.1) , a[11](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[12](10.1) , a[11](10) )= 100
20
f1 (a[12](10.1) , a[12](10.1) )= 100
38.94927272727273
f2 (a[12](10.1) , a[12](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[12](10.1) , a[12](10.1) )= 100
20
f1 (a[12](10.1) , a[13](-1) )= 100
16.710909090909087
f2 (a[12](10.1) , a[13](-1) )= 91.91
20
20
100 -18
f3 (a[12](10.1) , a[13](-1) )= 100
20
f1 (a[12](10.1) , a[14](-5) )= 100
9.365454545454543
f2 (a[12](10.1) , a[14](-5) )= 51.51
20
20
100 -86.36363636363636
f3 (a[12](10.1) , a[14](-5) )= 100
20
f1 (a[12](10.1) , a[15](5) )= 100
27.729090909090907
f2 (a[12](10.1) , a[15](5) )= 152.51
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[12](10.1) , a[15](5) )= 100
20
f1 (a[12](10.1) , a[16](124) )= 100
246.2563636363636
f2 (a[12](10.1) , a[16](124) )= 1354.4099999999998
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[12](10.1) , a[16](124) )= 100
20
f1 (a[12](10.1) , a[17](248) )= 100
473.9654545454545
f2 (a[12](10.1) , a[17](248) )= 2606.81
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[12](10.1) , a[17](248) )= 100
20
f1 (a[12](10.1) , a[18](654) )= 100
1219.5290909090908
f2 (a[12](10.1) , a[18](654) )= 6707.41
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[12](10.1) , a[18](654) )= 100
20
f1 (a[12](10.1) , a[19](987) )= 100
1831.0381818181817
f2 (a[12](10.1) , a[19](987) )= 10070.71
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[12](10.1) , a[19](987) )= 100
20
f1 (a[12](10.1) , a[20](-1026) )= 100
f2 (a[12](10.1) , a[20](-1026) )= -1865.561818181818
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[12](10.1) , a[20](-1026) )= 100
20
f1 (a[12](10.1) , a[21](98768.2546) )= 100
181392.97844727273
f2 (a[12](10.1) , a[21](98768.2546) )= 997661.3814600001
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[12](10.1) , a[21](98768.2546) )= 100
20
f1 (a[12](10.1) , a[22](-88754.15478) )= 100
f2 (a[12](10.1) , a[22](-88754.15478) )= -162966.35514145452
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[12](10.1) , a[22](-88754.15478) )= 100
20
f1 (a[12](10.1) , a[23](1) )= 100
20.383636363636363
f2 (a[12](10.1) , a[23](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[23](1) )= 100
20
f1 (a[12](10.1) , a[24](-1) )= 100
16.710909090909087
f2 (a[12](10.1) , a[24](-1) )= 91.91
20
20
100 -18
f3 (a[12](10.1) , a[24](-1) )= 100
20
f1 (a[12](10.1) , a[25](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[25](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[25](0) )= 100
20
f1 (a[12](10.1) , a[26](-2147483648) )= 100
f2 (a[12](10.1) , a[26](-2147483648) )= -3943560862.325454
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[12](10.1) , a[26](-2147483648) )= 100
20
f1 (a[12](10.1) , a[27](2147483648) )= 100
3943560899.4199996
f2 (a[12](10.1) , a[27](2147483648) )= 21689584946.809997
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[12](10.1) , a[27](2147483648) )= 100
20
f1 (a[12](10.1) , a[28](33554432) )= 100
61618157.310909085
f2 (a[12](10.1) , a[28](33554432) )= 338899865.21
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[12](10.1) , a[28](33554432) )= 100
20
f1 (a[12](10.1) , a[29](-33554432) )= 100
f2 (a[12](10.1) , a[29](-33554432) )= -61618120.21636363
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[12](10.1) , a[29](-33554432) )= 100
20
f1 (a[12](10.1) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[12](10.1) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[12](10.1) , a[31](5e-324) )= 100
18.547272727272723
f2 (a[12](10.1) , a[31](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[12](10.1) , a[31](5e-324) )= 100
20
f1 (a[12](10.1) , a[32](NaN) )= 100
NaN
f2 (a[12](10.1) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[32](NaN) )= 100
20
f1 (a[12](10.1) , a[33](Infinity) )= 100
Infinity
f2 (a[12](10.1) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[33](Infinity) )= 100
20
f1 (a[12](10.1) , a[34](-Infinity) )= 100
-Infinity
f2 (a[12](10.1) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[34](-Infinity) )= 100
20
f1 (a[12](10.1) , a[35](NaN) )= 100
NaN
f2 (a[12](10.1) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[35](NaN) )= 100
20
f1 (a[12](10.1) , a[36](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[36](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[36](0) )= 100
20
f1 (a[12](10.1) , a[37](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[37](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[37](0) )= 100
20
f1 (a[12](10.1) , a[38](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[38](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[38](0) )= 100
20
f1 (a[12](10.1) , a[39](1) )= 100
20.383636363636363
f2 (a[12](10.1) , a[39](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[39](1) )= 100
20
f1 (a[12](10.1) , a[40](10) )= 100
36.91090909090909
f2 (a[12](10.1) , a[40](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[12](10.1) , a[40](10) )= 100
20
f1 (a[12](10.1) , a[41](10.1) )= 100
38.94927272727273
f2 (a[12](10.1) , a[41](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[12](10.1) , a[41](10.1) )= 100
20
f1 (a[12](10.1) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[12](10.1) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[12](10.1) , a[43](5e-324) )= 100
18.547272727272723
f2 (a[12](10.1) , a[43](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[12](10.1) , a[43](5e-324) )= 100
20
f1 (a[12](10.1) , a[44](NaN) )= 100
NaN
f2 (a[12](10.1) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[44](NaN) )= 100
20
f1 (a[12](10.1) , a[45](Infinity) )= 100
Infinity
f2 (a[12](10.1) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[45](Infinity) )= 100
20
f1 (a[12](10.1) , a[46](-Infinity) )= 100
-Infinity
f2 (a[12](10.1) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[12](10.1) , a[46](-Infinity) )= 100
20
f1 (a[12](10.1) , a[47]() )= 100
18.547272727272723
f2 (a[12](10.1) , a[47]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[47]() )= 100
20
f1 (a[12](10.1) , a[48](hello) )= 100
NaN
f2 (a[12](10.1) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[48](hello) )= 100
20
f1 (a[12](10.1) , a[49](hello) )= 100
NaN
f2 (a[12](10.1) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[49](hello) )= 100
20
f1 (a[12](10.1) , a[50](+0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[50](+0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[50](+0) )= 100
20
f1 (a[12](10.1) , a[51](-0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[51](-0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[51](-0) )= 100
20
f1 (a[12](10.1) , a[52](0) )= 100
18.547272727272723
f2 (a[12](10.1) , a[52](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[52](0) )= 100
20
f1 (a[12](10.1) , a[53](1) )= 100
20.383636363636363
f2 (a[12](10.1) , a[53](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[12](10.1) , a[53](1) )= 100
20
f1 (a[12](10.1) , a[54](10.0) )= 100
36.91090909090909
f2 (a[12](10.1) , a[54](10.0) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[12](10.1) , a[54](10.0) )= 100
20
f1 (a[12](10.1) , a[55](10.1) )= 100
38.94927272727273
f2 (a[12](10.1) , a[55](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[12](10.1) , a[55](10.1) )= 100
20
f1 (a[12](10.1) , a[56]() )= 100
18.547272727272723
f2 (a[12](10.1) , a[56]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[12](10.1) , a[56]() )= 100
20
f1 (a[12](10.1) , a[57](hello) )= 100
NaN
f2 (a[12](10.1) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[57](hello) )= 100
20
f1 (a[12](10.1) , a[58](hello) )= 100
NaN
f2 (a[12](10.1) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[58](hello) )= 100
20
f1 (a[12](10.1) , a[59]([object Object]) )= 100
NaN
f2 (a[12](10.1) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[59]([object Object]) )= 100
20
f1 (a[12](10.1) , a[60](1,2,3) )= 100
NaN
f2 (a[12](10.1) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[60](1,2,3) )= 100
20
f1 (a[12](10.1) , a[61]([object Object]) )= 100
NaN
f2 (a[12](10.1) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[61]([object Object]) )= 100
20
f1 (a[12](10.1) , a[62](1,2,3) )= 100
NaN
f2 (a[12](10.1) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[62](1,2,3) )= 100
20
f1 (a[12](10.1) , a[63](function foo() {}) )= 100
NaN
f2 (a[12](10.1) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[12](10.1) , a[63](function foo() {}) )= 100
f1 (a[13](-1) , a[0](undefined) )= -2
NaN
f2 (a[13](-1) , a[0](undefined) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[0](undefined) )= -2
f1 (a[13](-1) , a[1](null) )= -2
0.18181818181818182
f2 (a[13](-1) , a[1](null) )= 1
0
0
-2 0
f3 (a[13](-1) , a[1](null) )= -2
0
f1 (a[13](-1) , a[2](true) )= 0
0
f2 (a[13](-1) , a[2](true) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[2](true) )= -2
f1 (a[13](-1) , a[3](false) )= -2
0.18181818181818182
f2 (a[13](-1) , a[3](false) )= 1
0
0
-2 0
f3 (a[13](-1) , a[3](false) )= -2
0
f1 (a[13](-1) , a[4](true) )= 0
0
f2 (a[13](-1) , a[4](true) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[4](true) )= -2
f1 (a[13](-1) , a[5](false) )= -2
0.18181818181818182
f2 (a[13](-1) , a[5](false) )= 1
0
0
-2 0
f3 (a[13](-1) , a[5](false) )= -2
f1 (a[13](-1) , a[6](NaN) )= -2
NaN
f2 (a[13](-1) , a[6](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[6](NaN) )= -2
f1 (a[13](-1) , a[7](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[7](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[7](0) )= -2
f1 (a[13](-1) , a[8](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[8](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[8](0) )= -2
f1 (a[13](-1) , a[9](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[9](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[9](0) )= -2
0
f1 (a[13](-1) , a[10](1) )= 0
0
f2 (a[13](-1) , a[10](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[10](1) )= -2
f1 (a[13](-1) , a[11](10) )= -2
f2 (a[13](-1) , a[11](10) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[13](-1) , a[11](10) )= -2
f1 (a[13](-1) , a[12](10.1) )= -2
f2 (a[13](-1) , a[12](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[13](-1) , a[12](10.1) )= -2
f1 (a[13](-1) , a[13](-1) )= -2
0.38181818181818183
f2 (a[13](-1) , a[13](-1) )= 2
0.5454545454545454
-2 3
f3 (a[13](-1) , a[13](-1) )= -2
f1 (a[13](-1) , a[14](-5) )= -2
1.0909090909090908
f2 (a[13](-1) , a[14](-5) )= 6
6.363636363636363
-2 35
f3 (a[13](-1) , a[14](-5) )= -2
f1 (a[13](-1) , a[15](5) )= -2
f2 (a[13](-1) , a[15](5) )= -0.7272727272727273
9.545454545454545
2.727272727272727
-2 15
f3 (a[13](-1) , a[15](5) )= -2
f1 (a[13](-1) , a[16](124) )= -2
f2 (a[13](-1) , a[16](124) )= -22.363636363636363
2919.636363636364
2750.5454545454545
-2 15128
f3 (a[13](-1) , a[16](124) )= -2
f1 (a[13](-1) , a[17](248) )= -2
f2 (a[13](-1) , a[17](248) )= -44.909090909090914
11430.545454545455
11092.363636363637
-2 61008
f3 (a[13](-1) , a[17](248) )= -2
f1 (a[13](-1) , a[18](654) )= -2
f2 (a[13](-1) , a[18](654) )= -118.72727272727273
78420.54545454545
77528.72727272726
-2 426408
f3 (a[13](-1) , a[18](654) )= -2
f1 (a[13](-1) , a[19](987) )= -2
f2 (a[13](-1) , a[19](987) )= -179.27272727272728
178108.63636363638
176762.7272727273
-2 972195
f3 (a[13](-1) , a[19](987) )= -2
f1 (a[13](-1) , a[20](-1026) )= -2
186.72727272727272
f2 (a[13](-1) , a[20](-1026) )= 1027
190369.63636363635
191768.72727272726
-2 1054728
f3 (a[13](-1) , a[20](-1026) )= -2
f1 (a[13](-1) , a[21](98768.2546) )= -2
f2 (a[13](-1) , a[21](98768.2546) )= -17957.682654545457
1773765698.569222
1773631014.5856766
-2 9754970580.221221
f3 (a[13](-1) , a[21](98768.2546) )= -2
f1 (a[13](-1) , a[22](-88754.15478) )= -2
16137.300869090908
f2 (a[13](-1) , a[22](-88754.15478) )= 88755.15478
1432147607.792892
1432268636.1857738
-2 7877477499.021756
f3 (a[13](-1) , a[22](-88754.15478) )= -2
0
f1 (a[13](-1) , a[23](1) )= 0
0
f2 (a[13](-1) , a[23](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[23](1) )= -2
f1 (a[13](-1) , a[24](-1) )= -2
0.38181818181818183
f2 (a[13](-1) , a[24](-1) )= 2
0.5454545454545454
-2 3
f3 (a[13](-1) , a[24](-1) )= -2
f1 (a[13](-1) , a[25](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[25](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[25](0) )= -2
f1 (a[13](-1) , a[26](-2147483648) )= -2
390451572.54545456
f2 (a[13](-1) , a[26](-2147483648) )= 2147483649
838488364839314200
838488367767701000
-2 4611686022722355000
f3 (a[13](-1) , a[26](-2147483648) )= -2
f1 (a[13](-1) , a[27](2147483648) )= -2
f2 (a[13](-1) , a[27](2147483648) )= -390451572.1818182
838488369134281500
838488366205894600
-2 4611686014132420600
f3 (a[13](-1) , a[27](2147483648) )= -2
f1 (a[13](-1) , a[28](33554432) )= -2
f2 (a[13](-1) , a[28](33554432) )= -6100805.636363637
204709107525818.2
204709061769774.56
-2 1125899839733760
f3 (a[13](-1) , a[28](33554432) )= -2
f1 (a[13](-1) , a[29](-33554432) )= -2
6100806
f2 (a[13](-1) , a[29](-33554432) )= 33554433
204709040416954.2
204709086172997.8
-2 1125899973951488
f3 (a[13](-1) , a[29](-33554432) )= -2
f1 (a[13](-1) , a[30](1.7976931348623157e+308) )= -2
f2 (a[13](-1) , a[30](1.7976931348623157e+308) )= -3.2685329724769376e+307
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[30](1.7976931348623157e+308) )= -2
f1 (a[13](-1) , a[31](5e-324) )= -2
0.18181818181818182
f2 (a[13](-1) , a[31](5e-324) )= 1
0
-2 0
f3 (a[13](-1) , a[31](5e-324) )= -2
f1 (a[13](-1) , a[32](NaN) )= -2
NaN
f2 (a[13](-1) , a[32](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[32](NaN) )= -2
f1 (a[13](-1) , a[33](Infinity) )= -2
-Infinity
f2 (a[13](-1) , a[33](Infinity) )= -Infinity
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[33](Infinity) )= -2
f1 (a[13](-1) , a[34](-Infinity) )= -2
Infinity
f2 (a[13](-1) , a[34](-Infinity) )= Infinity
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[34](-Infinity) )= -2
f1 (a[13](-1) , a[35](NaN) )= -2
NaN
f2 (a[13](-1) , a[35](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[35](NaN) )= -2
f1 (a[13](-1) , a[36](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[36](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[36](0) )= -2
f1 (a[13](-1) , a[37](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[37](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[37](0) )= -2
f1 (a[13](-1) , a[38](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[38](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[38](0) )= -2
0
f1 (a[13](-1) , a[39](1) )= 0
0
f2 (a[13](-1) , a[39](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[39](1) )= -2
f1 (a[13](-1) , a[40](10) )= -2
f2 (a[13](-1) , a[40](10) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[13](-1) , a[40](10) )= -2
f1 (a[13](-1) , a[41](10.1) )= -2
f2 (a[13](-1) , a[41](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[13](-1) , a[41](10.1) )= -2
f1 (a[13](-1) , a[42](1.7976931348623157e+308) )= -2
f2 (a[13](-1) , a[42](1.7976931348623157e+308) )= -3.2685329724769376e+307
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[42](1.7976931348623157e+308) )= -2
f1 (a[13](-1) , a[43](5e-324) )= -2
0.18181818181818182
f2 (a[13](-1) , a[43](5e-324) )= 1
0
-2 0
f3 (a[13](-1) , a[43](5e-324) )= -2
f1 (a[13](-1) , a[44](NaN) )= -2
NaN
f2 (a[13](-1) , a[44](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[44](NaN) )= -2
f1 (a[13](-1) , a[45](Infinity) )= -2
-Infinity
f2 (a[13](-1) , a[45](Infinity) )= -Infinity
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[45](Infinity) )= -2
f1 (a[13](-1) , a[46](-Infinity) )= -2
Infinity
f2 (a[13](-1) , a[46](-Infinity) )= Infinity
Infinity
Infinity
-2 Infinity
f3 (a[13](-1) , a[46](-Infinity) )= -2
f1 (a[13](-1) , a[47]() )= -2
0.18181818181818182
f2 (a[13](-1) , a[47]() )= 1
0
0
-2 0
f3 (a[13](-1) , a[47]() )= -2
f1 (a[13](-1) , a[48](hello) )= -2
NaN
f2 (a[13](-1) , a[48](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[48](hello) )= -2
f1 (a[13](-1) , a[49](hello) )= -2
NaN
f2 (a[13](-1) , a[49](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[49](hello) )= -2
f1 (a[13](-1) , a[50](+0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[50](+0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[50](+0) )= -2
f1 (a[13](-1) , a[51](-0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[51](-0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[51](-0) )= -2
f1 (a[13](-1) , a[52](0) )= -2
0.18181818181818182
f2 (a[13](-1) , a[52](0) )= 1
0
0
-2 0
f3 (a[13](-1) , a[52](0) )= -2
0
f1 (a[13](-1) , a[53](1) )= 0
0
f2 (a[13](-1) , a[53](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[13](-1) , a[53](1) )= -2
f1 (a[13](-1) , a[54](10.0) )= -2
f2 (a[13](-1) , a[54](10.0) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[13](-1) , a[54](10.0) )= -2
f1 (a[13](-1) , a[55](10.1) )= -2
f2 (a[13](-1) , a[55](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[13](-1) , a[55](10.1) )= -2
f1 (a[13](-1) , a[56]() )= -2
0.18181818181818182
f2 (a[13](-1) , a[56]() )= 1
0
0
-2 0
f3 (a[13](-1) , a[56]() )= -2
f1 (a[13](-1) , a[57](hello) )= -2
NaN
f2 (a[13](-1) , a[57](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[57](hello) )= -2
f1 (a[13](-1) , a[58](hello) )= -2
NaN
f2 (a[13](-1) , a[58](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[58](hello) )= -2
f1 (a[13](-1) , a[59]([object Object]) )= -2
NaN
f2 (a[13](-1) , a[59]([object Object]) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[59]([object Object]) )= -2
f1 (a[13](-1) , a[60](1,2,3) )= -2
NaN
f2 (a[13](-1) , a[60](1,2,3) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[60](1,2,3) )= -2
f1 (a[13](-1) , a[61]([object Object]) )= -2
NaN
f2 (a[13](-1) , a[61]([object Object]) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[61]([object Object]) )= -2
f1 (a[13](-1) , a[62](1,2,3) )= -2
NaN
f2 (a[13](-1) , a[62](1,2,3) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[62](1,2,3) )= -2
f1 (a[13](-1) , a[63](function foo() {}) )= -2
NaN
f2 (a[13](-1) , a[63](function foo() {}) )= NaN
NaN
NaN
-2 NaN
f3 (a[13](-1) , a[63](function foo() {}) )= -2
f1 (a[14](-5) , a[0](undefined) )= -12
NaN
f2 (a[14](-5) , a[0](undefined) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[0](undefined) )= -12
f1 (a[14](-5) , a[1](null) )= -12
4.545454545454545
f2 (a[14](-5) , a[1](null) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[1](null) )= -12
f1 (a[14](-5) , a[2](true) )= -12
3.6363636363636362
f2 (a[14](-5) , a[2](true) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[2](true) )= -12
f1 (a[14](-5) , a[3](false) )= -12
4.545454545454545
f2 (a[14](-5) , a[3](false) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[3](false) )= -12
f1 (a[14](-5) , a[4](true) )= -12
3.6363636363636362
f2 (a[14](-5) , a[4](true) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[4](true) )= -12
f1 (a[14](-5) , a[5](false) )= -12
4.545454545454545
f2 (a[14](-5) , a[5](false) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[5](false) )= -12
f1 (a[14](-5) , a[6](NaN) )= -12
NaN
f2 (a[14](-5) , a[6](NaN) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[6](NaN) )= -12
f1 (a[14](-5) , a[7](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[7](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[7](0) )= -12
f1 (a[14](-5) , a[8](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[8](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[8](0) )= -12
f1 (a[14](-5) , a[9](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[9](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[9](0) )= -12
f1 (a[14](-5) , a[10](1) )= -12
3.6363636363636362
f2 (a[14](-5) , a[10](1) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[10](1) )= -12
f1 (a[14](-5) , a[11](10) )= -12
f2 (a[14](-5) , a[11](10) )= -4.545454545454545
28.18181818181818
0
18.18181818181818
-12 100
f3 (a[14](-5) , a[11](10) )= -12
f1 (a[14](-5) , a[12](10.1) )= -12
f2 (a[14](-5) , a[12](10.1) )= -4.636363636363636
28.647272727272725
0
18.547272727272723
-12 102.00999999999999
f3 (a[14](-5) , a[12](10.1) )= -12
f1 (a[14](-5) , a[13](-1) )= -12
5.454545454545454
f2 (a[14](-5) , a[13](-1) )= 30
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[13](-1) )= -12
f1 (a[14](-5) , a[14](-5) )= -12
9.545454545454545
f2 (a[14](-5) , a[14](-5) )= 50
0
4.545454545454545
-12 25
f3 (a[14](-5) , a[14](-5) )= -12
0
f1 (a[14](-5) , a[15](5) )= 0
0
f2 (a[14](-5) , a[15](5) )= 0
9.545454545454545
0
4.545454545454545
-12 25
f3 (a[14](-5) , a[15](5) )= -12
f1 (a[14](-5) , a[16](124) )= -12
f2 (a[14](-5) , a[16](124) )= -108.18181818181817
2919.636363636364
0
2795.636363636364
-12 15376
f3 (a[14](-5) , a[16](124) )= -12
f1 (a[14](-5) , a[17](248) )= -12
f2 (a[14](-5) , a[17](248) )= -220.9090909090909
11430.545454545455
0
11182.545454545455
-12 61504
f3 (a[14](-5) , a[17](248) )= -12
f1 (a[14](-5) , a[18](654) )= -12
f2 (a[14](-5) , a[18](654) )= -590
78420.54545454545
0
77766.54545454545
-12 427716
f3 (a[14](-5) , a[18](654) )= -12
f1 (a[14](-5) , a[19](987) )= -12
f2 (a[14](-5) , a[19](987) )= -892.7272727272727
178108.63636363638
0
177121.63636363638
-12 974169
f3 (a[14](-5) , a[19](987) )= -12
f1 (a[14](-5) , a[20](-1026) )= -12
937.2727272727272
f2 (a[14](-5) , a[20](-1026) )= 5155
190369.63636363635
0
191395.63636363635
-12 1052676
f3 (a[14](-5) , a[20](-1026) )= -12
f1 (a[14](-5) , a[21](98768.2546) )= -12
f2 (a[14](-5) , a[21](98768.2546) )= -89784.77690909091
1773765698.569222
0
1773666930.3146221
-12 9755168116.730421
f3 (a[14](-5) , a[21](98768.2546) )= -12
f1 (a[14](-5) , a[22](-88754.15478) )= -12
80690.1407090909
f2 (a[14](-5) , a[22](-88754.15478) )= 443795.7739
1432147607.792892
0
1432236361.9476721
-12 7877299990.712196
f3 (a[14](-5) , a[22](-88754.15478) )= -12
f1 (a[14](-5) , a[23](1) )= -12
3.6363636363636362
f2 (a[14](-5) , a[23](1) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[23](1) )= -12
f1 (a[14](-5) , a[24](-1) )= -12
5.454545454545454
f2 (a[14](-5) , a[24](-1) )= 30
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[24](-1) )= -12
f1 (a[14](-5) , a[25](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[25](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[25](0) )= -12
f1 (a[14](-5) , a[26](-2147483648) )= -12
1952257866.3636362
f2 (a[14](-5) , a[26](-2147483648) )= 10737418265
838488364839314200
0
838488366986797800
-12 4611686018427388000
f3 (a[14](-5) , a[26](-2147483648) )= -12
f1 (a[14](-5) , a[27](2147483648) )= -12
f2 (a[14](-5) , a[27](2147483648) )= -1952257857.2727272
838488369134281500
0
838488366986797800
-12 4611686018427388000
f3 (a[14](-5) , a[27](2147483648) )= -12
f1 (a[14](-5) , a[28](33554432) )= -12
f2 (a[14](-5) , a[28](33554432) )= -30504024.545454543
204709107525818.2
0
204709073971386.2
-12 1125899906842624
f3 (a[14](-5) , a[28](33554432) )= -12
f1 (a[14](-5) , a[29](-33554432) )= -12
30504033.636363636
f2 (a[14](-5) , a[29](-33554432) )= 167772185
204709040416954.2
0
204709073971386.2
-12 1125899906842624
f3 (a[14](-5) , a[29](-33554432) )= -12
f1 (a[14](-5) , a[30](1.7976931348623157e+308) )= -12
f2 (a[14](-5) , a[30](1.7976931348623157e+308) )= -1.6342664862384687e+308
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[30](1.7976931348623157e+308) )= -12
f1 (a[14](-5) , a[31](5e-324) )= -12
4.545454545454545
f2 (a[14](-5) , a[31](5e-324) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[31](5e-324) )= -12
f1 (a[14](-5) , a[32](NaN) )= -12
NaN
f2 (a[14](-5) , a[32](NaN) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[32](NaN) )= -12
f1 (a[14](-5) , a[33](Infinity) )= -12
-Infinity
f2 (a[14](-5) , a[33](Infinity) )= -Infinity
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[33](Infinity) )= -12
f1 (a[14](-5) , a[34](-Infinity) )= -12
Infinity
f2 (a[14](-5) , a[34](-Infinity) )= Infinity
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[34](-Infinity) )= -12
f1 (a[14](-5) , a[35](NaN) )= -12
NaN
f2 (a[14](-5) , a[35](NaN) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[35](NaN) )= -12
f1 (a[14](-5) , a[36](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[36](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[36](0) )= -12
f1 (a[14](-5) , a[37](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[37](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[37](0) )= -12
f1 (a[14](-5) , a[38](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[38](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[38](0) )= -12
f1 (a[14](-5) , a[39](1) )= -12
3.6363636363636362
f2 (a[14](-5) , a[39](1) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[39](1) )= -12
f1 (a[14](-5) , a[40](10) )= -12
f2 (a[14](-5) , a[40](10) )= -4.545454545454545
28.18181818181818
0
18.18181818181818
-12 100
f3 (a[14](-5) , a[40](10) )= -12
f1 (a[14](-5) , a[41](10.1) )= -12
f2 (a[14](-5) , a[41](10.1) )= -4.636363636363636
28.647272727272725
0
18.547272727272723
-12 102.00999999999999
f3 (a[14](-5) , a[41](10.1) )= -12
f1 (a[14](-5) , a[42](1.7976931348623157e+308) )= -12
f2 (a[14](-5) , a[42](1.7976931348623157e+308) )= -1.6342664862384687e+308
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[42](1.7976931348623157e+308) )= -12
f1 (a[14](-5) , a[43](5e-324) )= -12
4.545454545454545
f2 (a[14](-5) , a[43](5e-324) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[43](5e-324) )= -12
f1 (a[14](-5) , a[44](NaN) )= -12
NaN
f2 (a[14](-5) , a[44](NaN) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[44](NaN) )= -12
f1 (a[14](-5) , a[45](Infinity) )= -12
-Infinity
f2 (a[14](-5) , a[45](Infinity) )= -Infinity
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[45](Infinity) )= -12
f1 (a[14](-5) , a[46](-Infinity) )= -12
Infinity
f2 (a[14](-5) , a[46](-Infinity) )= Infinity
Infinity
0
Infinity
-12 Infinity
f3 (a[14](-5) , a[46](-Infinity) )= -12
f1 (a[14](-5) , a[47]() )= -12
4.545454545454545
f2 (a[14](-5) , a[47]() )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[47]() )= -12
f1 (a[14](-5) , a[48](hello) )= -12
NaN
f2 (a[14](-5) , a[48](hello) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[48](hello) )= -12
f1 (a[14](-5) , a[49](hello) )= -12
NaN
f2 (a[14](-5) , a[49](hello) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[49](hello) )= -12
f1 (a[14](-5) , a[50](+0) )= -12
4.545454545454545
f2 (a[14](-5) , a[50](+0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[50](+0) )= -12
f1 (a[14](-5) , a[51](-0) )= -12
4.545454545454545
f2 (a[14](-5) , a[51](-0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[51](-0) )= -12
f1 (a[14](-5) , a[52](0) )= -12
4.545454545454545
f2 (a[14](-5) , a[52](0) )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[52](0) )= -12
f1 (a[14](-5) , a[53](1) )= -12
3.6363636363636362
f2 (a[14](-5) , a[53](1) )= 20
1.1818181818181818
0
0.18181818181818182
-12 1
f3 (a[14](-5) , a[53](1) )= -12
f1 (a[14](-5) , a[54](10.0) )= -12
f2 (a[14](-5) , a[54](10.0) )= -4.545454545454545
28.18181818181818
0
18.18181818181818
-12 100
f3 (a[14](-5) , a[54](10.0) )= -12
f1 (a[14](-5) , a[55](10.1) )= -12
f2 (a[14](-5) , a[55](10.1) )= -4.636363636363636
28.647272727272725
0
18.547272727272723
-12 102.00999999999999
f3 (a[14](-5) , a[55](10.1) )= -12
f1 (a[14](-5) , a[56]() )= -12
4.545454545454545
f2 (a[14](-5) , a[56]() )= 25
0
0
0
-12 0
f3 (a[14](-5) , a[56]() )= -12
f1 (a[14](-5) , a[57](hello) )= -12
NaN
f2 (a[14](-5) , a[57](hello) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[57](hello) )= -12
f1 (a[14](-5) , a[58](hello) )= -12
NaN
f2 (a[14](-5) , a[58](hello) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[58](hello) )= -12
f1 (a[14](-5) , a[59]([object Object]) )= -12
NaN
f2 (a[14](-5) , a[59]([object Object]) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[59]([object Object]) )= -12
f1 (a[14](-5) , a[60](1,2,3) )= -12
NaN
f2 (a[14](-5) , a[60](1,2,3) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[60](1,2,3) )= -12
f1 (a[14](-5) , a[61]([object Object]) )= -12
NaN
f2 (a[14](-5) , a[61]([object Object]) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[61]([object Object]) )= -12
f1 (a[14](-5) , a[62](1,2,3) )= -12
NaN
f2 (a[14](-5) , a[62](1,2,3) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[62](1,2,3) )= -12
f1 (a[14](-5) , a[63](function foo() {}) )= -12
NaN
f2 (a[14](-5) , a[63](function foo() {}) )= NaN
NaN
0
NaN
-12 NaN
f3 (a[14](-5) , a[63](function foo() {}) )= -12
10
f1 (a[15](5) , a[0](undefined) )= 50
NaN
f2 (a[15](5) , a[0](undefined) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[0](undefined) )= 50
10
f1 (a[15](5) , a[1](null) )= 50
4.545454545454545
f2 (a[15](5) , a[1](null) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[1](null) )= 50
10
f1 (a[15](5) , a[2](true) )= 50
5.454545454545454
f2 (a[15](5) , a[2](true) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[2](true) )= 50
10
f1 (a[15](5) , a[3](false) )= 50
4.545454545454545
f2 (a[15](5) , a[3](false) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[3](false) )= 50
10
f1 (a[15](5) , a[4](true) )= 50
5.454545454545454
f2 (a[15](5) , a[4](true) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[4](true) )= 50
10
f1 (a[15](5) , a[5](false) )= 50
4.545454545454545
f2 (a[15](5) , a[5](false) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[5](false) )= 50
10
f1 (a[15](5) , a[6](NaN) )= 50
NaN
f2 (a[15](5) , a[6](NaN) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[6](NaN) )= 50
10
f1 (a[15](5) , a[7](0) )= 50
4.545454545454545
f2 (a[15](5) , a[7](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[7](0) )= 50
10
f1 (a[15](5) , a[8](0) )= 50
4.545454545454545
f2 (a[15](5) , a[8](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[8](0) )= 50
10
f1 (a[15](5) , a[9](0) )= 50
4.545454545454545
f2 (a[15](5) , a[9](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[9](0) )= 50
10
f1 (a[15](5) , a[10](1) )= 50
5.454545454545454
f2 (a[15](5) , a[10](1) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[10](1) )= 50
10
f1 (a[15](5) , a[11](10) )= 50
13.636363636363636
f2 (a[15](5) , a[11](10) )= 75
28.18181818181818
10
10
109.0909090909091
50 600
f3 (a[15](5) , a[11](10) )= 50
10
f1 (a[15](5) , a[12](10.1) )= 50
13.727272727272726
f2 (a[15](5) , a[12](10.1) )= 75.5
28.647272727272725
10
10
110.36545454545454
50 607.01
f3 (a[15](5) , a[12](10.1) )= 50
10
f1 (a[15](5) , a[13](-1) )= 50
3.6363636363636362
f2 (a[15](5) , a[13](-1) )= 20
10
10
50 -8.90909090909091
f3 (a[15](5) , a[13](-1) )= 50
0
f1 (a[15](5) , a[14](-5) )= 0
0
f2 (a[15](5) , a[14](-5) )= 0
10
10
50 -40.90909090909091
f3 (a[15](5) , a[14](-5) )= 50
10
f1 (a[15](5) , a[15](5) )= 50
9.545454545454545
f2 (a[15](5) , a[15](5) )= 50
9.545454545454545
10
10
50
50 275
f3 (a[15](5) , a[15](5) )= 50
10
f1 (a[15](5) , a[16](124) )= 50
117.27272727272726
f2 (a[15](5) , a[16](124) )= 645
2919.636363636364
10
10
3922.909090909091
50 21576
f3 (a[15](5) , a[16](124) )= 50
10
f1 (a[15](5) , a[17](248) )= 50
230
f2 (a[15](5) , a[17](248) )= 1265
11430.545454545455
10
10
13437.09090909091
50 73904
f3 (a[15](5) , a[17](248) )= 50
10
f1 (a[15](5) , a[18](654) )= 50
599.0909090909091
f2 (a[15](5) , a[18](654) )= 3295
78420.54545454545
10
10
83712
50 460416
f3 (a[15](5) , a[18](654) )= 50
10
f1 (a[15](5) , a[19](987) )= 50
901.8181818181817
f2 (a[15](5) , a[19](987) )= 4960
178108.63636363638
10
10
186094.36363636365
50 1023519
f3 (a[15](5) , a[19](987) )= 50
10
f1 (a[15](5) , a[20](-1026) )= 50
f2 (a[15](5) , a[20](-1026) )= -928.1818181818181
190369.63636363635
10
10
182068.36363636362
50 1001376
f3 (a[15](5) , a[20](-1026) )= 50
10
f1 (a[15](5) , a[21](98768.2546) )= 50
89793.86781818181
f2 (a[15](5) , a[21](98768.2546) )= 493866.273
1773765698.569222
10
10
1774564823.5382583
50 9760106529.46042
f3 (a[15](5) , a[21](98768.2546) )= 50
10
f1 (a[15](5) , a[22](-88754.15478) )= 50
f2 (a[15](5) , a[22](-88754.15478) )= -80681.0498
1432147607.792892
10
10
1431429505.9951265
50 7872862282.973196
f3 (a[15](5) , a[22](-88754.15478) )= 50
10
f1 (a[15](5) , a[23](1) )= 50
5.454545454545454
f2 (a[15](5) , a[23](1) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[23](1) )= 50
10
f1 (a[15](5) , a[24](-1) )= 50
3.6363636363636362
f2 (a[15](5) , a[24](-1) )= 20
10
10
50 -8.90909090909091
f3 (a[15](5) , a[24](-1) )= 50
10
f1 (a[15](5) , a[25](0) )= 50
4.545454545454545
f2 (a[15](5) , a[25](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[25](0) )= 50
10
f1 (a[15](5) , a[26](-2147483648) )= 50
f2 (a[15](5) , a[26](-2147483648) )= -1952257857.2727272
838488364839314200
10
10
838488347464219300
50 4611685911053205500
f3 (a[15](5) , a[26](-2147483648) )= 50
10
f1 (a[15](5) , a[27](2147483648) )= 50
1952257866.3636362
f2 (a[15](5) , a[27](2147483648) )= 10737418265
838488369134281500
10
10
838488386509376400
50 4611686125801570000
f3 (a[15](5) , a[27](2147483648) )= 50
10
f1 (a[15](5) , a[28](33554432) )= 50
30504033.636363636
f2 (a[15](5) , a[28](33554432) )= 167772185
204709107525818.2
10
10
204709379011677.1
50 1125901584564224
f3 (a[15](5) , a[28](33554432) )= 50
10
f1 (a[15](5) , a[29](-33554432) )= 50
f2 (a[15](5) , a[29](-33554432) )= -30504024.545454543
204709040416954.2
10
10
204708768931095.28
50 1125898229121024
f3 (a[15](5) , a[29](-33554432) )= 50
10
f1 (a[15](5) , a[30](1.7976931348623157e+308) )= 50
1.6342664862384687e+308
f2 (a[15](5) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[30](1.7976931348623157e+308) )= 50
10
f1 (a[15](5) , a[31](5e-324) )= 50
4.545454545454545
f2 (a[15](5) , a[31](5e-324) )= 25
0
10
10
0
50 2.47e-322
f3 (a[15](5) , a[31](5e-324) )= 50
10
f1 (a[15](5) , a[32](NaN) )= 50
NaN
f2 (a[15](5) , a[32](NaN) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[32](NaN) )= 50
10
f1 (a[15](5) , a[33](Infinity) )= 50
Infinity
f2 (a[15](5) , a[33](Infinity) )= Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[33](Infinity) )= 50
10
f1 (a[15](5) , a[34](-Infinity) )= 50
-Infinity
f2 (a[15](5) , a[34](-Infinity) )= -Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[34](-Infinity) )= 50
10
f1 (a[15](5) , a[35](NaN) )= 50
NaN
f2 (a[15](5) , a[35](NaN) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[35](NaN) )= 50
10
f1 (a[15](5) , a[36](0) )= 50
4.545454545454545
f2 (a[15](5) , a[36](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[36](0) )= 50
10
f1 (a[15](5) , a[37](0) )= 50
4.545454545454545
f2 (a[15](5) , a[37](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[37](0) )= 50
10
f1 (a[15](5) , a[38](0) )= 50
4.545454545454545
f2 (a[15](5) , a[38](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[38](0) )= 50
10
f1 (a[15](5) , a[39](1) )= 50
5.454545454545454
f2 (a[15](5) , a[39](1) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[39](1) )= 50
10
f1 (a[15](5) , a[40](10) )= 50
13.636363636363636
f2 (a[15](5) , a[40](10) )= 75
28.18181818181818
10
10
109.0909090909091
50 600
f3 (a[15](5) , a[40](10) )= 50
10
f1 (a[15](5) , a[41](10.1) )= 50
13.727272727272726
f2 (a[15](5) , a[41](10.1) )= 75.5
28.647272727272725
10
10
110.36545454545454
50 607.01
f3 (a[15](5) , a[41](10.1) )= 50
10
f1 (a[15](5) , a[42](1.7976931348623157e+308) )= 50
1.6342664862384687e+308
f2 (a[15](5) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[42](1.7976931348623157e+308) )= 50
10
f1 (a[15](5) , a[43](5e-324) )= 50
4.545454545454545
f2 (a[15](5) , a[43](5e-324) )= 25
0
10
10
0
50 2.47e-322
f3 (a[15](5) , a[43](5e-324) )= 50
10
f1 (a[15](5) , a[44](NaN) )= 50
NaN
f2 (a[15](5) , a[44](NaN) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[44](NaN) )= 50
10
f1 (a[15](5) , a[45](Infinity) )= 50
Infinity
f2 (a[15](5) , a[45](Infinity) )= Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[45](Infinity) )= 50
10
f1 (a[15](5) , a[46](-Infinity) )= 50
-Infinity
f2 (a[15](5) , a[46](-Infinity) )= -Infinity
Infinity
10
10
Infinity
50 Infinity
f3 (a[15](5) , a[46](-Infinity) )= 50
10
f1 (a[15](5) , a[47]() )= 50
4.545454545454545
f2 (a[15](5) , a[47]() )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[47]() )= 50
10
f1 (a[15](5) , a[48](hello) )= 50
NaN
f2 (a[15](5) , a[48](hello) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[48](hello) )= 50
10
f1 (a[15](5) , a[49](hello) )= 50
NaN
f2 (a[15](5) , a[49](hello) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[49](hello) )= 50
10
f1 (a[15](5) , a[50](+0) )= 50
4.545454545454545
f2 (a[15](5) , a[50](+0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[50](+0) )= 50
10
f1 (a[15](5) , a[51](-0) )= 50
4.545454545454545
f2 (a[15](5) , a[51](-0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[51](-0) )= 50
10
f1 (a[15](5) , a[52](0) )= 50
4.545454545454545
f2 (a[15](5) , a[52](0) )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[52](0) )= 50
10
f1 (a[15](5) , a[53](1) )= 50
5.454545454545454
f2 (a[15](5) , a[53](1) )= 30
1.1818181818181818
10
10
9.272727272727273
50 51
f3 (a[15](5) , a[53](1) )= 50
10
f1 (a[15](5) , a[54](10.0) )= 50
13.636363636363636
f2 (a[15](5) , a[54](10.0) )= 75
28.18181818181818
10
10
109.0909090909091
50 600
f3 (a[15](5) , a[54](10.0) )= 50
10
f1 (a[15](5) , a[55](10.1) )= 50
13.727272727272726
f2 (a[15](5) , a[55](10.1) )= 75.5
28.647272727272725
10
10
110.36545454545454
50 607.01
f3 (a[15](5) , a[55](10.1) )= 50
10
f1 (a[15](5) , a[56]() )= 50
4.545454545454545
f2 (a[15](5) , a[56]() )= 25
0
10
10
0
50 0
f3 (a[15](5) , a[56]() )= 50
10
f1 (a[15](5) , a[57](hello) )= 50
NaN
f2 (a[15](5) , a[57](hello) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[57](hello) )= 50
10
f1 (a[15](5) , a[58](hello) )= 50
NaN
f2 (a[15](5) , a[58](hello) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[58](hello) )= 50
10
f1 (a[15](5) , a[59]([object Object]) )= 50
NaN
f2 (a[15](5) , a[59]([object Object]) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[59]([object Object]) )= 50
10
f1 (a[15](5) , a[60](1,2,3) )= 50
NaN
f2 (a[15](5) , a[60](1,2,3) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[60](1,2,3) )= 50
10
f1 (a[15](5) , a[61]([object Object]) )= 50
NaN
f2 (a[15](5) , a[61]([object Object]) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[61]([object Object]) )= 50
10
f1 (a[15](5) , a[62](1,2,3) )= 50
NaN
f2 (a[15](5) , a[62](1,2,3) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[62](1,2,3) )= 50
10
f1 (a[15](5) , a[63](function foo() {}) )= 50
NaN
f2 (a[15](5) , a[63](function foo() {}) )= NaN
NaN
10
10
NaN
50 NaN
f3 (a[15](5) , a[63](function foo() {}) )= 50
240
f1 (a[16](124) , a[0](undefined) )= 1240
NaN
f2 (a[16](124) , a[0](undefined) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[0](undefined) )= 1240
240
f1 (a[16](124) , a[1](null) )= 1240
2795.636363636364
f2 (a[16](124) , a[1](null) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[1](null) )= 1240
240
f1 (a[16](124) , a[2](true) )= 1240
2818.1818181818184
f2 (a[16](124) , a[2](true) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[2](true) )= 1240
240
f1 (a[16](124) , a[3](false) )= 1240
2795.636363636364
f2 (a[16](124) , a[3](false) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[3](false) )= 1240
240
f1 (a[16](124) , a[4](true) )= 1240
2818.1818181818184
f2 (a[16](124) , a[4](true) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[4](true) )= 1240
240
f1 (a[16](124) , a[5](false) )= 1240
2795.636363636364
f2 (a[16](124) , a[5](false) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[5](false) )= 1240
240
f1 (a[16](124) , a[6](NaN) )= 1240
NaN
f2 (a[16](124) , a[6](NaN) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[6](NaN) )= 1240
240
f1 (a[16](124) , a[7](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[7](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[7](0) )= 1240
240
f1 (a[16](124) , a[8](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[8](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[8](0) )= 1240
240
f1 (a[16](124) , a[9](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[9](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[9](0) )= 1240
240
f1 (a[16](124) , a[10](1) )= 1240
2818.1818181818184
f2 (a[16](124) , a[10](1) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[10](1) )= 1240
240
f1 (a[16](124) , a[11](10) )= 1240
3021.0909090909094
f2 (a[16](124) , a[11](10) )= 16616
28.18181818181818
240
240
2272.7272727272725
1240 12500
f3 (a[16](124) , a[11](10) )= 1240
240
f1 (a[16](124) , a[12](10.1) )= 1240
3023.3454545454547
f2 (a[16](124) , a[12](10.1) )= 16628.399999999997
28.647272727272725
240
240
2295.6381818181812
1240 12626.009999999998
f3 (a[16](124) , a[12](10.1) )= 1240
240
f1 (a[16](124) , a[13](-1) )= 1240
2773.0909090909094
f2 (a[16](124) , a[13](-1) )= 15252
240
240
1240 -225.27272727272728
f3 (a[16](124) , a[13](-1) )= 1240
240
f1 (a[16](124) , a[14](-5) )= 1240
2682.909090909091
f2 (a[16](124) , a[14](-5) )= 14756
240
240
1240 -1122.7272727272727
f3 (a[16](124) , a[14](-5) )= 1240
240
f1 (a[16](124) , a[15](5) )= 1240
2908.3636363636365
f2 (a[16](124) , a[15](5) )= 15996
9.545454545454545
240
240
1131.8181818181817
1240 6225
f3 (a[16](124) , a[15](5) )= 1240
240
f1 (a[16](124) , a[16](124) )= 1240
5870.836363636365
f2 (a[16](124) , a[16](124) )= 30752
2919.636363636364
240
240
30752
1240 169136
f3 (a[16](124) , a[16](124) )= 1240
240
f1 (a[16](124) , a[17](248) )= 1240
8386.909090909091
f2 (a[16](124) , a[17](248) )= 46128
11430.545454545455
240
240
67095.27272727273
1240 369024
f3 (a[16](124) , a[17](248) )= 1240
240
f1 (a[16](124) , a[18](654) )= 1240
17540.363636363636
f2 (a[16](124) , a[18](654) )= 96472
78420.54545454545
240
240
225213.81818181818
1240 1238676
f3 (a[16](124) , a[18](654) )= 1240
240
f1 (a[16](124) , a[19](987) )= 1240
25048
f2 (a[16](124) , a[19](987) )= 137764
178108.63636363638
240
240
399645.27272727276
1240 2198049
f3 (a[16](124) , a[19](987) )= 1240
240
f1 (a[16](124) , a[20](-1026) )= 1240
f2 (a[16](124) , a[20](-1026) )= -20336
190369.63636363635
240
240
1240 -39920.72727272727
f3 (a[16](124) , a[20](-1026) )= 1240
240
f1 (a[16](124) , a[21](98768.2546) )= 1240
2229570.8309818185
f2 (a[16](124) , a[21](98768.2546) )= 12262639.5704
1773765698.569222
240
240
1795934682.260804
1240 9877640752.434421
f3 (a[16](124) , a[21](98768.2546) )= 1240
240
f1 (a[16](124) , a[22](-88754.15478) )= 1240
f2 (a[16](124) , a[22](-88754.15478) )= -1998207.125949091
1432147607.792892
240
240
1412226334.3245446
1240 7767244838.784996
f3 (a[16](124) , a[22](-88754.15478) )= 1240
240
f1 (a[16](124) , a[23](1) )= 1240
2818.1818181818184
f2 (a[16](124) , a[23](1) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[23](1) )= 1240
240
f1 (a[16](124) , a[24](-1) )= 1240
2773.0909090909094
f2 (a[16](124) , a[24](-1) )= 15252
240
240
1240 -225.27272727272728
f3 (a[16](124) , a[24](-1) )= 1240
240
f1 (a[16](124) , a[25](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[25](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[25](0) )= 1240
240
f1 (a[16](124) , a[26](-2147483648) )= 1240
f2 (a[16](124) , a[26](-2147483648) )= -48415992177.45455
838488364839314200
240
240
838487882826848100
1240 4611683355547664400
f3 (a[16](124) , a[26](-2147483648) )= 1240
240
f1 (a[16](124) , a[27](2147483648) )= 1240
48415997768.72727
f2 (a[16](124) , a[27](2147483648) )= 266287987728
838488369134281500
240
240
838488851146747500
1240 4611688681307111000
f3 (a[16](124) , a[27](2147483648) )= 1240
240
f1 (a[16](124) , a[28](33554432) )= 1240
756502717.0909091
f2 (a[16](124) , a[28](33554432) )= 4160764944
204709107525818.2
240
240
204716638970600.72
1240 1125941514338304
f3 (a[16](124) , a[28](33554432) )= 1240
240
f1 (a[16](124) , a[29](-33554432) )= 1240
f2 (a[16](124) , a[29](-33554432) )= -756497125.8181819
204709040416954.2
240
240
204701508972171.66
1240 1125858299346944
f3 (a[16](124) , a[29](-33554432) )= 1240
240
f1 (a[16](124) , a[30](1.7976931348623157e+308) )= 1240
Infinity
f2 (a[16](124) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[30](1.7976931348623157e+308) )= 1240
240
f1 (a[16](124) , a[31](5e-324) )= 1240
2795.636363636364
f2 (a[16](124) , a[31](5e-324) )= 15376
0
240
240
0
1240 6.126e-321
f3 (a[16](124) , a[31](5e-324) )= 1240
240
f1 (a[16](124) , a[32](NaN) )= 1240
NaN
f2 (a[16](124) , a[32](NaN) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[32](NaN) )= 1240
240
f1 (a[16](124) , a[33](Infinity) )= 1240
Infinity
f2 (a[16](124) , a[33](Infinity) )= Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[33](Infinity) )= 1240
240
f1 (a[16](124) , a[34](-Infinity) )= 1240
-Infinity
f2 (a[16](124) , a[34](-Infinity) )= -Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[34](-Infinity) )= 1240
240
f1 (a[16](124) , a[35](NaN) )= 1240
NaN
f2 (a[16](124) , a[35](NaN) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[35](NaN) )= 1240
240
f1 (a[16](124) , a[36](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[36](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[36](0) )= 1240
240
f1 (a[16](124) , a[37](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[37](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[37](0) )= 1240
240
f1 (a[16](124) , a[38](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[38](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[38](0) )= 1240
240
f1 (a[16](124) , a[39](1) )= 1240
2818.1818181818184
f2 (a[16](124) , a[39](1) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[39](1) )= 1240
240
f1 (a[16](124) , a[40](10) )= 1240
3021.0909090909094
f2 (a[16](124) , a[40](10) )= 16616
28.18181818181818
240
240
2272.7272727272725
1240 12500
f3 (a[16](124) , a[40](10) )= 1240
240
f1 (a[16](124) , a[41](10.1) )= 1240
3023.3454545454547
f2 (a[16](124) , a[41](10.1) )= 16628.399999999997
28.647272727272725
240
240
2295.6381818181812
1240 12626.009999999998
f3 (a[16](124) , a[41](10.1) )= 1240
240
f1 (a[16](124) , a[42](1.7976931348623157e+308) )= 1240
Infinity
f2 (a[16](124) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[42](1.7976931348623157e+308) )= 1240
240
f1 (a[16](124) , a[43](5e-324) )= 1240
2795.636363636364
f2 (a[16](124) , a[43](5e-324) )= 15376
0
240
240
0
1240 6.126e-321
f3 (a[16](124) , a[43](5e-324) )= 1240
240
f1 (a[16](124) , a[44](NaN) )= 1240
NaN
f2 (a[16](124) , a[44](NaN) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[44](NaN) )= 1240
240
f1 (a[16](124) , a[45](Infinity) )= 1240
Infinity
f2 (a[16](124) , a[45](Infinity) )= Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[45](Infinity) )= 1240
240
f1 (a[16](124) , a[46](-Infinity) )= 1240
-Infinity
f2 (a[16](124) , a[46](-Infinity) )= -Infinity
Infinity
240
240
Infinity
1240 Infinity
f3 (a[16](124) , a[46](-Infinity) )= 1240
240
f1 (a[16](124) , a[47]() )= 1240
2795.636363636364
f2 (a[16](124) , a[47]() )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[47]() )= 1240
240
f1 (a[16](124) , a[48](hello) )= 1240
NaN
f2 (a[16](124) , a[48](hello) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[48](hello) )= 1240
240
f1 (a[16](124) , a[49](hello) )= 1240
NaN
f2 (a[16](124) , a[49](hello) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[49](hello) )= 1240
240
f1 (a[16](124) , a[50](+0) )= 1240
2795.636363636364
f2 (a[16](124) , a[50](+0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[50](+0) )= 1240
240
f1 (a[16](124) , a[51](-0) )= 1240
2795.636363636364
f2 (a[16](124) , a[51](-0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[51](-0) )= 1240
240
f1 (a[16](124) , a[52](0) )= 1240
2795.636363636364
f2 (a[16](124) , a[52](0) )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[52](0) )= 1240
240
f1 (a[16](124) , a[53](1) )= 1240
2818.1818181818184
f2 (a[16](124) , a[53](1) )= 15500
1.1818181818181818
240
240
225.63636363636365
1240 1241
f3 (a[16](124) , a[53](1) )= 1240
240
f1 (a[16](124) , a[54](10.0) )= 1240
3021.0909090909094
f2 (a[16](124) , a[54](10.0) )= 16616
28.18181818181818
240
240
2272.7272727272725
1240 12500
f3 (a[16](124) , a[54](10.0) )= 1240
240
f1 (a[16](124) , a[55](10.1) )= 1240
3023.3454545454547
f2 (a[16](124) , a[55](10.1) )= 16628.399999999997
28.647272727272725
240
240
2295.6381818181812
1240 12626.009999999998
f3 (a[16](124) , a[55](10.1) )= 1240
240
f1 (a[16](124) , a[56]() )= 1240
2795.636363636364
f2 (a[16](124) , a[56]() )= 15376
0
240
240
0
1240 0
f3 (a[16](124) , a[56]() )= 1240
240
f1 (a[16](124) , a[57](hello) )= 1240
NaN
f2 (a[16](124) , a[57](hello) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[57](hello) )= 1240
240
f1 (a[16](124) , a[58](hello) )= 1240
NaN
f2 (a[16](124) , a[58](hello) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[58](hello) )= 1240
240
f1 (a[16](124) , a[59]([object Object]) )= 1240
NaN
f2 (a[16](124) , a[59]([object Object]) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[59]([object Object]) )= 1240
240
f1 (a[16](124) , a[60](1,2,3) )= 1240
NaN
f2 (a[16](124) , a[60](1,2,3) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[60](1,2,3) )= 1240
240
f1 (a[16](124) , a[61]([object Object]) )= 1240
NaN
f2 (a[16](124) , a[61]([object Object]) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[61]([object Object]) )= 1240
240
f1 (a[16](124) , a[62](1,2,3) )= 1240
NaN
f2 (a[16](124) , a[62](1,2,3) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[62](1,2,3) )= 1240
240
f1 (a[16](124) , a[63](function foo() {}) )= 1240
NaN
f2 (a[16](124) , a[63](function foo() {}) )= NaN
NaN
240
240
NaN
1240 NaN
f3 (a[16](124) , a[63](function foo() {}) )= 1240
490
f1 (a[17](248) , a[0](undefined) )= 2480
NaN
f2 (a[17](248) , a[0](undefined) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[0](undefined) )= 2480
490
f1 (a[17](248) , a[1](null) )= 2480
11182.545454545455
f2 (a[17](248) , a[1](null) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[1](null) )= 2480
490
f1 (a[17](248) , a[2](true) )= 2480
11227.636363636364
f2 (a[17](248) , a[2](true) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[2](true) )= 2480
490
f1 (a[17](248) , a[3](false) )= 2480
11182.545454545455
f2 (a[17](248) , a[3](false) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[3](false) )= 2480
490
f1 (a[17](248) , a[4](true) )= 2480
11227.636363636364
f2 (a[17](248) , a[4](true) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[4](true) )= 2480
490
f1 (a[17](248) , a[5](false) )= 2480
11182.545454545455
f2 (a[17](248) , a[5](false) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[5](false) )= 2480
490
f1 (a[17](248) , a[6](NaN) )= 2480
NaN
f2 (a[17](248) , a[6](NaN) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[6](NaN) )= 2480
490
f1 (a[17](248) , a[7](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[7](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[7](0) )= 2480
490
f1 (a[17](248) , a[8](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[8](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[8](0) )= 2480
490
f1 (a[17](248) , a[9](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[9](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[9](0) )= 2480
490
f1 (a[17](248) , a[10](1) )= 2480
11227.636363636364
f2 (a[17](248) , a[10](1) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[10](1) )= 2480
490
f1 (a[17](248) , a[11](10) )= 2480
11633.454545454546
f2 (a[17](248) , a[11](10) )= 63984
28.18181818181818
490
490
4527.272727272727
2480 24900
f3 (a[17](248) , a[11](10) )= 2480
490
f1 (a[17](248) , a[12](10.1) )= 2480
11637.963636363638
f2 (a[17](248) , a[12](10.1) )= 64008.8
28.647272727272725
490
490
4572.729090909091
2480 25150.01
f3 (a[17](248) , a[12](10.1) )= 2480
490
f1 (a[17](248) , a[13](-1) )= 2480
11137.454545454546
f2 (a[17](248) , a[13](-1) )= 61256
490
490
2480 -450.72727272727274
f3 (a[17](248) , a[13](-1) )= 2480
490
f1 (a[17](248) , a[14](-5) )= 2480
10957.09090909091
f2 (a[17](248) , a[14](-5) )= 60264
490
490
2480 -2250
f3 (a[17](248) , a[14](-5) )= 2480
490
f1 (a[17](248) , a[15](5) )= 2480
11408
f2 (a[17](248) , a[15](5) )= 62744
9.545454545454545
490
490
2259.090909090909
2480 12425
f3 (a[17](248) , a[15](5) )= 2480
490
f1 (a[17](248) , a[16](124) )= 2480
16773.818181818183
f2 (a[17](248) , a[16](124) )= 92256
2919.636363636364
490
490
58708.36363636364
2480 322896
f3 (a[17](248) , a[16](124) )= 2480
490
f1 (a[17](248) , a[17](248) )= 2480
23483.34545454546
f2 (a[17](248) , a[17](248) )= 123008
11430.545454545455
490
490
123008
2480 676544
f3 (a[17](248) , a[17](248) )= 2480
490
f1 (a[17](248) , a[18](654) )= 2480
40672
f2 (a[17](248) , a[18](654) )= 223696
78420.54545454545
490
490
372661.0909090909
2480 2049636
f3 (a[17](248) , a[18](654) )= 2480
490
f1 (a[17](248) , a[19](987) )= 2480
55687.27272727273
f2 (a[17](248) , a[19](987) )= 306280
178108.63636363638
490
490
622168.9090909092
2480 3421929
f3 (a[17](248) , a[19](987) )= 2480
490
f1 (a[17](248) , a[20](-1026) )= 2480
f2 (a[17](248) , a[20](-1026) )= -35080.72727272727
190369.63636363635
490
490
2480 -271237.0909090909
f3 (a[17](248) , a[20](-1026) )= 2480
490
f1 (a[17](248) , a[21](98768.2546) )= 2480
4464732.934690909
f2 (a[17](248) , a[21](98768.2546) )= 24556031.1408
1773765698.569222
490
490
1818202434.2069857
2480 10000113388.138422
f3 (a[17](248) , a[21](98768.2546) )= 2480
490
f1 (a[17](248) , a[22](-88754.15478) )= 2480
f2 (a[17](248) , a[22](-88754.15478) )= -3990822.979170909
1432147607.792892
490
490
1392216306.7014174
2480 7657189686.857797
f3 (a[17](248) , a[22](-88754.15478) )= 2480
490
f1 (a[17](248) , a[23](1) )= 2480
11227.636363636364
f2 (a[17](248) , a[23](1) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[23](1) )= 2480
490
f1 (a[17](248) , a[24](-1) )= 2480
11137.454545454546
f2 (a[17](248) , a[24](-1) )= 61256
490
490
2480 -450.72727272727274
f3 (a[17](248) , a[24](-1) )= 2480
490
f1 (a[17](248) , a[25](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[25](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[25](0) )= 2480
490
f1 (a[17](248) , a[26](-2147483648) )= 2480
f2 (a[17](248) , a[26](-2147483648) )= -96831978763.63637
838488364839314200
490
490
838487398666898300
2480 4611680692667941000
f3 (a[17](248) , a[26](-2147483648) )= 2480
490
f1 (a[17](248) , a[27](2147483648) )= 2480
96832001128.72728
f2 (a[17](248) , a[27](2147483648) )= 532576006208
838488369134281500
490
490
838489335306697300
2480 4611691344186835000
f3 (a[17](248) , a[27](2147483648) )= 2480
490
f1 (a[17](248) , a[28](33554432) )= 2480
1513011025.4545455
f2 (a[17](248) , a[28](33554432) )= 8321560640
204709107525818.2
490
490
204724203969815.28
2480 1125983121833984
f3 (a[17](248) , a[28](33554432) )= 2480
490
f1 (a[17](248) , a[29](-33554432) )= 2480
f2 (a[17](248) , a[29](-33554432) )= -1512988660.3636365
204709040416954.2
490
490
204693943972957.1
2480 1125816691851264
f3 (a[17](248) , a[29](-33554432) )= 2480
490
f1 (a[17](248) , a[30](1.7976931348623157e+308) )= 2480
Infinity
f2 (a[17](248) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[30](1.7976931348623157e+308) )= 2480
490
f1 (a[17](248) , a[31](5e-324) )= 2480
11182.545454545455
f2 (a[17](248) , a[31](5e-324) )= 61504
0
490
490
0
2480 1.2253e-320
f3 (a[17](248) , a[31](5e-324) )= 2480
490
f1 (a[17](248) , a[32](NaN) )= 2480
NaN
f2 (a[17](248) , a[32](NaN) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[32](NaN) )= 2480
490
f1 (a[17](248) , a[33](Infinity) )= 2480
Infinity
f2 (a[17](248) , a[33](Infinity) )= Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[33](Infinity) )= 2480
490
f1 (a[17](248) , a[34](-Infinity) )= 2480
-Infinity
f2 (a[17](248) , a[34](-Infinity) )= -Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[34](-Infinity) )= 2480
490
f1 (a[17](248) , a[35](NaN) )= 2480
NaN
f2 (a[17](248) , a[35](NaN) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[35](NaN) )= 2480
490
f1 (a[17](248) , a[36](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[36](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[36](0) )= 2480
490
f1 (a[17](248) , a[37](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[37](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[37](0) )= 2480
490
f1 (a[17](248) , a[38](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[38](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[38](0) )= 2480
490
f1 (a[17](248) , a[39](1) )= 2480
11227.636363636364
f2 (a[17](248) , a[39](1) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[39](1) )= 2480
490
f1 (a[17](248) , a[40](10) )= 2480
11633.454545454546
f2 (a[17](248) , a[40](10) )= 63984
28.18181818181818
490
490
4527.272727272727
2480 24900
f3 (a[17](248) , a[40](10) )= 2480
490
f1 (a[17](248) , a[41](10.1) )= 2480
11637.963636363638
f2 (a[17](248) , a[41](10.1) )= 64008.8
28.647272727272725
490
490
4572.729090909091
2480 25150.01
f3 (a[17](248) , a[41](10.1) )= 2480
490
f1 (a[17](248) , a[42](1.7976931348623157e+308) )= 2480
Infinity
f2 (a[17](248) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[42](1.7976931348623157e+308) )= 2480
490
f1 (a[17](248) , a[43](5e-324) )= 2480
11182.545454545455
f2 (a[17](248) , a[43](5e-324) )= 61504
0
490
490
0
2480 1.2253e-320
f3 (a[17](248) , a[43](5e-324) )= 2480
490
f1 (a[17](248) , a[44](NaN) )= 2480
NaN
f2 (a[17](248) , a[44](NaN) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[44](NaN) )= 2480
490
f1 (a[17](248) , a[45](Infinity) )= 2480
Infinity
f2 (a[17](248) , a[45](Infinity) )= Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[45](Infinity) )= 2480
490
f1 (a[17](248) , a[46](-Infinity) )= 2480
-Infinity
f2 (a[17](248) , a[46](-Infinity) )= -Infinity
Infinity
490
490
Infinity
2480 Infinity
f3 (a[17](248) , a[46](-Infinity) )= 2480
490
f1 (a[17](248) , a[47]() )= 2480
11182.545454545455
f2 (a[17](248) , a[47]() )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[47]() )= 2480
490
f1 (a[17](248) , a[48](hello) )= 2480
NaN
f2 (a[17](248) , a[48](hello) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[48](hello) )= 2480
490
f1 (a[17](248) , a[49](hello) )= 2480
NaN
f2 (a[17](248) , a[49](hello) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[49](hello) )= 2480
490
f1 (a[17](248) , a[50](+0) )= 2480
11182.545454545455
f2 (a[17](248) , a[50](+0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[50](+0) )= 2480
490
f1 (a[17](248) , a[51](-0) )= 2480
11182.545454545455
f2 (a[17](248) , a[51](-0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[51](-0) )= 2480
490
f1 (a[17](248) , a[52](0) )= 2480
11182.545454545455
f2 (a[17](248) , a[52](0) )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[52](0) )= 2480
490
f1 (a[17](248) , a[53](1) )= 2480
11227.636363636364
f2 (a[17](248) , a[53](1) )= 61752
1.1818181818181818
490
490
451.0909090909091
2480 2481
f3 (a[17](248) , a[53](1) )= 2480
490
f1 (a[17](248) , a[54](10.0) )= 2480
11633.454545454546
f2 (a[17](248) , a[54](10.0) )= 63984
28.18181818181818
490
490
4527.272727272727
2480 24900
f3 (a[17](248) , a[54](10.0) )= 2480
490
f1 (a[17](248) , a[55](10.1) )= 2480
11637.963636363638
f2 (a[17](248) , a[55](10.1) )= 64008.8
28.647272727272725
490
490
4572.729090909091
2480 25150.01
f3 (a[17](248) , a[55](10.1) )= 2480
490
f1 (a[17](248) , a[56]() )= 2480
11182.545454545455
f2 (a[17](248) , a[56]() )= 61504
0
490
490
0
2480 0
f3 (a[17](248) , a[56]() )= 2480
490
f1 (a[17](248) , a[57](hello) )= 2480
NaN
f2 (a[17](248) , a[57](hello) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[57](hello) )= 2480
490
f1 (a[17](248) , a[58](hello) )= 2480
NaN
f2 (a[17](248) , a[58](hello) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[58](hello) )= 2480
490
f1 (a[17](248) , a[59]([object Object]) )= 2480
NaN
f2 (a[17](248) , a[59]([object Object]) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[59]([object Object]) )= 2480
490
f1 (a[17](248) , a[60](1,2,3) )= 2480
NaN
f2 (a[17](248) , a[60](1,2,3) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[60](1,2,3) )= 2480
490
f1 (a[17](248) , a[61]([object Object]) )= 2480
NaN
f2 (a[17](248) , a[61]([object Object]) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[61]([object Object]) )= 2480
490
f1 (a[17](248) , a[62](1,2,3) )= 2480
NaN
f2 (a[17](248) , a[62](1,2,3) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[62](1,2,3) )= 2480
490
f1 (a[17](248) , a[63](function foo() {}) )= 2480
NaN
f2 (a[17](248) , a[63](function foo() {}) )= NaN
NaN
490
490
NaN
2480 NaN
f3 (a[17](248) , a[63](function foo() {}) )= 2480
1300
f1 (a[18](654) , a[0](undefined) )= 6540
NaN
f2 (a[18](654) , a[0](undefined) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[0](undefined) )= 6540
1300
f1 (a[18](654) , a[1](null) )= 6540
77766.54545454545
f2 (a[18](654) , a[1](null) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[1](null) )= 6540
1300
f1 (a[18](654) , a[2](true) )= 6540
77885.45454545454
f2 (a[18](654) , a[2](true) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[2](true) )= 6540
1300
f1 (a[18](654) , a[3](false) )= 6540
77766.54545454545
f2 (a[18](654) , a[3](false) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[3](false) )= 6540
1300
f1 (a[18](654) , a[4](true) )= 6540
77885.45454545454
f2 (a[18](654) , a[4](true) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[4](true) )= 6540
1300
f1 (a[18](654) , a[5](false) )= 6540
77766.54545454545
f2 (a[18](654) , a[5](false) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[5](false) )= 6540
1300
f1 (a[18](654) , a[6](NaN) )= 6540
NaN
f2 (a[18](654) , a[6](NaN) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[6](NaN) )= 6540
1300
f1 (a[18](654) , a[7](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[7](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[7](0) )= 6540
1300
f1 (a[18](654) , a[8](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[8](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[8](0) )= 6540
1300
f1 (a[18](654) , a[9](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[9](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[9](0) )= 6540
1300
f1 (a[18](654) , a[10](1) )= 6540
77885.45454545454
f2 (a[18](654) , a[10](1) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[10](1) )= 6540
1300
f1 (a[18](654) , a[11](10) )= 6540
78955.63636363637
f2 (a[18](654) , a[11](10) )= 434256
28.18181818181818
1300
1300
11909.090909090908
6540 65500
f3 (a[18](654) , a[11](10) )= 6540
1300
f1 (a[18](654) , a[12](10.1) )= 6540
78967.52727272727
f2 (a[18](654) , a[12](10.1) )= 434321.4
28.647272727272725
1300
1300
12028.365454545453
6540 66156.01
f3 (a[18](654) , a[12](10.1) )= 6540
1300
f1 (a[18](654) , a[13](-1) )= 6540
77647.63636363637
f2 (a[18](654) , a[13](-1) )= 427062
1300
1300
6540 -1188.909090909091
f3 (a[18](654) , a[13](-1) )= 6540
1300
f1 (a[18](654) , a[14](-5) )= 6540
77172
f2 (a[18](654) , a[14](-5) )= 424446
1300
1300
6540 -5940.909090909091
f3 (a[18](654) , a[14](-5) )= 6540
1300
f1 (a[18](654) , a[15](5) )= 6540
78361.09090909091
f2 (a[18](654) , a[15](5) )= 430986
9.545454545454545
1300
1300
5950
6540 32725
f3 (a[18](654) , a[15](5) )= 6540
1300
f1 (a[18](654) , a[16](124) )= 6540
92511.27272727272
f2 (a[18](654) , a[16](124) )= 508812
2919.636363636364
1300
1300
150242.9090909091
6540 826336
f3 (a[18](654) , a[16](124) )= 6540
1300
f1 (a[18](654) , a[17](248) )= 6540
107256
f2 (a[18](654) , a[17](248) )= 589908
11430.545454545455
1300
1300
306077.09090909094
6540 1683424
f3 (a[18](654) , a[17](248) )= 6540
1300
f1 (a[18](654) , a[18](654) )= 6540
163309.74545454545
f2 (a[18](654) , a[18](654) )= 855432
78420.54545454545
1300
1300
855432
6540 4704876
f3 (a[18](654) , a[18](654) )= 6540
1300
f1 (a[18](654) , a[19](987) )= 6540
195129.81818181818
f2 (a[18](654) , a[19](987) )= 1073214
178108.63636363638
1300
1300
1350754.3636363637
6540 7429149
f3 (a[18](654) , a[19](987) )= 6540
1300
f1 (a[18](654) , a[20](-1026) )= 6540
f2 (a[18](654) , a[20](-1026) )= -44234.181818181816
190369.63636363635
1300
1300
6540 -1028611.6363636362
f3 (a[18](654) , a[20](-1026) )= 6540
1300
f1 (a[18](654) , a[21](98768.2546) )= 6540
11822209.910618182
f2 (a[18](654) , a[21](98768.2546) )= 65022154.5084
1773765698.569222
1300
1300
1891111363.9662585
6540 10401112501.81442
f3 (a[18](654) , a[21](98768.2546) )= 6540
1300
f1 (a[18](654) , a[22](-88754.15478) )= 6540
f2 (a[18](654) , a[22](-88754.15478) )= -10475909.31384
1432147607.792892
1300
1300
1326699603.3547265
6540 7296847818.450996
f3 (a[18](654) , a[22](-88754.15478) )= 6540
1300
f1 (a[18](654) , a[23](1) )= 6540
77885.45454545454
f2 (a[18](654) , a[23](1) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[23](1) )= 6540
1300
f1 (a[18](654) , a[24](-1) )= 6540
77647.63636363637
f2 (a[18](654) , a[24](-1) )= 427062
1300
1300
6540 -1188.909090909091
f3 (a[18](654) , a[24](-1) )= 6540
1300
f1 (a[18](654) , a[25](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[25](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[25](0) )= 6540
1300
f1 (a[18](654) , a[26](-2147483648) )= 6540
f2 (a[18](654) , a[26](-2147483648) )= -255355250559.27274
838488364839314200
1300
1300
838485813433514600
6540 4611671973884330000
f3 (a[18](654) , a[26](-2147483648) )= 6540
1300
f1 (a[18](654) , a[27](2147483648) )= 6540
255355406092.36362
f2 (a[18](654) , a[27](2147483648) )= 1404454733508
838488369134281500
1300
1300
838490920540081000
6540 4611700062970446000
f3 (a[18](654) , a[27](2147483648) )= 6540
1300
f1 (a[18](654) , a[28](33554432) )= 6540
3990004771.6363635
f2 (a[18](654) , a[28](33554432) )= 21945026244
204709107525818.2
1300
1300
204748973241437.1
6540 1126119352827904
f3 (a[18](654) , a[28](33554432) )= 6540
1300
f1 (a[18](654) , a[29](-33554432) )= 6540
f2 (a[18](654) , a[29](-33554432) )= -3989849238.5454545
204709040416954.2
1300
1300
204669174701335.28
6540 1125680460857344
f3 (a[18](654) , a[29](-33554432) )= 6540
1300
f1 (a[18](654) , a[30](1.7976931348623157e+308) )= 6540
Infinity
f2 (a[18](654) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[30](1.7976931348623157e+308) )= 6540
1300
f1 (a[18](654) , a[31](5e-324) )= 6540
77766.54545454545
f2 (a[18](654) , a[31](5e-324) )= 427716
0
1300
1300
0
6540 3.231e-320
f3 (a[18](654) , a[31](5e-324) )= 6540
1300
f1 (a[18](654) , a[32](NaN) )= 6540
NaN
f2 (a[18](654) , a[32](NaN) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[32](NaN) )= 6540
1300
f1 (a[18](654) , a[33](Infinity) )= 6540
Infinity
f2 (a[18](654) , a[33](Infinity) )= Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[33](Infinity) )= 6540
1300
f1 (a[18](654) , a[34](-Infinity) )= 6540
-Infinity
f2 (a[18](654) , a[34](-Infinity) )= -Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[34](-Infinity) )= 6540
1300
f1 (a[18](654) , a[35](NaN) )= 6540
NaN
f2 (a[18](654) , a[35](NaN) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[35](NaN) )= 6540
1300
f1 (a[18](654) , a[36](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[36](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[36](0) )= 6540
1300
f1 (a[18](654) , a[37](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[37](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[37](0) )= 6540
1300
f1 (a[18](654) , a[38](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[38](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[38](0) )= 6540
1300
f1 (a[18](654) , a[39](1) )= 6540
77885.45454545454
f2 (a[18](654) , a[39](1) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[39](1) )= 6540
1300
f1 (a[18](654) , a[40](10) )= 6540
78955.63636363637
f2 (a[18](654) , a[40](10) )= 434256
28.18181818181818
1300
1300
11909.090909090908
6540 65500
f3 (a[18](654) , a[40](10) )= 6540
1300
f1 (a[18](654) , a[41](10.1) )= 6540
78967.52727272727
f2 (a[18](654) , a[41](10.1) )= 434321.4
28.647272727272725
1300
1300
12028.365454545453
6540 66156.01
f3 (a[18](654) , a[41](10.1) )= 6540
1300
f1 (a[18](654) , a[42](1.7976931348623157e+308) )= 6540
Infinity
f2 (a[18](654) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[42](1.7976931348623157e+308) )= 6540
1300
f1 (a[18](654) , a[43](5e-324) )= 6540
77766.54545454545
f2 (a[18](654) , a[43](5e-324) )= 427716
0
1300
1300
0
6540 3.231e-320
f3 (a[18](654) , a[43](5e-324) )= 6540
1300
f1 (a[18](654) , a[44](NaN) )= 6540
NaN
f2 (a[18](654) , a[44](NaN) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[44](NaN) )= 6540
1300
f1 (a[18](654) , a[45](Infinity) )= 6540
Infinity
f2 (a[18](654) , a[45](Infinity) )= Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[45](Infinity) )= 6540
1300
f1 (a[18](654) , a[46](-Infinity) )= 6540
-Infinity
f2 (a[18](654) , a[46](-Infinity) )= -Infinity
Infinity
1300
1300
Infinity
6540 Infinity
f3 (a[18](654) , a[46](-Infinity) )= 6540
1300
f1 (a[18](654) , a[47]() )= 6540
77766.54545454545
f2 (a[18](654) , a[47]() )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[47]() )= 6540
1300
f1 (a[18](654) , a[48](hello) )= 6540
NaN
f2 (a[18](654) , a[48](hello) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[48](hello) )= 6540
1300
f1 (a[18](654) , a[49](hello) )= 6540
NaN
f2 (a[18](654) , a[49](hello) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[49](hello) )= 6540
1300
f1 (a[18](654) , a[50](+0) )= 6540
77766.54545454545
f2 (a[18](654) , a[50](+0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[50](+0) )= 6540
1300
f1 (a[18](654) , a[51](-0) )= 6540
77766.54545454545
f2 (a[18](654) , a[51](-0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[51](-0) )= 6540
1300
f1 (a[18](654) , a[52](0) )= 6540
77766.54545454545
f2 (a[18](654) , a[52](0) )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[52](0) )= 6540
1300
f1 (a[18](654) , a[53](1) )= 6540
77885.45454545454
f2 (a[18](654) , a[53](1) )= 428370
1.1818181818181818
1300
1300
1189.2727272727272
6540 6541
f3 (a[18](654) , a[53](1) )= 6540
1300
f1 (a[18](654) , a[54](10.0) )= 6540
78955.63636363637
f2 (a[18](654) , a[54](10.0) )= 434256
28.18181818181818
1300
1300
11909.090909090908
6540 65500
f3 (a[18](654) , a[54](10.0) )= 6540
1300
f1 (a[18](654) , a[55](10.1) )= 6540
78967.52727272727
f2 (a[18](654) , a[55](10.1) )= 434321.4
28.647272727272725
1300
1300
12028.365454545453
6540 66156.01
f3 (a[18](654) , a[55](10.1) )= 6540
1300
f1 (a[18](654) , a[56]() )= 6540
77766.54545454545
f2 (a[18](654) , a[56]() )= 427716
0
1300
1300
0
6540 0
f3 (a[18](654) , a[56]() )= 6540
1300
f1 (a[18](654) , a[57](hello) )= 6540
NaN
f2 (a[18](654) , a[57](hello) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[57](hello) )= 6540
1300
f1 (a[18](654) , a[58](hello) )= 6540
NaN
f2 (a[18](654) , a[58](hello) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[58](hello) )= 6540
1300
f1 (a[18](654) , a[59]([object Object]) )= 6540
NaN
f2 (a[18](654) , a[59]([object Object]) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[59]([object Object]) )= 6540
1300
f1 (a[18](654) , a[60](1,2,3) )= 6540
NaN
f2 (a[18](654) , a[60](1,2,3) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[60](1,2,3) )= 6540
1300
f1 (a[18](654) , a[61]([object Object]) )= 6540
NaN
f2 (a[18](654) , a[61]([object Object]) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[61]([object Object]) )= 6540
1300
f1 (a[18](654) , a[62](1,2,3) )= 6540
NaN
f2 (a[18](654) , a[62](1,2,3) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[62](1,2,3) )= 6540
1300
f1 (a[18](654) , a[63](function foo() {}) )= 6540
NaN
f2 (a[18](654) , a[63](function foo() {}) )= NaN
NaN
1300
1300
NaN
6540 NaN
f3 (a[18](654) , a[63](function foo() {}) )= 6540
1970
f1 (a[19](987) , a[0](undefined) )= 9870
NaN
f2 (a[19](987) , a[0](undefined) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[0](undefined) )= 9870
1970
f1 (a[19](987) , a[1](null) )= 9870
177121.63636363638
f2 (a[19](987) , a[1](null) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[1](null) )= 9870
1970
f1 (a[19](987) , a[2](true) )= 9870
177301.0909090909
f2 (a[19](987) , a[2](true) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[2](true) )= 9870
1970
f1 (a[19](987) , a[3](false) )= 9870
177121.63636363638
f2 (a[19](987) , a[3](false) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[3](false) )= 9870
1970
f1 (a[19](987) , a[4](true) )= 9870
177301.0909090909
f2 (a[19](987) , a[4](true) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[4](true) )= 9870
1970
f1 (a[19](987) , a[5](false) )= 9870
177121.63636363638
f2 (a[19](987) , a[5](false) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[5](false) )= 9870
1970
f1 (a[19](987) , a[6](NaN) )= 9870
NaN
f2 (a[19](987) , a[6](NaN) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[6](NaN) )= 9870
1970
f1 (a[19](987) , a[7](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[7](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[7](0) )= 9870
1970
f1 (a[19](987) , a[8](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[8](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[8](0) )= 9870
1970
f1 (a[19](987) , a[9](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[9](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[9](0) )= 9870
1970
f1 (a[19](987) , a[10](1) )= 9870
177301.0909090909
f2 (a[19](987) , a[10](1) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[10](1) )= 9870
1970
f1 (a[19](987) , a[11](10) )= 9870
178916.18181818182
f2 (a[19](987) , a[11](10) )= 984039
28.18181818181818
1970
1970
17963.636363636364
9870 98800
f3 (a[19](987) , a[11](10) )= 9870
1970
f1 (a[19](987) , a[12](10.1) )= 9870
178934.1272727273
f2 (a[19](987) , a[12](10.1) )= 984137.7000000001
28.647272727272725
1970
1970
18143.456363636363
9870 99789.01
f3 (a[19](987) , a[12](10.1) )= 9870
1970
f1 (a[19](987) , a[13](-1) )= 9870
176942.18181818182
f2 (a[19](987) , a[13](-1) )= 973182
1970
1970
9870 -1794.3636363636365
f3 (a[19](987) , a[13](-1) )= 9870
1970
f1 (a[19](987) , a[14](-5) )= 9870
176224.36363636365
f2 (a[19](987) , a[14](-5) )= 969234
1970
1970
9870 -8968.181818181818
f3 (a[19](987) , a[14](-5) )= 9870
1970
f1 (a[19](987) , a[15](5) )= 9870
178018.90909090912
f2 (a[19](987) , a[15](5) )= 979104
9.545454545454545
1970
1970
8977.272727272726
9870 49375
f3 (a[19](987) , a[15](5) )= 9870
1970
f1 (a[19](987) , a[16](124) )= 9870
199374
f2 (a[19](987) , a[16](124) )= 1096557
2919.636363636364
1970
1970
225319.27272727273
9870 1239256
f3 (a[19](987) , a[16](124) )= 9870
1970
f1 (a[19](987) , a[17](248) )= 9870
221626.36363636365
f2 (a[19](987) , a[17](248) )= 1218945
11430.545454545455
1970
1970
456229.81818181823
9870 2509264
f3 (a[19](987) , a[17](248) )= 9870
1970
f1 (a[19](987) , a[18](654) )= 9870
294484.9090909091
f2 (a[19](987) , a[18](654) )= 1619667
78420.54545454545
1970
1970
1251399.2727272727
9870 6882696
f3 (a[19](987) , a[18](654) )= 9870
1970
f1 (a[19](987) , a[19](987) )= 9870
371955.43636363645
f2 (a[19](987) , a[19](987) )= 1948338
178108.63636363638
1970
1970
1948338.0000000002
9870 10715859
f3 (a[19](987) , a[19](987) )= 9870
1970
f1 (a[19](987) , a[20](-1026) )= 9870
f2 (a[19](987) , a[20](-1026) )= -6998.727272727273
190369.63636363635
1970
1970
9870 -1649808
f3 (a[19](987) , a[20](-1026) )= 9870
1970
f1 (a[19](987) , a[21](98768.2546) )= 9870
17901533.870945457
f2 (a[19](987) , a[21](98768.2546) )= 98458436.2902
1773765698.569222
1970
1970
1950911052.6604402
9870 10730010789.632421
f3 (a[19](987) , a[21](98768.2546) )= 9870
1970
f1 (a[19](987) , a[22](-88754.15478) )= 9870
f2 (a[19](987) , a[22](-88754.15478) )= -15750214.866883637
1432147607.792892
1970
1970
1272962996.9151992
9870 7001296483.033596
f3 (a[19](987) , a[22](-88754.15478) )= 9870
1970
f1 (a[19](987) , a[23](1) )= 9870
177301.0909090909
f2 (a[19](987) , a[23](1) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[23](1) )= 9870
1970
f1 (a[19](987) , a[24](-1) )= 9870
176942.18181818182
f2 (a[19](987) , a[24](-1) )= 973182
1970
1970
9870 -1794.3636363636365
f3 (a[19](987) , a[24](-1) )= 9870
1970
f1 (a[19](987) , a[25](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[25](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[25](0) )= 9870
1970
f1 (a[19](987) , a[26](-2147483648) )= 9870
f2 (a[19](987) , a[26](-2147483648) )= -385375524801.27276
838488364839314200
1970
1970
838484513229778500
9870 4611664822763782000
f3 (a[19](987) , a[26](-2147483648) )= 9870
1970
f1 (a[19](987) , a[27](2147483648) )= 9870
385375879044.5455
f2 (a[19](987) , a[27](2147483648) )= 2119567334745
838488369134281500
1970
1970
838492220743817100
9870 4611707214090994000
f3 (a[19](987) , a[27](2147483648) )= 9870
1970
f1 (a[19](987) , a[28](33554432) )= 9870
6021672464.181819
f2 (a[19](987) , a[28](33554432) )= 33119198553
204709107525818.2
1970
1970
204769288924811.66
9870 1126231089086464
f3 (a[19](987) , a[28](33554432) )= 9870
1970
f1 (a[19](987) , a[29](-33554432) )= 9870
f2 (a[19](987) , a[29](-33554432) )= -6021318220.909091
204709040416954.2
1970
1970
204648859017960.72
9870 1125568724598784
f3 (a[19](987) , a[29](-33554432) )= 9870
1970
f1 (a[19](987) , a[30](1.7976931348623157e+308) )= 9870
Infinity
f2 (a[19](987) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[30](1.7976931348623157e+308) )= 9870
1970
f1 (a[19](987) , a[31](5e-324) )= 9870
177121.63636363638
f2 (a[19](987) , a[31](5e-324) )= 974169
0
1970
1970
0
9870 4.8764e-320
f3 (a[19](987) , a[31](5e-324) )= 9870
1970
f1 (a[19](987) , a[32](NaN) )= 9870
NaN
f2 (a[19](987) , a[32](NaN) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[32](NaN) )= 9870
1970
f1 (a[19](987) , a[33](Infinity) )= 9870
Infinity
f2 (a[19](987) , a[33](Infinity) )= Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[33](Infinity) )= 9870
1970
f1 (a[19](987) , a[34](-Infinity) )= 9870
-Infinity
f2 (a[19](987) , a[34](-Infinity) )= -Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[34](-Infinity) )= 9870
1970
f1 (a[19](987) , a[35](NaN) )= 9870
NaN
f2 (a[19](987) , a[35](NaN) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[35](NaN) )= 9870
1970
f1 (a[19](987) , a[36](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[36](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[36](0) )= 9870
1970
f1 (a[19](987) , a[37](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[37](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[37](0) )= 9870
1970
f1 (a[19](987) , a[38](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[38](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[38](0) )= 9870
1970
f1 (a[19](987) , a[39](1) )= 9870
177301.0909090909
f2 (a[19](987) , a[39](1) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[39](1) )= 9870
1970
f1 (a[19](987) , a[40](10) )= 9870
178916.18181818182
f2 (a[19](987) , a[40](10) )= 984039
28.18181818181818
1970
1970
17963.636363636364
9870 98800
f3 (a[19](987) , a[40](10) )= 9870
1970
f1 (a[19](987) , a[41](10.1) )= 9870
178934.1272727273
f2 (a[19](987) , a[41](10.1) )= 984137.7000000001
28.647272727272725
1970
1970
18143.456363636363
9870 99789.01
f3 (a[19](987) , a[41](10.1) )= 9870
1970
f1 (a[19](987) , a[42](1.7976931348623157e+308) )= 9870
Infinity
f2 (a[19](987) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[42](1.7976931348623157e+308) )= 9870
1970
f1 (a[19](987) , a[43](5e-324) )= 9870
177121.63636363638
f2 (a[19](987) , a[43](5e-324) )= 974169
0
1970
1970
0
9870 4.8764e-320
f3 (a[19](987) , a[43](5e-324) )= 9870
1970
f1 (a[19](987) , a[44](NaN) )= 9870
NaN
f2 (a[19](987) , a[44](NaN) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[44](NaN) )= 9870
1970
f1 (a[19](987) , a[45](Infinity) )= 9870
Infinity
f2 (a[19](987) , a[45](Infinity) )= Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[45](Infinity) )= 9870
1970
f1 (a[19](987) , a[46](-Infinity) )= 9870
-Infinity
f2 (a[19](987) , a[46](-Infinity) )= -Infinity
Infinity
1970
1970
Infinity
9870 Infinity
f3 (a[19](987) , a[46](-Infinity) )= 9870
1970
f1 (a[19](987) , a[47]() )= 9870
177121.63636363638
f2 (a[19](987) , a[47]() )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[47]() )= 9870
1970
f1 (a[19](987) , a[48](hello) )= 9870
NaN
f2 (a[19](987) , a[48](hello) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[48](hello) )= 9870
1970
f1 (a[19](987) , a[49](hello) )= 9870
NaN
f2 (a[19](987) , a[49](hello) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[49](hello) )= 9870
1970
f1 (a[19](987) , a[50](+0) )= 9870
177121.63636363638
f2 (a[19](987) , a[50](+0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[50](+0) )= 9870
1970
f1 (a[19](987) , a[51](-0) )= 9870
177121.63636363638
f2 (a[19](987) , a[51](-0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[51](-0) )= 9870
1970
f1 (a[19](987) , a[52](0) )= 9870
177121.63636363638
f2 (a[19](987) , a[52](0) )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[52](0) )= 9870
1970
f1 (a[19](987) , a[53](1) )= 9870
177301.0909090909
f2 (a[19](987) , a[53](1) )= 975156
1.1818181818181818
1970
1970
1794.7272727272727
9870 9871
f3 (a[19](987) , a[53](1) )= 9870
1970
f1 (a[19](987) , a[54](10.0) )= 9870
178916.18181818182
f2 (a[19](987) , a[54](10.0) )= 984039
28.18181818181818
1970
1970
17963.636363636364
9870 98800
f3 (a[19](987) , a[54](10.0) )= 9870
1970
f1 (a[19](987) , a[55](10.1) )= 9870
178934.1272727273
f2 (a[19](987) , a[55](10.1) )= 984137.7000000001
28.647272727272725
1970
1970
18143.456363636363
9870 99789.01
f3 (a[19](987) , a[55](10.1) )= 9870
1970
f1 (a[19](987) , a[56]() )= 9870
177121.63636363638
f2 (a[19](987) , a[56]() )= 974169
0
1970
1970
0
9870 0
f3 (a[19](987) , a[56]() )= 9870
1970
f1 (a[19](987) , a[57](hello) )= 9870
NaN
f2 (a[19](987) , a[57](hello) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[57](hello) )= 9870
1970
f1 (a[19](987) , a[58](hello) )= 9870
NaN
f2 (a[19](987) , a[58](hello) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[58](hello) )= 9870
1970
f1 (a[19](987) , a[59]([object Object]) )= 9870
NaN
f2 (a[19](987) , a[59]([object Object]) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[59]([object Object]) )= 9870
1970
f1 (a[19](987) , a[60](1,2,3) )= 9870
NaN
f2 (a[19](987) , a[60](1,2,3) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[60](1,2,3) )= 9870
1970
f1 (a[19](987) , a[61]([object Object]) )= 9870
NaN
f2 (a[19](987) , a[61]([object Object]) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[61]([object Object]) )= 9870
1970
f1 (a[19](987) , a[62](1,2,3) )= 9870
NaN
f2 (a[19](987) , a[62](1,2,3) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[62](1,2,3) )= 9870
1970
f1 (a[19](987) , a[63](function foo() {}) )= 9870
NaN
f2 (a[19](987) , a[63](function foo() {}) )= NaN
NaN
1970
1970
NaN
9870 NaN
f3 (a[19](987) , a[63](function foo() {}) )= 9870
f1 (a[20](-1026) , a[0](undefined) )= -2052
NaN
f2 (a[20](-1026) , a[0](undefined) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[0](undefined) )= -2052
f1 (a[20](-1026) , a[1](null) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[1](null) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[1](null) )= -2052
f1 (a[20](-1026) , a[2](true) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[2](true) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[2](true) )= -2052
f1 (a[20](-1026) , a[3](false) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[3](false) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[3](false) )= -2052
f1 (a[20](-1026) , a[4](true) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[4](true) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[4](true) )= -2052
f1 (a[20](-1026) , a[5](false) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[5](false) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[5](false) )= -2052
f1 (a[20](-1026) , a[6](NaN) )= -2052
NaN
f2 (a[20](-1026) , a[6](NaN) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[6](NaN) )= -2052
f1 (a[20](-1026) , a[7](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[7](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[7](0) )= -2052
f1 (a[20](-1026) , a[8](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[8](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[8](0) )= -2052
f1 (a[20](-1026) , a[9](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[9](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[9](0) )= -2052
f1 (a[20](-1026) , a[10](1) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[10](1) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[10](1) )= -2052
f1 (a[20](-1026) , a[11](10) )= -2052
189530.1818181818
f2 (a[20](-1026) , a[11](10) )= 1042416
28.18181818181818
-2052 -3712.7272727272725
f3 (a[20](-1026) , a[11](10) )= -2052
f1 (a[20](-1026) , a[12](10.1) )= -2052
189511.52727272725
f2 (a[20](-1026) , a[12](10.1) )= 1042313.4
28.647272727272725
-2052 -3749.670909090909
f3 (a[20](-1026) , a[12](10.1) )= -2052
f1 (a[20](-1026) , a[13](-1) )= -2052
191582.1818181818
f2 (a[20](-1026) , a[13](-1) )= 1053702
373.2727272727273
-2052 2053
f3 (a[20](-1026) , a[13](-1) )= -2052
f1 (a[20](-1026) , a[14](-5) )= -2052
192328.36363636362
f2 (a[20](-1026) , a[14](-5) )= 1057806
1870
-2052 10285
f3 (a[20](-1026) , a[14](-5) )= -2052
f1 (a[20](-1026) , a[15](5) )= -2052
190462.9090909091
f2 (a[20](-1026) , a[15](5) )= 1047546
9.545454545454545
-2052 -1860.9090909090907
f3 (a[20](-1026) , a[15](5) )= -2052
f1 (a[20](-1026) , a[16](124) )= -2052
168264
f2 (a[20](-1026) , a[16](124) )= 925452
2919.636363636364
-2052 -43467.63636363637
f3 (a[20](-1026) , a[16](124) )= -2052
f1 (a[20](-1026) , a[17](248) )= -2052
145132.36363636362
f2 (a[20](-1026) , a[17](248) )= 798228
11430.545454545455
-2052 -81344
f3 (a[20](-1026) , a[17](248) )= -2052
f1 (a[20](-1026) , a[18](654) )= -2052
69394.90909090909
f2 (a[20](-1026) , a[18](654) )= 381672
78420.54545454545
-2052 -166234.9090909091
f3 (a[20](-1026) , a[18](654) )= -2052
f1 (a[20](-1026) , a[19](987) )= -2052
7275.272727272727
f2 (a[20](-1026) , a[19](987) )= 40014
178108.63636363638
-2052 -191119.0909090909
f3 (a[20](-1026) , a[19](987) )= -2052
f1 (a[20](-1026) , a[20](-1026) )= -2052
401930.8363636363
f2 (a[20](-1026) , a[20](-1026) )= 2105352
190369.63636363635
574186.9090909091
-2052 3158028
f3 (a[20](-1026) , a[20](-1026) )= -2052
f1 (a[20](-1026) , a[21](98768.2546) )= -2052
f2 (a[20](-1026) , a[21](98768.2546) )= -18233373.312654543
1773765698.569222
1736817392.4165857
-2052 9552495658.291221
f3 (a[20](-1026) , a[21](98768.2546) )= -2052
f1 (a[20](-1026) , a[22](-88754.15478) )= -2052
16748079.782596362
f2 (a[20](-1026) , a[22](-88754.15478) )= 92114438.80428
1432147607.792892
1465349730.2401375
-2052 8059423516.320756
f3 (a[20](-1026) , a[22](-88754.15478) )= -2052
f1 (a[20](-1026) , a[23](1) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[23](1) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[23](1) )= -2052
f1 (a[20](-1026) , a[24](-1) )= -2052
191582.1818181818
f2 (a[20](-1026) , a[24](-1) )= 1053702
373.2727272727273
-2052 2053
f3 (a[20](-1026) , a[24](-1) )= -2052
f1 (a[20](-1026) , a[25](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[25](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[25](0) )= -2052
f1 (a[20](-1026) , a[26](-2147483648) )= -2052
400603504640.72723
f2 (a[20](-1026) , a[26](-2147483648) )= 2203319275524
838488364839314200
838489168193424200
-2052 4611690425063834000
f3 (a[20](-1026) , a[26](-2147483648) )= -2052
f1 (a[20](-1026) , a[27](2147483648) )= -2052
f2 (a[20](-1026) , a[27](2147483648) )= -400603121849.4545
838488369134281500
838487565780171400
-2052 4611681611790942000
f3 (a[20](-1026) , a[27](2147483648) )= -2052
f1 (a[20](-1026) , a[28](33554432) )= -2052
f2 (a[20](-1026) , a[28](33554432) )= -6259235373.818181
204709107525818.2
204696555117847.28
-2052 1125831053148160
f3 (a[20](-1026) , a[28](33554432) )= -2052
f1 (a[20](-1026) , a[29](-33554432) )= -2052
6259618165.090909
f2 (a[20](-1026) , a[29](-33554432) )= 34427899908
204709040416954.2
204721592824925.1
-2052 1125968760537088
f3 (a[20](-1026) , a[29](-33554432) )= -2052
f1 (a[20](-1026) , a[30](1.7976931348623157e+308) )= -2052
-Infinity
f2 (a[20](-1026) , a[30](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[30](1.7976931348623157e+308) )= -2052
f1 (a[20](-1026) , a[31](5e-324) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[31](5e-324) )= 1052676
0
-2052 0
f3 (a[20](-1026) , a[31](5e-324) )= -2052
f1 (a[20](-1026) , a[32](NaN) )= -2052
NaN
f2 (a[20](-1026) , a[32](NaN) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[32](NaN) )= -2052
f1 (a[20](-1026) , a[33](Infinity) )= -2052
-Infinity
f2 (a[20](-1026) , a[33](Infinity) )= -Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[33](Infinity) )= -2052
f1 (a[20](-1026) , a[34](-Infinity) )= -2052
Infinity
f2 (a[20](-1026) , a[34](-Infinity) )= Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[34](-Infinity) )= -2052
f1 (a[20](-1026) , a[35](NaN) )= -2052
NaN
f2 (a[20](-1026) , a[35](NaN) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[35](NaN) )= -2052
f1 (a[20](-1026) , a[36](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[36](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[36](0) )= -2052
f1 (a[20](-1026) , a[37](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[37](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[37](0) )= -2052
f1 (a[20](-1026) , a[38](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[38](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[38](0) )= -2052
f1 (a[20](-1026) , a[39](1) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[39](1) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[39](1) )= -2052
f1 (a[20](-1026) , a[40](10) )= -2052
189530.1818181818
f2 (a[20](-1026) , a[40](10) )= 1042416
28.18181818181818
-2052 -3712.7272727272725
f3 (a[20](-1026) , a[40](10) )= -2052
f1 (a[20](-1026) , a[41](10.1) )= -2052
189511.52727272725
f2 (a[20](-1026) , a[41](10.1) )= 1042313.4
28.647272727272725
-2052 -3749.670909090909
f3 (a[20](-1026) , a[41](10.1) )= -2052
f1 (a[20](-1026) , a[42](1.7976931348623157e+308) )= -2052
-Infinity
f2 (a[20](-1026) , a[42](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[42](1.7976931348623157e+308) )= -2052
f1 (a[20](-1026) , a[43](5e-324) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[43](5e-324) )= 1052676
0
-2052 0
f3 (a[20](-1026) , a[43](5e-324) )= -2052
f1 (a[20](-1026) , a[44](NaN) )= -2052
NaN
f2 (a[20](-1026) , a[44](NaN) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[44](NaN) )= -2052
f1 (a[20](-1026) , a[45](Infinity) )= -2052
-Infinity
f2 (a[20](-1026) , a[45](Infinity) )= -Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[45](Infinity) )= -2052
f1 (a[20](-1026) , a[46](-Infinity) )= -2052
Infinity
f2 (a[20](-1026) , a[46](-Infinity) )= Infinity
Infinity
Infinity
-2052 Infinity
f3 (a[20](-1026) , a[46](-Infinity) )= -2052
f1 (a[20](-1026) , a[47]() )= -2052
191395.63636363635
f2 (a[20](-1026) , a[47]() )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[47]() )= -2052
f1 (a[20](-1026) , a[48](hello) )= -2052
NaN
f2 (a[20](-1026) , a[48](hello) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[48](hello) )= -2052
f1 (a[20](-1026) , a[49](hello) )= -2052
NaN
f2 (a[20](-1026) , a[49](hello) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[49](hello) )= -2052
f1 (a[20](-1026) , a[50](+0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[50](+0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[50](+0) )= -2052
f1 (a[20](-1026) , a[51](-0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[51](-0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[51](-0) )= -2052
f1 (a[20](-1026) , a[52](0) )= -2052
191395.63636363635
f2 (a[20](-1026) , a[52](0) )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[52](0) )= -2052
f1 (a[20](-1026) , a[53](1) )= -2052
191209.09090909088
f2 (a[20](-1026) , a[53](1) )= 1051650
1.1818181818181818
-2052 -372.90909090909093
f3 (a[20](-1026) , a[53](1) )= -2052
f1 (a[20](-1026) , a[54](10.0) )= -2052
189530.1818181818
f2 (a[20](-1026) , a[54](10.0) )= 1042416
28.18181818181818
-2052 -3712.7272727272725
f3 (a[20](-1026) , a[54](10.0) )= -2052
f1 (a[20](-1026) , a[55](10.1) )= -2052
189511.52727272725
f2 (a[20](-1026) , a[55](10.1) )= 1042313.4
28.647272727272725
-2052 -3749.670909090909
f3 (a[20](-1026) , a[55](10.1) )= -2052
f1 (a[20](-1026) , a[56]() )= -2052
191395.63636363635
f2 (a[20](-1026) , a[56]() )= 1052676
0
0
-2052 0
f3 (a[20](-1026) , a[56]() )= -2052
f1 (a[20](-1026) , a[57](hello) )= -2052
NaN
f2 (a[20](-1026) , a[57](hello) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[57](hello) )= -2052
f1 (a[20](-1026) , a[58](hello) )= -2052
NaN
f2 (a[20](-1026) , a[58](hello) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[58](hello) )= -2052
f1 (a[20](-1026) , a[59]([object Object]) )= -2052
NaN
f2 (a[20](-1026) , a[59]([object Object]) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[59]([object Object]) )= -2052
f1 (a[20](-1026) , a[60](1,2,3) )= -2052
NaN
f2 (a[20](-1026) , a[60](1,2,3) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[60](1,2,3) )= -2052
f1 (a[20](-1026) , a[61]([object Object]) )= -2052
NaN
f2 (a[20](-1026) , a[61]([object Object]) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[61]([object Object]) )= -2052
f1 (a[20](-1026) , a[62](1,2,3) )= -2052
NaN
f2 (a[20](-1026) , a[62](1,2,3) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[62](1,2,3) )= -2052
f1 (a[20](-1026) , a[63](function foo() {}) )= -2052
NaN
f2 (a[20](-1026) , a[63](function foo() {}) )= NaN
NaN
NaN
-2052 NaN
f3 (a[20](-1026) , a[63](function foo() {}) )= -2052
197530
f1 (a[21](98768.2546) , a[0](undefined) )= 987680
NaN
f2 (a[21](98768.2546) , a[0](undefined) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[0](undefined) )= 987680
197530
f1 (a[21](98768.2546) , a[1](null) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[1](null) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[1](null) )= 987680
197530
f1 (a[21](98768.2546) , a[2](true) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[2](true) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[2](true) )= 987680
197530
f1 (a[21](98768.2546) , a[3](false) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[3](false) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[3](false) )= 987680
197530
f1 (a[21](98768.2546) , a[4](true) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[4](true) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[4](true) )= 987680
197530
f1 (a[21](98768.2546) , a[5](false) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[5](false) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[5](false) )= 987680
197530
f1 (a[21](98768.2546) , a[6](NaN) )= 987680
NaN
f2 (a[21](98768.2546) , a[6](NaN) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[6](NaN) )= 987680
197530
f1 (a[21](98768.2546) , a[7](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[7](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[7](0) )= 987680
197530
f1 (a[21](98768.2546) , a[8](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[8](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[8](0) )= 987680
197530
f1 (a[21](98768.2546) , a[9](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[9](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[9](0) )= 987680
197530
f1 (a[21](98768.2546) , a[10](1) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[10](1) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[10](1) )= 987680
197530
f1 (a[21](98768.2546) , a[11](10) )= 987680
1773846508.9593494
f2 (a[21](98768.2546) , a[11](10) )= 9756155799.27642
28.18181818181818
197530
197530
1795800
987680 9876900
f3 (a[21](98768.2546) , a[11](10) )= 987680
197530
f1 (a[21](98768.2546) , a[12](10.1) )= 987680
1773848304.7457966
f2 (a[21](98768.2546) , a[12](10.1) )= 9756165676.101881
28.647272727272725
197530
197530
1813758.1836363633
987680 9975670.01
f3 (a[21](98768.2546) , a[12](10.1) )= 987680
197530
f1 (a[21](98768.2546) , a[13](-1) )= 987680
1773648972.4501493
f2 (a[21](98768.2546) , a[13](-1) )= 9755069348.47582
197530
197530
987680 -179578
f3 (a[21](98768.2546) , a[13](-1) )= 987680
197530
f1 (a[21](98768.2546) , a[14](-5) )= 987680
1773577140.9922585
f2 (a[21](98768.2546) , a[14](-5) )= 9754674275.45742
197530
197530
987680 -897886.3636363636
f3 (a[21](98768.2546) , a[14](-5) )= 987680
197530
f1 (a[21](98768.2546) , a[15](5) )= 987680
1773756719.6369857
f2 (a[21](98768.2546) , a[15](5) )= 9755661958.003421
9.545454545454545
197530
197530
897895.4545454545
987680 4938425
f3 (a[21](98768.2546) , a[15](5) )= 987680
197530
f1 (a[21](98768.2546) , a[16](124) )= 987680
1775893705.5092401
f2 (a[21](98768.2546) , a[16](124) )= 9767415380.300821
2919.636363636364
197530
197530
22270490.181818183
987680 122487696
f3 (a[21](98768.2546) , a[16](124) )= 987680
197530
f1 (a[21](98768.2546) , a[17](248) )= 987680
1778120480.7038583
f2 (a[21](98768.2546) , a[17](248) )= 9779662643.871221
11430.545454545455
197530
197530
44546571.63636364
987680 245006144
f3 (a[21](98768.2546) , a[17](248) )= 987680
197530
f1 (a[21](98768.2546) , a[18](654) )= 987680
1785411373.6797857
f2 (a[21](98768.2546) , a[18](654) )= 9819762555.238821
78420.54545454545
197530
197530
117521897.45454545
987680 646370436
f3 (a[21](98768.2546) , a[18](654) )= 987680
197530
f1 (a[21](98768.2546) , a[19](987) )= 987680
1791391342.5492038
f2 (a[21](98768.2546) , a[19](987) )= 9852652384.02062
178108.63636363638
197530
197530
177420787.0909091
987680 975814329
f3 (a[21](98768.2546) , a[19](987) )= 987680
197530
f1 (a[21](98768.2546) , a[20](-1026) )= 987680
1755242161.365604
f2 (a[21](98768.2546) , a[20](-1026) )= 9653831887.51082
190369.63636363635
197530
197530
987680 -184055818.9090909
f3 (a[21](98768.2546) , a[20](-1026) )= 987680
197530
f1 (a[21](98768.2546) , a[21](98768.2546) )= 987680
3724700553.6607065
f2 (a[21](98768.2546) , a[21](98768.2546) )= 19510336233.460842
1773765698.569222
197530
197530
19510290512.737896
987680 107306597820.05842
f3 (a[21](98768.2546) , a[21](98768.2546) )= 987680
197530
f1 (a[21](98768.2546) , a[22](-88754.15478) )= 987680
179831847.38392264
f2 (a[21](98768.2546) , a[22](-88754.15478) )= 989075160.6115745
1432147607.792892
197530
197530
987680 -14506073382.25422
f3 (a[21](98768.2546) , a[22](-88754.15478) )= 987680
197530
f1 (a[21](98768.2546) , a[23](1) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[23](1) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[23](1) )= 987680
197530
f1 (a[21](98768.2546) , a[24](-1) )= 987680
1773648972.4501493
f2 (a[21](98768.2546) , a[24](-1) )= 9755069348.47582
197530
197530
987680 -179578
f3 (a[21](98768.2546) , a[24](-1) )= 987680
197530
f1 (a[21](98768.2546) , a[25](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[25](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[25](0) )= 987680
197530
f1 (a[21](98768.2546) , a[26](-2147483648) )= 987680
f2 (a[21](98768.2546) , a[26](-2147483648) )= -38562446641251.65
838488364839314200
197530
197530
838102725777805700
987680 4609564991777931300
f3 (a[21](98768.2546) , a[26](-2147483648) )= 987680
197530
f1 (a[21](98768.2546) , a[27](2147483648) )= 987680
38565993975112.27
f2 (a[21](98768.2546) , a[27](2147483648) )= 212112966863117.53
838488369134281500
197530
197530
838874008195790000
987680 4613807045076845000
f3 (a[21](98768.2546) , a[27](2147483648) )= 987680
197530
f1 (a[21](98768.2546) , a[28](33554432) )= 987680
604339609245.6578
f2 (a[21](98768.2546) , a[28](33554432) )= 3323867850851.118
204709107525818.2
197530
197530
210734717861888
987680 1159040948240384
f3 (a[21](98768.2546) , a[28](33554432) )= 987680
197530
f1 (a[21](98768.2546) , a[29](-33554432) )= 987680
f2 (a[21](98768.2546) , a[29](-33554432) )= -600792275385.0286
204709040416954.2
197530
197530
198683430080884.37
987680 1092758865444864
f3 (a[21](98768.2546) , a[29](-33554432) )= 987680
197530
f1 (a[21](98768.2546) , a[30](1.7976931348623157e+308) )= 987680
Infinity
f2 (a[21](98768.2546) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[30](1.7976931348623157e+308) )= 987680
197530
f1 (a[21](98768.2546) , a[31](5e-324) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[31](5e-324) )= 9755168116.730421
0
197530
197530
0
987680 4.87979e-318
f3 (a[21](98768.2546) , a[31](5e-324) )= 987680
197530
f1 (a[21](98768.2546) , a[32](NaN) )= 987680
NaN
f2 (a[21](98768.2546) , a[32](NaN) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[32](NaN) )= 987680
197530
f1 (a[21](98768.2546) , a[33](Infinity) )= 987680
Infinity
f2 (a[21](98768.2546) , a[33](Infinity) )= Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[33](Infinity) )= 987680
197530
f1 (a[21](98768.2546) , a[34](-Infinity) )= 987680
-Infinity
f2 (a[21](98768.2546) , a[34](-Infinity) )= -Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[34](-Infinity) )= 987680
197530
f1 (a[21](98768.2546) , a[35](NaN) )= 987680
NaN
f2 (a[21](98768.2546) , a[35](NaN) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[35](NaN) )= 987680
197530
f1 (a[21](98768.2546) , a[36](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[36](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[36](0) )= 987680
197530
f1 (a[21](98768.2546) , a[37](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[37](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[37](0) )= 987680
197530
f1 (a[21](98768.2546) , a[38](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[38](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[38](0) )= 987680
197530
f1 (a[21](98768.2546) , a[39](1) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[39](1) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[39](1) )= 987680
197530
f1 (a[21](98768.2546) , a[40](10) )= 987680
1773846508.9593494
f2 (a[21](98768.2546) , a[40](10) )= 9756155799.27642
28.18181818181818
197530
197530
1795800
987680 9876900
f3 (a[21](98768.2546) , a[40](10) )= 987680
197530
f1 (a[21](98768.2546) , a[41](10.1) )= 987680
1773848304.7457966
f2 (a[21](98768.2546) , a[41](10.1) )= 9756165676.101881
28.647272727272725
197530
197530
1813758.1836363633
987680 9975670.01
f3 (a[21](98768.2546) , a[41](10.1) )= 987680
197530
f1 (a[21](98768.2546) , a[42](1.7976931348623157e+308) )= 987680
Infinity
f2 (a[21](98768.2546) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[42](1.7976931348623157e+308) )= 987680
197530
f1 (a[21](98768.2546) , a[43](5e-324) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[43](5e-324) )= 9755168116.730421
0
197530
197530
0
987680 4.87979e-318
f3 (a[21](98768.2546) , a[43](5e-324) )= 987680
197530
f1 (a[21](98768.2546) , a[44](NaN) )= 987680
NaN
f2 (a[21](98768.2546) , a[44](NaN) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[44](NaN) )= 987680
197530
f1 (a[21](98768.2546) , a[45](Infinity) )= 987680
Infinity
f2 (a[21](98768.2546) , a[45](Infinity) )= Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[45](Infinity) )= 987680
197530
f1 (a[21](98768.2546) , a[46](-Infinity) )= 987680
-Infinity
f2 (a[21](98768.2546) , a[46](-Infinity) )= -Infinity
Infinity
197530
197530
Infinity
987680 Infinity
f3 (a[21](98768.2546) , a[46](-Infinity) )= 987680
197530
f1 (a[21](98768.2546) , a[47]() )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[47]() )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[47]() )= 987680
197530
f1 (a[21](98768.2546) , a[48](hello) )= 987680
NaN
f2 (a[21](98768.2546) , a[48](hello) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[48](hello) )= 987680
197530
f1 (a[21](98768.2546) , a[49](hello) )= 987680
NaN
f2 (a[21](98768.2546) , a[49](hello) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[49](hello) )= 987680
197530
f1 (a[21](98768.2546) , a[50](+0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[50](+0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[50](+0) )= 987680
197530
f1 (a[21](98768.2546) , a[51](-0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[51](-0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[51](-0) )= 987680
197530
f1 (a[21](98768.2546) , a[52](0) )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[52](0) )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[52](0) )= 987680
197530
f1 (a[21](98768.2546) , a[53](1) )= 987680
1773684888.1790948
f2 (a[21](98768.2546) , a[53](1) )= 9755266884.985021
1.1818181818181818
197530
197530
179578.36363636365
987680 987681
f3 (a[21](98768.2546) , a[53](1) )= 987680
197530
f1 (a[21](98768.2546) , a[54](10.0) )= 987680
1773846508.9593494
f2 (a[21](98768.2546) , a[54](10.0) )= 9756155799.27642
28.18181818181818
197530
197530
1795800
987680 9876900
f3 (a[21](98768.2546) , a[54](10.0) )= 987680
197530
f1 (a[21](98768.2546) , a[55](10.1) )= 987680
1773848304.7457966
f2 (a[21](98768.2546) , a[55](10.1) )= 9756165676.101881
28.647272727272725
197530
197530
1813758.1836363633
987680 9975670.01
f3 (a[21](98768.2546) , a[55](10.1) )= 987680
197530
f1 (a[21](98768.2546) , a[56]() )= 987680
1773666930.3146221
f2 (a[21](98768.2546) , a[56]() )= 9755168116.730421
0
197530
197530
0
987680 0
f3 (a[21](98768.2546) , a[56]() )= 987680
197530
f1 (a[21](98768.2546) , a[57](hello) )= 987680
NaN
f2 (a[21](98768.2546) , a[57](hello) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[57](hello) )= 987680
197530
f1 (a[21](98768.2546) , a[58](hello) )= 987680
NaN
f2 (a[21](98768.2546) , a[58](hello) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[58](hello) )= 987680
197530
f1 (a[21](98768.2546) , a[59]([object Object]) )= 987680
NaN
f2 (a[21](98768.2546) , a[59]([object Object]) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[59]([object Object]) )= 987680
197530
f1 (a[21](98768.2546) , a[60](1,2,3) )= 987680
NaN
f2 (a[21](98768.2546) , a[60](1,2,3) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[60](1,2,3) )= 987680
197530
f1 (a[21](98768.2546) , a[61]([object Object]) )= 987680
NaN
f2 (a[21](98768.2546) , a[61]([object Object]) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[61]([object Object]) )= 987680
197530
f1 (a[21](98768.2546) , a[62](1,2,3) )= 987680
NaN
f2 (a[21](98768.2546) , a[62](1,2,3) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[62](1,2,3) )= 987680
197530
f1 (a[21](98768.2546) , a[63](function foo() {}) )= 987680
NaN
f2 (a[21](98768.2546) , a[63](function foo() {}) )= NaN
NaN
197530
197530
NaN
987680 NaN
f3 (a[21](98768.2546) , a[63](function foo() {}) )= 987680
f1 (a[22](-88754.15478) , a[0](undefined) )= -177512
NaN
f2 (a[22](-88754.15478) , a[0](undefined) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[0](undefined) )= -177512
f1 (a[22](-88754.15478) , a[1](null) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[1](null) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[1](null) )= -177512
f1 (a[22](-88754.15478) , a[2](true) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[2](true) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[2](true) )= -177512
f1 (a[22](-88754.15478) , a[3](false) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[3](false) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[3](false) )= -177512
f1 (a[22](-88754.15478) , a[4](true) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[4](true) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[4](true) )= -177512
f1 (a[22](-88754.15478) , a[5](false) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[5](false) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[5](false) )= -177512
f1 (a[22](-88754.15478) , a[6](NaN) )= -177512
NaN
f2 (a[22](-88754.15478) , a[6](NaN) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[6](NaN) )= -177512
f1 (a[22](-88754.15478) , a[7](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[7](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[7](0) )= -177512
f1 (a[22](-88754.15478) , a[8](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[8](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[8](0) )= -177512
f1 (a[22](-88754.15478) , a[9](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[9](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[9](0) )= -177512
f1 (a[22](-88754.15478) , a[10](1) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[10](1) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[10](1) )= -177512
f1 (a[22](-88754.15478) , a[11](10) )= -177512
1432074990.757163
f2 (a[22](-88754.15478) , a[11](10) )= 7876412449.164396
28.18181818181818
-177512 -322730.90909090906
f3 (a[22](-88754.15478) , a[11](10) )= -177512
f1 (a[22](-88754.15478) , a[12](10.1) )= -177512
1432073377.0452578
f2 (a[22](-88754.15478) , a[12](10.1) )= 7876403573.748918
28.647272727272725
-177512 -325958.0345454545
f3 (a[22](-88754.15478) , a[12](10.1) )= -177512
f1 (a[22](-88754.15478) , a[13](-1) )= -177512
1432252499.0667228
f2 (a[22](-88754.15478) , a[13](-1) )= 7877388744.866977
32275.09090909091
-177512 177513
f3 (a[22](-88754.15478) , a[13](-1) )= -177512
f1 (a[22](-88754.15478) , a[14](-5) )= -177512
1432317047.5429265
f2 (a[22](-88754.15478) , a[14](-5) )= 7877743761.486096
161379.0909090909
-177512 887585
f3 (a[22](-88754.15478) , a[14](-5) )= -177512
f1 (a[22](-88754.15478) , a[15](5) )= -177512
1432155676.3524174
f2 (a[22](-88754.15478) , a[15](5) )= 7876856219.938296
9.545454545454545
-177512 -161370
f3 (a[22](-88754.15478) , a[15](5) )= -177512
f1 (a[22](-88754.15478) , a[16](124) )= -177512
1430235359.1853592
f2 (a[22](-88754.15478) , a[16](124) )= 7866294475.519476
2919.636363636364
-177512 -3999293.0909090913
f3 (a[22](-88754.15478) , a[16](124) )= -177512
f1 (a[22](-88754.15478) , a[17](248) )= -177512
1428234356.4230466
f2 (a[22](-88754.15478) , a[17](248) )= 7855288960.3267565
11430.545454545455
-177512 -7992994.909090909
f3 (a[22](-88754.15478) , a[17](248) )= -177512
f1 (a[22](-88754.15478) , a[18](654) )= -177512
1421682686.0883774
f2 (a[22](-88754.15478) , a[18](654) )= 7819254773.486076
78420.54545454545
-177512 -21030024
f3 (a[22](-88754.15478) , a[18](654) )= -177512
f1 (a[22](-88754.15478) , a[19](987) )= -177512
1416309025.4444248
f2 (a[22](-88754.15478) , a[19](987) )= 7789699639.944336
178108.63636363638
-177512 -31678213.63636364
f3 (a[22](-88754.15478) , a[19](987) )= -177512
f1 (a[22](-88754.15478) , a[20](-1026) )= -177512
1448793046.0939047
f2 (a[22](-88754.15478) , a[20](-1026) )= 7968361753.516477
190369.63636363635
33305452.36363636
-177512 183179988
f3 (a[22](-88754.15478) , a[20](-1026) )= -177512
f1 (a[22](-88754.15478) , a[21](98768.2546) )= -177512
f2 (a[22](-88754.15478) , a[21](98768.2546) )= -161598720.98302734
1773765698.569222
-177512 -1414069507.9681415
f3 (a[22](-88754.15478) , a[21](98768.2546) )= -177512
f1 (a[22](-88754.15478) , a[22](-88754.15478) )= -177512
3007696360.0901112
f2 (a[22](-88754.15478) , a[22](-88754.15478) )= 15754599981.424392
1432147607.792892
4296768638.912646
-177512 23632227514.019554
f3 (a[22](-88754.15478) , a[22](-88754.15478) )= -177512
f1 (a[22](-88754.15478) , a[23](1) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[23](1) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[23](1) )= -177512
f1 (a[22](-88754.15478) , a[24](-1) )= -177512
1432252499.0667228
f2 (a[22](-88754.15478) , a[24](-1) )= 7877388744.866977
32275.09090909091
-177512 177513
f3 (a[22](-88754.15478) , a[24](-1) )= -177512
f1 (a[22](-88754.15478) , a[25](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[25](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[25](0) )= -177512
f1 (a[22](-88754.15478) , a[26](-2147483648) )= -177512
34655631524018.496
f2 (a[22](-88754.15478) , a[26](-2147483648) )= 190605973382101.75
838488364839314200
838557676826311300
-177512 4612067222544712000
f3 (a[22](-88754.15478) , a[26](-2147483648) )= -177512
f1 (a[22](-88754.15478) , a[27](2147483648) )= -177512
f2 (a[22](-88754.15478) , a[27](2147483648) )= -34652767051294.605
838488369134281500
838419057147284300
-177512 4611304814310064000
f3 (a[22](-88754.15478) , a[27](2147483648) )= -177512
f1 (a[22](-88754.15478) , a[28](33554432) )= -177512
f2 (a[22](-88754.15478) , a[28](33554432) )= -540039627507.6859
204709107525818.2
203626107728989.1
-177512 1119943592509440
f3 (a[22](-88754.15478) , a[28](33554432) )= -177512
f1 (a[22](-88754.15478) , a[29](-33554432) )= -177512
542904100231.5813
f2 (a[22](-88754.15478) , a[29](-33554432) )= 2985972551273.6973
204709040416954.2
205792040213783.28
-177512 1131856221175808
f3 (a[22](-88754.15478) , a[29](-33554432) )= -177512
f1 (a[22](-88754.15478) , a[30](1.7976931348623157e+308) )= -177512
-Infinity
f2 (a[22](-88754.15478) , a[30](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[30](1.7976931348623157e+308) )= -177512
f1 (a[22](-88754.15478) , a[31](5e-324) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[31](5e-324) )= 7877299990.712196
0
-177512 0
f3 (a[22](-88754.15478) , a[31](5e-324) )= -177512
f1 (a[22](-88754.15478) , a[32](NaN) )= -177512
NaN
f2 (a[22](-88754.15478) , a[32](NaN) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[32](NaN) )= -177512
f1 (a[22](-88754.15478) , a[33](Infinity) )= -177512
-Infinity
f2 (a[22](-88754.15478) , a[33](Infinity) )= -Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[33](Infinity) )= -177512
f1 (a[22](-88754.15478) , a[34](-Infinity) )= -177512
Infinity
f2 (a[22](-88754.15478) , a[34](-Infinity) )= Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[34](-Infinity) )= -177512
f1 (a[22](-88754.15478) , a[35](NaN) )= -177512
NaN
f2 (a[22](-88754.15478) , a[35](NaN) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[35](NaN) )= -177512
f1 (a[22](-88754.15478) , a[36](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[36](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[36](0) )= -177512
f1 (a[22](-88754.15478) , a[37](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[37](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[37](0) )= -177512
f1 (a[22](-88754.15478) , a[38](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[38](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[38](0) )= -177512
f1 (a[22](-88754.15478) , a[39](1) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[39](1) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[39](1) )= -177512
f1 (a[22](-88754.15478) , a[40](10) )= -177512
1432074990.757163
f2 (a[22](-88754.15478) , a[40](10) )= 7876412449.164396
28.18181818181818
-177512 -322730.90909090906
f3 (a[22](-88754.15478) , a[40](10) )= -177512
f1 (a[22](-88754.15478) , a[41](10.1) )= -177512
1432073377.0452578
f2 (a[22](-88754.15478) , a[41](10.1) )= 7876403573.748918
28.647272727272725
-177512 -325958.0345454545
f3 (a[22](-88754.15478) , a[41](10.1) )= -177512
f1 (a[22](-88754.15478) , a[42](1.7976931348623157e+308) )= -177512
-Infinity
f2 (a[22](-88754.15478) , a[42](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[42](1.7976931348623157e+308) )= -177512
f1 (a[22](-88754.15478) , a[43](5e-324) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[43](5e-324) )= 7877299990.712196
0
-177512 0
f3 (a[22](-88754.15478) , a[43](5e-324) )= -177512
f1 (a[22](-88754.15478) , a[44](NaN) )= -177512
NaN
f2 (a[22](-88754.15478) , a[44](NaN) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[44](NaN) )= -177512
f1 (a[22](-88754.15478) , a[45](Infinity) )= -177512
-Infinity
f2 (a[22](-88754.15478) , a[45](Infinity) )= -Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[45](Infinity) )= -177512
f1 (a[22](-88754.15478) , a[46](-Infinity) )= -177512
Infinity
f2 (a[22](-88754.15478) , a[46](-Infinity) )= Infinity
Infinity
Infinity
-177512 Infinity
f3 (a[22](-88754.15478) , a[46](-Infinity) )= -177512
f1 (a[22](-88754.15478) , a[47]() )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[47]() )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[47]() )= -177512
f1 (a[22](-88754.15478) , a[48](hello) )= -177512
NaN
f2 (a[22](-88754.15478) , a[48](hello) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[48](hello) )= -177512
f1 (a[22](-88754.15478) , a[49](hello) )= -177512
NaN
f2 (a[22](-88754.15478) , a[49](hello) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[49](hello) )= -177512
f1 (a[22](-88754.15478) , a[50](+0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[50](+0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[50](+0) )= -177512
f1 (a[22](-88754.15478) , a[51](-0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[51](-0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[51](-0) )= -177512
f1 (a[22](-88754.15478) , a[52](0) )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[52](0) )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[52](0) )= -177512
f1 (a[22](-88754.15478) , a[53](1) )= -177512
1432220224.8286211
f2 (a[22](-88754.15478) , a[53](1) )= 7877211236.557416
1.1818181818181818
-177512 -32274.727272727272
f3 (a[22](-88754.15478) , a[53](1) )= -177512
f1 (a[22](-88754.15478) , a[54](10.0) )= -177512
1432074990.757163
f2 (a[22](-88754.15478) , a[54](10.0) )= 7876412449.164396
28.18181818181818
-177512 -322730.90909090906
f3 (a[22](-88754.15478) , a[54](10.0) )= -177512
f1 (a[22](-88754.15478) , a[55](10.1) )= -177512
1432073377.0452578
f2 (a[22](-88754.15478) , a[55](10.1) )= 7876403573.748918
28.647272727272725
-177512 -325958.0345454545
f3 (a[22](-88754.15478) , a[55](10.1) )= -177512
f1 (a[22](-88754.15478) , a[56]() )= -177512
1432236361.9476721
f2 (a[22](-88754.15478) , a[56]() )= 7877299990.712196
0
0
-177512 0
f3 (a[22](-88754.15478) , a[56]() )= -177512
f1 (a[22](-88754.15478) , a[57](hello) )= -177512
NaN
f2 (a[22](-88754.15478) , a[57](hello) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[57](hello) )= -177512
f1 (a[22](-88754.15478) , a[58](hello) )= -177512
NaN
f2 (a[22](-88754.15478) , a[58](hello) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[58](hello) )= -177512
f1 (a[22](-88754.15478) , a[59]([object Object]) )= -177512
NaN
f2 (a[22](-88754.15478) , a[59]([object Object]) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[59]([object Object]) )= -177512
f1 (a[22](-88754.15478) , a[60](1,2,3) )= -177512
NaN
f2 (a[22](-88754.15478) , a[60](1,2,3) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[60](1,2,3) )= -177512
f1 (a[22](-88754.15478) , a[61]([object Object]) )= -177512
NaN
f2 (a[22](-88754.15478) , a[61]([object Object]) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[61]([object Object]) )= -177512
f1 (a[22](-88754.15478) , a[62](1,2,3) )= -177512
NaN
f2 (a[22](-88754.15478) , a[62](1,2,3) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[62](1,2,3) )= -177512
f1 (a[22](-88754.15478) , a[63](function foo() {}) )= -177512
NaN
f2 (a[22](-88754.15478) , a[63](function foo() {}) )= NaN
NaN
NaN
-177512 NaN
f3 (a[22](-88754.15478) , a[63](function foo() {}) )= -177512
0
f1 (a[23](1) , a[0](undefined) )= 10
NaN
f2 (a[23](1) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[0](undefined) )= 10
0
f1 (a[23](1) , a[1](null) )= 10
0.18181818181818182
f2 (a[23](1) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[1](null) )= 10
0
f1 (a[23](1) , a[2](true) )= 10
0.38181818181818183
f2 (a[23](1) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[2](true) )= 10
0
f1 (a[23](1) , a[3](false) )= 10
0.18181818181818182
f2 (a[23](1) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[3](false) )= 10
0
f1 (a[23](1) , a[4](true) )= 10
0.38181818181818183
f2 (a[23](1) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[4](true) )= 10
0
f1 (a[23](1) , a[5](false) )= 10
0.18181818181818182
f2 (a[23](1) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[5](false) )= 10
0
f1 (a[23](1) , a[6](NaN) )= 10
NaN
f2 (a[23](1) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[6](NaN) )= 10
0
f1 (a[23](1) , a[7](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[7](0) )= 10
0
f1 (a[23](1) , a[8](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[8](0) )= 10
0
f1 (a[23](1) , a[9](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[9](0) )= 10
0
f1 (a[23](1) , a[10](1) )= 10
0.38181818181818183
f2 (a[23](1) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[10](1) )= 10
0
f1 (a[23](1) , a[11](10) )= 10
2
f2 (a[23](1) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[23](1) , a[11](10) )= 10
0
f1 (a[23](1) , a[12](10.1) )= 10
2.018181818181818
f2 (a[23](1) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[23](1) , a[12](10.1) )= 10
0
f1 (a[23](1) , a[13](-1) )= 0
0
f2 (a[23](1) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[23](1) , a[13](-1) )= 10
0
f1 (a[23](1) , a[14](-5) )= 10
f2 (a[23](1) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[23](1) , a[14](-5) )= 10
0
f1 (a[23](1) , a[15](5) )= 10
1.0909090909090908
f2 (a[23](1) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[23](1) , a[15](5) )= 10
0
f1 (a[23](1) , a[16](124) )= 10
22.727272727272726
f2 (a[23](1) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[23](1) , a[16](124) )= 10
0
f1 (a[23](1) , a[17](248) )= 10
45.27272727272727
f2 (a[23](1) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[23](1) , a[17](248) )= 10
0
f1 (a[23](1) , a[18](654) )= 10
119.0909090909091
f2 (a[23](1) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[23](1) , a[18](654) )= 10
0
f1 (a[23](1) , a[19](987) )= 10
179.63636363636365
f2 (a[23](1) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[23](1) , a[19](987) )= 10
0
f1 (a[23](1) , a[20](-1026) )= 10
f2 (a[23](1) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[23](1) , a[20](-1026) )= 10
0
f1 (a[23](1) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[23](1) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[23](1) , a[21](98768.2546) )= 10
0
f1 (a[23](1) , a[22](-88754.15478) )= 10
f2 (a[23](1) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[23](1) , a[22](-88754.15478) )= 10
0
f1 (a[23](1) , a[23](1) )= 10
0.38181818181818183
f2 (a[23](1) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[23](1) )= 10
0
f1 (a[23](1) , a[24](-1) )= 0
0
f2 (a[23](1) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[23](1) , a[24](-1) )= 10
0
f1 (a[23](1) , a[25](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[25](0) )= 10
0
f1 (a[23](1) , a[26](-2147483648) )= 10
f2 (a[23](1) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[23](1) , a[26](-2147483648) )= 10
0
f1 (a[23](1) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[23](1) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[23](1) , a[27](2147483648) )= 10
0
f1 (a[23](1) , a[28](33554432) )= 10
6100806
f2 (a[23](1) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[23](1) , a[28](33554432) )= 10
0
f1 (a[23](1) , a[29](-33554432) )= 10
f2 (a[23](1) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[23](1) , a[29](-33554432) )= 10
0
f1 (a[23](1) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[23](1) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[23](1) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[23](1) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[23](1) , a[31](5e-324) )= 10
0
f1 (a[23](1) , a[32](NaN) )= 10
NaN
f2 (a[23](1) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[32](NaN) )= 10
0
f1 (a[23](1) , a[33](Infinity) )= 10
Infinity
f2 (a[23](1) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[33](Infinity) )= 10
0
f1 (a[23](1) , a[34](-Infinity) )= 10
-Infinity
f2 (a[23](1) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[34](-Infinity) )= 10
0
f1 (a[23](1) , a[35](NaN) )= 10
NaN
f2 (a[23](1) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[35](NaN) )= 10
0
f1 (a[23](1) , a[36](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[36](0) )= 10
0
f1 (a[23](1) , a[37](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[37](0) )= 10
0
f1 (a[23](1) , a[38](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[38](0) )= 10
0
f1 (a[23](1) , a[39](1) )= 10
0.38181818181818183
f2 (a[23](1) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[39](1) )= 10
0
f1 (a[23](1) , a[40](10) )= 10
2
f2 (a[23](1) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[23](1) , a[40](10) )= 10
0
f1 (a[23](1) , a[41](10.1) )= 10
2.018181818181818
f2 (a[23](1) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[23](1) , a[41](10.1) )= 10
0
f1 (a[23](1) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[23](1) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[23](1) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[23](1) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[23](1) , a[43](5e-324) )= 10
0
f1 (a[23](1) , a[44](NaN) )= 10
NaN
f2 (a[23](1) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[44](NaN) )= 10
0
f1 (a[23](1) , a[45](Infinity) )= 10
Infinity
f2 (a[23](1) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[45](Infinity) )= 10
0
f1 (a[23](1) , a[46](-Infinity) )= 10
-Infinity
f2 (a[23](1) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[23](1) , a[46](-Infinity) )= 10
0
f1 (a[23](1) , a[47]() )= 10
0.18181818181818182
f2 (a[23](1) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[47]() )= 10
0
f1 (a[23](1) , a[48](hello) )= 10
NaN
f2 (a[23](1) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[48](hello) )= 10
0
f1 (a[23](1) , a[49](hello) )= 10
NaN
f2 (a[23](1) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[49](hello) )= 10
0
f1 (a[23](1) , a[50](+0) )= 10
0.18181818181818182
f2 (a[23](1) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[50](+0) )= 10
0
f1 (a[23](1) , a[51](-0) )= 10
0.18181818181818182
f2 (a[23](1) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[51](-0) )= 10
0
f1 (a[23](1) , a[52](0) )= 10
0.18181818181818182
f2 (a[23](1) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[52](0) )= 10
0
f1 (a[23](1) , a[53](1) )= 10
0.38181818181818183
f2 (a[23](1) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[23](1) , a[53](1) )= 10
0
f1 (a[23](1) , a[54](10.0) )= 10
2
f2 (a[23](1) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[23](1) , a[54](10.0) )= 10
0
f1 (a[23](1) , a[55](10.1) )= 10
2.018181818181818
f2 (a[23](1) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[23](1) , a[55](10.1) )= 10
0
f1 (a[23](1) , a[56]() )= 10
0.18181818181818182
f2 (a[23](1) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[23](1) , a[56]() )= 10
0
f1 (a[23](1) , a[57](hello) )= 10
NaN
f2 (a[23](1) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[57](hello) )= 10
0
f1 (a[23](1) , a[58](hello) )= 10
NaN
f2 (a[23](1) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[58](hello) )= 10
0
f1 (a[23](1) , a[59]([object Object]) )= 10
NaN
f2 (a[23](1) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[59]([object Object]) )= 10
0
f1 (a[23](1) , a[60](1,2,3) )= 10
NaN
f2 (a[23](1) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[60](1,2,3) )= 10
0
f1 (a[23](1) , a[61]([object Object]) )= 10
NaN
f2 (a[23](1) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[61]([object Object]) )= 10
0
f1 (a[23](1) , a[62](1,2,3) )= 10
NaN
f2 (a[23](1) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[62](1,2,3) )= 10
0
f1 (a[23](1) , a[63](function foo() {}) )= 10
NaN
f2 (a[23](1) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[23](1) , a[63](function foo() {}) )= 10
f1 (a[24](-1) , a[0](undefined) )= -2
NaN
f2 (a[24](-1) , a[0](undefined) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[0](undefined) )= -2
f1 (a[24](-1) , a[1](null) )= -2
0.18181818181818182
f2 (a[24](-1) , a[1](null) )= 1
0
0
-2 0
f3 (a[24](-1) , a[1](null) )= -2
0
f1 (a[24](-1) , a[2](true) )= 0
0
f2 (a[24](-1) , a[2](true) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[2](true) )= -2
f1 (a[24](-1) , a[3](false) )= -2
0.18181818181818182
f2 (a[24](-1) , a[3](false) )= 1
0
0
-2 0
f3 (a[24](-1) , a[3](false) )= -2
0
f1 (a[24](-1) , a[4](true) )= 0
0
f2 (a[24](-1) , a[4](true) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[4](true) )= -2
f1 (a[24](-1) , a[5](false) )= -2
0.18181818181818182
f2 (a[24](-1) , a[5](false) )= 1
0
0
-2 0
f3 (a[24](-1) , a[5](false) )= -2
f1 (a[24](-1) , a[6](NaN) )= -2
NaN
f2 (a[24](-1) , a[6](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[6](NaN) )= -2
f1 (a[24](-1) , a[7](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[7](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[7](0) )= -2
f1 (a[24](-1) , a[8](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[8](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[8](0) )= -2
f1 (a[24](-1) , a[9](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[9](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[9](0) )= -2
0
f1 (a[24](-1) , a[10](1) )= 0
0
f2 (a[24](-1) , a[10](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[10](1) )= -2
f1 (a[24](-1) , a[11](10) )= -2
f2 (a[24](-1) , a[11](10) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[24](-1) , a[11](10) )= -2
f1 (a[24](-1) , a[12](10.1) )= -2
f2 (a[24](-1) , a[12](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[24](-1) , a[12](10.1) )= -2
f1 (a[24](-1) , a[13](-1) )= -2
0.38181818181818183
f2 (a[24](-1) , a[13](-1) )= 2
0.5454545454545454
-2 3
f3 (a[24](-1) , a[13](-1) )= -2
f1 (a[24](-1) , a[14](-5) )= -2
1.0909090909090908
f2 (a[24](-1) , a[14](-5) )= 6
6.363636363636363
-2 35
f3 (a[24](-1) , a[14](-5) )= -2
f1 (a[24](-1) , a[15](5) )= -2
f2 (a[24](-1) , a[15](5) )= -0.7272727272727273
9.545454545454545
2.727272727272727
-2 15
f3 (a[24](-1) , a[15](5) )= -2
f1 (a[24](-1) , a[16](124) )= -2
f2 (a[24](-1) , a[16](124) )= -22.363636363636363
2919.636363636364
2750.5454545454545
-2 15128
f3 (a[24](-1) , a[16](124) )= -2
f1 (a[24](-1) , a[17](248) )= -2
f2 (a[24](-1) , a[17](248) )= -44.909090909090914
11430.545454545455
11092.363636363637
-2 61008
f3 (a[24](-1) , a[17](248) )= -2
f1 (a[24](-1) , a[18](654) )= -2
f2 (a[24](-1) , a[18](654) )= -118.72727272727273
78420.54545454545
77528.72727272726
-2 426408
f3 (a[24](-1) , a[18](654) )= -2
f1 (a[24](-1) , a[19](987) )= -2
f2 (a[24](-1) , a[19](987) )= -179.27272727272728
178108.63636363638
176762.7272727273
-2 972195
f3 (a[24](-1) , a[19](987) )= -2
f1 (a[24](-1) , a[20](-1026) )= -2
186.72727272727272
f2 (a[24](-1) , a[20](-1026) )= 1027
190369.63636363635
191768.72727272726
-2 1054728
f3 (a[24](-1) , a[20](-1026) )= -2
f1 (a[24](-1) , a[21](98768.2546) )= -2
f2 (a[24](-1) , a[21](98768.2546) )= -17957.682654545457
1773765698.569222
1773631014.5856766
-2 9754970580.221221
f3 (a[24](-1) , a[21](98768.2546) )= -2
f1 (a[24](-1) , a[22](-88754.15478) )= -2
16137.300869090908
f2 (a[24](-1) , a[22](-88754.15478) )= 88755.15478
1432147607.792892
1432268636.1857738
-2 7877477499.021756
f3 (a[24](-1) , a[22](-88754.15478) )= -2
0
f1 (a[24](-1) , a[23](1) )= 0
0
f2 (a[24](-1) , a[23](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[23](1) )= -2
f1 (a[24](-1) , a[24](-1) )= -2
0.38181818181818183
f2 (a[24](-1) , a[24](-1) )= 2
0.5454545454545454
-2 3
f3 (a[24](-1) , a[24](-1) )= -2
f1 (a[24](-1) , a[25](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[25](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[25](0) )= -2
f1 (a[24](-1) , a[26](-2147483648) )= -2
390451572.54545456
f2 (a[24](-1) , a[26](-2147483648) )= 2147483649
838488364839314200
838488367767701000
-2 4611686022722355000
f3 (a[24](-1) , a[26](-2147483648) )= -2
f1 (a[24](-1) , a[27](2147483648) )= -2
f2 (a[24](-1) , a[27](2147483648) )= -390451572.1818182
838488369134281500
838488366205894600
-2 4611686014132420600
f3 (a[24](-1) , a[27](2147483648) )= -2
f1 (a[24](-1) , a[28](33554432) )= -2
f2 (a[24](-1) , a[28](33554432) )= -6100805.636363637
204709107525818.2
204709061769774.56
-2 1125899839733760
f3 (a[24](-1) , a[28](33554432) )= -2
f1 (a[24](-1) , a[29](-33554432) )= -2
6100806
f2 (a[24](-1) , a[29](-33554432) )= 33554433
204709040416954.2
204709086172997.8
-2 1125899973951488
f3 (a[24](-1) , a[29](-33554432) )= -2
f1 (a[24](-1) , a[30](1.7976931348623157e+308) )= -2
f2 (a[24](-1) , a[30](1.7976931348623157e+308) )= -3.2685329724769376e+307
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[30](1.7976931348623157e+308) )= -2
f1 (a[24](-1) , a[31](5e-324) )= -2
0.18181818181818182
f2 (a[24](-1) , a[31](5e-324) )= 1
0
-2 0
f3 (a[24](-1) , a[31](5e-324) )= -2
f1 (a[24](-1) , a[32](NaN) )= -2
NaN
f2 (a[24](-1) , a[32](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[32](NaN) )= -2
f1 (a[24](-1) , a[33](Infinity) )= -2
-Infinity
f2 (a[24](-1) , a[33](Infinity) )= -Infinity
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[33](Infinity) )= -2
f1 (a[24](-1) , a[34](-Infinity) )= -2
Infinity
f2 (a[24](-1) , a[34](-Infinity) )= Infinity
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[34](-Infinity) )= -2
f1 (a[24](-1) , a[35](NaN) )= -2
NaN
f2 (a[24](-1) , a[35](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[35](NaN) )= -2
f1 (a[24](-1) , a[36](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[36](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[36](0) )= -2
f1 (a[24](-1) , a[37](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[37](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[37](0) )= -2
f1 (a[24](-1) , a[38](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[38](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[38](0) )= -2
0
f1 (a[24](-1) , a[39](1) )= 0
0
f2 (a[24](-1) , a[39](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[39](1) )= -2
f1 (a[24](-1) , a[40](10) )= -2
f2 (a[24](-1) , a[40](10) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[24](-1) , a[40](10) )= -2
f1 (a[24](-1) , a[41](10.1) )= -2
f2 (a[24](-1) , a[41](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[24](-1) , a[41](10.1) )= -2
f1 (a[24](-1) , a[42](1.7976931348623157e+308) )= -2
f2 (a[24](-1) , a[42](1.7976931348623157e+308) )= -3.2685329724769376e+307
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[42](1.7976931348623157e+308) )= -2
f1 (a[24](-1) , a[43](5e-324) )= -2
0.18181818181818182
f2 (a[24](-1) , a[43](5e-324) )= 1
0
-2 0
f3 (a[24](-1) , a[43](5e-324) )= -2
f1 (a[24](-1) , a[44](NaN) )= -2
NaN
f2 (a[24](-1) , a[44](NaN) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[44](NaN) )= -2
f1 (a[24](-1) , a[45](Infinity) )= -2
-Infinity
f2 (a[24](-1) , a[45](Infinity) )= -Infinity
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[45](Infinity) )= -2
f1 (a[24](-1) , a[46](-Infinity) )= -2
Infinity
f2 (a[24](-1) , a[46](-Infinity) )= Infinity
Infinity
Infinity
-2 Infinity
f3 (a[24](-1) , a[46](-Infinity) )= -2
f1 (a[24](-1) , a[47]() )= -2
0.18181818181818182
f2 (a[24](-1) , a[47]() )= 1
0
0
-2 0
f3 (a[24](-1) , a[47]() )= -2
f1 (a[24](-1) , a[48](hello) )= -2
NaN
f2 (a[24](-1) , a[48](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[48](hello) )= -2
f1 (a[24](-1) , a[49](hello) )= -2
NaN
f2 (a[24](-1) , a[49](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[49](hello) )= -2
f1 (a[24](-1) , a[50](+0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[50](+0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[50](+0) )= -2
f1 (a[24](-1) , a[51](-0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[51](-0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[51](-0) )= -2
f1 (a[24](-1) , a[52](0) )= -2
0.18181818181818182
f2 (a[24](-1) , a[52](0) )= 1
0
0
-2 0
f3 (a[24](-1) , a[52](0) )= -2
0
f1 (a[24](-1) , a[53](1) )= 0
0
f2 (a[24](-1) , a[53](1) )= 0
1.1818181818181818
-2 -0.18181818181818182
f3 (a[24](-1) , a[53](1) )= -2
f1 (a[24](-1) , a[54](10.0) )= -2
f2 (a[24](-1) , a[54](10.0) )= -1.6363636363636364
28.18181818181818
14.545454545454545
-2 80
f3 (a[24](-1) , a[54](10.0) )= -2
f1 (a[24](-1) , a[55](10.1) )= -2
f2 (a[24](-1) , a[55](10.1) )= -1.6545454545454545
28.647272727272725
14.874545454545453
-2 81.80999999999999
f3 (a[24](-1) , a[55](10.1) )= -2
f1 (a[24](-1) , a[56]() )= -2
0.18181818181818182
f2 (a[24](-1) , a[56]() )= 1
0
0
-2 0
f3 (a[24](-1) , a[56]() )= -2
f1 (a[24](-1) , a[57](hello) )= -2
NaN
f2 (a[24](-1) , a[57](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[57](hello) )= -2
f1 (a[24](-1) , a[58](hello) )= -2
NaN
f2 (a[24](-1) , a[58](hello) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[58](hello) )= -2
f1 (a[24](-1) , a[59]([object Object]) )= -2
NaN
f2 (a[24](-1) , a[59]([object Object]) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[59]([object Object]) )= -2
f1 (a[24](-1) , a[60](1,2,3) )= -2
NaN
f2 (a[24](-1) , a[60](1,2,3) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[60](1,2,3) )= -2
f1 (a[24](-1) , a[61]([object Object]) )= -2
NaN
f2 (a[24](-1) , a[61]([object Object]) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[61]([object Object]) )= -2
f1 (a[24](-1) , a[62](1,2,3) )= -2
NaN
f2 (a[24](-1) , a[62](1,2,3) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[62](1,2,3) )= -2
f1 (a[24](-1) , a[63](function foo() {}) )= -2
NaN
f2 (a[24](-1) , a[63](function foo() {}) )= NaN
NaN
NaN
-2 NaN
f3 (a[24](-1) , a[63](function foo() {}) )= -2
0
f1 (a[25](0) , a[0](undefined) )= 0
NaN
f2 (a[25](0) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[0](undefined) )= 0
0
f1 (a[25](0) , a[1](null) )= 0
0
f2 (a[25](0) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[1](null) )= 0
0
f1 (a[25](0) , a[2](true) )= 0
0
f2 (a[25](0) , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[2](true) )= 0
0
f1 (a[25](0) , a[3](false) )= 0
0
f2 (a[25](0) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[3](false) )= 0
0
f1 (a[25](0) , a[4](true) )= 0
0
f2 (a[25](0) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[4](true) )= 0
0
f1 (a[25](0) , a[5](false) )= 0
0
f2 (a[25](0) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[5](false) )= 0
0
f1 (a[25](0) , a[6](NaN) )= 0
NaN
f2 (a[25](0) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[6](NaN) )= 0
0
f1 (a[25](0) , a[7](0) )= 0
0
f2 (a[25](0) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[7](0) )= 0
0
f1 (a[25](0) , a[8](0) )= 0
0
f2 (a[25](0) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[8](0) )= 0
0
f1 (a[25](0) , a[9](0) )= 0
0
f2 (a[25](0) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[9](0) )= 0
0
f1 (a[25](0) , a[10](1) )= 0
0
f2 (a[25](0) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[10](1) )= 0
0
f1 (a[25](0) , a[11](10) )= 0
0
f2 (a[25](0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[25](0) , a[11](10) )= 0
0
f1 (a[25](0) , a[12](10.1) )= 0
0
f2 (a[25](0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[25](0) , a[12](10.1) )= 0
0
f1 (a[25](0) , a[13](-1) )= 0
0
f2 (a[25](0) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[13](-1) )= 0
0
f1 (a[25](0) , a[14](-5) )= 0
0
f2 (a[25](0) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[25](0) , a[14](-5) )= 0
0
f1 (a[25](0) , a[15](5) )= 0
0
f2 (a[25](0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[25](0) , a[15](5) )= 0
0
f1 (a[25](0) , a[16](124) )= 0
0
f2 (a[25](0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[25](0) , a[16](124) )= 0
0
f1 (a[25](0) , a[17](248) )= 0
0
f2 (a[25](0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[25](0) , a[17](248) )= 0
0
f1 (a[25](0) , a[18](654) )= 0
0
f2 (a[25](0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[25](0) , a[18](654) )= 0
0
f1 (a[25](0) , a[19](987) )= 0
0
f2 (a[25](0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[25](0) , a[19](987) )= 0
0
f1 (a[25](0) , a[20](-1026) )= 0
0
f2 (a[25](0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[25](0) , a[20](-1026) )= 0
0
f1 (a[25](0) , a[21](98768.2546) )= 0
0
f2 (a[25](0) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[25](0) , a[21](98768.2546) )= 0
0
f1 (a[25](0) , a[22](-88754.15478) )= 0
0
f2 (a[25](0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[25](0) , a[22](-88754.15478) )= 0
0
f1 (a[25](0) , a[23](1) )= 0
0
f2 (a[25](0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[23](1) )= 0
0
f1 (a[25](0) , a[24](-1) )= 0
0
f2 (a[25](0) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[24](-1) )= 0
0
f1 (a[25](0) , a[25](0) )= 0
0
f2 (a[25](0) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[25](0) )= 0
0
f1 (a[25](0) , a[26](-2147483648) )= 0
0
f2 (a[25](0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[25](0) , a[26](-2147483648) )= 0
0
f1 (a[25](0) , a[27](2147483648) )= 0
0
f2 (a[25](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[25](0) , a[27](2147483648) )= 0
0
f1 (a[25](0) , a[28](33554432) )= 0
0
f2 (a[25](0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[25](0) , a[28](33554432) )= 0
0
f1 (a[25](0) , a[29](-33554432) )= 0
0
f2 (a[25](0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[25](0) , a[29](-33554432) )= 0
0
f1 (a[25](0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[25](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[25](0) , a[31](5e-324) )= 0
0
f2 (a[25](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[31](5e-324) )= 0
0
f1 (a[25](0) , a[32](NaN) )= 0
NaN
f2 (a[25](0) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[32](NaN) )= 0
0
f1 (a[25](0) , a[33](Infinity) )= 0
NaN
f2 (a[25](0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[33](Infinity) )= 0
0
f1 (a[25](0) , a[34](-Infinity) )= 0
NaN
f2 (a[25](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[34](-Infinity) )= 0
0
f1 (a[25](0) , a[35](NaN) )= 0
NaN
f2 (a[25](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[35](NaN) )= 0
0
f1 (a[25](0) , a[36](0) )= 0
0
f2 (a[25](0) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[36](0) )= 0
0
f1 (a[25](0) , a[37](0) )= 0
0
f2 (a[25](0) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[37](0) )= 0
0
f1 (a[25](0) , a[38](0) )= 0
0
f2 (a[25](0) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[38](0) )= 0
0
f1 (a[25](0) , a[39](1) )= 0
0
f2 (a[25](0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[39](1) )= 0
0
f1 (a[25](0) , a[40](10) )= 0
0
f2 (a[25](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[25](0) , a[40](10) )= 0
0
f1 (a[25](0) , a[41](10.1) )= 0
0
f2 (a[25](0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[25](0) , a[41](10.1) )= 0
0
f1 (a[25](0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[25](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[25](0) , a[43](5e-324) )= 0
0
f2 (a[25](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[43](5e-324) )= 0
0
f1 (a[25](0) , a[44](NaN) )= 0
NaN
f2 (a[25](0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[44](NaN) )= 0
0
f1 (a[25](0) , a[45](Infinity) )= 0
NaN
f2 (a[25](0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[45](Infinity) )= 0
0
f1 (a[25](0) , a[46](-Infinity) )= 0
NaN
f2 (a[25](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[25](0) , a[46](-Infinity) )= 0
0
f1 (a[25](0) , a[47]() )= 0
0
f2 (a[25](0) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[47]() )= 0
0
f1 (a[25](0) , a[48](hello) )= 0
NaN
f2 (a[25](0) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[48](hello) )= 0
0
f1 (a[25](0) , a[49](hello) )= 0
NaN
f2 (a[25](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[49](hello) )= 0
0
f1 (a[25](0) , a[50](+0) )= 0
0
f2 (a[25](0) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[50](+0) )= 0
0
f1 (a[25](0) , a[51](-0) )= 0
0
f2 (a[25](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[51](-0) )= 0
0
f1 (a[25](0) , a[52](0) )= 0
0
f2 (a[25](0) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[52](0) )= 0
0
f1 (a[25](0) , a[53](1) )= 0
0
f2 (a[25](0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[25](0) , a[53](1) )= 0
0
f1 (a[25](0) , a[54](10.0) )= 0
0
f2 (a[25](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[25](0) , a[54](10.0) )= 0
0
f1 (a[25](0) , a[55](10.1) )= 0
0
f2 (a[25](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[25](0) , a[55](10.1) )= 0
0
f1 (a[25](0) , a[56]() )= 0
0
f2 (a[25](0) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[25](0) , a[56]() )= 0
0
f1 (a[25](0) , a[57](hello) )= 0
NaN
f2 (a[25](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[57](hello) )= 0
0
f1 (a[25](0) , a[58](hello) )= 0
NaN
f2 (a[25](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[58](hello) )= 0
0
f1 (a[25](0) , a[59]([object Object]) )= 0
NaN
f2 (a[25](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[59]([object Object]) )= 0
0
f1 (a[25](0) , a[60](1,2,3) )= 0
NaN
f2 (a[25](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[60](1,2,3) )= 0
0
f1 (a[25](0) , a[61]([object Object]) )= 0
NaN
f2 (a[25](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[61]([object Object]) )= 0
0
f1 (a[25](0) , a[62](1,2,3) )= 0
NaN
f2 (a[25](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[62](1,2,3) )= 0
0
f1 (a[25](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[25](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[25](0) , a[63](function foo() {}) )= 0
-6
f1 (a[26](-2147483648) , a[0](undefined) )= 0
NaN
f2 (a[26](-2147483648) , a[0](undefined) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[0](undefined) )= 0
-6
f1 (a[26](-2147483648) , a[1](null) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[1](null) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[1](null) )= 0
-6
f1 (a[26](-2147483648) , a[2](true) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[2](true) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[2](true) )= 0
-6
f1 (a[26](-2147483648) , a[3](false) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[3](false) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[3](false) )= 0
-6
f1 (a[26](-2147483648) , a[4](true) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[4](true) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[4](true) )= 0
-6
f1 (a[26](-2147483648) , a[5](false) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[5](false) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[5](false) )= 0
-6
f1 (a[26](-2147483648) , a[6](NaN) )= 0
NaN
f2 (a[26](-2147483648) , a[6](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[6](NaN) )= 0
-6
f1 (a[26](-2147483648) , a[7](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[7](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[7](0) )= 0
-6
f1 (a[26](-2147483648) , a[8](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[8](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[8](0) )= 0
-6
f1 (a[26](-2147483648) , a[9](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[9](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[9](0) )= 0
-6
f1 (a[26](-2147483648) , a[10](1) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[10](1) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[10](1) )= 0
-6
f1 (a[26](-2147483648) , a[11](10) )= 0
838488363082282100
f2 (a[26](-2147483648) , a[11](10) )= 4611685996952551400
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[26](-2147483648) , a[11](10) )= 0
-6
f1 (a[26](-2147483648) , a[12](10.1) )= 0
838488363043237000
f2 (a[26](-2147483648) , a[12](10.1) )= 4611685996737803300
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[26](-2147483648) , a[12](10.1) )= 0
-6
f1 (a[26](-2147483648) , a[13](-1) )= 0
838488367377249400
f2 (a[26](-2147483648) , a[13](-1) )= 4611686020574872000
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[13](-1) )= 0
-6
f1 (a[26](-2147483648) , a[14](-5) )= 0
838488368939055700
f2 (a[26](-2147483648) , a[14](-5) )= 4611686029164806000
-6
-6
4.545454545454545
0 25
f3 (a[26](-2147483648) , a[14](-5) )= 0
-6
f1 (a[26](-2147483648) , a[15](5) )= 0
838488365034539900
f2 (a[26](-2147483648) , a[15](5) )= 4611686007689969700
9.545454545454545
-6
-6
4.545454545454545
0 25
f3 (a[26](-2147483648) , a[15](5) )= 0
-6
f1 (a[26](-2147483648) , a[16](124) )= 0
838488318570802800
f2 (a[26](-2147483648) , a[16](124) )= 4611685752139415500
2919.636363636364
-6
-6
2795.636363636364
0 15376
f3 (a[26](-2147483648) , a[16](124) )= 0
-6
f1 (a[26](-2147483648) , a[17](248) )= 0
838488270154807900
f2 (a[26](-2147483648) , a[17](248) )= 4611685485851443000
11430.545454545455
-6
-6
11182.545454545455
0 61504
f3 (a[26](-2147483648) , a[17](248) )= 0
-6
f1 (a[26](-2147483648) , a[18](654) )= 0
838488111631469400
f2 (a[26](-2147483648) , a[18](654) )= 4611684613973082000
78420.54545454545
-6
-6
77766.54545454545
0 427716
f3 (a[26](-2147483648) , a[18](654) )= 0
-6
f1 (a[26](-2147483648) , a[19](987) )= 0
838487981611095900
f2 (a[26](-2147483648) , a[19](987) )= 4611683898861027300
178108.63636363638
-6
-6
177121.63636363638
0 974169
f3 (a[26](-2147483648) , a[19](987) )= 0
-6
f1 (a[26](-2147483648) , a[20](-1026) )= 0
838488767590111100
f2 (a[26](-2147483648) , a[20](-1026) )= 4611688221745611000
190369.63636363635
-6
-6
191395.63636363635
0 1052676
f3 (a[26](-2147483648) , a[20](-1026) )= 0
-6
f1 (a[26](-2147483648) , a[21](98768.2546) )= 0
838449802766489600
f2 (a[26](-2147483648) , a[21](98768.2546) )= 4611473915215693000
1773765698.569222
-6
-6
1773666930.3146221
0 9755168116.730421
f3 (a[26](-2147483648) , a[21](98768.2546) )= 0
-6
f1 (a[26](-2147483648) , a[22](-88754.15478) )= 0
838523021186085500
f2 (a[26](-2147483648) , a[22](-88754.15478) )= 4611876616523470000
1432147607.792892
-6
-6
1432236361.9476721
0 7877299990.712196
f3 (a[26](-2147483648) , a[22](-88754.15478) )= 0
-6
f1 (a[26](-2147483648) , a[23](1) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[23](1) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[23](1) )= 0
-6
f1 (a[26](-2147483648) , a[24](-1) )= 0
838488367377249400
f2 (a[26](-2147483648) , a[24](-1) )= 4611686020574872000
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[24](-1) )= 0
-6
f1 (a[26](-2147483648) , a[25](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[25](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[25](0) )= 0
0
f1 (a[26](-2147483648) , a[26](-2147483648) )= 0
1760825570672275400
f2 (a[26](-2147483648) , a[26](-2147483648) )= 9223372036854776000
838488364839314200
-6
-6
838488366986797800
0 4611686018427388000
f3 (a[26](-2147483648) , a[26](-2147483648) )= 0
0
f1 (a[26](-2147483648) , a[27](2147483648) )= 0
0
f2 (a[26](-2147483648) , a[27](2147483648) )= 0
838488369134281500
-6
-6
838488366986797800
0 4611686018427388000
f3 (a[26](-2147483648) , a[27](2147483648) )= 0
-6
f1 (a[26](-2147483648) , a[28](33554432) )= 0
825386986252629100
f2 (a[26](-2147483648) , a[28](33554432) )= 4539628424389460000
204709107525818.2
-6
-6
204709073971386.2
0 1125899906842624
f3 (a[26](-2147483648) , a[28](33554432) )= 0
-6
f1 (a[26](-2147483648) , a[29](-33554432) )= 0
851589747720966500
f2 (a[26](-2147483648) , a[29](-33554432) )= 4683743612465316000
204709040416954.2
-6
-6
204709073971386.2
0 1125899906842624
f3 (a[26](-2147483648) , a[29](-33554432) )= 0
-6
f1 (a[26](-2147483648) , a[30](1.7976931348623157e+308) )= 0
-Infinity
f2 (a[26](-2147483648) , a[30](1.7976931348623157e+308) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[30](1.7976931348623157e+308) )= 0
-6
f1 (a[26](-2147483648) , a[31](5e-324) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[31](5e-324) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[31](5e-324) )= 0
-6
f1 (a[26](-2147483648) , a[32](NaN) )= 0
NaN
f2 (a[26](-2147483648) , a[32](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[32](NaN) )= 0
-6
f1 (a[26](-2147483648) , a[33](Infinity) )= 0
-Infinity
f2 (a[26](-2147483648) , a[33](Infinity) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[33](Infinity) )= 0
-6
f1 (a[26](-2147483648) , a[34](-Infinity) )= 0
Infinity
f2 (a[26](-2147483648) , a[34](-Infinity) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[34](-Infinity) )= 0
-6
f1 (a[26](-2147483648) , a[35](NaN) )= 0
NaN
f2 (a[26](-2147483648) , a[35](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[35](NaN) )= 0
-6
f1 (a[26](-2147483648) , a[36](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[36](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[36](0) )= 0
-6
f1 (a[26](-2147483648) , a[37](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[37](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[37](0) )= 0
-6
f1 (a[26](-2147483648) , a[38](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[38](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[38](0) )= 0
-6
f1 (a[26](-2147483648) , a[39](1) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[39](1) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[39](1) )= 0
-6
f1 (a[26](-2147483648) , a[40](10) )= 0
838488363082282100
f2 (a[26](-2147483648) , a[40](10) )= 4611685996952551400
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[26](-2147483648) , a[40](10) )= 0
-6
f1 (a[26](-2147483648) , a[41](10.1) )= 0
838488363043237000
f2 (a[26](-2147483648) , a[41](10.1) )= 4611685996737803300
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[26](-2147483648) , a[41](10.1) )= 0
-6
f1 (a[26](-2147483648) , a[42](1.7976931348623157e+308) )= 0
-Infinity
f2 (a[26](-2147483648) , a[42](1.7976931348623157e+308) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[42](1.7976931348623157e+308) )= 0
-6
f1 (a[26](-2147483648) , a[43](5e-324) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[43](5e-324) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[43](5e-324) )= 0
-6
f1 (a[26](-2147483648) , a[44](NaN) )= 0
NaN
f2 (a[26](-2147483648) , a[44](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[44](NaN) )= 0
-6
f1 (a[26](-2147483648) , a[45](Infinity) )= 0
-Infinity
f2 (a[26](-2147483648) , a[45](Infinity) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[45](Infinity) )= 0
-6
f1 (a[26](-2147483648) , a[46](-Infinity) )= 0
Infinity
f2 (a[26](-2147483648) , a[46](-Infinity) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[26](-2147483648) , a[46](-Infinity) )= 0
-6
f1 (a[26](-2147483648) , a[47]() )= 0
838488366986797800
f2 (a[26](-2147483648) , a[47]() )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[47]() )= 0
-6
f1 (a[26](-2147483648) , a[48](hello) )= 0
NaN
f2 (a[26](-2147483648) , a[48](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[48](hello) )= 0
-6
f1 (a[26](-2147483648) , a[49](hello) )= 0
NaN
f2 (a[26](-2147483648) , a[49](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[49](hello) )= 0
-6
f1 (a[26](-2147483648) , a[50](+0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[50](+0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[50](+0) )= 0
-6
f1 (a[26](-2147483648) , a[51](-0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[51](-0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[51](-0) )= 0
-6
f1 (a[26](-2147483648) , a[52](0) )= 0
838488366986797800
f2 (a[26](-2147483648) , a[52](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[52](0) )= 0
-6
f1 (a[26](-2147483648) , a[53](1) )= 0
838488366596346200
f2 (a[26](-2147483648) , a[53](1) )= 4611686016279904000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[26](-2147483648) , a[53](1) )= 0
-6
f1 (a[26](-2147483648) , a[54](10.0) )= 0
838488363082282100
f2 (a[26](-2147483648) , a[54](10.0) )= 4611685996952551400
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[26](-2147483648) , a[54](10.0) )= 0
-6
f1 (a[26](-2147483648) , a[55](10.1) )= 0
838488363043237000
f2 (a[26](-2147483648) , a[55](10.1) )= 4611685996737803300
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[26](-2147483648) , a[55](10.1) )= 0
-6
f1 (a[26](-2147483648) , a[56]() )= 0
838488366986797800
f2 (a[26](-2147483648) , a[56]() )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[26](-2147483648) , a[56]() )= 0
-6
f1 (a[26](-2147483648) , a[57](hello) )= 0
NaN
f2 (a[26](-2147483648) , a[57](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[57](hello) )= 0
-6
f1 (a[26](-2147483648) , a[58](hello) )= 0
NaN
f2 (a[26](-2147483648) , a[58](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[58](hello) )= 0
-6
f1 (a[26](-2147483648) , a[59]([object Object]) )= 0
NaN
f2 (a[26](-2147483648) , a[59]([object Object]) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[59]([object Object]) )= 0
-6
f1 (a[26](-2147483648) , a[60](1,2,3) )= 0
NaN
f2 (a[26](-2147483648) , a[60](1,2,3) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[60](1,2,3) )= 0
-6
f1 (a[26](-2147483648) , a[61]([object Object]) )= 0
NaN
f2 (a[26](-2147483648) , a[61]([object Object]) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[61]([object Object]) )= 0
-6
f1 (a[26](-2147483648) , a[62](1,2,3) )= 0
NaN
f2 (a[26](-2147483648) , a[62](1,2,3) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[62](1,2,3) )= 0
-6
f1 (a[26](-2147483648) , a[63](function foo() {}) )= 0
NaN
f2 (a[26](-2147483648) , a[63](function foo() {}) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[26](-2147483648) , a[63](function foo() {}) )= 0
-6
f1 (a[27](2147483648) , a[0](undefined) )= 0
NaN
f2 (a[27](2147483648) , a[0](undefined) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[0](undefined) )= 0
-6
f1 (a[27](2147483648) , a[1](null) )= 0
838488366986797800
f2 (a[27](2147483648) , a[1](null) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[1](null) )= 0
-6
f1 (a[27](2147483648) , a[2](true) )= 0
838488367377249400
f2 (a[27](2147483648) , a[2](true) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[2](true) )= 0
-6
f1 (a[27](2147483648) , a[3](false) )= 0
838488366986797800
f2 (a[27](2147483648) , a[3](false) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[3](false) )= 0
-6
f1 (a[27](2147483648) , a[4](true) )= 0
838488367377249400
f2 (a[27](2147483648) , a[4](true) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[4](true) )= 0
-6
f1 (a[27](2147483648) , a[5](false) )= 0
838488366986797800
f2 (a[27](2147483648) , a[5](false) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[5](false) )= 0
-6
f1 (a[27](2147483648) , a[6](NaN) )= 0
NaN
f2 (a[27](2147483648) , a[6](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[6](NaN) )= 0
-6
f1 (a[27](2147483648) , a[7](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[7](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[7](0) )= 0
-6
f1 (a[27](2147483648) , a[8](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[8](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[8](0) )= 0
-6
f1 (a[27](2147483648) , a[9](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[9](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[9](0) )= 0
-6
f1 (a[27](2147483648) , a[10](1) )= 0
838488367377249400
f2 (a[27](2147483648) , a[10](1) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[10](1) )= 0
-6
f1 (a[27](2147483648) , a[11](10) )= 0
838488370891313500
f2 (a[27](2147483648) , a[11](10) )= 4611686039902224000
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[27](2147483648) , a[11](10) )= 0
-6
f1 (a[27](2147483648) , a[12](10.1) )= 0
838488370930358600
f2 (a[27](2147483648) , a[12](10.1) )= 4611686040116973000
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[27](2147483648) , a[12](10.1) )= 0
-6
f1 (a[27](2147483648) , a[13](-1) )= 0
838488366596346200
f2 (a[27](2147483648) , a[13](-1) )= 4611686016279904000
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[13](-1) )= 0
-6
f1 (a[27](2147483648) , a[14](-5) )= 0
838488365034539900
f2 (a[27](2147483648) , a[14](-5) )= 4611686007689969700
-6
-6
4.545454545454545
0 25
f3 (a[27](2147483648) , a[14](-5) )= 0
-6
f1 (a[27](2147483648) , a[15](5) )= 0
838488368939055700
f2 (a[27](2147483648) , a[15](5) )= 4611686029164806000
9.545454545454545
-6
-6
4.545454545454545
0 25
f3 (a[27](2147483648) , a[15](5) )= 0
-6
f1 (a[27](2147483648) , a[16](124) )= 0
838488415402792800
f2 (a[27](2147483648) , a[16](124) )= 4611686284715360000
2919.636363636364
-6
-6
2795.636363636364
0 15376
f3 (a[27](2147483648) , a[16](124) )= 0
-6
f1 (a[27](2147483648) , a[17](248) )= 0
838488463818787700
f2 (a[27](2147483648) , a[17](248) )= 4611686551003333000
11430.545454545455
-6
-6
11182.545454545455
0 61504
f3 (a[27](2147483648) , a[17](248) )= 0
-6
f1 (a[27](2147483648) , a[18](654) )= 0
838488622342126200
f2 (a[27](2147483648) , a[18](654) )= 4611687422881694000
78420.54545454545
-6
-6
77766.54545454545
0 427716
f3 (a[27](2147483648) , a[18](654) )= 0
-6
f1 (a[27](2147483648) , a[19](987) )= 0
838488752362499700
f2 (a[27](2147483648) , a[19](987) )= 4611688137993748000
178108.63636363638
-6
-6
177121.63636363638
0 974169
f3 (a[27](2147483648) , a[19](987) )= 0
-6
f1 (a[27](2147483648) , a[20](-1026) )= 0
838487966383484500
f2 (a[27](2147483648) , a[20](-1026) )= 4611683815109165000
190369.63636363635
-6
-6
191395.63636363635
0 1052676
f3 (a[27](2147483648) , a[20](-1026) )= 0
-6
f1 (a[27](2147483648) , a[21](98768.2546) )= 0
838526931207106000
f2 (a[27](2147483648) , a[21](98768.2546) )= 4611898121639083000
1773765698.569222
-6
-6
1773666930.3146221
0 9755168116.730421
f3 (a[27](2147483648) , a[21](98768.2546) )= 0
-6
f1 (a[27](2147483648) , a[22](-88754.15478) )= 0
838453712787510100
f2 (a[27](2147483648) , a[22](-88754.15478) )= 4611495420331306000
1432147607.792892
-6
-6
1432236361.9476721
0 7877299990.712196
f3 (a[27](2147483648) , a[22](-88754.15478) )= 0
-6
f1 (a[27](2147483648) , a[23](1) )= 0
838488367377249400
f2 (a[27](2147483648) , a[23](1) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[23](1) )= 0
-6
f1 (a[27](2147483648) , a[24](-1) )= 0
838488366596346200
f2 (a[27](2147483648) , a[24](-1) )= 4611686016279904000
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[24](-1) )= 0
-6
f1 (a[27](2147483648) , a[25](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[25](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[25](0) )= 0
0
f1 (a[27](2147483648) , a[26](-2147483648) )= 0
0
f2 (a[27](2147483648) , a[26](-2147483648) )= 0
838488364839314200
-6
-6
838488366986797800
0 4611686018427388000
f3 (a[27](2147483648) , a[26](-2147483648) )= 0
0
f1 (a[27](2147483648) , a[27](2147483648) )= 0
1760825570672275400
f2 (a[27](2147483648) , a[27](2147483648) )= 9223372036854776000
838488369134281500
-6
-6
838488366986797800
0 4611686018427388000
f3 (a[27](2147483648) , a[27](2147483648) )= 0
-6
f1 (a[27](2147483648) , a[28](33554432) )= 0
851589747720966500
f2 (a[27](2147483648) , a[28](33554432) )= 4683743612465316000
204709107525818.2
-6
-6
204709073971386.2
0 1125899906842624
f3 (a[27](2147483648) , a[28](33554432) )= 0
-6
f1 (a[27](2147483648) , a[29](-33554432) )= 0
825386986252629100
f2 (a[27](2147483648) , a[29](-33554432) )= 4539628424389460000
204709040416954.2
-6
-6
204709073971386.2
0 1125899906842624
f3 (a[27](2147483648) , a[29](-33554432) )= 0
-6
f1 (a[27](2147483648) , a[30](1.7976931348623157e+308) )= 0
Infinity
f2 (a[27](2147483648) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[30](1.7976931348623157e+308) )= 0
-6
f1 (a[27](2147483648) , a[31](5e-324) )= 0
838488366986797800
f2 (a[27](2147483648) , a[31](5e-324) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[31](5e-324) )= 0
-6
f1 (a[27](2147483648) , a[32](NaN) )= 0
NaN
f2 (a[27](2147483648) , a[32](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[32](NaN) )= 0
-6
f1 (a[27](2147483648) , a[33](Infinity) )= 0
Infinity
f2 (a[27](2147483648) , a[33](Infinity) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[33](Infinity) )= 0
-6
f1 (a[27](2147483648) , a[34](-Infinity) )= 0
-Infinity
f2 (a[27](2147483648) , a[34](-Infinity) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[34](-Infinity) )= 0
-6
f1 (a[27](2147483648) , a[35](NaN) )= 0
NaN
f2 (a[27](2147483648) , a[35](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[35](NaN) )= 0
-6
f1 (a[27](2147483648) , a[36](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[36](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[36](0) )= 0
-6
f1 (a[27](2147483648) , a[37](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[37](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[37](0) )= 0
-6
f1 (a[27](2147483648) , a[38](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[38](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[38](0) )= 0
-6
f1 (a[27](2147483648) , a[39](1) )= 0
838488367377249400
f2 (a[27](2147483648) , a[39](1) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[39](1) )= 0
-6
f1 (a[27](2147483648) , a[40](10) )= 0
838488370891313500
f2 (a[27](2147483648) , a[40](10) )= 4611686039902224000
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[27](2147483648) , a[40](10) )= 0
-6
f1 (a[27](2147483648) , a[41](10.1) )= 0
838488370930358600
f2 (a[27](2147483648) , a[41](10.1) )= 4611686040116973000
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[27](2147483648) , a[41](10.1) )= 0
-6
f1 (a[27](2147483648) , a[42](1.7976931348623157e+308) )= 0
Infinity
f2 (a[27](2147483648) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[42](1.7976931348623157e+308) )= 0
-6
f1 (a[27](2147483648) , a[43](5e-324) )= 0
838488366986797800
f2 (a[27](2147483648) , a[43](5e-324) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[43](5e-324) )= 0
-6
f1 (a[27](2147483648) , a[44](NaN) )= 0
NaN
f2 (a[27](2147483648) , a[44](NaN) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[44](NaN) )= 0
-6
f1 (a[27](2147483648) , a[45](Infinity) )= 0
Infinity
f2 (a[27](2147483648) , a[45](Infinity) )= Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[45](Infinity) )= 0
-6
f1 (a[27](2147483648) , a[46](-Infinity) )= 0
-Infinity
f2 (a[27](2147483648) , a[46](-Infinity) )= -Infinity
Infinity
-6
-6
Infinity
0 Infinity
f3 (a[27](2147483648) , a[46](-Infinity) )= 0
-6
f1 (a[27](2147483648) , a[47]() )= 0
838488366986797800
f2 (a[27](2147483648) , a[47]() )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[47]() )= 0
-6
f1 (a[27](2147483648) , a[48](hello) )= 0
NaN
f2 (a[27](2147483648) , a[48](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[48](hello) )= 0
-6
f1 (a[27](2147483648) , a[49](hello) )= 0
NaN
f2 (a[27](2147483648) , a[49](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[49](hello) )= 0
-6
f1 (a[27](2147483648) , a[50](+0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[50](+0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[50](+0) )= 0
-6
f1 (a[27](2147483648) , a[51](-0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[51](-0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[51](-0) )= 0
-6
f1 (a[27](2147483648) , a[52](0) )= 0
838488366986797800
f2 (a[27](2147483648) , a[52](0) )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[52](0) )= 0
-6
f1 (a[27](2147483648) , a[53](1) )= 0
838488367377249400
f2 (a[27](2147483648) , a[53](1) )= 4611686020574872000
1.1818181818181818
-6
-6
0.18181818181818182
0 1
f3 (a[27](2147483648) , a[53](1) )= 0
-6
f1 (a[27](2147483648) , a[54](10.0) )= 0
838488370891313500
f2 (a[27](2147483648) , a[54](10.0) )= 4611686039902224000
28.18181818181818
-6
-6
18.18181818181818
0 100
f3 (a[27](2147483648) , a[54](10.0) )= 0
-6
f1 (a[27](2147483648) , a[55](10.1) )= 0
838488370930358600
f2 (a[27](2147483648) , a[55](10.1) )= 4611686040116973000
28.647272727272725
-6
-6
18.547272727272723
0 102.00999999999999
f3 (a[27](2147483648) , a[55](10.1) )= 0
-6
f1 (a[27](2147483648) , a[56]() )= 0
838488366986797800
f2 (a[27](2147483648) , a[56]() )= 4611686018427388000
0
-6
-6
0
0 0
f3 (a[27](2147483648) , a[56]() )= 0
-6
f1 (a[27](2147483648) , a[57](hello) )= 0
NaN
f2 (a[27](2147483648) , a[57](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[57](hello) )= 0
-6
f1 (a[27](2147483648) , a[58](hello) )= 0
NaN
f2 (a[27](2147483648) , a[58](hello) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[58](hello) )= 0
-6
f1 (a[27](2147483648) , a[59]([object Object]) )= 0
NaN
f2 (a[27](2147483648) , a[59]([object Object]) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[59]([object Object]) )= 0
-6
f1 (a[27](2147483648) , a[60](1,2,3) )= 0
NaN
f2 (a[27](2147483648) , a[60](1,2,3) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[60](1,2,3) )= 0
-6
f1 (a[27](2147483648) , a[61]([object Object]) )= 0
NaN
f2 (a[27](2147483648) , a[61]([object Object]) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[61]([object Object]) )= 0
-6
f1 (a[27](2147483648) , a[62](1,2,3) )= 0
NaN
f2 (a[27](2147483648) , a[62](1,2,3) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[62](1,2,3) )= 0
-6
f1 (a[27](2147483648) , a[63](function foo() {}) )= 0
NaN
f2 (a[27](2147483648) , a[63](function foo() {}) )= NaN
NaN
-6
-6
NaN
0 NaN
f3 (a[27](2147483648) , a[63](function foo() {}) )= 0
67108860
f1 (a[28](33554432) , a[0](undefined) )= 335544320
NaN
f2 (a[28](33554432) , a[0](undefined) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[0](undefined) )= 335544320
67108860
f1 (a[28](33554432) , a[1](null) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[1](null) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[1](null) )= 335544320
67108860
f1 (a[28](33554432) , a[2](true) )= 335544320
204709080072192
f2 (a[28](33554432) , a[2](true) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[2](true) )= 335544320
67108860
f1 (a[28](33554432) , a[3](false) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[3](false) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[3](false) )= 335544320
67108860
f1 (a[28](33554432) , a[4](true) )= 335544320
204709080072192
f2 (a[28](33554432) , a[4](true) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[4](true) )= 335544320
67108860
f1 (a[28](33554432) , a[5](false) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[5](false) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[5](false) )= 335544320
67108860
f1 (a[28](33554432) , a[6](NaN) )= 335544320
NaN
f2 (a[28](33554432) , a[6](NaN) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[6](NaN) )= 335544320
67108860
f1 (a[28](33554432) , a[7](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[7](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[7](0) )= 335544320
67108860
f1 (a[28](33554432) , a[8](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[8](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[8](0) )= 335544320
67108860
f1 (a[28](33554432) , a[9](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[9](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[9](0) )= 335544320
67108860
f1 (a[28](33554432) , a[10](1) )= 335544320
204709080072192
f2 (a[28](33554432) , a[10](1) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[10](1) )= 335544320
67108860
f1 (a[28](33554432) , a[11](10) )= 335544320
204709134979444.37
f2 (a[28](33554432) , a[11](10) )= 1125900242386944
28.18181818181818
67108860
67108860
610080600
335544320 3355443300
f3 (a[28](33554432) , a[11](10) )= 335544320
67108860
f1 (a[28](33554432) , a[12](10.1) )= 335544320
204709135589524.97
f2 (a[28](33554432) , a[12](10.1) )= 1125900245742387.2
28.647272727272725
67108860
67108860
616181406.1836363
335544320 3388997734.01
f3 (a[28](33554432) , a[12](10.1) )= 335544320
67108860
f1 (a[28](33554432) , a[13](-1) )= 335544320
204709067870580.37
f2 (a[28](33554432) , a[13](-1) )= 1125899873288192
67108860
67108860
335544320 -61008058
f3 (a[28](33554432) , a[13](-1) )= 335544320
67108860
f1 (a[28](33554432) , a[14](-5) )= 335544320
204709043467357.1
f2 (a[28](33554432) , a[14](-5) )= 1125899739070464
67108860
67108860
335544320 -305040286.3636364
f3 (a[28](33554432) , a[14](-5) )= 335544320
67108860
f1 (a[28](33554432) , a[15](5) )= 335544320
204709104475415.28
f2 (a[28](33554432) , a[15](5) )= 1125900074614784
9.545454545454545
67108860
67108860
305040295.45454543
335544320 1677721625
f3 (a[28](33554432) , a[15](5) )= 335544320
67108860
f1 (a[28](33554432) , a[16](124) )= 335544320
204709830471307.66
f2 (a[28](33554432) , a[16](124) )= 1125904067592192
2919.636363636364
67108860
67108860
7565002010.181819
335544320 41607511056
f3 (a[28](33554432) , a[16](124) )= 335544320
67108860
f1 (a[28](33554432) , a[17](248) )= 335544320
204710586971229.1
f2 (a[28](33554432) , a[17](248) )= 1125908228341760
11430.545454545455
67108860
67108860
15130009611.636364
335544320 83215052864
f3 (a[28](33554432) , a[17](248) )= 335544320
67108860
f1 (a[28](33554432) , a[18](654) )= 335544320
204713063898391.28
f2 (a[28](33554432) , a[18](654) )= 1125921851441152
78420.54545454545
67108860
67108860
39899347817.454544
335544320 219446412996
f3 (a[28](33554432) , a[18](654) )= 335544320
67108860
f1 (a[28](33554432) , a[19](987) )= 335544320
204715095466728.72
f2 (a[28](33554432) , a[19](987) )= 1125933025067008
178108.63636363638
67108860
67108860
60215130547.09091
335544320 331183218009
f3 (a[28](33554432) , a[19](987) )= 335544320
67108860
f1 (a[28](33554432) , a[20](-1026) )= 335544320
204702814544616.72
f2 (a[28](33554432) , a[20](-1026) )= 1125865479995392
190369.63636363635
67108860
67108860
335544320 -62594076298.90909
f3 (a[28](33554432) , a[20](-1026) )= 335544320
67108860
f1 (a[28](33554432) , a[21](98768.2546) )= 335544320
205311639913701.56
f2 (a[28](33554432) , a[21](98768.2546) )= 1129214019525358.5
1773765698.569222
67108860
67108860
6027433090083.746
335544320 33150881995460.6
f3 (a[28](33554432) , a[21](98768.2546) )= 335544320
67108860
f1 (a[28](33554432) , a[22](-88754.15478) )= 335544320
204167602107516.56
f2 (a[28](33554432) , a[22](-88754.15478) )= 1122921811591341
1432147607.792892
67108860
67108860
335544320 -5413286402334.389
f3 (a[28](33554432) , a[22](-88754.15478) )= 335544320
67108860
f1 (a[28](33554432) , a[23](1) )= 335544320
204709080072192
f2 (a[28](33554432) , a[23](1) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[23](1) )= 335544320
67108860
f1 (a[28](33554432) , a[24](-1) )= 335544320
204709067870580.37
f2 (a[28](33554432) , a[24](-1) )= 1125899873288192
67108860
67108860
335544320 -61008058
f3 (a[28](33554432) , a[24](-1) )= 335544320
67108860
f1 (a[28](33554432) , a[25](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[25](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[25](0) )= 335544320
67108860
f1 (a[28](33554432) , a[26](-2147483648) )= 335544320
f2 (a[28](33554432) , a[26](-2147483648) )= -12896671660197330
838488364839314200
67108860
67108860
707474559645110600
335544320 3891110078048108500
f3 (a[28](33554432) , a[26](-2147483648) )= 335544320
67108860
f1 (a[28](33554432) , a[27](2147483648) )= 335544320
13306089808140102
f2 (a[28](33554432) , a[27](2147483648) )= 73183493944770560
838488369134281500
67108860
67108860
969502174328485000
335544320 5332261958806667000
f3 (a[28](33554432) , a[27](2147483648) )= 335544320
67108860
f1 (a[28](33554432) , a[28](33554432) )= 335544320
429889055339911
f2 (a[28](33554432) , a[28](33554432) )= 2251799813685248
204709107525818.2
67108860
67108860
2251799813685248
335544320 12384898975268864
f3 (a[28](33554432) , a[28](33554432) )= 335544320
0
f1 (a[28](33554432) , a[29](-33554432) )= 0
0
f2 (a[28](33554432) , a[29](-33554432) )= 0
204709040416954.2
67108860
67108860
335544320 -1842381665742475.7
f3 (a[28](33554432) , a[29](-33554432) )= 335544320
67108860
f1 (a[28](33554432) , a[30](1.7976931348623157e+308) )= 335544320
Infinity
f2 (a[28](33554432) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[30](1.7976931348623157e+308) )= 335544320
67108860
f1 (a[28](33554432) , a[31](5e-324) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[31](5e-324) )= 1125899906842624
0
67108860
67108860
0
335544320 1.65780921e-315
f3 (a[28](33554432) , a[31](5e-324) )= 335544320
67108860
f1 (a[28](33554432) , a[32](NaN) )= 335544320
NaN
f2 (a[28](33554432) , a[32](NaN) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[32](NaN) )= 335544320
67108860
f1 (a[28](33554432) , a[33](Infinity) )= 335544320
Infinity
f2 (a[28](33554432) , a[33](Infinity) )= Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[33](Infinity) )= 335544320
67108860
f1 (a[28](33554432) , a[34](-Infinity) )= 335544320
-Infinity
f2 (a[28](33554432) , a[34](-Infinity) )= -Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[34](-Infinity) )= 335544320
67108860
f1 (a[28](33554432) , a[35](NaN) )= 335544320
NaN
f2 (a[28](33554432) , a[35](NaN) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[35](NaN) )= 335544320
67108860
f1 (a[28](33554432) , a[36](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[36](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[36](0) )= 335544320
67108860
f1 (a[28](33554432) , a[37](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[37](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[37](0) )= 335544320
67108860
f1 (a[28](33554432) , a[38](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[38](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[38](0) )= 335544320
67108860
f1 (a[28](33554432) , a[39](1) )= 335544320
204709080072192
f2 (a[28](33554432) , a[39](1) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[39](1) )= 335544320
67108860
f1 (a[28](33554432) , a[40](10) )= 335544320
204709134979444.37
f2 (a[28](33554432) , a[40](10) )= 1125900242386944
28.18181818181818
67108860
67108860
610080600
335544320 3355443300
f3 (a[28](33554432) , a[40](10) )= 335544320
67108860
f1 (a[28](33554432) , a[41](10.1) )= 335544320
204709135589524.97
f2 (a[28](33554432) , a[41](10.1) )= 1125900245742387.2
28.647272727272725
67108860
67108860
616181406.1836363
335544320 3388997734.01
f3 (a[28](33554432) , a[41](10.1) )= 335544320
67108860
f1 (a[28](33554432) , a[42](1.7976931348623157e+308) )= 335544320
Infinity
f2 (a[28](33554432) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[42](1.7976931348623157e+308) )= 335544320
67108860
f1 (a[28](33554432) , a[43](5e-324) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[43](5e-324) )= 1125899906842624
0
67108860
67108860
0
335544320 1.65780921e-315
f3 (a[28](33554432) , a[43](5e-324) )= 335544320
67108860
f1 (a[28](33554432) , a[44](NaN) )= 335544320
NaN
f2 (a[28](33554432) , a[44](NaN) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[44](NaN) )= 335544320
67108860
f1 (a[28](33554432) , a[45](Infinity) )= 335544320
Infinity
f2 (a[28](33554432) , a[45](Infinity) )= Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[45](Infinity) )= 335544320
67108860
f1 (a[28](33554432) , a[46](-Infinity) )= 335544320
-Infinity
f2 (a[28](33554432) , a[46](-Infinity) )= -Infinity
Infinity
67108860
67108860
Infinity
335544320 Infinity
f3 (a[28](33554432) , a[46](-Infinity) )= 335544320
67108860
f1 (a[28](33554432) , a[47]() )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[47]() )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[47]() )= 335544320
67108860
f1 (a[28](33554432) , a[48](hello) )= 335544320
NaN
f2 (a[28](33554432) , a[48](hello) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[48](hello) )= 335544320
67108860
f1 (a[28](33554432) , a[49](hello) )= 335544320
NaN
f2 (a[28](33554432) , a[49](hello) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[49](hello) )= 335544320
67108860
f1 (a[28](33554432) , a[50](+0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[50](+0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[50](+0) )= 335544320
67108860
f1 (a[28](33554432) , a[51](-0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[51](-0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[51](-0) )= 335544320
67108860
f1 (a[28](33554432) , a[52](0) )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[52](0) )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[52](0) )= 335544320
67108860
f1 (a[28](33554432) , a[53](1) )= 335544320
204709080072192
f2 (a[28](33554432) , a[53](1) )= 1125899940397056
1.1818181818181818
67108860
67108860
61008058.36363637
335544320 335544321
f3 (a[28](33554432) , a[53](1) )= 335544320
67108860
f1 (a[28](33554432) , a[54](10.0) )= 335544320
204709134979444.37
f2 (a[28](33554432) , a[54](10.0) )= 1125900242386944
28.18181818181818
67108860
67108860
610080600
335544320 3355443300
f3 (a[28](33554432) , a[54](10.0) )= 335544320
67108860
f1 (a[28](33554432) , a[55](10.1) )= 335544320
204709135589524.97
f2 (a[28](33554432) , a[55](10.1) )= 1125900245742387.2
28.647272727272725
67108860
67108860
616181406.1836363
335544320 3388997734.01
f3 (a[28](33554432) , a[55](10.1) )= 335544320
67108860
f1 (a[28](33554432) , a[56]() )= 335544320
204709073971386.2
f2 (a[28](33554432) , a[56]() )= 1125899906842624
0
67108860
67108860
0
335544320 0
f3 (a[28](33554432) , a[56]() )= 335544320
67108860
f1 (a[28](33554432) , a[57](hello) )= 335544320
NaN
f2 (a[28](33554432) , a[57](hello) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[57](hello) )= 335544320
67108860
f1 (a[28](33554432) , a[58](hello) )= 335544320
NaN
f2 (a[28](33554432) , a[58](hello) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[58](hello) )= 335544320
67108860
f1 (a[28](33554432) , a[59]([object Object]) )= 335544320
NaN
f2 (a[28](33554432) , a[59]([object Object]) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[59]([object Object]) )= 335544320
67108860
f1 (a[28](33554432) , a[60](1,2,3) )= 335544320
NaN
f2 (a[28](33554432) , a[60](1,2,3) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[60](1,2,3) )= 335544320
67108860
f1 (a[28](33554432) , a[61]([object Object]) )= 335544320
NaN
f2 (a[28](33554432) , a[61]([object Object]) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[61]([object Object]) )= 335544320
67108860
f1 (a[28](33554432) , a[62](1,2,3) )= 335544320
NaN
f2 (a[28](33554432) , a[62](1,2,3) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[62](1,2,3) )= 335544320
67108860
f1 (a[28](33554432) , a[63](function foo() {}) )= 335544320
NaN
f2 (a[28](33554432) , a[63](function foo() {}) )= NaN
NaN
67108860
67108860
NaN
335544320 NaN
f3 (a[28](33554432) , a[63](function foo() {}) )= 335544320
f1 (a[29](-33554432) , a[0](undefined) )= -67108872
NaN
f2 (a[29](-33554432) , a[0](undefined) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[0](undefined) )= -67108872
f1 (a[29](-33554432) , a[1](null) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[1](null) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[1](null) )= -67108872
f1 (a[29](-33554432) , a[2](true) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[2](true) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[2](true) )= -67108872
f1 (a[29](-33554432) , a[3](false) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[3](false) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[3](false) )= -67108872
f1 (a[29](-33554432) , a[4](true) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[4](true) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[4](true) )= -67108872
f1 (a[29](-33554432) , a[5](false) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[5](false) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[5](false) )= -67108872
f1 (a[29](-33554432) , a[6](NaN) )= -67108872
NaN
f2 (a[29](-33554432) , a[6](NaN) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[6](NaN) )= -67108872
f1 (a[29](-33554432) , a[7](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[7](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[7](0) )= -67108872
f1 (a[29](-33554432) , a[8](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[8](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[8](0) )= -67108872
f1 (a[29](-33554432) , a[9](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[9](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[9](0) )= -67108872
f1 (a[29](-33554432) , a[10](1) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[10](1) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[10](1) )= -67108872
f1 (a[29](-33554432) , a[11](10) )= -67108872
204709012963328
f2 (a[29](-33554432) , a[11](10) )= 1125899571298304
28.18181818181818
-67108872 -122016112.72727272
f3 (a[29](-33554432) , a[11](10) )= -67108872
f1 (a[29](-33554432) , a[12](10.1) )= -67108872
204709012353247.4
f2 (a[29](-33554432) , a[12](10.1) )= 1125899567942860.7
28.647272727272725
-67108872 -123236273.67090907
f3 (a[29](-33554432) , a[12](10.1) )= -67108872
f1 (a[29](-33554432) , a[13](-1) )= -67108872
204709080072192
f2 (a[29](-33554432) , a[13](-1) )= 1125899940397056
12201613.272727273
-67108872 67108873
f3 (a[29](-33554432) , a[13](-1) )= -67108872
f1 (a[29](-33554432) , a[14](-5) )= -67108872
204709104475415.28
f2 (a[29](-33554432) , a[14](-5) )= 1125900074614784
61008070
-67108872 335544385
f3 (a[29](-33554432) , a[14](-5) )= -67108872
f1 (a[29](-33554432) , a[15](5) )= -67108872
204709043467357.1
f2 (a[29](-33554432) , a[15](5) )= 1125899739070464
9.545454545454545
-67108872 -61008060.90909091
f3 (a[29](-33554432) , a[15](5) )= -67108872
f1 (a[29](-33554432) , a[16](124) )= -67108872
204708317471464.72
f2 (a[29](-33554432) , a[16](124) )= 1125895746093056
2919.636363636364
-67108872 -1512997227.6363637
f3 (a[29](-33554432) , a[16](124) )= -67108872
f1 (a[29](-33554432) , a[17](248) )= -67108872
204707560971543.28
f2 (a[29](-33554432) , a[17](248) )= 1125891585343488
11430.545454545455
-67108872 -3025988864
f3 (a[29](-33554432) , a[17](248) )= -67108872
f1 (a[29](-33554432) , a[18](654) )= -67108872
204705084044381.1
f2 (a[29](-33554432) , a[18](654) )= 1125877962244096
78420.54545454545
-67108872 -7979777194.909091
f3 (a[29](-33554432) , a[18](654) )= -67108872
f1 (a[29](-33554432) , a[19](987) )= -67108872
204703052476043.66
f2 (a[29](-33554432) , a[19](987) )= 1125866788618240
178108.63636363638
-67108872 -12042814999.09091
f3 (a[29](-33554432) , a[19](987) )= -67108872
f1 (a[29](-33554432) , a[20](-1026) )= -67108872
204715333398155.66
f2 (a[29](-33554432) , a[20](-1026) )= 1125934333689856
190369.63636363635
12519046426.90909
-67108872 68854755348
f3 (a[29](-33554432) , a[20](-1026) )= -67108872
f1 (a[29](-33554432) , a[21](98768.2546) )= -67108872
204106508029070.84
f2 (a[29](-33554432) , a[21](98768.2546) )= 1122585794159889.6
1773765698.569222
-67108872 -1203358361363.2873
f3 (a[29](-33554432) , a[21](98768.2546) )= -67108872
f1 (a[29](-33554432) , a[22](-88754.15478) )= -67108872
205250545835255.8
f2 (a[29](-33554432) , a[22](-88754.15478) )= 1128878002093907
1432147607.792892
1084376093198.1673
-67108872 5964068512589.92
f3 (a[29](-33554432) , a[22](-88754.15478) )= -67108872
f1 (a[29](-33554432) , a[23](1) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[23](1) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[23](1) )= -67108872
f1 (a[29](-33554432) , a[24](-1) )= -67108872
204709080072192
f2 (a[29](-33554432) , a[24](-1) )= 1125899940397056
12201613.272727273
-67108872 67108873
f3 (a[29](-33554432) , a[24](-1) )= -67108872
f1 (a[29](-33554432) , a[25](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[25](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[25](0) )= -67108872
f1 (a[29](-33554432) , a[26](-2147483648) )= -67108872
13306089808140102
f2 (a[29](-33554432) , a[26](-2147483648) )= 73183493944770560
838488364839314200
864691131578747800
-67108872 4755801223683113000
f3 (a[29](-33554432) , a[26](-2147483648) )= -67108872
f1 (a[29](-33554432) , a[27](2147483648) )= -67108872
f2 (a[29](-33554432) , a[27](2147483648) )= -12896671660197330
838488369134281500
812285602394847900
-67108872 4467570813171663000
f3 (a[29](-33554432) , a[27](2147483648) )= -67108872
0
f1 (a[29](-33554432) , a[28](33554432) )= 0
0
f2 (a[29](-33554432) , a[28](33554432) )= 0
204709107525818.2
-67108872 -204709122777832.72
f3 (a[29](-33554432) , a[28](33554432) )= -67108872
f1 (a[29](-33554432) , a[29](-33554432) )= -67108872
429889055339911
f2 (a[29](-33554432) , a[29](-33554432) )= 2251799813685248
204709040416954.2
614127270720605.1
-67108872 3377699988963328
f3 (a[29](-33554432) , a[29](-33554432) )= -67108872
f1 (a[29](-33554432) , a[30](1.7976931348623157e+308) )= -67108872
-Infinity
f2 (a[29](-33554432) , a[30](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[30](1.7976931348623157e+308) )= -67108872
f1 (a[29](-33554432) , a[31](5e-324) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[31](5e-324) )= 1125899906842624
0
-67108872 0
f3 (a[29](-33554432) , a[31](5e-324) )= -67108872
f1 (a[29](-33554432) , a[32](NaN) )= -67108872
NaN
f2 (a[29](-33554432) , a[32](NaN) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[32](NaN) )= -67108872
f1 (a[29](-33554432) , a[33](Infinity) )= -67108872
-Infinity
f2 (a[29](-33554432) , a[33](Infinity) )= -Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[33](Infinity) )= -67108872
f1 (a[29](-33554432) , a[34](-Infinity) )= -67108872
Infinity
f2 (a[29](-33554432) , a[34](-Infinity) )= Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[34](-Infinity) )= -67108872
f1 (a[29](-33554432) , a[35](NaN) )= -67108872
NaN
f2 (a[29](-33554432) , a[35](NaN) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[35](NaN) )= -67108872
f1 (a[29](-33554432) , a[36](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[36](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[36](0) )= -67108872
f1 (a[29](-33554432) , a[37](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[37](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[37](0) )= -67108872
f1 (a[29](-33554432) , a[38](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[38](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[38](0) )= -67108872
f1 (a[29](-33554432) , a[39](1) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[39](1) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[39](1) )= -67108872
f1 (a[29](-33554432) , a[40](10) )= -67108872
204709012963328
f2 (a[29](-33554432) , a[40](10) )= 1125899571298304
28.18181818181818
-67108872 -122016112.72727272
f3 (a[29](-33554432) , a[40](10) )= -67108872
f1 (a[29](-33554432) , a[41](10.1) )= -67108872
204709012353247.4
f2 (a[29](-33554432) , a[41](10.1) )= 1125899567942860.7
28.647272727272725
-67108872 -123236273.67090907
f3 (a[29](-33554432) , a[41](10.1) )= -67108872
f1 (a[29](-33554432) , a[42](1.7976931348623157e+308) )= -67108872
-Infinity
f2 (a[29](-33554432) , a[42](1.7976931348623157e+308) )= -Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[42](1.7976931348623157e+308) )= -67108872
f1 (a[29](-33554432) , a[43](5e-324) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[43](5e-324) )= 1125899906842624
0
-67108872 0
f3 (a[29](-33554432) , a[43](5e-324) )= -67108872
f1 (a[29](-33554432) , a[44](NaN) )= -67108872
NaN
f2 (a[29](-33554432) , a[44](NaN) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[44](NaN) )= -67108872
f1 (a[29](-33554432) , a[45](Infinity) )= -67108872
-Infinity
f2 (a[29](-33554432) , a[45](Infinity) )= -Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[45](Infinity) )= -67108872
f1 (a[29](-33554432) , a[46](-Infinity) )= -67108872
Infinity
f2 (a[29](-33554432) , a[46](-Infinity) )= Infinity
Infinity
Infinity
-67108872 Infinity
f3 (a[29](-33554432) , a[46](-Infinity) )= -67108872
f1 (a[29](-33554432) , a[47]() )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[47]() )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[47]() )= -67108872
f1 (a[29](-33554432) , a[48](hello) )= -67108872
NaN
f2 (a[29](-33554432) , a[48](hello) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[48](hello) )= -67108872
f1 (a[29](-33554432) , a[49](hello) )= -67108872
NaN
f2 (a[29](-33554432) , a[49](hello) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[49](hello) )= -67108872
f1 (a[29](-33554432) , a[50](+0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[50](+0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[50](+0) )= -67108872
f1 (a[29](-33554432) , a[51](-0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[51](-0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[51](-0) )= -67108872
f1 (a[29](-33554432) , a[52](0) )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[52](0) )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[52](0) )= -67108872
f1 (a[29](-33554432) , a[53](1) )= -67108872
204709067870580.37
f2 (a[29](-33554432) , a[53](1) )= 1125899873288192
1.1818181818181818
-67108872 -12201612.90909091
f3 (a[29](-33554432) , a[53](1) )= -67108872
f1 (a[29](-33554432) , a[54](10.0) )= -67108872
204709012963328
f2 (a[29](-33554432) , a[54](10.0) )= 1125899571298304
28.18181818181818
-67108872 -122016112.72727272
f3 (a[29](-33554432) , a[54](10.0) )= -67108872
f1 (a[29](-33554432) , a[55](10.1) )= -67108872
204709012353247.4
f2 (a[29](-33554432) , a[55](10.1) )= 1125899567942860.7
28.647272727272725
-67108872 -123236273.67090907
f3 (a[29](-33554432) , a[55](10.1) )= -67108872
f1 (a[29](-33554432) , a[56]() )= -67108872
204709073971386.2
f2 (a[29](-33554432) , a[56]() )= 1125899906842624
0
0
-67108872 0
f3 (a[29](-33554432) , a[56]() )= -67108872
f1 (a[29](-33554432) , a[57](hello) )= -67108872
NaN
f2 (a[29](-33554432) , a[57](hello) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[57](hello) )= -67108872
f1 (a[29](-33554432) , a[58](hello) )= -67108872
NaN
f2 (a[29](-33554432) , a[58](hello) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[58](hello) )= -67108872
f1 (a[29](-33554432) , a[59]([object Object]) )= -67108872
NaN
f2 (a[29](-33554432) , a[59]([object Object]) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[59]([object Object]) )= -67108872
f1 (a[29](-33554432) , a[60](1,2,3) )= -67108872
NaN
f2 (a[29](-33554432) , a[60](1,2,3) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[60](1,2,3) )= -67108872
f1 (a[29](-33554432) , a[61]([object Object]) )= -67108872
NaN
f2 (a[29](-33554432) , a[61]([object Object]) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[61]([object Object]) )= -67108872
f1 (a[29](-33554432) , a[62](1,2,3) )= -67108872
NaN
f2 (a[29](-33554432) , a[62](1,2,3) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[62](1,2,3) )= -67108872
f1 (a[29](-33554432) , a[63](function foo() {}) )= -67108872
NaN
f2 (a[29](-33554432) , a[63](function foo() {}) )= NaN
NaN
NaN
-67108872 NaN
f3 (a[29](-33554432) , a[63](function foo() {}) )= -67108872
0
f1 (a[30](1.7976931348623157e+308) , a[0](undefined) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[0](undefined) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[1](null) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[1](null) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[1](null) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[2](true) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[2](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[2](true) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[3](false) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[3](false) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[3](false) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[4](true) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[4](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[4](true) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[5](false) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[5](false) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[5](false) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[6](NaN) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[6](NaN) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[7](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[7](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[7](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[8](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[8](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[8](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[9](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[9](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[9](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[10](1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[10](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[10](1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[11](10) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[11](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[30](1.7976931348623157e+308) , a[11](10) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[12](10.1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[12](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[30](1.7976931348623157e+308) , a[12](10.1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[13](-1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[13](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[13](-1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[14](-5) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[14](-5) )= Infinity
0
0
4.545454545454545
0 25
f3 (a[30](1.7976931348623157e+308) , a[14](-5) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[15](5) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[15](5) )= Infinity
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[30](1.7976931348623157e+308) , a[15](5) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[16](124) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[16](124) )= Infinity
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[30](1.7976931348623157e+308) , a[16](124) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[17](248) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[17](248) )= Infinity
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[30](1.7976931348623157e+308) , a[17](248) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[18](654) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[18](654) )= Infinity
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[30](1.7976931348623157e+308) , a[18](654) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[19](987) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[19](987) )= Infinity
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[30](1.7976931348623157e+308) , a[19](987) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[20](-1026) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[20](-1026) )= Infinity
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[30](1.7976931348623157e+308) , a[20](-1026) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[21](98768.2546) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[21](98768.2546) )= Infinity
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[30](1.7976931348623157e+308) , a[21](98768.2546) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[22](-88754.15478) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[22](-88754.15478) )= Infinity
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[30](1.7976931348623157e+308) , a[22](-88754.15478) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[23](1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[23](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[23](1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[24](-1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[24](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[24](-1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[25](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[25](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[25](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[26](-2147483648) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[26](-2147483648) )= Infinity
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[30](1.7976931348623157e+308) , a[26](-2147483648) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[27](2147483648) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[27](2147483648) )= Infinity
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[30](1.7976931348623157e+308) , a[27](2147483648) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[28](33554432) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[28](33554432) )= Infinity
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[30](1.7976931348623157e+308) , a[28](33554432) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[29](-33554432) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[30](1.7976931348623157e+308) , a[29](-33554432) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[31](5e-324) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[31](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[31](5e-324) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[32](NaN) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[32](NaN) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[33](Infinity) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[33](Infinity) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[34](-Infinity) )= 0
-Infinity
f2 (a[30](1.7976931348623157e+308) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[34](-Infinity) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[35](NaN) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[35](NaN) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[36](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[36](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[36](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[37](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[37](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[37](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[38](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[38](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[38](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[39](1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[39](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[39](1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[40](10) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[40](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[30](1.7976931348623157e+308) , a[40](10) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[41](10.1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[41](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[30](1.7976931348623157e+308) , a[41](10.1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[43](5e-324) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[43](5e-324) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[44](NaN) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[44](NaN) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[45](Infinity) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[45](Infinity) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[46](-Infinity) )= 0
-Infinity
f2 (a[30](1.7976931348623157e+308) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[30](1.7976931348623157e+308) , a[46](-Infinity) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[47]() )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[47]() )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[47]() )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[48](hello) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[48](hello) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[49](hello) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[49](hello) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[50](+0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[50](+0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[51](-0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[51](-0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[52](0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[52](0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[53](1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[30](1.7976931348623157e+308) , a[53](1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[54](10.0) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[30](1.7976931348623157e+308) , a[54](10.0) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[55](10.1) )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[30](1.7976931348623157e+308) , a[55](10.1) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[56]() )= 0
Infinity
f2 (a[30](1.7976931348623157e+308) , a[56]() )= Infinity
0
0
0
0
0 0
f3 (a[30](1.7976931348623157e+308) , a[56]() )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[57](hello) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[57](hello) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[58](hello) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[58](hello) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[59]([object Object]) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[59]([object Object]) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[60](1,2,3) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[60](1,2,3) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[61]([object Object]) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[61]([object Object]) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[62](1,2,3) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[62](1,2,3) )= 0
0
f1 (a[30](1.7976931348623157e+308) , a[63](function foo() {}) )= 0
NaN
f2 (a[30](1.7976931348623157e+308) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[30](1.7976931348623157e+308) , a[63](function foo() {}) )= 0
0
f1 (a[31](5e-324) , a[0](undefined) )= 0
NaN
f2 (a[31](5e-324) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[0](undefined) )= 0
0
f1 (a[31](5e-324) , a[1](null) )= 0
0
f2 (a[31](5e-324) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[1](null) )= 0
0
f1 (a[31](5e-324) , a[2](true) )= 0
0
f2 (a[31](5e-324) , a[2](true) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[2](true) )= 0
0
f1 (a[31](5e-324) , a[3](false) )= 0
0
f2 (a[31](5e-324) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[3](false) )= 0
0
f1 (a[31](5e-324) , a[4](true) )= 0
0
f2 (a[31](5e-324) , a[4](true) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[4](true) )= 0
0
f1 (a[31](5e-324) , a[5](false) )= 0
0
f2 (a[31](5e-324) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[5](false) )= 0
0
f1 (a[31](5e-324) , a[6](NaN) )= 0
NaN
f2 (a[31](5e-324) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[6](NaN) )= 0
0
f1 (a[31](5e-324) , a[7](0) )= 0
0
f2 (a[31](5e-324) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[7](0) )= 0
0
f1 (a[31](5e-324) , a[8](0) )= 0
0
f2 (a[31](5e-324) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[8](0) )= 0
0
f1 (a[31](5e-324) , a[9](0) )= 0
0
f2 (a[31](5e-324) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[9](0) )= 0
0
f1 (a[31](5e-324) , a[10](1) )= 0
0
f2 (a[31](5e-324) , a[10](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[10](1) )= 0
0
f1 (a[31](5e-324) , a[11](10) )= 0
0
f2 (a[31](5e-324) , a[11](10) )= 5e-323
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[31](5e-324) , a[11](10) )= 0
0
f1 (a[31](5e-324) , a[12](10.1) )= 0
0
f2 (a[31](5e-324) , a[12](10.1) )= 5e-323
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[31](5e-324) , a[12](10.1) )= 0
0
f1 (a[31](5e-324) , a[13](-1) )= 0
f2 (a[31](5e-324) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[13](-1) )= 0
0
f1 (a[31](5e-324) , a[14](-5) )= 0
f2 (a[31](5e-324) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[31](5e-324) , a[14](-5) )= 0
0
f1 (a[31](5e-324) , a[15](5) )= 0
0
f2 (a[31](5e-324) , a[15](5) )= 2.5e-323
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[31](5e-324) , a[15](5) )= 0
0
f1 (a[31](5e-324) , a[16](124) )= 0
0
f2 (a[31](5e-324) , a[16](124) )= 6.13e-322
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[31](5e-324) , a[16](124) )= 0
0
f1 (a[31](5e-324) , a[17](248) )= 0
0
f2 (a[31](5e-324) , a[17](248) )= 1.225e-321
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[31](5e-324) , a[17](248) )= 0
0
f1 (a[31](5e-324) , a[18](654) )= 0
0
f2 (a[31](5e-324) , a[18](654) )= 3.23e-321
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[31](5e-324) , a[18](654) )= 0
0
f1 (a[31](5e-324) , a[19](987) )= 0
0
f2 (a[31](5e-324) , a[19](987) )= 4.876e-321
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[31](5e-324) , a[19](987) )= 0
0
f1 (a[31](5e-324) , a[20](-1026) )= 0
f2 (a[31](5e-324) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[31](5e-324) , a[20](-1026) )= 0
0
f1 (a[31](5e-324) , a[21](98768.2546) )= 0
0
f2 (a[31](5e-324) , a[21](98768.2546) )= 4.8798e-319
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[31](5e-324) , a[21](98768.2546) )= 0
0
f1 (a[31](5e-324) , a[22](-88754.15478) )= 0
f2 (a[31](5e-324) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[31](5e-324) , a[22](-88754.15478) )= 0
0
f1 (a[31](5e-324) , a[23](1) )= 0
0
f2 (a[31](5e-324) , a[23](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[23](1) )= 0
0
f1 (a[31](5e-324) , a[24](-1) )= 0
f2 (a[31](5e-324) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[24](-1) )= 0
0
f1 (a[31](5e-324) , a[25](0) )= 0
0
f2 (a[31](5e-324) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[25](0) )= 0
0
f1 (a[31](5e-324) , a[26](-2147483648) )= 0
f2 (a[31](5e-324) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[31](5e-324) , a[26](-2147483648) )= 0
0
f1 (a[31](5e-324) , a[27](2147483648) )= 0
0
f2 (a[31](5e-324) , a[27](2147483648) )= 1.0609978955e-314
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[31](5e-324) , a[27](2147483648) )= 0
0
f1 (a[31](5e-324) , a[28](33554432) )= 0
0
f2 (a[31](5e-324) , a[28](33554432) )= 1.6578092e-316
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[31](5e-324) , a[28](33554432) )= 0
0
f1 (a[31](5e-324) , a[29](-33554432) )= 0
f2 (a[31](5e-324) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[31](5e-324) , a[29](-33554432) )= 0
0
f1 (a[31](5e-324) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[31](5e-324) , a[30](1.7976931348623157e+308) )= 8.881784197001251e-16
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[31](5e-324) , a[31](5e-324) )= 0
0
f2 (a[31](5e-324) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[31](5e-324) )= 0
0
f1 (a[31](5e-324) , a[32](NaN) )= 0
NaN
f2 (a[31](5e-324) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[32](NaN) )= 0
0
f1 (a[31](5e-324) , a[33](Infinity) )= 0
NaN
f2 (a[31](5e-324) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[33](Infinity) )= 0
0
f1 (a[31](5e-324) , a[34](-Infinity) )= 0
NaN
f2 (a[31](5e-324) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[34](-Infinity) )= 0
0
f1 (a[31](5e-324) , a[35](NaN) )= 0
NaN
f2 (a[31](5e-324) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[35](NaN) )= 0
0
f1 (a[31](5e-324) , a[36](0) )= 0
0
f2 (a[31](5e-324) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[36](0) )= 0
0
f1 (a[31](5e-324) , a[37](0) )= 0
0
f2 (a[31](5e-324) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[37](0) )= 0
0
f1 (a[31](5e-324) , a[38](0) )= 0
0
f2 (a[31](5e-324) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[38](0) )= 0
0
f1 (a[31](5e-324) , a[39](1) )= 0
0
f2 (a[31](5e-324) , a[39](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[39](1) )= 0
0
f1 (a[31](5e-324) , a[40](10) )= 0
0
f2 (a[31](5e-324) , a[40](10) )= 5e-323
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[31](5e-324) , a[40](10) )= 0
0
f1 (a[31](5e-324) , a[41](10.1) )= 0
0
f2 (a[31](5e-324) , a[41](10.1) )= 5e-323
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[31](5e-324) , a[41](10.1) )= 0
0
f1 (a[31](5e-324) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[31](5e-324) , a[42](1.7976931348623157e+308) )= 8.881784197001251e-16
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[31](5e-324) , a[43](5e-324) )= 0
0
f2 (a[31](5e-324) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[43](5e-324) )= 0
0
f1 (a[31](5e-324) , a[44](NaN) )= 0
NaN
f2 (a[31](5e-324) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[44](NaN) )= 0
0
f1 (a[31](5e-324) , a[45](Infinity) )= 0
NaN
f2 (a[31](5e-324) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[45](Infinity) )= 0
0
f1 (a[31](5e-324) , a[46](-Infinity) )= 0
NaN
f2 (a[31](5e-324) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[31](5e-324) , a[46](-Infinity) )= 0
0
f1 (a[31](5e-324) , a[47]() )= 0
0
f2 (a[31](5e-324) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[47]() )= 0
0
f1 (a[31](5e-324) , a[48](hello) )= 0
NaN
f2 (a[31](5e-324) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[48](hello) )= 0
0
f1 (a[31](5e-324) , a[49](hello) )= 0
NaN
f2 (a[31](5e-324) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[49](hello) )= 0
0
f1 (a[31](5e-324) , a[50](+0) )= 0
0
f2 (a[31](5e-324) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[50](+0) )= 0
0
f1 (a[31](5e-324) , a[51](-0) )= 0
0
f2 (a[31](5e-324) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[51](-0) )= 0
0
f1 (a[31](5e-324) , a[52](0) )= 0
0
f2 (a[31](5e-324) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[52](0) )= 0
0
f1 (a[31](5e-324) , a[53](1) )= 0
0
f2 (a[31](5e-324) , a[53](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[31](5e-324) , a[53](1) )= 0
0
f1 (a[31](5e-324) , a[54](10.0) )= 0
0
f2 (a[31](5e-324) , a[54](10.0) )= 5e-323
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[31](5e-324) , a[54](10.0) )= 0
0
f1 (a[31](5e-324) , a[55](10.1) )= 0
0
f2 (a[31](5e-324) , a[55](10.1) )= 5e-323
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[31](5e-324) , a[55](10.1) )= 0
0
f1 (a[31](5e-324) , a[56]() )= 0
0
f2 (a[31](5e-324) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[31](5e-324) , a[56]() )= 0
0
f1 (a[31](5e-324) , a[57](hello) )= 0
NaN
f2 (a[31](5e-324) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[57](hello) )= 0
0
f1 (a[31](5e-324) , a[58](hello) )= 0
NaN
f2 (a[31](5e-324) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[58](hello) )= 0
0
f1 (a[31](5e-324) , a[59]([object Object]) )= 0
NaN
f2 (a[31](5e-324) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[59]([object Object]) )= 0
0
f1 (a[31](5e-324) , a[60](1,2,3) )= 0
NaN
f2 (a[31](5e-324) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[60](1,2,3) )= 0
0
f1 (a[31](5e-324) , a[61]([object Object]) )= 0
NaN
f2 (a[31](5e-324) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[61]([object Object]) )= 0
0
f1 (a[31](5e-324) , a[62](1,2,3) )= 0
NaN
f2 (a[31](5e-324) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[62](1,2,3) )= 0
0
f1 (a[31](5e-324) , a[63](function foo() {}) )= 0
NaN
f2 (a[31](5e-324) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[31](5e-324) , a[63](function foo() {}) )= 0
0
f1 (a[32](NaN) , a[0](undefined) )= 0
NaN
f2 (a[32](NaN) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[32](NaN) , a[0](undefined) )= 0
0
f1 (a[32](NaN) , a[1](null) )= 0
NaN
f2 (a[32](NaN) , a[1](null) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[1](null) )= 0
0
f1 (a[32](NaN) , a[2](true) )= 0
NaN
f2 (a[32](NaN) , a[2](true) )= NaN
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[2](true) )= 0
0
f1 (a[32](NaN) , a[3](false) )= 0
NaN
f2 (a[32](NaN) , a[3](false) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[3](false) )= 0
0
f1 (a[32](NaN) , a[4](true) )= 0
NaN
f2 (a[32](NaN) , a[4](true) )= NaN
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[4](true) )= 0
0
f1 (a[32](NaN) , a[5](false) )= 0
NaN
f2 (a[32](NaN) , a[5](false) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[5](false) )= 0
0
f1 (a[32](NaN) , a[6](NaN) )= 0
NaN
f2 (a[32](NaN) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[32](NaN) , a[6](NaN) )= 0
0
f1 (a[32](NaN) , a[7](0) )= 0
NaN
f2 (a[32](NaN) , a[7](0) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[7](0) )= 0
0
f1 (a[32](NaN) , a[8](0) )= 0
NaN
f2 (a[32](NaN) , a[8](0) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[8](0) )= 0
0
f1 (a[32](NaN) , a[9](0) )= 0
NaN
f2 (a[32](NaN) , a[9](0) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[9](0) )= 0
0
f1 (a[32](NaN) , a[10](1) )= 0
NaN
f2 (a[32](NaN) , a[10](1) )= NaN
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[10](1) )= 0
0
f1 (a[32](NaN) , a[11](10) )= 0
NaN
f2 (a[32](NaN) , a[11](10) )= NaN
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[32](NaN) , a[11](10) )= 0
0
f1 (a[32](NaN) , a[12](10.1) )= 0
NaN
f2 (a[32](NaN) , a[12](10.1) )= NaN
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[32](NaN) , a[12](10.1) )= 0
0
f1 (a[32](NaN) , a[13](-1) )= 0
NaN
f2 (a[32](NaN) , a[13](-1) )= NaN
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[13](-1) )= 0
0
f1 (a[32](NaN) , a[14](-5) )= 0
NaN
f2 (a[32](NaN) , a[14](-5) )= NaN
0
0
4.545454545454545
0 25
f3 (a[32](NaN) , a[14](-5) )= 0
0
f1 (a[32](NaN) , a[15](5) )= 0
NaN
f2 (a[32](NaN) , a[15](5) )= NaN
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[32](NaN) , a[15](5) )= 0
0
f1 (a[32](NaN) , a[16](124) )= 0
NaN
f2 (a[32](NaN) , a[16](124) )= NaN
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[32](NaN) , a[16](124) )= 0
0
f1 (a[32](NaN) , a[17](248) )= 0
NaN
f2 (a[32](NaN) , a[17](248) )= NaN
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[32](NaN) , a[17](248) )= 0
0
f1 (a[32](NaN) , a[18](654) )= 0
NaN
f2 (a[32](NaN) , a[18](654) )= NaN
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[32](NaN) , a[18](654) )= 0
0
f1 (a[32](NaN) , a[19](987) )= 0
NaN
f2 (a[32](NaN) , a[19](987) )= NaN
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[32](NaN) , a[19](987) )= 0
0
f1 (a[32](NaN) , a[20](-1026) )= 0
NaN
f2 (a[32](NaN) , a[20](-1026) )= NaN
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[32](NaN) , a[20](-1026) )= 0
0
f1 (a[32](NaN) , a[21](98768.2546) )= 0
NaN
f2 (a[32](NaN) , a[21](98768.2546) )= NaN
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[32](NaN) , a[21](98768.2546) )= 0
0
f1 (a[32](NaN) , a[22](-88754.15478) )= 0
NaN
f2 (a[32](NaN) , a[22](-88754.15478) )= NaN
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[32](NaN) , a[22](-88754.15478) )= 0
0
f1 (a[32](NaN) , a[23](1) )= 0
NaN
f2 (a[32](NaN) , a[23](1) )= NaN
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[23](1) )= 0
0
f1 (a[32](NaN) , a[24](-1) )= 0
NaN
f2 (a[32](NaN) , a[24](-1) )= NaN
0
0
0.18181818181818182
0 1
f3 (a[32](NaN) , a[24](-1) )= 0
0
f1 (a[32](NaN) , a[25](0) )= 0
NaN
f2 (a[32](NaN) , a[25](0) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[25](0) )= 0
0
f1 (a[32](NaN) , a[26](-2147483648) )= 0
NaN
f2 (a[32](NaN) , a[26](-2147483648) )= NaN
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[32](NaN) , a[26](-2147483648) )= 0
0
f1 (a[32](NaN) , a[27](2147483648) )= 0
NaN
f2 (a[32](NaN) , a[27](2147483648) )= NaN
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[32](NaN) , a[27](2147483648) )= 0
0
f1 (a[32](NaN) , a[28](33554432) )= 0
NaN
f2 (a[32](NaN) , a[28](33554432) )= NaN
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[32](NaN) , a[28](33554432) )= 0
0
f1 (a[32](NaN) , a[29](-33554432) )= 0
NaN
f2 (a[32](NaN) , a[29](-33554432) )= NaN
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[32](NaN) , a[29](-33554432) )= 0
0
f1 (a[32](NaN) , a[30](1.7976931348623157e+308) )= 0
NaN
f2 (a[32](NaN) , a[30](1.7976931348623157e+308) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[32](NaN) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[32](NaN) , a[31](5e-324) )= 0
NaN
f2 (a[32](NaN) , a[31](5e-324) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[31](5e-324) )= 0
0
f1 (a[32](NaN) , a[32](NaN) )= 0
NaN
f2 (a[32](NaN) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[32](NaN) , a[32](NaN) )= 0
0
f1 (a[32](NaN) , a[33](Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[32](NaN) , a[34](-Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
f3 (a[32](NaN) , a[34](-Infinity) )= 0
0
f1 (a[32](NaN) , a[35](NaN) )= 0
NaN
f2 (a[32](NaN) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[32](NaN) , a[35](NaN) )= 0
0
f1 (a[32](NaN) , a[36](0) )= 0
NaN
f2 (a[32](NaN) , a[36](0) )= NaN
0
0
0
0
0 0
f3 (a[32](NaN) , a[36](0) )= 0
0
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NaN
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0
0
0
0
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NaN
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0
0
0
0
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0
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NaN
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1.1818181818181818
0
0
0.18181818181818182
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0
f1 (a[32](NaN) , a[40](10) )= 0
NaN
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28.18181818181818
0
0
18.18181818181818
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0
f1 (a[32](NaN) , a[41](10.1) )= 0
NaN
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28.647272727272725
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0
18.547272727272723
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NaN
f2 (a[32](NaN) , a[42](1.7976931348623157e+308) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[32](NaN) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[32](NaN) , a[43](5e-324) )= 0
NaN
f2 (a[32](NaN) , a[43](5e-324) )= NaN
0
0
0
0
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f3 (a[32](NaN) , a[43](5e-324) )= 0
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NaN
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NaN
0
0
NaN
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NaN
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Infinity
0
0
Infinity
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0
f1 (a[32](NaN) , a[46](-Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[32](NaN) , a[47]() )= 0
NaN
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0
0
0
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NaN
0
0
NaN
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NaN
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NaN
0
0
NaN
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NaN
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0
0
0
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0
0
0
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0
0
0
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NaN
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1.1818181818181818
0
0
0.18181818181818182
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0
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NaN
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28.18181818181818
0
0
18.18181818181818
0 100
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0
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NaN
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28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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NaN
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0
0
0
0
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
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NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
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NaN
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NaN
0
0
NaN
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NaN
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NaN
0
0
NaN
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NaN
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NaN
0
0
NaN
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0
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Infinity
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0
0
0
0
0 0
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0
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Infinity
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1.1818181818181818
0
0
0.18181818181818182
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0
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Infinity
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0
0
0
0
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0
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Infinity
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1.1818181818181818
0
0
0.18181818181818182
0 1
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Infinity
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0
0
0
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NaN
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0
NaN
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Infinity
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0
0
0
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Infinity
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0
0
0
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f3 (a[33](Infinity) , a[8](0) )= 0
0
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Infinity
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0
0
0
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0
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Infinity
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1.1818181818181818
0
0
0.18181818181818182
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0
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Infinity
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28.18181818181818
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0
18.18181818181818
0 100
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0
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Infinity
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28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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Infinity
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0
0
0.18181818181818182
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0
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Infinity
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0
0
4.545454545454545
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0
f1 (a[33](Infinity) , a[15](5) )= 0
Infinity
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9.545454545454545
0
0
4.545454545454545
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0
f1 (a[33](Infinity) , a[16](124) )= 0
Infinity
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2919.636363636364
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0
2795.636363636364
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0
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Infinity
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11430.545454545455
0
0
11182.545454545455
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0
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Infinity
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78420.54545454545
0
0
77766.54545454545
0 427716
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0
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Infinity
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178108.63636363638
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0
177121.63636363638
0 974169
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0
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Infinity
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190369.63636363635
0
0
191395.63636363635
0 1052676
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0
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Infinity
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1773765698.569222
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0
1773666930.3146221
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0
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Infinity
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1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
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0
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Infinity
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1.1818181818181818
0
0
0.18181818181818182
0 1
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0
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Infinity
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0
0.18181818181818182
0 1
f3 (a[33](Infinity) , a[24](-1) )= 0
0
f1 (a[33](Infinity) , a[25](0) )= 0
Infinity
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0
0
0
0
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f3 (a[33](Infinity) , a[25](0) )= 0
0
f1 (a[33](Infinity) , a[26](-2147483648) )= 0
Infinity
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838488364839314200
0
0
838488366986797800
0 4611686018427388000
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0
f1 (a[33](Infinity) , a[27](2147483648) )= 0
Infinity
f2 (a[33](Infinity) , a[27](2147483648) )= Infinity
838488369134281500
0
0
838488366986797800
0 4611686018427388000
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0
f1 (a[33](Infinity) , a[28](33554432) )= 0
Infinity
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204709107525818.2
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0
204709073971386.2
0 1125899906842624
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0
f1 (a[33](Infinity) , a[29](-33554432) )= 0
Infinity
f2 (a[33](Infinity) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
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0
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Infinity
f2 (a[33](Infinity) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[33](Infinity) , a[31](5e-324) )= 0
Infinity
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0
0
0
0
0 0
f3 (a[33](Infinity) , a[31](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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Infinity
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[33](Infinity) , a[34](-Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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Infinity
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0
0
0
0
0 0
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0
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Infinity
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0
0
0
0
0 0
f3 (a[33](Infinity) , a[37](0) )= 0
0
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Infinity
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0
0
0
0
0 0
f3 (a[33](Infinity) , a[38](0) )= 0
0
f1 (a[33](Infinity) , a[39](1) )= 0
Infinity
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[33](Infinity) , a[39](1) )= 0
0
f1 (a[33](Infinity) , a[40](10) )= 0
Infinity
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28.18181818181818
0
0
18.18181818181818
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0
f1 (a[33](Infinity) , a[41](10.1) )= 0
Infinity
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28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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Infinity
f2 (a[33](Infinity) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[33](Infinity) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[33](Infinity) , a[43](5e-324) )= 0
Infinity
f2 (a[33](Infinity) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[33](Infinity) , a[43](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[33](Infinity) , a[45](Infinity) )= 0
Infinity
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[33](Infinity) , a[46](-Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[33](Infinity) , a[47]() )= 0
Infinity
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0
0
0
0
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0
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NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[33](Infinity) , a[50](+0) )= 0
Infinity
f2 (a[33](Infinity) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[33](Infinity) , a[50](+0) )= 0
0
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Infinity
f2 (a[33](Infinity) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[33](Infinity) , a[51](-0) )= 0
0
f1 (a[33](Infinity) , a[52](0) )= 0
Infinity
f2 (a[33](Infinity) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[33](Infinity) , a[52](0) )= 0
0
f1 (a[33](Infinity) , a[53](1) )= 0
Infinity
f2 (a[33](Infinity) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[33](Infinity) , a[53](1) )= 0
0
f1 (a[33](Infinity) , a[54](10.0) )= 0
Infinity
f2 (a[33](Infinity) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[33](Infinity) , a[54](10.0) )= 0
0
f1 (a[33](Infinity) , a[55](10.1) )= 0
Infinity
f2 (a[33](Infinity) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[33](Infinity) , a[55](10.1) )= 0
0
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Infinity
f2 (a[33](Infinity) , a[56]() )= Infinity
0
0
0
0
0 0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[33](Infinity) , a[58](hello) )= 0
NaN
f2 (a[33](Infinity) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[33](Infinity) , a[58](hello) )= 0
0
f1 (a[33](Infinity) , a[59]([object Object]) )= 0
NaN
f2 (a[33](Infinity) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[33](Infinity) , a[59]([object Object]) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[33](Infinity) , a[60](1,2,3) )= 0
0
f1 (a[33](Infinity) , a[61]([object Object]) )= 0
NaN
f2 (a[33](Infinity) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[33](Infinity) , a[61]([object Object]) )= 0
0
f1 (a[33](Infinity) , a[62](1,2,3) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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Infinity
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0
0
0
0
0 0
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0
f1 (a[34](-Infinity) , a[2](true) )= 0
Infinity
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1.1818181818181818
0
0
0.18181818181818182
0 1
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0
f1 (a[34](-Infinity) , a[3](false) )= 0
Infinity
f2 (a[34](-Infinity) , a[3](false) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[3](false) )= 0
0
f1 (a[34](-Infinity) , a[4](true) )= 0
Infinity
f2 (a[34](-Infinity) , a[4](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
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0
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Infinity
f2 (a[34](-Infinity) , a[5](false) )= Infinity
0
0
0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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Infinity
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0
0
0
0
0 0
f3 (a[34](-Infinity) , a[7](0) )= 0
0
f1 (a[34](-Infinity) , a[8](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[8](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[8](0) )= 0
0
f1 (a[34](-Infinity) , a[9](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[9](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[9](0) )= 0
0
f1 (a[34](-Infinity) , a[10](1) )= 0
Infinity
f2 (a[34](-Infinity) , a[10](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[34](-Infinity) , a[10](1) )= 0
0
f1 (a[34](-Infinity) , a[11](10) )= 0
Infinity
f2 (a[34](-Infinity) , a[11](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
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0
f1 (a[34](-Infinity) , a[12](10.1) )= 0
Infinity
f2 (a[34](-Infinity) , a[12](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[34](-Infinity) , a[12](10.1) )= 0
0
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Infinity
f2 (a[34](-Infinity) , a[13](-1) )= Infinity
0
0
0.18181818181818182
0 1
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0
f1 (a[34](-Infinity) , a[14](-5) )= 0
Infinity
f2 (a[34](-Infinity) , a[14](-5) )= Infinity
0
0
4.545454545454545
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f3 (a[34](-Infinity) , a[14](-5) )= 0
0
f1 (a[34](-Infinity) , a[15](5) )= 0
Infinity
f2 (a[34](-Infinity) , a[15](5) )= Infinity
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[34](-Infinity) , a[15](5) )= 0
0
f1 (a[34](-Infinity) , a[16](124) )= 0
Infinity
f2 (a[34](-Infinity) , a[16](124) )= Infinity
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[34](-Infinity) , a[16](124) )= 0
0
f1 (a[34](-Infinity) , a[17](248) )= 0
Infinity
f2 (a[34](-Infinity) , a[17](248) )= Infinity
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[34](-Infinity) , a[17](248) )= 0
0
f1 (a[34](-Infinity) , a[18](654) )= 0
Infinity
f2 (a[34](-Infinity) , a[18](654) )= Infinity
78420.54545454545
0
0
77766.54545454545
0 427716
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0
f1 (a[34](-Infinity) , a[19](987) )= 0
Infinity
f2 (a[34](-Infinity) , a[19](987) )= Infinity
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[34](-Infinity) , a[19](987) )= 0
0
f1 (a[34](-Infinity) , a[20](-1026) )= 0
Infinity
f2 (a[34](-Infinity) , a[20](-1026) )= Infinity
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[34](-Infinity) , a[20](-1026) )= 0
0
f1 (a[34](-Infinity) , a[21](98768.2546) )= 0
Infinity
f2 (a[34](-Infinity) , a[21](98768.2546) )= Infinity
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
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0
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Infinity
f2 (a[34](-Infinity) , a[22](-88754.15478) )= Infinity
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
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0
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Infinity
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1.1818181818181818
0
0
0.18181818181818182
0 1
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0
f1 (a[34](-Infinity) , a[24](-1) )= 0
Infinity
f2 (a[34](-Infinity) , a[24](-1) )= Infinity
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0
0.18181818181818182
0 1
f3 (a[34](-Infinity) , a[24](-1) )= 0
0
f1 (a[34](-Infinity) , a[25](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[25](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[25](0) )= 0
0
f1 (a[34](-Infinity) , a[26](-2147483648) )= 0
Infinity
f2 (a[34](-Infinity) , a[26](-2147483648) )= Infinity
838488364839314200
0
0
838488366986797800
0 4611686018427388000
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0
f1 (a[34](-Infinity) , a[27](2147483648) )= 0
Infinity
f2 (a[34](-Infinity) , a[27](2147483648) )= Infinity
838488369134281500
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0
838488366986797800
0 4611686018427388000
f3 (a[34](-Infinity) , a[27](2147483648) )= 0
0
f1 (a[34](-Infinity) , a[28](33554432) )= 0
Infinity
f2 (a[34](-Infinity) , a[28](33554432) )= Infinity
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
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0
f1 (a[34](-Infinity) , a[29](-33554432) )= 0
Infinity
f2 (a[34](-Infinity) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[34](-Infinity) , a[29](-33554432) )= 0
0
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Infinity
f2 (a[34](-Infinity) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[34](-Infinity) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[34](-Infinity) , a[31](5e-324) )= 0
Infinity
f2 (a[34](-Infinity) , a[31](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[31](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[34](-Infinity) , a[33](Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[34](-Infinity) , a[34](-Infinity) )= 0
Infinity
f2 (a[34](-Infinity) , a[34](-Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[34](-Infinity) , a[35](NaN) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[34](-Infinity) , a[36](0) )= 0
Infinity
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0
0
0
0
0 0
f3 (a[34](-Infinity) , a[36](0) )= 0
0
f1 (a[34](-Infinity) , a[37](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[37](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[37](0) )= 0
0
f1 (a[34](-Infinity) , a[38](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[38](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[38](0) )= 0
0
f1 (a[34](-Infinity) , a[39](1) )= 0
Infinity
f2 (a[34](-Infinity) , a[39](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[34](-Infinity) , a[39](1) )= 0
0
f1 (a[34](-Infinity) , a[40](10) )= 0
Infinity
f2 (a[34](-Infinity) , a[40](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[34](-Infinity) , a[40](10) )= 0
0
f1 (a[34](-Infinity) , a[41](10.1) )= 0
Infinity
f2 (a[34](-Infinity) , a[41](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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Infinity
f2 (a[34](-Infinity) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[34](-Infinity) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[34](-Infinity) , a[43](5e-324) )= 0
Infinity
f2 (a[34](-Infinity) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[43](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[34](-Infinity) , a[45](Infinity) )= 0
NaN
f2 (a[34](-Infinity) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[34](-Infinity) , a[46](-Infinity) )= 0
Infinity
f2 (a[34](-Infinity) , a[46](-Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[34](-Infinity) , a[46](-Infinity) )= 0
0
f1 (a[34](-Infinity) , a[47]() )= 0
Infinity
f2 (a[34](-Infinity) , a[47]() )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[47]() )= 0
0
f1 (a[34](-Infinity) , a[48](hello) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[34](-Infinity) , a[48](hello) )= 0
0
f1 (a[34](-Infinity) , a[49](hello) )= 0
NaN
f2 (a[34](-Infinity) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[34](-Infinity) , a[49](hello) )= 0
0
f1 (a[34](-Infinity) , a[50](+0) )= 0
Infinity
f2 (a[34](-Infinity) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[50](+0) )= 0
0
f1 (a[34](-Infinity) , a[51](-0) )= 0
Infinity
f2 (a[34](-Infinity) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[51](-0) )= 0
0
f1 (a[34](-Infinity) , a[52](0) )= 0
Infinity
f2 (a[34](-Infinity) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[34](-Infinity) , a[52](0) )= 0
0
f1 (a[34](-Infinity) , a[53](1) )= 0
Infinity
f2 (a[34](-Infinity) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[34](-Infinity) , a[53](1) )= 0
0
f1 (a[34](-Infinity) , a[54](10.0) )= 0
Infinity
f2 (a[34](-Infinity) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[34](-Infinity) , a[54](10.0) )= 0
0
f1 (a[34](-Infinity) , a[55](10.1) )= 0
Infinity
f2 (a[34](-Infinity) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
f1 (a[34](-Infinity) , a[56]() )= 0
Infinity
f2 (a[34](-Infinity) , a[56]() )= Infinity
0
0
0
0
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f3 (a[34](-Infinity) , a[56]() )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[34](-Infinity) , a[58](hello) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[34](-Infinity) , a[59]([object Object]) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[34](-Infinity) , a[59]([object Object]) )= 0
0
f1 (a[34](-Infinity) , a[60](1,2,3) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[34](-Infinity) , a[60](1,2,3) )= 0
0
f1 (a[34](-Infinity) , a[61]([object Object]) )= 0
NaN
f2 (a[34](-Infinity) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[34](-Infinity) , a[61]([object Object]) )= 0
0
f1 (a[34](-Infinity) , a[62](1,2,3) )= 0
NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[35](NaN) , a[0](undefined) )= 0
0
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NaN
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0
0
0
0
0 0
f3 (a[35](NaN) , a[1](null) )= 0
0
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NaN
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1.1818181818181818
0
0
0.18181818181818182
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0
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NaN
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0
0
0
0
0 0
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f1 (a[36](0) , a[24](-1) )= 0
0
f2 (a[36](0) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[36](0) , a[24](-1) )= 0
0
f1 (a[36](0) , a[25](0) )= 0
0
f2 (a[36](0) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[25](0) )= 0
0
f1 (a[36](0) , a[26](-2147483648) )= 0
0
f2 (a[36](0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[36](0) , a[26](-2147483648) )= 0
0
f1 (a[36](0) , a[27](2147483648) )= 0
0
f2 (a[36](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[36](0) , a[27](2147483648) )= 0
0
f1 (a[36](0) , a[28](33554432) )= 0
0
f2 (a[36](0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[36](0) , a[28](33554432) )= 0
0
f1 (a[36](0) , a[29](-33554432) )= 0
0
f2 (a[36](0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[36](0) , a[29](-33554432) )= 0
0
f1 (a[36](0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[36](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[36](0) , a[31](5e-324) )= 0
0
f2 (a[36](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[31](5e-324) )= 0
0
f1 (a[36](0) , a[32](NaN) )= 0
NaN
f2 (a[36](0) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[32](NaN) )= 0
0
f1 (a[36](0) , a[33](Infinity) )= 0
NaN
f2 (a[36](0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[33](Infinity) )= 0
0
f1 (a[36](0) , a[34](-Infinity) )= 0
NaN
f2 (a[36](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[34](-Infinity) )= 0
0
f1 (a[36](0) , a[35](NaN) )= 0
NaN
f2 (a[36](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[35](NaN) )= 0
0
f1 (a[36](0) , a[36](0) )= 0
0
f2 (a[36](0) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[36](0) )= 0
0
f1 (a[36](0) , a[37](0) )= 0
0
f2 (a[36](0) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[37](0) )= 0
0
f1 (a[36](0) , a[38](0) )= 0
0
f2 (a[36](0) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[38](0) )= 0
0
f1 (a[36](0) , a[39](1) )= 0
0
f2 (a[36](0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[36](0) , a[39](1) )= 0
0
f1 (a[36](0) , a[40](10) )= 0
0
f2 (a[36](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[36](0) , a[40](10) )= 0
0
f1 (a[36](0) , a[41](10.1) )= 0
0
f2 (a[36](0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[36](0) , a[41](10.1) )= 0
0
f1 (a[36](0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[36](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[36](0) , a[43](5e-324) )= 0
0
f2 (a[36](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[43](5e-324) )= 0
0
f1 (a[36](0) , a[44](NaN) )= 0
NaN
f2 (a[36](0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[44](NaN) )= 0
0
f1 (a[36](0) , a[45](Infinity) )= 0
NaN
f2 (a[36](0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[45](Infinity) )= 0
0
f1 (a[36](0) , a[46](-Infinity) )= 0
NaN
f2 (a[36](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[36](0) , a[46](-Infinity) )= 0
0
f1 (a[36](0) , a[47]() )= 0
0
f2 (a[36](0) , a[47]() )= 0
0
0
0
0
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f3 (a[36](0) , a[47]() )= 0
0
f1 (a[36](0) , a[48](hello) )= 0
NaN
f2 (a[36](0) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[48](hello) )= 0
0
f1 (a[36](0) , a[49](hello) )= 0
NaN
f2 (a[36](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[49](hello) )= 0
0
f1 (a[36](0) , a[50](+0) )= 0
0
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0
0
0
0
0 0
f3 (a[36](0) , a[50](+0) )= 0
0
f1 (a[36](0) , a[51](-0) )= 0
0
f2 (a[36](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[51](-0) )= 0
0
f1 (a[36](0) , a[52](0) )= 0
0
f2 (a[36](0) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[52](0) )= 0
0
f1 (a[36](0) , a[53](1) )= 0
0
f2 (a[36](0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[36](0) , a[53](1) )= 0
0
f1 (a[36](0) , a[54](10.0) )= 0
0
f2 (a[36](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[36](0) , a[54](10.0) )= 0
0
f1 (a[36](0) , a[55](10.1) )= 0
0
f2 (a[36](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[36](0) , a[55](10.1) )= 0
0
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0
f2 (a[36](0) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[36](0) , a[56]() )= 0
0
f1 (a[36](0) , a[57](hello) )= 0
NaN
f2 (a[36](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[57](hello) )= 0
0
f1 (a[36](0) , a[58](hello) )= 0
NaN
f2 (a[36](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[58](hello) )= 0
0
f1 (a[36](0) , a[59]([object Object]) )= 0
NaN
f2 (a[36](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[59]([object Object]) )= 0
0
f1 (a[36](0) , a[60](1,2,3) )= 0
NaN
f2 (a[36](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[60](1,2,3) )= 0
0
f1 (a[36](0) , a[61]([object Object]) )= 0
NaN
f2 (a[36](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[61]([object Object]) )= 0
0
f1 (a[36](0) , a[62](1,2,3) )= 0
NaN
f2 (a[36](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[62](1,2,3) )= 0
0
f1 (a[36](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[36](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[36](0) , a[63](function foo() {}) )= 0
0
f1 (a[37](0) , a[0](undefined) )= 0
NaN
f2 (a[37](0) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[0](undefined) )= 0
0
f1 (a[37](0) , a[1](null) )= 0
0
f2 (a[37](0) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[1](null) )= 0
0
f1 (a[37](0) , a[2](true) )= 0
0
f2 (a[37](0) , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[2](true) )= 0
0
f1 (a[37](0) , a[3](false) )= 0
0
f2 (a[37](0) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[3](false) )= 0
0
f1 (a[37](0) , a[4](true) )= 0
0
f2 (a[37](0) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[4](true) )= 0
0
f1 (a[37](0) , a[5](false) )= 0
0
f2 (a[37](0) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[5](false) )= 0
0
f1 (a[37](0) , a[6](NaN) )= 0
NaN
f2 (a[37](0) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[6](NaN) )= 0
0
f1 (a[37](0) , a[7](0) )= 0
0
f2 (a[37](0) , a[7](0) )= 0
0
0
0
0
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f3 (a[37](0) , a[7](0) )= 0
0
f1 (a[37](0) , a[8](0) )= 0
0
f2 (a[37](0) , a[8](0) )= 0
0
0
0
0
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f3 (a[37](0) , a[8](0) )= 0
0
f1 (a[37](0) , a[9](0) )= 0
0
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0
0
0
0
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0
f1 (a[37](0) , a[10](1) )= 0
0
f2 (a[37](0) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[10](1) )= 0
0
f1 (a[37](0) , a[11](10) )= 0
0
f2 (a[37](0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[37](0) , a[11](10) )= 0
0
f1 (a[37](0) , a[12](10.1) )= 0
0
f2 (a[37](0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[37](0) , a[12](10.1) )= 0
0
f1 (a[37](0) , a[13](-1) )= 0
0
f2 (a[37](0) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[13](-1) )= 0
0
f1 (a[37](0) , a[14](-5) )= 0
0
f2 (a[37](0) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[37](0) , a[14](-5) )= 0
0
f1 (a[37](0) , a[15](5) )= 0
0
f2 (a[37](0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[37](0) , a[15](5) )= 0
0
f1 (a[37](0) , a[16](124) )= 0
0
f2 (a[37](0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[37](0) , a[16](124) )= 0
0
f1 (a[37](0) , a[17](248) )= 0
0
f2 (a[37](0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[37](0) , a[17](248) )= 0
0
f1 (a[37](0) , a[18](654) )= 0
0
f2 (a[37](0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[37](0) , a[18](654) )= 0
0
f1 (a[37](0) , a[19](987) )= 0
0
f2 (a[37](0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[37](0) , a[19](987) )= 0
0
f1 (a[37](0) , a[20](-1026) )= 0
0
f2 (a[37](0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[37](0) , a[20](-1026) )= 0
0
f1 (a[37](0) , a[21](98768.2546) )= 0
0
f2 (a[37](0) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[37](0) , a[21](98768.2546) )= 0
0
f1 (a[37](0) , a[22](-88754.15478) )= 0
0
f2 (a[37](0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[37](0) , a[22](-88754.15478) )= 0
0
f1 (a[37](0) , a[23](1) )= 0
0
f2 (a[37](0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[23](1) )= 0
0
f1 (a[37](0) , a[24](-1) )= 0
0
f2 (a[37](0) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[24](-1) )= 0
0
f1 (a[37](0) , a[25](0) )= 0
0
f2 (a[37](0) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[25](0) )= 0
0
f1 (a[37](0) , a[26](-2147483648) )= 0
0
f2 (a[37](0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[37](0) , a[26](-2147483648) )= 0
0
f1 (a[37](0) , a[27](2147483648) )= 0
0
f2 (a[37](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[37](0) , a[27](2147483648) )= 0
0
f1 (a[37](0) , a[28](33554432) )= 0
0
f2 (a[37](0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[37](0) , a[28](33554432) )= 0
0
f1 (a[37](0) , a[29](-33554432) )= 0
0
f2 (a[37](0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[37](0) , a[29](-33554432) )= 0
0
f1 (a[37](0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[37](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[37](0) , a[31](5e-324) )= 0
0
f2 (a[37](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[31](5e-324) )= 0
0
f1 (a[37](0) , a[32](NaN) )= 0
NaN
f2 (a[37](0) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[32](NaN) )= 0
0
f1 (a[37](0) , a[33](Infinity) )= 0
NaN
f2 (a[37](0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[33](Infinity) )= 0
0
f1 (a[37](0) , a[34](-Infinity) )= 0
NaN
f2 (a[37](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[34](-Infinity) )= 0
0
f1 (a[37](0) , a[35](NaN) )= 0
NaN
f2 (a[37](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[35](NaN) )= 0
0
f1 (a[37](0) , a[36](0) )= 0
0
f2 (a[37](0) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[36](0) )= 0
0
f1 (a[37](0) , a[37](0) )= 0
0
f2 (a[37](0) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[37](0) )= 0
0
f1 (a[37](0) , a[38](0) )= 0
0
f2 (a[37](0) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[38](0) )= 0
0
f1 (a[37](0) , a[39](1) )= 0
0
f2 (a[37](0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[39](1) )= 0
0
f1 (a[37](0) , a[40](10) )= 0
0
f2 (a[37](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[37](0) , a[40](10) )= 0
0
f1 (a[37](0) , a[41](10.1) )= 0
0
f2 (a[37](0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[37](0) , a[41](10.1) )= 0
0
f1 (a[37](0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[37](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[37](0) , a[43](5e-324) )= 0
0
f2 (a[37](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[43](5e-324) )= 0
0
f1 (a[37](0) , a[44](NaN) )= 0
NaN
f2 (a[37](0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[44](NaN) )= 0
0
f1 (a[37](0) , a[45](Infinity) )= 0
NaN
f2 (a[37](0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[45](Infinity) )= 0
0
f1 (a[37](0) , a[46](-Infinity) )= 0
NaN
f2 (a[37](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[37](0) , a[46](-Infinity) )= 0
0
f1 (a[37](0) , a[47]() )= 0
0
f2 (a[37](0) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[47]() )= 0
0
f1 (a[37](0) , a[48](hello) )= 0
NaN
f2 (a[37](0) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[48](hello) )= 0
0
f1 (a[37](0) , a[49](hello) )= 0
NaN
f2 (a[37](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[49](hello) )= 0
0
f1 (a[37](0) , a[50](+0) )= 0
0
f2 (a[37](0) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[50](+0) )= 0
0
f1 (a[37](0) , a[51](-0) )= 0
0
f2 (a[37](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[51](-0) )= 0
0
f1 (a[37](0) , a[52](0) )= 0
0
f2 (a[37](0) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[52](0) )= 0
0
f1 (a[37](0) , a[53](1) )= 0
0
f2 (a[37](0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[37](0) , a[53](1) )= 0
0
f1 (a[37](0) , a[54](10.0) )= 0
0
f2 (a[37](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[37](0) , a[54](10.0) )= 0
0
f1 (a[37](0) , a[55](10.1) )= 0
0
f2 (a[37](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[37](0) , a[55](10.1) )= 0
0
f1 (a[37](0) , a[56]() )= 0
0
f2 (a[37](0) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[37](0) , a[56]() )= 0
0
f1 (a[37](0) , a[57](hello) )= 0
NaN
f2 (a[37](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[57](hello) )= 0
0
f1 (a[37](0) , a[58](hello) )= 0
NaN
f2 (a[37](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[58](hello) )= 0
0
f1 (a[37](0) , a[59]([object Object]) )= 0
NaN
f2 (a[37](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[59]([object Object]) )= 0
0
f1 (a[37](0) , a[60](1,2,3) )= 0
NaN
f2 (a[37](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[60](1,2,3) )= 0
0
f1 (a[37](0) , a[61]([object Object]) )= 0
NaN
f2 (a[37](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[61]([object Object]) )= 0
0
f1 (a[37](0) , a[62](1,2,3) )= 0
NaN
f2 (a[37](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[62](1,2,3) )= 0
0
f1 (a[37](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[37](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[37](0) , a[63](function foo() {}) )= 0
0
f1 (a[38](0) , a[0](undefined) )= 0
NaN
f2 (a[38](0) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[0](undefined) )= 0
0
f1 (a[38](0) , a[1](null) )= 0
0
f2 (a[38](0) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[1](null) )= 0
0
f1 (a[38](0) , a[2](true) )= 0
0
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[2](true) )= 0
0
f1 (a[38](0) , a[3](false) )= 0
0
f2 (a[38](0) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[3](false) )= 0
0
f1 (a[38](0) , a[4](true) )= 0
0
f2 (a[38](0) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[4](true) )= 0
0
f1 (a[38](0) , a[5](false) )= 0
0
f2 (a[38](0) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[5](false) )= 0
0
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NaN
f2 (a[38](0) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[6](NaN) )= 0
0
f1 (a[38](0) , a[7](0) )= 0
0
f2 (a[38](0) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[7](0) )= 0
0
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0
f2 (a[38](0) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[8](0) )= 0
0
f1 (a[38](0) , a[9](0) )= 0
0
f2 (a[38](0) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[9](0) )= 0
0
f1 (a[38](0) , a[10](1) )= 0
0
f2 (a[38](0) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[10](1) )= 0
0
f1 (a[38](0) , a[11](10) )= 0
0
f2 (a[38](0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[38](0) , a[11](10) )= 0
0
f1 (a[38](0) , a[12](10.1) )= 0
0
f2 (a[38](0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[38](0) , a[12](10.1) )= 0
0
f1 (a[38](0) , a[13](-1) )= 0
0
f2 (a[38](0) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[13](-1) )= 0
0
f1 (a[38](0) , a[14](-5) )= 0
0
f2 (a[38](0) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[38](0) , a[14](-5) )= 0
0
f1 (a[38](0) , a[15](5) )= 0
0
f2 (a[38](0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[38](0) , a[15](5) )= 0
0
f1 (a[38](0) , a[16](124) )= 0
0
f2 (a[38](0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[38](0) , a[16](124) )= 0
0
f1 (a[38](0) , a[17](248) )= 0
0
f2 (a[38](0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[38](0) , a[17](248) )= 0
0
f1 (a[38](0) , a[18](654) )= 0
0
f2 (a[38](0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
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0
f1 (a[38](0) , a[19](987) )= 0
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f2 (a[38](0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[38](0) , a[19](987) )= 0
0
f1 (a[38](0) , a[20](-1026) )= 0
0
f2 (a[38](0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[38](0) , a[20](-1026) )= 0
0
f1 (a[38](0) , a[21](98768.2546) )= 0
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f2 (a[38](0) , a[21](98768.2546) )= 0
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0
0
1773666930.3146221
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0
0
1432236361.9476721
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0
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[23](1) )= 0
0
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0
f2 (a[38](0) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[24](-1) )= 0
0
f1 (a[38](0) , a[25](0) )= 0
0
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0
0
0
0
0 0
f3 (a[38](0) , a[25](0) )= 0
0
f1 (a[38](0) , a[26](-2147483648) )= 0
0
f2 (a[38](0) , a[26](-2147483648) )= 0
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0
0
838488366986797800
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f3 (a[38](0) , a[26](-2147483648) )= 0
0
f1 (a[38](0) , a[27](2147483648) )= 0
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f2 (a[38](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
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f3 (a[38](0) , a[27](2147483648) )= 0
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0
204709073971386.2
0 1125899906842624
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0
0
204709073971386.2
0 1125899906842624
f3 (a[38](0) , a[29](-33554432) )= 0
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0
f2 (a[38](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[38](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[38](0) , a[31](5e-324) )= 0
0
f2 (a[38](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
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0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[38](0) , a[34](-Infinity) )= 0
NaN
f2 (a[38](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[38](0) , a[34](-Infinity) )= 0
0
f1 (a[38](0) , a[35](NaN) )= 0
NaN
f2 (a[38](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
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0
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0
0
0
0
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0
0
0
0
0 0
f3 (a[38](0) , a[37](0) )= 0
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0
0
0
0
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0
f1 (a[38](0) , a[39](1) )= 0
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[39](1) )= 0
0
f1 (a[38](0) , a[40](10) )= 0
0
f2 (a[38](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
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0
f1 (a[38](0) , a[41](10.1) )= 0
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28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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f2 (a[38](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[38](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[38](0) , a[43](5e-324) )= 0
0
f2 (a[38](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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NaN
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Infinity
0
0
Infinity
0 Infinity
f3 (a[38](0) , a[45](Infinity) )= 0
0
f1 (a[38](0) , a[46](-Infinity) )= 0
NaN
f2 (a[38](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
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0
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0
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0
0
0
0
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f1 (a[38](0) , a[48](hello) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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0
f1 (a[38](0) , a[49](hello) )= 0
NaN
f2 (a[38](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[49](hello) )= 0
0
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0
0
0
0
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0
f1 (a[38](0) , a[51](-0) )= 0
0
f2 (a[38](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[38](0) , a[51](-0) )= 0
0
f1 (a[38](0) , a[52](0) )= 0
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0
0
0
0
0 0
f3 (a[38](0) , a[52](0) )= 0
0
f1 (a[38](0) , a[53](1) )= 0
0
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[38](0) , a[53](1) )= 0
0
f1 (a[38](0) , a[54](10.0) )= 0
0
f2 (a[38](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[38](0) , a[54](10.0) )= 0
0
f1 (a[38](0) , a[55](10.1) )= 0
0
f2 (a[38](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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0
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0
0
0
0
0 0
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0
f1 (a[38](0) , a[57](hello) )= 0
NaN
f2 (a[38](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[57](hello) )= 0
0
f1 (a[38](0) , a[58](hello) )= 0
NaN
f2 (a[38](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[58](hello) )= 0
0
f1 (a[38](0) , a[59]([object Object]) )= 0
NaN
f2 (a[38](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[59]([object Object]) )= 0
0
f1 (a[38](0) , a[60](1,2,3) )= 0
NaN
f2 (a[38](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[60](1,2,3) )= 0
0
f1 (a[38](0) , a[61]([object Object]) )= 0
NaN
f2 (a[38](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[61]([object Object]) )= 0
0
f1 (a[38](0) , a[62](1,2,3) )= 0
NaN
f2 (a[38](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[62](1,2,3) )= 0
0
f1 (a[38](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[38](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[38](0) , a[63](function foo() {}) )= 0
0
f1 (a[39](1) , a[0](undefined) )= 10
NaN
f2 (a[39](1) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[0](undefined) )= 10
0
f1 (a[39](1) , a[1](null) )= 10
0.18181818181818182
f2 (a[39](1) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[1](null) )= 10
0
f1 (a[39](1) , a[2](true) )= 10
0.38181818181818183
f2 (a[39](1) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[2](true) )= 10
0
f1 (a[39](1) , a[3](false) )= 10
0.18181818181818182
f2 (a[39](1) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[3](false) )= 10
0
f1 (a[39](1) , a[4](true) )= 10
0.38181818181818183
f2 (a[39](1) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[4](true) )= 10
0
f1 (a[39](1) , a[5](false) )= 10
0.18181818181818182
f2 (a[39](1) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[5](false) )= 10
0
f1 (a[39](1) , a[6](NaN) )= 10
NaN
f2 (a[39](1) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[6](NaN) )= 10
0
f1 (a[39](1) , a[7](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[7](0) )= 10
0
f1 (a[39](1) , a[8](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[8](0) )= 10
0
f1 (a[39](1) , a[9](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[9](0) )= 10
0
f1 (a[39](1) , a[10](1) )= 10
0.38181818181818183
f2 (a[39](1) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[10](1) )= 10
0
f1 (a[39](1) , a[11](10) )= 10
2
f2 (a[39](1) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[39](1) , a[11](10) )= 10
0
f1 (a[39](1) , a[12](10.1) )= 10
2.018181818181818
f2 (a[39](1) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[39](1) , a[12](10.1) )= 10
0
f1 (a[39](1) , a[13](-1) )= 0
0
f2 (a[39](1) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[39](1) , a[13](-1) )= 10
0
f1 (a[39](1) , a[14](-5) )= 10
f2 (a[39](1) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[39](1) , a[14](-5) )= 10
0
f1 (a[39](1) , a[15](5) )= 10
1.0909090909090908
f2 (a[39](1) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[39](1) , a[15](5) )= 10
0
f1 (a[39](1) , a[16](124) )= 10
22.727272727272726
f2 (a[39](1) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[39](1) , a[16](124) )= 10
0
f1 (a[39](1) , a[17](248) )= 10
45.27272727272727
f2 (a[39](1) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[39](1) , a[17](248) )= 10
0
f1 (a[39](1) , a[18](654) )= 10
119.0909090909091
f2 (a[39](1) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[39](1) , a[18](654) )= 10
0
f1 (a[39](1) , a[19](987) )= 10
179.63636363636365
f2 (a[39](1) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[39](1) , a[19](987) )= 10
0
f1 (a[39](1) , a[20](-1026) )= 10
f2 (a[39](1) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[39](1) , a[20](-1026) )= 10
0
f1 (a[39](1) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[39](1) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[39](1) , a[21](98768.2546) )= 10
0
f1 (a[39](1) , a[22](-88754.15478) )= 10
f2 (a[39](1) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[39](1) , a[22](-88754.15478) )= 10
0
f1 (a[39](1) , a[23](1) )= 10
0.38181818181818183
f2 (a[39](1) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[23](1) )= 10
0
f1 (a[39](1) , a[24](-1) )= 0
0
f2 (a[39](1) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[39](1) , a[24](-1) )= 10
0
f1 (a[39](1) , a[25](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[25](0) )= 10
0
f1 (a[39](1) , a[26](-2147483648) )= 10
f2 (a[39](1) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[39](1) , a[26](-2147483648) )= 10
0
f1 (a[39](1) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[39](1) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[39](1) , a[27](2147483648) )= 10
0
f1 (a[39](1) , a[28](33554432) )= 10
6100806
f2 (a[39](1) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[39](1) , a[28](33554432) )= 10
0
f1 (a[39](1) , a[29](-33554432) )= 10
f2 (a[39](1) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[39](1) , a[29](-33554432) )= 10
0
f1 (a[39](1) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[39](1) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[39](1) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[39](1) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[39](1) , a[31](5e-324) )= 10
0
f1 (a[39](1) , a[32](NaN) )= 10
NaN
f2 (a[39](1) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[32](NaN) )= 10
0
f1 (a[39](1) , a[33](Infinity) )= 10
Infinity
f2 (a[39](1) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[33](Infinity) )= 10
0
f1 (a[39](1) , a[34](-Infinity) )= 10
-Infinity
f2 (a[39](1) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[34](-Infinity) )= 10
0
f1 (a[39](1) , a[35](NaN) )= 10
NaN
f2 (a[39](1) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[35](NaN) )= 10
0
f1 (a[39](1) , a[36](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[36](0) )= 10
0
f1 (a[39](1) , a[37](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[37](0) )= 10
0
f1 (a[39](1) , a[38](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[38](0) )= 10
0
f1 (a[39](1) , a[39](1) )= 10
0.38181818181818183
f2 (a[39](1) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[39](1) )= 10
0
f1 (a[39](1) , a[40](10) )= 10
2
f2 (a[39](1) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[39](1) , a[40](10) )= 10
0
f1 (a[39](1) , a[41](10.1) )= 10
2.018181818181818
f2 (a[39](1) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[39](1) , a[41](10.1) )= 10
0
f1 (a[39](1) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[39](1) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[39](1) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[39](1) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[39](1) , a[43](5e-324) )= 10
0
f1 (a[39](1) , a[44](NaN) )= 10
NaN
f2 (a[39](1) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[44](NaN) )= 10
0
f1 (a[39](1) , a[45](Infinity) )= 10
Infinity
f2 (a[39](1) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[45](Infinity) )= 10
0
f1 (a[39](1) , a[46](-Infinity) )= 10
-Infinity
f2 (a[39](1) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[39](1) , a[46](-Infinity) )= 10
0
f1 (a[39](1) , a[47]() )= 10
0.18181818181818182
f2 (a[39](1) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[47]() )= 10
0
f1 (a[39](1) , a[48](hello) )= 10
NaN
f2 (a[39](1) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[48](hello) )= 10
0
f1 (a[39](1) , a[49](hello) )= 10
NaN
f2 (a[39](1) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[49](hello) )= 10
0
f1 (a[39](1) , a[50](+0) )= 10
0.18181818181818182
f2 (a[39](1) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[50](+0) )= 10
0
f1 (a[39](1) , a[51](-0) )= 10
0.18181818181818182
f2 (a[39](1) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[51](-0) )= 10
0
f1 (a[39](1) , a[52](0) )= 10
0.18181818181818182
f2 (a[39](1) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[52](0) )= 10
0
f1 (a[39](1) , a[53](1) )= 10
0.38181818181818183
f2 (a[39](1) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[39](1) , a[53](1) )= 10
0
f1 (a[39](1) , a[54](10.0) )= 10
2
f2 (a[39](1) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[39](1) , a[54](10.0) )= 10
0
f1 (a[39](1) , a[55](10.1) )= 10
2.018181818181818
f2 (a[39](1) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[39](1) , a[55](10.1) )= 10
0
f1 (a[39](1) , a[56]() )= 10
0.18181818181818182
f2 (a[39](1) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[39](1) , a[56]() )= 10
0
f1 (a[39](1) , a[57](hello) )= 10
NaN
f2 (a[39](1) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[57](hello) )= 10
0
f1 (a[39](1) , a[58](hello) )= 10
NaN
f2 (a[39](1) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[58](hello) )= 10
0
f1 (a[39](1) , a[59]([object Object]) )= 10
NaN
f2 (a[39](1) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[59]([object Object]) )= 10
0
f1 (a[39](1) , a[60](1,2,3) )= 10
NaN
f2 (a[39](1) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[60](1,2,3) )= 10
0
f1 (a[39](1) , a[61]([object Object]) )= 10
NaN
f2 (a[39](1) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[61]([object Object]) )= 10
0
f1 (a[39](1) , a[62](1,2,3) )= 10
NaN
f2 (a[39](1) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[62](1,2,3) )= 10
0
f1 (a[39](1) , a[63](function foo() {}) )= 10
NaN
f2 (a[39](1) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[39](1) , a[63](function foo() {}) )= 10
20
f1 (a[40](10) , a[0](undefined) )= 100
NaN
f2 (a[40](10) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[0](undefined) )= 100
20
f1 (a[40](10) , a[1](null) )= 100
18.18181818181818
f2 (a[40](10) , a[1](null) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[1](null) )= 100
20
f1 (a[40](10) , a[2](true) )= 100
20
f2 (a[40](10) , a[2](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[2](true) )= 100
20
f1 (a[40](10) , a[3](false) )= 100
18.18181818181818
f2 (a[40](10) , a[3](false) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[3](false) )= 100
20
f1 (a[40](10) , a[4](true) )= 100
20
f2 (a[40](10) , a[4](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[4](true) )= 100
20
f1 (a[40](10) , a[5](false) )= 100
18.18181818181818
f2 (a[40](10) , a[5](false) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[5](false) )= 100
20
f1 (a[40](10) , a[6](NaN) )= 100
NaN
f2 (a[40](10) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[6](NaN) )= 100
20
f1 (a[40](10) , a[7](0) )= 100
18.18181818181818
f2 (a[40](10) , a[7](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[7](0) )= 100
20
f1 (a[40](10) , a[8](0) )= 100
18.18181818181818
f2 (a[40](10) , a[8](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[8](0) )= 100
20
f1 (a[40](10) , a[9](0) )= 100
18.18181818181818
f2 (a[40](10) , a[9](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[9](0) )= 100
20
f1 (a[40](10) , a[10](1) )= 100
20
f2 (a[40](10) , a[10](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[10](1) )= 100
20
f1 (a[40](10) , a[11](10) )= 100
38.18181818181818
f2 (a[40](10) , a[11](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[40](10) , a[11](10) )= 100
20
f1 (a[40](10) , a[12](10.1) )= 100
36.54545454545455
f2 (a[40](10) , a[12](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[40](10) , a[12](10.1) )= 100
20
f1 (a[40](10) , a[13](-1) )= 100
16.363636363636363
f2 (a[40](10) , a[13](-1) )= 90
20
20
100 -18
f3 (a[40](10) , a[13](-1) )= 100
20
f1 (a[40](10) , a[14](-5) )= 100
9.09090909090909
f2 (a[40](10) , a[14](-5) )= 50
20
20
100 -86.36363636363636
f3 (a[40](10) , a[14](-5) )= 100
20
f1 (a[40](10) , a[15](5) )= 100
27.272727272727273
f2 (a[40](10) , a[15](5) )= 150
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[40](10) , a[15](5) )= 100
20
f1 (a[40](10) , a[16](124) )= 100
243.63636363636363
f2 (a[40](10) , a[16](124) )= 1340
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[40](10) , a[16](124) )= 100
20
f1 (a[40](10) , a[17](248) )= 100
469.09090909090906
f2 (a[40](10) , a[17](248) )= 2580
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[40](10) , a[17](248) )= 100
20
f1 (a[40](10) , a[18](654) )= 100
1207.2727272727272
f2 (a[40](10) , a[18](654) )= 6640
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[40](10) , a[18](654) )= 100
20
f1 (a[40](10) , a[19](987) )= 100
1812.7272727272727
f2 (a[40](10) , a[19](987) )= 9970
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[40](10) , a[19](987) )= 100
20
f1 (a[40](10) , a[20](-1026) )= 100
f2 (a[40](10) , a[20](-1026) )= -1847.2727272727272
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[40](10) , a[20](-1026) )= 100
20
f1 (a[40](10) , a[21](98768.2546) )= 100
179596.82654545453
f2 (a[40](10) , a[21](98768.2546) )= 987782.546
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[40](10) , a[21](98768.2546) )= 100
20
f1 (a[40](10) , a[22](-88754.15478) )= 100
f2 (a[40](10) , a[22](-88754.15478) )= -161353.00869090907
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[40](10) , a[22](-88754.15478) )= 100
20
f1 (a[40](10) , a[23](1) )= 100
20
f2 (a[40](10) , a[23](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[23](1) )= 100
20
f1 (a[40](10) , a[24](-1) )= 100
16.363636363636363
f2 (a[40](10) , a[24](-1) )= 90
20
20
100 -18
f3 (a[40](10) , a[24](-1) )= 100
20
f1 (a[40](10) , a[25](0) )= 100
18.18181818181818
f2 (a[40](10) , a[25](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[25](0) )= 100
20
f1 (a[40](10) , a[26](-2147483648) )= 100
f2 (a[40](10) , a[26](-2147483648) )= -3904515705.4545455
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[40](10) , a[26](-2147483648) )= 100
20
f1 (a[40](10) , a[27](2147483648) )= 100
3904515741.8181815
f2 (a[40](10) , a[27](2147483648) )= 21474836580
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[40](10) , a[27](2147483648) )= 100
20
f1 (a[40](10) , a[28](33554432) )= 100
61008076.36363636
f2 (a[40](10) , a[28](33554432) )= 335544420
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[40](10) , a[28](33554432) )= 100
20
f1 (a[40](10) , a[29](-33554432) )= 100
f2 (a[40](10) , a[29](-33554432) )= -61008040
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[40](10) , a[29](-33554432) )= 100
20
f1 (a[40](10) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[40](10) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[40](10) , a[31](5e-324) )= 100
18.18181818181818
f2 (a[40](10) , a[31](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[40](10) , a[31](5e-324) )= 100
20
f1 (a[40](10) , a[32](NaN) )= 100
NaN
f2 (a[40](10) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[32](NaN) )= 100
20
f1 (a[40](10) , a[33](Infinity) )= 100
Infinity
f2 (a[40](10) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[33](Infinity) )= 100
20
f1 (a[40](10) , a[34](-Infinity) )= 100
-Infinity
f2 (a[40](10) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[34](-Infinity) )= 100
20
f1 (a[40](10) , a[35](NaN) )= 100
NaN
f2 (a[40](10) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[35](NaN) )= 100
20
f1 (a[40](10) , a[36](0) )= 100
18.18181818181818
f2 (a[40](10) , a[36](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[36](0) )= 100
20
f1 (a[40](10) , a[37](0) )= 100
18.18181818181818
f2 (a[40](10) , a[37](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[37](0) )= 100
20
f1 (a[40](10) , a[38](0) )= 100
18.18181818181818
f2 (a[40](10) , a[38](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[38](0) )= 100
20
f1 (a[40](10) , a[39](1) )= 100
20
f2 (a[40](10) , a[39](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[39](1) )= 100
20
f1 (a[40](10) , a[40](10) )= 100
38.18181818181818
f2 (a[40](10) , a[40](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[40](10) , a[40](10) )= 100
20
f1 (a[40](10) , a[41](10.1) )= 100
36.54545454545455
f2 (a[40](10) , a[41](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[40](10) , a[41](10.1) )= 100
20
f1 (a[40](10) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[40](10) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[40](10) , a[43](5e-324) )= 100
18.18181818181818
f2 (a[40](10) , a[43](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[40](10) , a[43](5e-324) )= 100
20
f1 (a[40](10) , a[44](NaN) )= 100
NaN
f2 (a[40](10) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[44](NaN) )= 100
20
f1 (a[40](10) , a[45](Infinity) )= 100
Infinity
f2 (a[40](10) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[45](Infinity) )= 100
20
f1 (a[40](10) , a[46](-Infinity) )= 100
-Infinity
f2 (a[40](10) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[40](10) , a[46](-Infinity) )= 100
20
f1 (a[40](10) , a[47]() )= 100
18.18181818181818
f2 (a[40](10) , a[47]() )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[47]() )= 100
20
f1 (a[40](10) , a[48](hello) )= 100
NaN
f2 (a[40](10) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[48](hello) )= 100
20
f1 (a[40](10) , a[49](hello) )= 100
NaN
f2 (a[40](10) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[49](hello) )= 100
20
f1 (a[40](10) , a[50](+0) )= 100
18.18181818181818
f2 (a[40](10) , a[50](+0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[50](+0) )= 100
20
f1 (a[40](10) , a[51](-0) )= 100
18.18181818181818
f2 (a[40](10) , a[51](-0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[51](-0) )= 100
20
f1 (a[40](10) , a[52](0) )= 100
18.18181818181818
f2 (a[40](10) , a[52](0) )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[52](0) )= 100
20
f1 (a[40](10) , a[53](1) )= 100
20
f2 (a[40](10) , a[53](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[40](10) , a[53](1) )= 100
20
f1 (a[40](10) , a[54](10.0) )= 100
38.18181818181818
f2 (a[40](10) , a[54](10.0) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[40](10) , a[54](10.0) )= 100
20
f1 (a[40](10) , a[55](10.1) )= 100
36.54545454545455
f2 (a[40](10) , a[55](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[40](10) , a[55](10.1) )= 100
20
f1 (a[40](10) , a[56]() )= 100
18.18181818181818
f2 (a[40](10) , a[56]() )= 100
0
20
20
0
100 0
f3 (a[40](10) , a[56]() )= 100
20
f1 (a[40](10) , a[57](hello) )= 100
NaN
f2 (a[40](10) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[57](hello) )= 100
20
f1 (a[40](10) , a[58](hello) )= 100
NaN
f2 (a[40](10) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[58](hello) )= 100
20
f1 (a[40](10) , a[59]([object Object]) )= 100
NaN
f2 (a[40](10) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[59]([object Object]) )= 100
20
f1 (a[40](10) , a[60](1,2,3) )= 100
NaN
f2 (a[40](10) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[60](1,2,3) )= 100
20
f1 (a[40](10) , a[61]([object Object]) )= 100
NaN
f2 (a[40](10) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[61]([object Object]) )= 100
20
f1 (a[40](10) , a[62](1,2,3) )= 100
NaN
f2 (a[40](10) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[62](1,2,3) )= 100
20
f1 (a[40](10) , a[63](function foo() {}) )= 100
NaN
f2 (a[40](10) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[40](10) , a[63](function foo() {}) )= 100
20
f1 (a[41](10.1) , a[0](undefined) )= 100
NaN
f2 (a[41](10.1) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[0](undefined) )= 100
20
f1 (a[41](10.1) , a[1](null) )= 100
18.547272727272723
f2 (a[41](10.1) , a[1](null) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[1](null) )= 100
20
f1 (a[41](10.1) , a[2](true) )= 100
20.383636363636363
f2 (a[41](10.1) , a[2](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[2](true) )= 100
20
f1 (a[41](10.1) , a[3](false) )= 100
18.547272727272723
f2 (a[41](10.1) , a[3](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[3](false) )= 100
20
f1 (a[41](10.1) , a[4](true) )= 100
20.383636363636363
f2 (a[41](10.1) , a[4](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[4](true) )= 100
20
f1 (a[41](10.1) , a[5](false) )= 100
18.547272727272723
f2 (a[41](10.1) , a[5](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[5](false) )= 100
20
f1 (a[41](10.1) , a[6](NaN) )= 100
NaN
f2 (a[41](10.1) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[6](NaN) )= 100
20
f1 (a[41](10.1) , a[7](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[7](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[7](0) )= 100
20
f1 (a[41](10.1) , a[8](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[8](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[8](0) )= 100
20
f1 (a[41](10.1) , a[9](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[9](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[9](0) )= 100
20
f1 (a[41](10.1) , a[10](1) )= 100
20.383636363636363
f2 (a[41](10.1) , a[10](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[10](1) )= 100
20
f1 (a[41](10.1) , a[11](10) )= 100
36.91090909090909
f2 (a[41](10.1) , a[11](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[41](10.1) , a[11](10) )= 100
20
f1 (a[41](10.1) , a[12](10.1) )= 100
38.94927272727273
f2 (a[41](10.1) , a[12](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[41](10.1) , a[12](10.1) )= 100
20
f1 (a[41](10.1) , a[13](-1) )= 100
16.710909090909087
f2 (a[41](10.1) , a[13](-1) )= 91.91
20
20
100 -18
f3 (a[41](10.1) , a[13](-1) )= 100
20
f1 (a[41](10.1) , a[14](-5) )= 100
9.365454545454543
f2 (a[41](10.1) , a[14](-5) )= 51.51
20
20
100 -86.36363636363636
f3 (a[41](10.1) , a[14](-5) )= 100
20
f1 (a[41](10.1) , a[15](5) )= 100
27.729090909090907
f2 (a[41](10.1) , a[15](5) )= 152.51
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[41](10.1) , a[15](5) )= 100
20
f1 (a[41](10.1) , a[16](124) )= 100
246.2563636363636
f2 (a[41](10.1) , a[16](124) )= 1354.4099999999998
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[41](10.1) , a[16](124) )= 100
20
f1 (a[41](10.1) , a[17](248) )= 100
473.9654545454545
f2 (a[41](10.1) , a[17](248) )= 2606.81
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[41](10.1) , a[17](248) )= 100
20
f1 (a[41](10.1) , a[18](654) )= 100
1219.5290909090908
f2 (a[41](10.1) , a[18](654) )= 6707.41
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[41](10.1) , a[18](654) )= 100
20
f1 (a[41](10.1) , a[19](987) )= 100
1831.0381818181817
f2 (a[41](10.1) , a[19](987) )= 10070.71
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[41](10.1) , a[19](987) )= 100
20
f1 (a[41](10.1) , a[20](-1026) )= 100
f2 (a[41](10.1) , a[20](-1026) )= -1865.561818181818
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[41](10.1) , a[20](-1026) )= 100
20
f1 (a[41](10.1) , a[21](98768.2546) )= 100
181392.97844727273
f2 (a[41](10.1) , a[21](98768.2546) )= 997661.3814600001
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[41](10.1) , a[21](98768.2546) )= 100
20
f1 (a[41](10.1) , a[22](-88754.15478) )= 100
f2 (a[41](10.1) , a[22](-88754.15478) )= -162966.35514145452
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[41](10.1) , a[22](-88754.15478) )= 100
20
f1 (a[41](10.1) , a[23](1) )= 100
20.383636363636363
f2 (a[41](10.1) , a[23](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[23](1) )= 100
20
f1 (a[41](10.1) , a[24](-1) )= 100
16.710909090909087
f2 (a[41](10.1) , a[24](-1) )= 91.91
20
20
100 -18
f3 (a[41](10.1) , a[24](-1) )= 100
20
f1 (a[41](10.1) , a[25](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[25](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[25](0) )= 100
20
f1 (a[41](10.1) , a[26](-2147483648) )= 100
f2 (a[41](10.1) , a[26](-2147483648) )= -3943560862.325454
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[41](10.1) , a[26](-2147483648) )= 100
20
f1 (a[41](10.1) , a[27](2147483648) )= 100
3943560899.4199996
f2 (a[41](10.1) , a[27](2147483648) )= 21689584946.809997
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[41](10.1) , a[27](2147483648) )= 100
20
f1 (a[41](10.1) , a[28](33554432) )= 100
61618157.310909085
f2 (a[41](10.1) , a[28](33554432) )= 338899865.21
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[41](10.1) , a[28](33554432) )= 100
20
f1 (a[41](10.1) , a[29](-33554432) )= 100
f2 (a[41](10.1) , a[29](-33554432) )= -61618120.21636363
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[41](10.1) , a[29](-33554432) )= 100
20
f1 (a[41](10.1) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[41](10.1) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[41](10.1) , a[31](5e-324) )= 100
18.547272727272723
f2 (a[41](10.1) , a[31](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[41](10.1) , a[31](5e-324) )= 100
20
f1 (a[41](10.1) , a[32](NaN) )= 100
NaN
f2 (a[41](10.1) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[32](NaN) )= 100
20
f1 (a[41](10.1) , a[33](Infinity) )= 100
Infinity
f2 (a[41](10.1) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[33](Infinity) )= 100
20
f1 (a[41](10.1) , a[34](-Infinity) )= 100
-Infinity
f2 (a[41](10.1) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[34](-Infinity) )= 100
20
f1 (a[41](10.1) , a[35](NaN) )= 100
NaN
f2 (a[41](10.1) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[35](NaN) )= 100
20
f1 (a[41](10.1) , a[36](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[36](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[36](0) )= 100
20
f1 (a[41](10.1) , a[37](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[37](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[37](0) )= 100
20
f1 (a[41](10.1) , a[38](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[38](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[38](0) )= 100
20
f1 (a[41](10.1) , a[39](1) )= 100
20.383636363636363
f2 (a[41](10.1) , a[39](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[39](1) )= 100
20
f1 (a[41](10.1) , a[40](10) )= 100
36.91090909090909
f2 (a[41](10.1) , a[40](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[41](10.1) , a[40](10) )= 100
20
f1 (a[41](10.1) , a[41](10.1) )= 100
38.94927272727273
f2 (a[41](10.1) , a[41](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[41](10.1) , a[41](10.1) )= 100
20
f1 (a[41](10.1) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[41](10.1) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[41](10.1) , a[43](5e-324) )= 100
18.547272727272723
f2 (a[41](10.1) , a[43](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[41](10.1) , a[43](5e-324) )= 100
20
f1 (a[41](10.1) , a[44](NaN) )= 100
NaN
f2 (a[41](10.1) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[44](NaN) )= 100
20
f1 (a[41](10.1) , a[45](Infinity) )= 100
Infinity
f2 (a[41](10.1) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[45](Infinity) )= 100
20
f1 (a[41](10.1) , a[46](-Infinity) )= 100
-Infinity
f2 (a[41](10.1) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[41](10.1) , a[46](-Infinity) )= 100
20
f1 (a[41](10.1) , a[47]() )= 100
18.547272727272723
f2 (a[41](10.1) , a[47]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[47]() )= 100
20
f1 (a[41](10.1) , a[48](hello) )= 100
NaN
f2 (a[41](10.1) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[48](hello) )= 100
20
f1 (a[41](10.1) , a[49](hello) )= 100
NaN
f2 (a[41](10.1) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[49](hello) )= 100
20
f1 (a[41](10.1) , a[50](+0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[50](+0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[50](+0) )= 100
20
f1 (a[41](10.1) , a[51](-0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[51](-0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[51](-0) )= 100
20
f1 (a[41](10.1) , a[52](0) )= 100
18.547272727272723
f2 (a[41](10.1) , a[52](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[52](0) )= 100
20
f1 (a[41](10.1) , a[53](1) )= 100
20.383636363636363
f2 (a[41](10.1) , a[53](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[41](10.1) , a[53](1) )= 100
20
f1 (a[41](10.1) , a[54](10.0) )= 100
36.91090909090909
f2 (a[41](10.1) , a[54](10.0) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[41](10.1) , a[54](10.0) )= 100
20
f1 (a[41](10.1) , a[55](10.1) )= 100
38.94927272727273
f2 (a[41](10.1) , a[55](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[41](10.1) , a[55](10.1) )= 100
20
f1 (a[41](10.1) , a[56]() )= 100
18.547272727272723
f2 (a[41](10.1) , a[56]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[41](10.1) , a[56]() )= 100
20
f1 (a[41](10.1) , a[57](hello) )= 100
NaN
f2 (a[41](10.1) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[57](hello) )= 100
20
f1 (a[41](10.1) , a[58](hello) )= 100
NaN
f2 (a[41](10.1) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[58](hello) )= 100
20
f1 (a[41](10.1) , a[59]([object Object]) )= 100
NaN
f2 (a[41](10.1) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[59]([object Object]) )= 100
20
f1 (a[41](10.1) , a[60](1,2,3) )= 100
NaN
f2 (a[41](10.1) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[60](1,2,3) )= 100
20
f1 (a[41](10.1) , a[61]([object Object]) )= 100
NaN
f2 (a[41](10.1) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[61]([object Object]) )= 100
20
f1 (a[41](10.1) , a[62](1,2,3) )= 100
NaN
f2 (a[41](10.1) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[62](1,2,3) )= 100
20
f1 (a[41](10.1) , a[63](function foo() {}) )= 100
NaN
f2 (a[41](10.1) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[41](10.1) , a[63](function foo() {}) )= 100
0
f1 (a[42](1.7976931348623157e+308) , a[0](undefined) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[0](undefined) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[1](null) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[1](null) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[1](null) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[2](true) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[2](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[2](true) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[3](false) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[3](false) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[3](false) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[4](true) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[4](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[4](true) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[5](false) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[5](false) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[5](false) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[6](NaN) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[6](NaN) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[7](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[7](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[7](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[8](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[8](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[8](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[9](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[9](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[9](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[10](1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[10](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[10](1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[11](10) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[11](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[42](1.7976931348623157e+308) , a[11](10) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[12](10.1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[12](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[42](1.7976931348623157e+308) , a[12](10.1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[13](-1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[13](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[13](-1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[14](-5) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[14](-5) )= Infinity
0
0
4.545454545454545
0 25
f3 (a[42](1.7976931348623157e+308) , a[14](-5) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[15](5) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[15](5) )= Infinity
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[42](1.7976931348623157e+308) , a[15](5) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[16](124) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[16](124) )= Infinity
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[42](1.7976931348623157e+308) , a[16](124) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[17](248) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[17](248) )= Infinity
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[42](1.7976931348623157e+308) , a[17](248) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[18](654) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[18](654) )= Infinity
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[42](1.7976931348623157e+308) , a[18](654) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[19](987) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[19](987) )= Infinity
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[42](1.7976931348623157e+308) , a[19](987) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[20](-1026) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[20](-1026) )= Infinity
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[42](1.7976931348623157e+308) , a[20](-1026) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[21](98768.2546) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[21](98768.2546) )= Infinity
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[42](1.7976931348623157e+308) , a[21](98768.2546) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[22](-88754.15478) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[22](-88754.15478) )= Infinity
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[42](1.7976931348623157e+308) , a[22](-88754.15478) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[23](1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[23](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[23](1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[24](-1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[24](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[24](-1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[25](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[25](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[25](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[26](-2147483648) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[26](-2147483648) )= Infinity
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[42](1.7976931348623157e+308) , a[26](-2147483648) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[27](2147483648) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[27](2147483648) )= Infinity
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[42](1.7976931348623157e+308) , a[27](2147483648) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[28](33554432) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[28](33554432) )= Infinity
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[42](1.7976931348623157e+308) , a[28](33554432) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[29](-33554432) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[42](1.7976931348623157e+308) , a[29](-33554432) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[31](5e-324) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[31](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[31](5e-324) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[32](NaN) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[32](NaN) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[33](Infinity) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[33](Infinity) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[34](-Infinity) )= 0
-Infinity
f2 (a[42](1.7976931348623157e+308) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[34](-Infinity) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[35](NaN) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[35](NaN) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[36](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[36](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[36](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[37](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[37](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[37](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[38](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[38](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[38](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[39](1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[39](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[39](1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[40](10) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[40](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[42](1.7976931348623157e+308) , a[40](10) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[41](10.1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[41](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[42](1.7976931348623157e+308) , a[41](10.1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[43](5e-324) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[43](5e-324) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[44](NaN) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[44](NaN) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[45](Infinity) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[45](Infinity) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[46](-Infinity) )= 0
-Infinity
f2 (a[42](1.7976931348623157e+308) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[42](1.7976931348623157e+308) , a[46](-Infinity) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[47]() )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[47]() )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[47]() )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[48](hello) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[48](hello) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[49](hello) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[49](hello) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[50](+0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[50](+0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[51](-0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[51](-0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[52](0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[52](0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[53](1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[42](1.7976931348623157e+308) , a[53](1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[54](10.0) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[42](1.7976931348623157e+308) , a[54](10.0) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[55](10.1) )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[42](1.7976931348623157e+308) , a[55](10.1) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[56]() )= 0
Infinity
f2 (a[42](1.7976931348623157e+308) , a[56]() )= Infinity
0
0
0
0
0 0
f3 (a[42](1.7976931348623157e+308) , a[56]() )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[57](hello) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[57](hello) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[58](hello) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[58](hello) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[59]([object Object]) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[59]([object Object]) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[60](1,2,3) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[60](1,2,3) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[61]([object Object]) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[61]([object Object]) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[62](1,2,3) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[62](1,2,3) )= 0
0
f1 (a[42](1.7976931348623157e+308) , a[63](function foo() {}) )= 0
NaN
f2 (a[42](1.7976931348623157e+308) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[42](1.7976931348623157e+308) , a[63](function foo() {}) )= 0
0
f1 (a[43](5e-324) , a[0](undefined) )= 0
NaN
f2 (a[43](5e-324) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[43](5e-324) , a[0](undefined) )= 0
0
f1 (a[43](5e-324) , a[1](null) )= 0
0
f2 (a[43](5e-324) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[1](null) )= 0
0
f1 (a[43](5e-324) , a[2](true) )= 0
0
f2 (a[43](5e-324) , a[2](true) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[2](true) )= 0
0
f1 (a[43](5e-324) , a[3](false) )= 0
0
f2 (a[43](5e-324) , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[3](false) )= 0
0
f1 (a[43](5e-324) , a[4](true) )= 0
0
f2 (a[43](5e-324) , a[4](true) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[4](true) )= 0
0
f1 (a[43](5e-324) , a[5](false) )= 0
0
f2 (a[43](5e-324) , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[5](false) )= 0
0
f1 (a[43](5e-324) , a[6](NaN) )= 0
NaN
f2 (a[43](5e-324) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[43](5e-324) , a[6](NaN) )= 0
0
f1 (a[43](5e-324) , a[7](0) )= 0
0
f2 (a[43](5e-324) , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[7](0) )= 0
0
f1 (a[43](5e-324) , a[8](0) )= 0
0
f2 (a[43](5e-324) , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[8](0) )= 0
0
f1 (a[43](5e-324) , a[9](0) )= 0
0
f2 (a[43](5e-324) , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[9](0) )= 0
0
f1 (a[43](5e-324) , a[10](1) )= 0
0
f2 (a[43](5e-324) , a[10](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[10](1) )= 0
0
f1 (a[43](5e-324) , a[11](10) )= 0
0
f2 (a[43](5e-324) , a[11](10) )= 5e-323
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[43](5e-324) , a[11](10) )= 0
0
f1 (a[43](5e-324) , a[12](10.1) )= 0
0
f2 (a[43](5e-324) , a[12](10.1) )= 5e-323
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[43](5e-324) , a[12](10.1) )= 0
0
f1 (a[43](5e-324) , a[13](-1) )= 0
f2 (a[43](5e-324) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[13](-1) )= 0
0
f1 (a[43](5e-324) , a[14](-5) )= 0
f2 (a[43](5e-324) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[43](5e-324) , a[14](-5) )= 0
0
f1 (a[43](5e-324) , a[15](5) )= 0
0
f2 (a[43](5e-324) , a[15](5) )= 2.5e-323
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[43](5e-324) , a[15](5) )= 0
0
f1 (a[43](5e-324) , a[16](124) )= 0
0
f2 (a[43](5e-324) , a[16](124) )= 6.13e-322
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[43](5e-324) , a[16](124) )= 0
0
f1 (a[43](5e-324) , a[17](248) )= 0
0
f2 (a[43](5e-324) , a[17](248) )= 1.225e-321
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[43](5e-324) , a[17](248) )= 0
0
f1 (a[43](5e-324) , a[18](654) )= 0
0
f2 (a[43](5e-324) , a[18](654) )= 3.23e-321
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[43](5e-324) , a[18](654) )= 0
0
f1 (a[43](5e-324) , a[19](987) )= 0
0
f2 (a[43](5e-324) , a[19](987) )= 4.876e-321
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[43](5e-324) , a[19](987) )= 0
0
f1 (a[43](5e-324) , a[20](-1026) )= 0
f2 (a[43](5e-324) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[43](5e-324) , a[20](-1026) )= 0
0
f1 (a[43](5e-324) , a[21](98768.2546) )= 0
0
f2 (a[43](5e-324) , a[21](98768.2546) )= 4.8798e-319
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[43](5e-324) , a[21](98768.2546) )= 0
0
f1 (a[43](5e-324) , a[22](-88754.15478) )= 0
f2 (a[43](5e-324) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[43](5e-324) , a[22](-88754.15478) )= 0
0
f1 (a[43](5e-324) , a[23](1) )= 0
0
f2 (a[43](5e-324) , a[23](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[23](1) )= 0
0
f1 (a[43](5e-324) , a[24](-1) )= 0
f2 (a[43](5e-324) , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[24](-1) )= 0
0
f1 (a[43](5e-324) , a[25](0) )= 0
0
f2 (a[43](5e-324) , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[25](0) )= 0
0
f1 (a[43](5e-324) , a[26](-2147483648) )= 0
f2 (a[43](5e-324) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[43](5e-324) , a[26](-2147483648) )= 0
0
f1 (a[43](5e-324) , a[27](2147483648) )= 0
0
f2 (a[43](5e-324) , a[27](2147483648) )= 1.0609978955e-314
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[43](5e-324) , a[27](2147483648) )= 0
0
f1 (a[43](5e-324) , a[28](33554432) )= 0
0
f2 (a[43](5e-324) , a[28](33554432) )= 1.6578092e-316
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[43](5e-324) , a[28](33554432) )= 0
0
f1 (a[43](5e-324) , a[29](-33554432) )= 0
f2 (a[43](5e-324) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[43](5e-324) , a[29](-33554432) )= 0
0
f1 (a[43](5e-324) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[43](5e-324) , a[30](1.7976931348623157e+308) )= 8.881784197001251e-16
Infinity
0
0
Infinity
0 Infinity
f3 (a[43](5e-324) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[43](5e-324) , a[31](5e-324) )= 0
0
f2 (a[43](5e-324) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[31](5e-324) )= 0
0
f1 (a[43](5e-324) , a[32](NaN) )= 0
NaN
f2 (a[43](5e-324) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[43](5e-324) , a[32](NaN) )= 0
0
f1 (a[43](5e-324) , a[33](Infinity) )= 0
NaN
f2 (a[43](5e-324) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[43](5e-324) , a[33](Infinity) )= 0
0
f1 (a[43](5e-324) , a[34](-Infinity) )= 0
NaN
f2 (a[43](5e-324) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[43](5e-324) , a[34](-Infinity) )= 0
0
f1 (a[43](5e-324) , a[35](NaN) )= 0
NaN
f2 (a[43](5e-324) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[43](5e-324) , a[35](NaN) )= 0
0
f1 (a[43](5e-324) , a[36](0) )= 0
0
f2 (a[43](5e-324) , a[36](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[36](0) )= 0
0
f1 (a[43](5e-324) , a[37](0) )= 0
0
f2 (a[43](5e-324) , a[37](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[37](0) )= 0
0
f1 (a[43](5e-324) , a[38](0) )= 0
0
f2 (a[43](5e-324) , a[38](0) )= 0
0
0
0
0
0 0
f3 (a[43](5e-324) , a[38](0) )= 0
0
f1 (a[43](5e-324) , a[39](1) )= 0
0
f2 (a[43](5e-324) , a[39](1) )= 5e-324
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[43](5e-324) , a[39](1) )= 0
0
f1 (a[43](5e-324) , a[40](10) )= 0
0
f2 (a[43](5e-324) , a[40](10) )= 5e-323
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[43](5e-324) , a[40](10) )= 0
0
f1 (a[43](5e-324) , a[41](10.1) )= 0
0
f2 (a[43](5e-324) , a[41](10.1) )= 5e-323
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[43](5e-324) , a[41](10.1) )= 0
0
f1 (a[43](5e-324) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[43](5e-324) , a[42](1.7976931348623157e+308) )= 8.881784197001251e-16
Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[43](5e-324) , a[43](5e-324) )= 0
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f1 (a[43](5e-324) , a[45](Infinity) )= 0
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0
0
Infinity
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0
0
Infinity
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0
0.18181818181818182
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18.18181818181818
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18.547272727272723
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0
NaN
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NaN
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f2 (a[44](NaN) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[44](NaN) , a[62](1,2,3) )= 0
0
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NaN
f2 (a[44](NaN) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
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0
f1 (a[45](Infinity) , a[0](undefined) )= 0
NaN
f2 (a[45](Infinity) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[0](undefined) )= 0
0
f1 (a[45](Infinity) , a[1](null) )= 0
Infinity
f2 (a[45](Infinity) , a[1](null) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[1](null) )= 0
0
f1 (a[45](Infinity) , a[2](true) )= 0
Infinity
f2 (a[45](Infinity) , a[2](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[2](true) )= 0
0
f1 (a[45](Infinity) , a[3](false) )= 0
Infinity
f2 (a[45](Infinity) , a[3](false) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[3](false) )= 0
0
f1 (a[45](Infinity) , a[4](true) )= 0
Infinity
f2 (a[45](Infinity) , a[4](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[4](true) )= 0
0
f1 (a[45](Infinity) , a[5](false) )= 0
Infinity
f2 (a[45](Infinity) , a[5](false) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[5](false) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[6](NaN) )= 0
0
f1 (a[45](Infinity) , a[7](0) )= 0
Infinity
f2 (a[45](Infinity) , a[7](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[7](0) )= 0
0
f1 (a[45](Infinity) , a[8](0) )= 0
Infinity
f2 (a[45](Infinity) , a[8](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[8](0) )= 0
0
f1 (a[45](Infinity) , a[9](0) )= 0
Infinity
f2 (a[45](Infinity) , a[9](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[9](0) )= 0
0
f1 (a[45](Infinity) , a[10](1) )= 0
Infinity
f2 (a[45](Infinity) , a[10](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[10](1) )= 0
0
f1 (a[45](Infinity) , a[11](10) )= 0
Infinity
f2 (a[45](Infinity) , a[11](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[45](Infinity) , a[11](10) )= 0
0
f1 (a[45](Infinity) , a[12](10.1) )= 0
Infinity
f2 (a[45](Infinity) , a[12](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[45](Infinity) , a[12](10.1) )= 0
0
f1 (a[45](Infinity) , a[13](-1) )= 0
Infinity
f2 (a[45](Infinity) , a[13](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[13](-1) )= 0
0
f1 (a[45](Infinity) , a[14](-5) )= 0
Infinity
f2 (a[45](Infinity) , a[14](-5) )= Infinity
0
0
4.545454545454545
0 25
f3 (a[45](Infinity) , a[14](-5) )= 0
0
f1 (a[45](Infinity) , a[15](5) )= 0
Infinity
f2 (a[45](Infinity) , a[15](5) )= Infinity
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[45](Infinity) , a[15](5) )= 0
0
f1 (a[45](Infinity) , a[16](124) )= 0
Infinity
f2 (a[45](Infinity) , a[16](124) )= Infinity
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[45](Infinity) , a[16](124) )= 0
0
f1 (a[45](Infinity) , a[17](248) )= 0
Infinity
f2 (a[45](Infinity) , a[17](248) )= Infinity
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[45](Infinity) , a[17](248) )= 0
0
f1 (a[45](Infinity) , a[18](654) )= 0
Infinity
f2 (a[45](Infinity) , a[18](654) )= Infinity
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[45](Infinity) , a[18](654) )= 0
0
f1 (a[45](Infinity) , a[19](987) )= 0
Infinity
f2 (a[45](Infinity) , a[19](987) )= Infinity
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[45](Infinity) , a[19](987) )= 0
0
f1 (a[45](Infinity) , a[20](-1026) )= 0
Infinity
f2 (a[45](Infinity) , a[20](-1026) )= Infinity
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[45](Infinity) , a[20](-1026) )= 0
0
f1 (a[45](Infinity) , a[21](98768.2546) )= 0
Infinity
f2 (a[45](Infinity) , a[21](98768.2546) )= Infinity
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[45](Infinity) , a[21](98768.2546) )= 0
0
f1 (a[45](Infinity) , a[22](-88754.15478) )= 0
Infinity
f2 (a[45](Infinity) , a[22](-88754.15478) )= Infinity
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[45](Infinity) , a[22](-88754.15478) )= 0
0
f1 (a[45](Infinity) , a[23](1) )= 0
Infinity
f2 (a[45](Infinity) , a[23](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[23](1) )= 0
0
f1 (a[45](Infinity) , a[24](-1) )= 0
Infinity
f2 (a[45](Infinity) , a[24](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[24](-1) )= 0
0
f1 (a[45](Infinity) , a[25](0) )= 0
Infinity
f2 (a[45](Infinity) , a[25](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[25](0) )= 0
0
f1 (a[45](Infinity) , a[26](-2147483648) )= 0
Infinity
f2 (a[45](Infinity) , a[26](-2147483648) )= Infinity
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[45](Infinity) , a[26](-2147483648) )= 0
0
f1 (a[45](Infinity) , a[27](2147483648) )= 0
Infinity
f2 (a[45](Infinity) , a[27](2147483648) )= Infinity
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[45](Infinity) , a[27](2147483648) )= 0
0
f1 (a[45](Infinity) , a[28](33554432) )= 0
Infinity
f2 (a[45](Infinity) , a[28](33554432) )= Infinity
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[45](Infinity) , a[28](33554432) )= 0
0
f1 (a[45](Infinity) , a[29](-33554432) )= 0
Infinity
f2 (a[45](Infinity) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[45](Infinity) , a[29](-33554432) )= 0
0
f1 (a[45](Infinity) , a[30](1.7976931348623157e+308) )= 0
Infinity
f2 (a[45](Infinity) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[45](Infinity) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[45](Infinity) , a[31](5e-324) )= 0
Infinity
f2 (a[45](Infinity) , a[31](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[31](5e-324) )= 0
0
f1 (a[45](Infinity) , a[32](NaN) )= 0
NaN
f2 (a[45](Infinity) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[32](NaN) )= 0
0
f1 (a[45](Infinity) , a[33](Infinity) )= 0
Infinity
f2 (a[45](Infinity) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[45](Infinity) , a[33](Infinity) )= 0
0
f1 (a[45](Infinity) , a[34](-Infinity) )= 0
NaN
f2 (a[45](Infinity) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[45](Infinity) , a[34](-Infinity) )= 0
0
f1 (a[45](Infinity) , a[35](NaN) )= 0
NaN
f2 (a[45](Infinity) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[35](NaN) )= 0
0
f1 (a[45](Infinity) , a[36](0) )= 0
Infinity
f2 (a[45](Infinity) , a[36](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[36](0) )= 0
0
f1 (a[45](Infinity) , a[37](0) )= 0
Infinity
f2 (a[45](Infinity) , a[37](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[37](0) )= 0
0
f1 (a[45](Infinity) , a[38](0) )= 0
Infinity
f2 (a[45](Infinity) , a[38](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[38](0) )= 0
0
f1 (a[45](Infinity) , a[39](1) )= 0
Infinity
f2 (a[45](Infinity) , a[39](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[39](1) )= 0
0
f1 (a[45](Infinity) , a[40](10) )= 0
Infinity
f2 (a[45](Infinity) , a[40](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[45](Infinity) , a[40](10) )= 0
0
f1 (a[45](Infinity) , a[41](10.1) )= 0
Infinity
f2 (a[45](Infinity) , a[41](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[45](Infinity) , a[41](10.1) )= 0
0
f1 (a[45](Infinity) , a[42](1.7976931348623157e+308) )= 0
Infinity
f2 (a[45](Infinity) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[45](Infinity) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[45](Infinity) , a[43](5e-324) )= 0
Infinity
f2 (a[45](Infinity) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[43](5e-324) )= 0
0
f1 (a[45](Infinity) , a[44](NaN) )= 0
NaN
f2 (a[45](Infinity) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[44](NaN) )= 0
0
f1 (a[45](Infinity) , a[45](Infinity) )= 0
Infinity
f2 (a[45](Infinity) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[45](Infinity) , a[45](Infinity) )= 0
0
f1 (a[45](Infinity) , a[46](-Infinity) )= 0
NaN
f2 (a[45](Infinity) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[45](Infinity) , a[47]() )= 0
Infinity
f2 (a[45](Infinity) , a[47]() )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[47]() )= 0
0
f1 (a[45](Infinity) , a[48](hello) )= 0
NaN
f2 (a[45](Infinity) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[48](hello) )= 0
0
f1 (a[45](Infinity) , a[49](hello) )= 0
NaN
f2 (a[45](Infinity) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[49](hello) )= 0
0
f1 (a[45](Infinity) , a[50](+0) )= 0
Infinity
f2 (a[45](Infinity) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[50](+0) )= 0
0
f1 (a[45](Infinity) , a[51](-0) )= 0
Infinity
f2 (a[45](Infinity) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[51](-0) )= 0
0
f1 (a[45](Infinity) , a[52](0) )= 0
Infinity
f2 (a[45](Infinity) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[52](0) )= 0
0
f1 (a[45](Infinity) , a[53](1) )= 0
Infinity
f2 (a[45](Infinity) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[45](Infinity) , a[53](1) )= 0
0
f1 (a[45](Infinity) , a[54](10.0) )= 0
Infinity
f2 (a[45](Infinity) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[45](Infinity) , a[54](10.0) )= 0
0
f1 (a[45](Infinity) , a[55](10.1) )= 0
Infinity
f2 (a[45](Infinity) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[45](Infinity) , a[55](10.1) )= 0
0
f1 (a[45](Infinity) , a[56]() )= 0
Infinity
f2 (a[45](Infinity) , a[56]() )= Infinity
0
0
0
0
0 0
f3 (a[45](Infinity) , a[56]() )= 0
0
f1 (a[45](Infinity) , a[57](hello) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[57](hello) )= 0
0
f1 (a[45](Infinity) , a[58](hello) )= 0
NaN
f2 (a[45](Infinity) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[58](hello) )= 0
0
f1 (a[45](Infinity) , a[59]([object Object]) )= 0
NaN
f2 (a[45](Infinity) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[59]([object Object]) )= 0
0
f1 (a[45](Infinity) , a[60](1,2,3) )= 0
NaN
f2 (a[45](Infinity) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[60](1,2,3) )= 0
0
f1 (a[45](Infinity) , a[61]([object Object]) )= 0
NaN
f2 (a[45](Infinity) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[61]([object Object]) )= 0
0
f1 (a[45](Infinity) , a[62](1,2,3) )= 0
NaN
f2 (a[45](Infinity) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[62](1,2,3) )= 0
0
f1 (a[45](Infinity) , a[63](function foo() {}) )= 0
NaN
f2 (a[45](Infinity) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[45](Infinity) , a[63](function foo() {}) )= 0
0
f1 (a[46](-Infinity) , a[0](undefined) )= 0
NaN
f2 (a[46](-Infinity) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[0](undefined) )= 0
0
f1 (a[46](-Infinity) , a[1](null) )= 0
Infinity
f2 (a[46](-Infinity) , a[1](null) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[1](null) )= 0
0
f1 (a[46](-Infinity) , a[2](true) )= 0
Infinity
f2 (a[46](-Infinity) , a[2](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[2](true) )= 0
0
f1 (a[46](-Infinity) , a[3](false) )= 0
Infinity
f2 (a[46](-Infinity) , a[3](false) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[3](false) )= 0
0
f1 (a[46](-Infinity) , a[4](true) )= 0
Infinity
f2 (a[46](-Infinity) , a[4](true) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[4](true) )= 0
0
f1 (a[46](-Infinity) , a[5](false) )= 0
Infinity
f2 (a[46](-Infinity) , a[5](false) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[5](false) )= 0
0
f1 (a[46](-Infinity) , a[6](NaN) )= 0
NaN
f2 (a[46](-Infinity) , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[6](NaN) )= 0
0
f1 (a[46](-Infinity) , a[7](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[7](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[7](0) )= 0
0
f1 (a[46](-Infinity) , a[8](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[8](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[8](0) )= 0
0
f1 (a[46](-Infinity) , a[9](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[9](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[9](0) )= 0
0
f1 (a[46](-Infinity) , a[10](1) )= 0
Infinity
f2 (a[46](-Infinity) , a[10](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[10](1) )= 0
0
f1 (a[46](-Infinity) , a[11](10) )= 0
Infinity
f2 (a[46](-Infinity) , a[11](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[46](-Infinity) , a[11](10) )= 0
0
f1 (a[46](-Infinity) , a[12](10.1) )= 0
Infinity
f2 (a[46](-Infinity) , a[12](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[46](-Infinity) , a[12](10.1) )= 0
0
f1 (a[46](-Infinity) , a[13](-1) )= 0
Infinity
f2 (a[46](-Infinity) , a[13](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[13](-1) )= 0
0
f1 (a[46](-Infinity) , a[14](-5) )= 0
Infinity
f2 (a[46](-Infinity) , a[14](-5) )= Infinity
0
0
4.545454545454545
0 25
f3 (a[46](-Infinity) , a[14](-5) )= 0
0
f1 (a[46](-Infinity) , a[15](5) )= 0
Infinity
f2 (a[46](-Infinity) , a[15](5) )= Infinity
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[46](-Infinity) , a[15](5) )= 0
0
f1 (a[46](-Infinity) , a[16](124) )= 0
Infinity
f2 (a[46](-Infinity) , a[16](124) )= Infinity
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[46](-Infinity) , a[16](124) )= 0
0
f1 (a[46](-Infinity) , a[17](248) )= 0
Infinity
f2 (a[46](-Infinity) , a[17](248) )= Infinity
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[46](-Infinity) , a[17](248) )= 0
0
f1 (a[46](-Infinity) , a[18](654) )= 0
Infinity
f2 (a[46](-Infinity) , a[18](654) )= Infinity
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[46](-Infinity) , a[18](654) )= 0
0
f1 (a[46](-Infinity) , a[19](987) )= 0
Infinity
f2 (a[46](-Infinity) , a[19](987) )= Infinity
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[46](-Infinity) , a[19](987) )= 0
0
f1 (a[46](-Infinity) , a[20](-1026) )= 0
Infinity
f2 (a[46](-Infinity) , a[20](-1026) )= Infinity
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[46](-Infinity) , a[20](-1026) )= 0
0
f1 (a[46](-Infinity) , a[21](98768.2546) )= 0
Infinity
f2 (a[46](-Infinity) , a[21](98768.2546) )= Infinity
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[46](-Infinity) , a[21](98768.2546) )= 0
0
f1 (a[46](-Infinity) , a[22](-88754.15478) )= 0
Infinity
f2 (a[46](-Infinity) , a[22](-88754.15478) )= Infinity
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[46](-Infinity) , a[22](-88754.15478) )= 0
0
f1 (a[46](-Infinity) , a[23](1) )= 0
Infinity
f2 (a[46](-Infinity) , a[23](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[23](1) )= 0
0
f1 (a[46](-Infinity) , a[24](-1) )= 0
Infinity
f2 (a[46](-Infinity) , a[24](-1) )= Infinity
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[24](-1) )= 0
0
f1 (a[46](-Infinity) , a[25](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[25](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[25](0) )= 0
0
f1 (a[46](-Infinity) , a[26](-2147483648) )= 0
Infinity
f2 (a[46](-Infinity) , a[26](-2147483648) )= Infinity
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[46](-Infinity) , a[26](-2147483648) )= 0
0
f1 (a[46](-Infinity) , a[27](2147483648) )= 0
Infinity
f2 (a[46](-Infinity) , a[27](2147483648) )= Infinity
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[46](-Infinity) , a[27](2147483648) )= 0
0
f1 (a[46](-Infinity) , a[28](33554432) )= 0
Infinity
f2 (a[46](-Infinity) , a[28](33554432) )= Infinity
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[46](-Infinity) , a[28](33554432) )= 0
0
f1 (a[46](-Infinity) , a[29](-33554432) )= 0
Infinity
f2 (a[46](-Infinity) , a[29](-33554432) )= Infinity
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[46](-Infinity) , a[29](-33554432) )= 0
0
f1 (a[46](-Infinity) , a[30](1.7976931348623157e+308) )= 0
Infinity
f2 (a[46](-Infinity) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[46](-Infinity) , a[31](5e-324) )= 0
Infinity
f2 (a[46](-Infinity) , a[31](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[31](5e-324) )= 0
0
f1 (a[46](-Infinity) , a[32](NaN) )= 0
NaN
f2 (a[46](-Infinity) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[32](NaN) )= 0
0
f1 (a[46](-Infinity) , a[33](Infinity) )= 0
NaN
f2 (a[46](-Infinity) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[33](Infinity) )= 0
0
f1 (a[46](-Infinity) , a[34](-Infinity) )= 0
Infinity
f2 (a[46](-Infinity) , a[34](-Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[34](-Infinity) )= 0
0
f1 (a[46](-Infinity) , a[35](NaN) )= 0
NaN
f2 (a[46](-Infinity) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[35](NaN) )= 0
0
f1 (a[46](-Infinity) , a[36](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[36](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[36](0) )= 0
0
f1 (a[46](-Infinity) , a[37](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[37](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[37](0) )= 0
0
f1 (a[46](-Infinity) , a[38](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[38](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[38](0) )= 0
0
f1 (a[46](-Infinity) , a[39](1) )= 0
Infinity
f2 (a[46](-Infinity) , a[39](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[39](1) )= 0
0
f1 (a[46](-Infinity) , a[40](10) )= 0
Infinity
f2 (a[46](-Infinity) , a[40](10) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[46](-Infinity) , a[40](10) )= 0
0
f1 (a[46](-Infinity) , a[41](10.1) )= 0
Infinity
f2 (a[46](-Infinity) , a[41](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[46](-Infinity) , a[41](10.1) )= 0
0
f1 (a[46](-Infinity) , a[42](1.7976931348623157e+308) )= 0
Infinity
f2 (a[46](-Infinity) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[46](-Infinity) , a[43](5e-324) )= 0
Infinity
f2 (a[46](-Infinity) , a[43](5e-324) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[43](5e-324) )= 0
0
f1 (a[46](-Infinity) , a[44](NaN) )= 0
NaN
f2 (a[46](-Infinity) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[44](NaN) )= 0
0
f1 (a[46](-Infinity) , a[45](Infinity) )= 0
NaN
f2 (a[46](-Infinity) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[45](Infinity) )= 0
0
f1 (a[46](-Infinity) , a[46](-Infinity) )= 0
Infinity
f2 (a[46](-Infinity) , a[46](-Infinity) )= Infinity
Infinity
0
0
Infinity
0 Infinity
f3 (a[46](-Infinity) , a[46](-Infinity) )= 0
0
f1 (a[46](-Infinity) , a[47]() )= 0
Infinity
f2 (a[46](-Infinity) , a[47]() )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[47]() )= 0
0
f1 (a[46](-Infinity) , a[48](hello) )= 0
NaN
f2 (a[46](-Infinity) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[48](hello) )= 0
0
f1 (a[46](-Infinity) , a[49](hello) )= 0
NaN
f2 (a[46](-Infinity) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[49](hello) )= 0
0
f1 (a[46](-Infinity) , a[50](+0) )= 0
Infinity
f2 (a[46](-Infinity) , a[50](+0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[50](+0) )= 0
0
f1 (a[46](-Infinity) , a[51](-0) )= 0
Infinity
f2 (a[46](-Infinity) , a[51](-0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[51](-0) )= 0
0
f1 (a[46](-Infinity) , a[52](0) )= 0
Infinity
f2 (a[46](-Infinity) , a[52](0) )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[52](0) )= 0
0
f1 (a[46](-Infinity) , a[53](1) )= 0
Infinity
f2 (a[46](-Infinity) , a[53](1) )= Infinity
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[46](-Infinity) , a[53](1) )= 0
0
f1 (a[46](-Infinity) , a[54](10.0) )= 0
Infinity
f2 (a[46](-Infinity) , a[54](10.0) )= Infinity
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[46](-Infinity) , a[54](10.0) )= 0
0
f1 (a[46](-Infinity) , a[55](10.1) )= 0
Infinity
f2 (a[46](-Infinity) , a[55](10.1) )= Infinity
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[46](-Infinity) , a[55](10.1) )= 0
0
f1 (a[46](-Infinity) , a[56]() )= 0
Infinity
f2 (a[46](-Infinity) , a[56]() )= Infinity
0
0
0
0
0 0
f3 (a[46](-Infinity) , a[56]() )= 0
0
f1 (a[46](-Infinity) , a[57](hello) )= 0
NaN
f2 (a[46](-Infinity) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[57](hello) )= 0
0
f1 (a[46](-Infinity) , a[58](hello) )= 0
NaN
f2 (a[46](-Infinity) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[58](hello) )= 0
0
f1 (a[46](-Infinity) , a[59]([object Object]) )= 0
NaN
f2 (a[46](-Infinity) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[59]([object Object]) )= 0
0
f1 (a[46](-Infinity) , a[60](1,2,3) )= 0
NaN
f2 (a[46](-Infinity) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[60](1,2,3) )= 0
0
f1 (a[46](-Infinity) , a[61]([object Object]) )= 0
NaN
f2 (a[46](-Infinity) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[61]([object Object]) )= 0
0
f1 (a[46](-Infinity) , a[62](1,2,3) )= 0
NaN
f2 (a[46](-Infinity) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[62](1,2,3) )= 0
0
f1 (a[46](-Infinity) , a[63](function foo() {}) )= 0
NaN
f2 (a[46](-Infinity) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[46](-Infinity) , a[63](function foo() {}) )= 0
0
f1 (a[47]() , a[0](undefined) )= 0
NaN
f2 (a[47]() , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[47]() , a[0](undefined) )= 0
0
f1 (a[47]() , a[1](null) )= 0
0
f2 (a[47]() , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[1](null) )= 0
0
f1 (a[47]() , a[2](true) )= 0
0
f2 (a[47]() , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[2](true) )= 0
0
f1 (a[47]() , a[3](false) )= 0
0
f2 (a[47]() , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[3](false) )= 0
0
f1 (a[47]() , a[4](true) )= 0
0
f2 (a[47]() , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[4](true) )= 0
0
f1 (a[47]() , a[5](false) )= 0
0
f2 (a[47]() , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[5](false) )= 0
0
f1 (a[47]() , a[6](NaN) )= 0
NaN
f2 (a[47]() , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[47]() , a[6](NaN) )= 0
0
f1 (a[47]() , a[7](0) )= 0
0
f2 (a[47]() , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[7](0) )= 0
0
f1 (a[47]() , a[8](0) )= 0
0
f2 (a[47]() , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[8](0) )= 0
0
f1 (a[47]() , a[9](0) )= 0
0
f2 (a[47]() , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[9](0) )= 0
0
f1 (a[47]() , a[10](1) )= 0
0
f2 (a[47]() , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[10](1) )= 0
0
f1 (a[47]() , a[11](10) )= 0
0
f2 (a[47]() , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[47]() , a[11](10) )= 0
0
f1 (a[47]() , a[12](10.1) )= 0
0
f2 (a[47]() , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[47]() , a[12](10.1) )= 0
0
f1 (a[47]() , a[13](-1) )= 0
0
f2 (a[47]() , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[13](-1) )= 0
0
f1 (a[47]() , a[14](-5) )= 0
0
f2 (a[47]() , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[47]() , a[14](-5) )= 0
0
f1 (a[47]() , a[15](5) )= 0
0
f2 (a[47]() , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[47]() , a[15](5) )= 0
0
f1 (a[47]() , a[16](124) )= 0
0
f2 (a[47]() , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[47]() , a[16](124) )= 0
0
f1 (a[47]() , a[17](248) )= 0
0
f2 (a[47]() , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[47]() , a[17](248) )= 0
0
f1 (a[47]() , a[18](654) )= 0
0
f2 (a[47]() , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[47]() , a[18](654) )= 0
0
f1 (a[47]() , a[19](987) )= 0
0
f2 (a[47]() , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[47]() , a[19](987) )= 0
0
f1 (a[47]() , a[20](-1026) )= 0
0
f2 (a[47]() , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[47]() , a[20](-1026) )= 0
0
f1 (a[47]() , a[21](98768.2546) )= 0
0
f2 (a[47]() , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[47]() , a[21](98768.2546) )= 0
0
f1 (a[47]() , a[22](-88754.15478) )= 0
0
f2 (a[47]() , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[47]() , a[22](-88754.15478) )= 0
0
f1 (a[47]() , a[23](1) )= 0
0
f2 (a[47]() , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[23](1) )= 0
0
f1 (a[47]() , a[24](-1) )= 0
0
f2 (a[47]() , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[47]() , a[24](-1) )= 0
0
f1 (a[47]() , a[25](0) )= 0
0
f2 (a[47]() , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[47]() , a[25](0) )= 0
0
f1 (a[47]() , a[26](-2147483648) )= 0
0
f2 (a[47]() , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[47]() , a[26](-2147483648) )= 0
0
f1 (a[47]() , a[27](2147483648) )= 0
0
f2 (a[47]() , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[47]() , a[27](2147483648) )= 0
0
f1 (a[47]() , a[28](33554432) )= 0
0
f2 (a[47]() , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[47]() , a[28](33554432) )= 0
0
f1 (a[47]() , a[29](-33554432) )= 0
0
f2 (a[47]() , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[47]() , a[29](-33554432) )= 0
0
f1 (a[47]() , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[47]() , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[47]() , a[30](1.7976931348623157e+308) )= 0
0
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f2 (a[50](+0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[50](+0) , a[11](10) )= 0
0
f1 (a[50](+0) , a[12](10.1) )= 0
0
f2 (a[50](+0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[50](+0) , a[12](10.1) )= 0
0
f1 (a[50](+0) , a[13](-1) )= 0
0
f2 (a[50](+0) , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[50](+0) , a[13](-1) )= 0
0
f1 (a[50](+0) , a[14](-5) )= 0
0
f2 (a[50](+0) , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[50](+0) , a[14](-5) )= 0
0
f1 (a[50](+0) , a[15](5) )= 0
0
f2 (a[50](+0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
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f3 (a[50](+0) , a[15](5) )= 0
0
f1 (a[50](+0) , a[16](124) )= 0
0
f2 (a[50](+0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
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f3 (a[50](+0) , a[16](124) )= 0
0
f1 (a[50](+0) , a[17](248) )= 0
0
f2 (a[50](+0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[50](+0) , a[17](248) )= 0
0
f1 (a[50](+0) , a[18](654) )= 0
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f2 (a[50](+0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[50](+0) , a[18](654) )= 0
0
f1 (a[50](+0) , a[19](987) )= 0
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178108.63636363638
0
0
177121.63636363638
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f3 (a[50](+0) , a[19](987) )= 0
0
f1 (a[50](+0) , a[20](-1026) )= 0
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190369.63636363635
0
0
191395.63636363635
0 1052676
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0
f1 (a[50](+0) , a[21](98768.2546) )= 0
0
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1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
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0
f1 (a[50](+0) , a[22](-88754.15478) )= 0
0
f2 (a[50](+0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
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0
f1 (a[50](+0) , a[23](1) )= 0
0
f2 (a[50](+0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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f3 (a[50](+0) , a[23](1) )= 0
0
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0
f2 (a[50](+0) , a[24](-1) )= 0
0
0
0.18181818181818182
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f3 (a[50](+0) , a[24](-1) )= 0
0
f1 (a[50](+0) , a[25](0) )= 0
0
f2 (a[50](+0) , a[25](0) )= 0
0
0
0
0
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f3 (a[50](+0) , a[25](0) )= 0
0
f1 (a[50](+0) , a[26](-2147483648) )= 0
0
f2 (a[50](+0) , a[26](-2147483648) )= 0
838488364839314200
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0
838488366986797800
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f3 (a[50](+0) , a[26](-2147483648) )= 0
0
f1 (a[50](+0) , a[27](2147483648) )= 0
0
f2 (a[50](+0) , a[27](2147483648) )= 0
838488369134281500
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0
838488366986797800
0 4611686018427388000
f3 (a[50](+0) , a[27](2147483648) )= 0
0
f1 (a[50](+0) , a[28](33554432) )= 0
0
f2 (a[50](+0) , a[28](33554432) )= 0
204709107525818.2
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0
204709073971386.2
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f1 (a[50](+0) , a[29](-33554432) )= 0
0
f2 (a[50](+0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[50](+0) , a[29](-33554432) )= 0
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f1 (a[50](+0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[50](+0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[50](+0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[50](+0) , a[31](5e-324) )= 0
0
f2 (a[50](+0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[50](+0) , a[31](5e-324) )= 0
0
f1 (a[50](+0) , a[32](NaN) )= 0
NaN
f2 (a[50](+0) , a[32](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[50](+0) , a[32](NaN) )= 0
0
f1 (a[50](+0) , a[33](Infinity) )= 0
NaN
f2 (a[50](+0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[50](+0) , a[33](Infinity) )= 0
0
f1 (a[50](+0) , a[34](-Infinity) )= 0
NaN
f2 (a[50](+0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[50](+0) , a[34](-Infinity) )= 0
0
f1 (a[50](+0) , a[35](NaN) )= 0
NaN
f2 (a[50](+0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
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f1 (a[50](+0) , a[36](0) )= 0
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0
0
0
0
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f3 (a[50](+0) , a[36](0) )= 0
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f1 (a[50](+0) , a[37](0) )= 0
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f2 (a[50](+0) , a[37](0) )= 0
0
0
0
0
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f3 (a[50](+0) , a[37](0) )= 0
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f1 (a[50](+0) , a[38](0) )= 0
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f2 (a[50](+0) , a[38](0) )= 0
0
0
0
0
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f3 (a[50](+0) , a[38](0) )= 0
0
f1 (a[50](+0) , a[39](1) )= 0
0
f2 (a[50](+0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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f3 (a[50](+0) , a[39](1) )= 0
0
f1 (a[50](+0) , a[40](10) )= 0
0
f2 (a[50](+0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[50](+0) , a[40](10) )= 0
0
f1 (a[50](+0) , a[41](10.1) )= 0
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f2 (a[50](+0) , a[41](10.1) )= 0
28.647272727272725
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0
18.547272727272723
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0
f2 (a[50](+0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[50](+0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[50](+0) , a[43](5e-324) )= 0
0
f2 (a[50](+0) , a[43](5e-324) )= 0
0
0
0
0
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f3 (a[50](+0) , a[43](5e-324) )= 0
0
f1 (a[50](+0) , a[44](NaN) )= 0
NaN
f2 (a[50](+0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[50](+0) , a[44](NaN) )= 0
0
f1 (a[50](+0) , a[45](Infinity) )= 0
NaN
f2 (a[50](+0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
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f3 (a[50](+0) , a[45](Infinity) )= 0
0
f1 (a[50](+0) , a[46](-Infinity) )= 0
NaN
f2 (a[50](+0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
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f3 (a[50](+0) , a[46](-Infinity) )= 0
0
f1 (a[50](+0) , a[47]() )= 0
0
f2 (a[50](+0) , a[47]() )= 0
0
0
0
0
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f1 (a[50](+0) , a[48](hello) )= 0
NaN
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NaN
0
0
NaN
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f3 (a[50](+0) , a[48](hello) )= 0
0
f1 (a[50](+0) , a[49](hello) )= 0
NaN
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NaN
0
0
NaN
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0
0
0
0
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0
0
0
0
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f2 (a[50](+0) , a[52](0) )= 0
0
0
0
0
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f3 (a[50](+0) , a[52](0) )= 0
0
f1 (a[50](+0) , a[53](1) )= 0
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f2 (a[50](+0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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f3 (a[50](+0) , a[53](1) )= 0
0
f1 (a[50](+0) , a[54](10.0) )= 0
0
f2 (a[50](+0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
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0
f1 (a[50](+0) , a[55](10.1) )= 0
0
f2 (a[50](+0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
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0
0
0
0
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NaN
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NaN
0
0
NaN
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0
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NaN
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NaN
0
0
NaN
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0
f1 (a[50](+0) , a[59]([object Object]) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[50](+0) , a[59]([object Object]) )= 0
0
f1 (a[50](+0) , a[60](1,2,3) )= 0
NaN
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NaN
0
0
NaN
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0
f1 (a[50](+0) , a[61]([object Object]) )= 0
NaN
f2 (a[50](+0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[50](+0) , a[61]([object Object]) )= 0
0
f1 (a[50](+0) , a[62](1,2,3) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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f1 (a[50](+0) , a[63](function foo() {}) )= 0
NaN
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NaN
0
0
NaN
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f3 (a[50](+0) , a[63](function foo() {}) )= 0
0
f1 (a[51](-0) , a[0](undefined) )= 0
NaN
f2 (a[51](-0) , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[0](undefined) )= 0
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f1 (a[51](-0) , a[1](null) )= 0
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f2 (a[51](-0) , a[1](null) )= 0
0
0
0
0
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f3 (a[51](-0) , a[1](null) )= 0
0
f1 (a[51](-0) , a[2](true) )= 0
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f2 (a[51](-0) , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
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0
f1 (a[51](-0) , a[3](false) )= 0
0
f2 (a[51](-0) , a[3](false) )= 0
0
0
0
0
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f3 (a[51](-0) , a[3](false) )= 0
0
f1 (a[51](-0) , a[4](true) )= 0
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f2 (a[51](-0) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
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0
f1 (a[51](-0) , a[5](false) )= 0
0
f2 (a[51](-0) , a[5](false) )= 0
0
0
0
0
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f3 (a[51](-0) , a[5](false) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
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0
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0
0
0
0
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0
0
0
0
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0
0
0
0
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f3 (a[51](-0) , a[9](0) )= 0
0
f1 (a[51](-0) , a[10](1) )= 0
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f2 (a[51](-0) , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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f3 (a[51](-0) , a[10](1) )= 0
0
f1 (a[51](-0) , a[11](10) )= 0
0
f2 (a[51](-0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
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f3 (a[51](-0) , a[11](10) )= 0
0
f1 (a[51](-0) , a[12](10.1) )= 0
0
f2 (a[51](-0) , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
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f1 (a[51](-0) , a[13](-1) )= 0
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f2 (a[51](-0) , a[13](-1) )= 0
0
0
0.18181818181818182
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f3 (a[51](-0) , a[13](-1) )= 0
0
f1 (a[51](-0) , a[14](-5) )= 0
0
f2 (a[51](-0) , a[14](-5) )= 0
0
0
4.545454545454545
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f3 (a[51](-0) , a[14](-5) )= 0
0
f1 (a[51](-0) , a[15](5) )= 0
0
f2 (a[51](-0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
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f3 (a[51](-0) , a[15](5) )= 0
0
f1 (a[51](-0) , a[16](124) )= 0
0
f2 (a[51](-0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
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0
f1 (a[51](-0) , a[17](248) )= 0
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f2 (a[51](-0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
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0
f1 (a[51](-0) , a[18](654) )= 0
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f2 (a[51](-0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
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0
f1 (a[51](-0) , a[19](987) )= 0
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f2 (a[51](-0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[51](-0) , a[19](987) )= 0
0
f1 (a[51](-0) , a[20](-1026) )= 0
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f2 (a[51](-0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[51](-0) , a[20](-1026) )= 0
0
f1 (a[51](-0) , a[21](98768.2546) )= 0
0
f2 (a[51](-0) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[51](-0) , a[21](98768.2546) )= 0
0
f1 (a[51](-0) , a[22](-88754.15478) )= 0
0
f2 (a[51](-0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[51](-0) , a[22](-88754.15478) )= 0
0
f1 (a[51](-0) , a[23](1) )= 0
0
f2 (a[51](-0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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f3 (a[51](-0) , a[23](1) )= 0
0
f1 (a[51](-0) , a[24](-1) )= 0
0
f2 (a[51](-0) , a[24](-1) )= 0
0
0
0.18181818181818182
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f3 (a[51](-0) , a[24](-1) )= 0
0
f1 (a[51](-0) , a[25](0) )= 0
0
f2 (a[51](-0) , a[25](0) )= 0
0
0
0
0
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f3 (a[51](-0) , a[25](0) )= 0
0
f1 (a[51](-0) , a[26](-2147483648) )= 0
0
f2 (a[51](-0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[51](-0) , a[26](-2147483648) )= 0
0
f1 (a[51](-0) , a[27](2147483648) )= 0
0
f2 (a[51](-0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
f3 (a[51](-0) , a[27](2147483648) )= 0
0
f1 (a[51](-0) , a[28](33554432) )= 0
0
f2 (a[51](-0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[51](-0) , a[28](33554432) )= 0
0
f1 (a[51](-0) , a[29](-33554432) )= 0
0
f2 (a[51](-0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[51](-0) , a[29](-33554432) )= 0
0
f1 (a[51](-0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[51](-0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[51](-0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[51](-0) , a[31](5e-324) )= 0
0
f2 (a[51](-0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[51](-0) , a[31](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[32](NaN) )= 0
0
f1 (a[51](-0) , a[33](Infinity) )= 0
NaN
f2 (a[51](-0) , a[33](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[51](-0) , a[33](Infinity) )= 0
0
f1 (a[51](-0) , a[34](-Infinity) )= 0
NaN
f2 (a[51](-0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[51](-0) , a[34](-Infinity) )= 0
0
f1 (a[51](-0) , a[35](NaN) )= 0
NaN
f2 (a[51](-0) , a[35](NaN) )= NaN
NaN
0
0
NaN
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0
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0
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0
0
0
0
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f3 (a[51](-0) , a[36](0) )= 0
0
f1 (a[51](-0) , a[37](0) )= 0
0
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0
0
0
0
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f3 (a[51](-0) , a[37](0) )= 0
0
f1 (a[51](-0) , a[38](0) )= 0
0
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0
0
0
0
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f3 (a[51](-0) , a[38](0) )= 0
0
f1 (a[51](-0) , a[39](1) )= 0
0
f2 (a[51](-0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[51](-0) , a[39](1) )= 0
0
f1 (a[51](-0) , a[40](10) )= 0
0
f2 (a[51](-0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[51](-0) , a[40](10) )= 0
0
f1 (a[51](-0) , a[41](10.1) )= 0
0
f2 (a[51](-0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[51](-0) , a[41](10.1) )= 0
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f1 (a[51](-0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[51](-0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[51](-0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[51](-0) , a[43](5e-324) )= 0
0
f2 (a[51](-0) , a[43](5e-324) )= 0
0
0
0
0
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f3 (a[51](-0) , a[43](5e-324) )= 0
0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[44](NaN) )= 0
0
f1 (a[51](-0) , a[45](Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
f3 (a[51](-0) , a[45](Infinity) )= 0
0
f1 (a[51](-0) , a[46](-Infinity) )= 0
NaN
f2 (a[51](-0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
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f3 (a[51](-0) , a[46](-Infinity) )= 0
0
f1 (a[51](-0) , a[47]() )= 0
0
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0
0
0
0
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NaN
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NaN
0
0
NaN
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f3 (a[51](-0) , a[48](hello) )= 0
0
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NaN
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NaN
0
0
NaN
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f3 (a[51](-0) , a[49](hello) )= 0
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0
0
0
0
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0
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0
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0
0
0
0
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f3 (a[51](-0) , a[51](-0) )= 0
0
f1 (a[51](-0) , a[52](0) )= 0
0
f2 (a[51](-0) , a[52](0) )= 0
0
0
0
0
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f3 (a[51](-0) , a[52](0) )= 0
0
f1 (a[51](-0) , a[53](1) )= 0
0
f2 (a[51](-0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[51](-0) , a[53](1) )= 0
0
f1 (a[51](-0) , a[54](10.0) )= 0
0
f2 (a[51](-0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[51](-0) , a[54](10.0) )= 0
0
f1 (a[51](-0) , a[55](10.1) )= 0
0
f2 (a[51](-0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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0
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0
0
0
0
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0
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NaN
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NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[57](hello) )= 0
0
f1 (a[51](-0) , a[58](hello) )= 0
NaN
f2 (a[51](-0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[58](hello) )= 0
0
f1 (a[51](-0) , a[59]([object Object]) )= 0
NaN
f2 (a[51](-0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[59]([object Object]) )= 0
0
f1 (a[51](-0) , a[60](1,2,3) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[60](1,2,3) )= 0
0
f1 (a[51](-0) , a[61]([object Object]) )= 0
NaN
f2 (a[51](-0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[61]([object Object]) )= 0
0
f1 (a[51](-0) , a[62](1,2,3) )= 0
NaN
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NaN
0
0
NaN
0 NaN
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f1 (a[51](-0) , a[63](function foo() {}) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[51](-0) , a[63](function foo() {}) )= 0
0
f1 (a[52](0) , a[0](undefined) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[0](undefined) )= 0
0
f1 (a[52](0) , a[1](null) )= 0
0
f2 (a[52](0) , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[1](null) )= 0
0
f1 (a[52](0) , a[2](true) )= 0
0
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1.1818181818181818
0
0
0.18181818181818182
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f3 (a[52](0) , a[2](true) )= 0
0
f1 (a[52](0) , a[3](false) )= 0
0
f2 (a[52](0) , a[3](false) )= 0
0
0
0
0
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f3 (a[52](0) , a[3](false) )= 0
0
f1 (a[52](0) , a[4](true) )= 0
0
f2 (a[52](0) , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[52](0) , a[4](true) )= 0
0
f1 (a[52](0) , a[5](false) )= 0
0
f2 (a[52](0) , a[5](false) )= 0
0
0
0
0
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f3 (a[52](0) , a[5](false) )= 0
0
f1 (a[52](0) , a[6](NaN) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[6](NaN) )= 0
0
f1 (a[52](0) , a[7](0) )= 0
0
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0
0
0
0
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0
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0
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0
0
0
0
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f3 (a[52](0) , a[8](0) )= 0
0
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0
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0
0
0
0
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0
f1 (a[52](0) , a[10](1) )= 0
0
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1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[52](0) , a[10](1) )= 0
0
f1 (a[52](0) , a[11](10) )= 0
0
f2 (a[52](0) , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[52](0) , a[11](10) )= 0
0
f1 (a[52](0) , a[12](10.1) )= 0
0
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28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
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0
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0
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0
0
0.18181818181818182
0 1
f3 (a[52](0) , a[13](-1) )= 0
0
f1 (a[52](0) , a[14](-5) )= 0
0
f2 (a[52](0) , a[14](-5) )= 0
0
0
4.545454545454545
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f3 (a[52](0) , a[14](-5) )= 0
0
f1 (a[52](0) , a[15](5) )= 0
0
f2 (a[52](0) , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
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0
f1 (a[52](0) , a[16](124) )= 0
0
f2 (a[52](0) , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
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0
f1 (a[52](0) , a[17](248) )= 0
0
f2 (a[52](0) , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[52](0) , a[17](248) )= 0
0
f1 (a[52](0) , a[18](654) )= 0
0
f2 (a[52](0) , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
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0
f1 (a[52](0) , a[19](987) )= 0
0
f2 (a[52](0) , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[52](0) , a[19](987) )= 0
0
f1 (a[52](0) , a[20](-1026) )= 0
0
f2 (a[52](0) , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
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0
f1 (a[52](0) , a[21](98768.2546) )= 0
0
f2 (a[52](0) , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
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0
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0
f2 (a[52](0) , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
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0
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0
f2 (a[52](0) , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
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0
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0
f2 (a[52](0) , a[24](-1) )= 0
0
0
0.18181818181818182
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f3 (a[52](0) , a[24](-1) )= 0
0
f1 (a[52](0) , a[25](0) )= 0
0
f2 (a[52](0) , a[25](0) )= 0
0
0
0
0
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f3 (a[52](0) , a[25](0) )= 0
0
f1 (a[52](0) , a[26](-2147483648) )= 0
0
f2 (a[52](0) , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[52](0) , a[26](-2147483648) )= 0
0
f1 (a[52](0) , a[27](2147483648) )= 0
0
f2 (a[52](0) , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
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0
f1 (a[52](0) , a[28](33554432) )= 0
0
f2 (a[52](0) , a[28](33554432) )= 0
204709107525818.2
0
0
204709073971386.2
0 1125899906842624
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f1 (a[52](0) , a[29](-33554432) )= 0
0
f2 (a[52](0) , a[29](-33554432) )= 0
204709040416954.2
0
0
204709073971386.2
0 1125899906842624
f3 (a[52](0) , a[29](-33554432) )= 0
0
f1 (a[52](0) , a[30](1.7976931348623157e+308) )= 0
0
f2 (a[52](0) , a[30](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[52](0) , a[30](1.7976931348623157e+308) )= 0
0
f1 (a[52](0) , a[31](5e-324) )= 0
0
f2 (a[52](0) , a[31](5e-324) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[31](5e-324) )= 0
0
f1 (a[52](0) , a[32](NaN) )= 0
NaN
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NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[32](NaN) )= 0
0
f1 (a[52](0) , a[33](Infinity) )= 0
NaN
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Infinity
0
0
Infinity
0 Infinity
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0
f1 (a[52](0) , a[34](-Infinity) )= 0
NaN
f2 (a[52](0) , a[34](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[52](0) , a[34](-Infinity) )= 0
0
f1 (a[52](0) , a[35](NaN) )= 0
NaN
f2 (a[52](0) , a[35](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[35](NaN) )= 0
0
f1 (a[52](0) , a[36](0) )= 0
0
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0
0
0
0
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f3 (a[52](0) , a[36](0) )= 0
0
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0
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0
0
0
0
0 0
f3 (a[52](0) , a[37](0) )= 0
0
f1 (a[52](0) , a[38](0) )= 0
0
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0
0
0
0
0 0
f3 (a[52](0) , a[38](0) )= 0
0
f1 (a[52](0) , a[39](1) )= 0
0
f2 (a[52](0) , a[39](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[52](0) , a[39](1) )= 0
0
f1 (a[52](0) , a[40](10) )= 0
0
f2 (a[52](0) , a[40](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[52](0) , a[40](10) )= 0
0
f1 (a[52](0) , a[41](10.1) )= 0
0
f2 (a[52](0) , a[41](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[52](0) , a[41](10.1) )= 0
0
f1 (a[52](0) , a[42](1.7976931348623157e+308) )= 0
0
f2 (a[52](0) , a[42](1.7976931348623157e+308) )= 0
Infinity
0
0
Infinity
0 Infinity
f3 (a[52](0) , a[42](1.7976931348623157e+308) )= 0
0
f1 (a[52](0) , a[43](5e-324) )= 0
0
f2 (a[52](0) , a[43](5e-324) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[43](5e-324) )= 0
0
f1 (a[52](0) , a[44](NaN) )= 0
NaN
f2 (a[52](0) , a[44](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[44](NaN) )= 0
0
f1 (a[52](0) , a[45](Infinity) )= 0
NaN
f2 (a[52](0) , a[45](Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[52](0) , a[45](Infinity) )= 0
0
f1 (a[52](0) , a[46](-Infinity) )= 0
NaN
f2 (a[52](0) , a[46](-Infinity) )= NaN
Infinity
0
0
Infinity
0 Infinity
f3 (a[52](0) , a[46](-Infinity) )= 0
0
f1 (a[52](0) , a[47]() )= 0
0
f2 (a[52](0) , a[47]() )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[47]() )= 0
0
f1 (a[52](0) , a[48](hello) )= 0
NaN
f2 (a[52](0) , a[48](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[48](hello) )= 0
0
f1 (a[52](0) , a[49](hello) )= 0
NaN
f2 (a[52](0) , a[49](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[49](hello) )= 0
0
f1 (a[52](0) , a[50](+0) )= 0
0
f2 (a[52](0) , a[50](+0) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[50](+0) )= 0
0
f1 (a[52](0) , a[51](-0) )= 0
0
f2 (a[52](0) , a[51](-0) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[51](-0) )= 0
0
f1 (a[52](0) , a[52](0) )= 0
0
f2 (a[52](0) , a[52](0) )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[52](0) )= 0
0
f1 (a[52](0) , a[53](1) )= 0
0
f2 (a[52](0) , a[53](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[52](0) , a[53](1) )= 0
0
f1 (a[52](0) , a[54](10.0) )= 0
0
f2 (a[52](0) , a[54](10.0) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[52](0) , a[54](10.0) )= 0
0
f1 (a[52](0) , a[55](10.1) )= 0
0
f2 (a[52](0) , a[55](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[52](0) , a[55](10.1) )= 0
0
f1 (a[52](0) , a[56]() )= 0
0
f2 (a[52](0) , a[56]() )= 0
0
0
0
0
0 0
f3 (a[52](0) , a[56]() )= 0
0
f1 (a[52](0) , a[57](hello) )= 0
NaN
f2 (a[52](0) , a[57](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[57](hello) )= 0
0
f1 (a[52](0) , a[58](hello) )= 0
NaN
f2 (a[52](0) , a[58](hello) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[58](hello) )= 0
0
f1 (a[52](0) , a[59]([object Object]) )= 0
NaN
f2 (a[52](0) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[59]([object Object]) )= 0
0
f1 (a[52](0) , a[60](1,2,3) )= 0
NaN
f2 (a[52](0) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[60](1,2,3) )= 0
0
f1 (a[52](0) , a[61]([object Object]) )= 0
NaN
f2 (a[52](0) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[61]([object Object]) )= 0
0
f1 (a[52](0) , a[62](1,2,3) )= 0
NaN
f2 (a[52](0) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[62](1,2,3) )= 0
0
f1 (a[52](0) , a[63](function foo() {}) )= 0
NaN
f2 (a[52](0) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[52](0) , a[63](function foo() {}) )= 0
0
f1 (a[53](1) , a[0](undefined) )= 10
NaN
f2 (a[53](1) , a[0](undefined) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[0](undefined) )= 10
0
f1 (a[53](1) , a[1](null) )= 10
0.18181818181818182
f2 (a[53](1) , a[1](null) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[1](null) )= 10
0
f1 (a[53](1) , a[2](true) )= 10
0.38181818181818183
f2 (a[53](1) , a[2](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[2](true) )= 10
0
f1 (a[53](1) , a[3](false) )= 10
0.18181818181818182
f2 (a[53](1) , a[3](false) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[3](false) )= 10
0
f1 (a[53](1) , a[4](true) )= 10
0.38181818181818183
f2 (a[53](1) , a[4](true) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[4](true) )= 10
0
f1 (a[53](1) , a[5](false) )= 10
0.18181818181818182
f2 (a[53](1) , a[5](false) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[5](false) )= 10
0
f1 (a[53](1) , a[6](NaN) )= 10
NaN
f2 (a[53](1) , a[6](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[6](NaN) )= 10
0
f1 (a[53](1) , a[7](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[7](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[7](0) )= 10
0
f1 (a[53](1) , a[8](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[8](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[8](0) )= 10
0
f1 (a[53](1) , a[9](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[9](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[9](0) )= 10
0
f1 (a[53](1) , a[10](1) )= 10
0.38181818181818183
f2 (a[53](1) , a[10](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[10](1) )= 10
0
f1 (a[53](1) , a[11](10) )= 10
2
f2 (a[53](1) , a[11](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[53](1) , a[11](10) )= 10
0
f1 (a[53](1) , a[12](10.1) )= 10
2.018181818181818
f2 (a[53](1) , a[12](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[53](1) , a[12](10.1) )= 10
0
f1 (a[53](1) , a[13](-1) )= 0
0
f2 (a[53](1) , a[13](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[53](1) , a[13](-1) )= 10
0
f1 (a[53](1) , a[14](-5) )= 10
f2 (a[53](1) , a[14](-5) )= -0.7272727272727273
0
0
10 -4.545454545454545
f3 (a[53](1) , a[14](-5) )= 10
0
f1 (a[53](1) , a[15](5) )= 10
1.0909090909090908
f2 (a[53](1) , a[15](5) )= 6
9.545454545454545
0
0
13.636363636363636
10 75
f3 (a[53](1) , a[15](5) )= 10
0
f1 (a[53](1) , a[16](124) )= 10
22.727272727272726
f2 (a[53](1) , a[16](124) )= 125
2919.636363636364
0
0
3021.0909090909094
10 16616
f3 (a[53](1) , a[16](124) )= 10
0
f1 (a[53](1) , a[17](248) )= 10
45.27272727272727
f2 (a[53](1) , a[17](248) )= 249
11430.545454545455
0
0
11633.454545454546
10 63984
f3 (a[53](1) , a[17](248) )= 10
0
f1 (a[53](1) , a[18](654) )= 10
119.0909090909091
f2 (a[53](1) , a[18](654) )= 655
78420.54545454545
0
0
78955.63636363637
10 434256
f3 (a[53](1) , a[18](654) )= 10
0
f1 (a[53](1) , a[19](987) )= 10
179.63636363636365
f2 (a[53](1) , a[19](987) )= 988
178108.63636363638
0
0
178916.18181818182
10 984039
f3 (a[53](1) , a[19](987) )= 10
0
f1 (a[53](1) , a[20](-1026) )= 10
f2 (a[53](1) , a[20](-1026) )= -186.36363636363637
190369.63636363635
0
0
189530.1818181818
10 1042416
f3 (a[53](1) , a[20](-1026) )= 10
0
f1 (a[53](1) , a[21](98768.2546) )= 10
17958.046290909093
f2 (a[53](1) , a[21](98768.2546) )= 98769.2546
1773765698.569222
0
0
1773846508.9593494
10 9756155799.27642
f3 (a[53](1) , a[21](98768.2546) )= 10
0
f1 (a[53](1) , a[22](-88754.15478) )= 10
f2 (a[53](1) , a[22](-88754.15478) )= -16136.937232727272
1432147607.792892
0
0
1432074990.757163
10 7876412449.164396
f3 (a[53](1) , a[22](-88754.15478) )= 10
0
f1 (a[53](1) , a[23](1) )= 10
0.38181818181818183
f2 (a[53](1) , a[23](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[23](1) )= 10
0
f1 (a[53](1) , a[24](-1) )= 0
0
f2 (a[53](1) , a[24](-1) )= 0
0
0
10 -1.6363636363636364
f3 (a[53](1) , a[24](-1) )= 10
0
f1 (a[53](1) , a[25](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[25](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[25](0) )= 10
0
f1 (a[53](1) , a[26](-2147483648) )= 10
f2 (a[53](1) , a[26](-2147483648) )= -390451572.1818182
838488364839314200
0
0
838488363082282100
10 4611685996952551400
f3 (a[53](1) , a[26](-2147483648) )= 10
0
f1 (a[53](1) , a[27](2147483648) )= 10
390451572.54545456
f2 (a[53](1) , a[27](2147483648) )= 2147483649
838488369134281500
0
0
838488370891313500
10 4611686039902224000
f3 (a[53](1) , a[27](2147483648) )= 10
0
f1 (a[53](1) , a[28](33554432) )= 10
6100806
f2 (a[53](1) , a[28](33554432) )= 33554433
204709107525818.2
0
0
204709134979444.37
10 1125900242386944
f3 (a[53](1) , a[28](33554432) )= 10
0
f1 (a[53](1) , a[29](-33554432) )= 10
f2 (a[53](1) , a[29](-33554432) )= -6100805.636363637
204709040416954.2
0
0
204709012963328
10 1125899571298304
f3 (a[53](1) , a[29](-33554432) )= 10
0
f1 (a[53](1) , a[30](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[53](1) , a[30](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[30](1.7976931348623157e+308) )= 10
0
f1 (a[53](1) , a[31](5e-324) )= 10
0.18181818181818182
f2 (a[53](1) , a[31](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[53](1) , a[31](5e-324) )= 10
0
f1 (a[53](1) , a[32](NaN) )= 10
NaN
f2 (a[53](1) , a[32](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[32](NaN) )= 10
0
f1 (a[53](1) , a[33](Infinity) )= 10
Infinity
f2 (a[53](1) , a[33](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[33](Infinity) )= 10
0
f1 (a[53](1) , a[34](-Infinity) )= 10
-Infinity
f2 (a[53](1) , a[34](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[34](-Infinity) )= 10
0
f1 (a[53](1) , a[35](NaN) )= 10
NaN
f2 (a[53](1) , a[35](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[35](NaN) )= 10
0
f1 (a[53](1) , a[36](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[36](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[36](0) )= 10
0
f1 (a[53](1) , a[37](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[37](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[37](0) )= 10
0
f1 (a[53](1) , a[38](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[38](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[38](0) )= 10
0
f1 (a[53](1) , a[39](1) )= 10
0.38181818181818183
f2 (a[53](1) , a[39](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[39](1) )= 10
0
f1 (a[53](1) , a[40](10) )= 10
2
f2 (a[53](1) , a[40](10) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[53](1) , a[40](10) )= 10
0
f1 (a[53](1) , a[41](10.1) )= 10
2.018181818181818
f2 (a[53](1) , a[41](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[53](1) , a[41](10.1) )= 10
0
f1 (a[53](1) , a[42](1.7976931348623157e+308) )= 10
3.2685329724769376e+307
f2 (a[53](1) , a[42](1.7976931348623157e+308) )= 1.7976931348623157e+308
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[42](1.7976931348623157e+308) )= 10
0
f1 (a[53](1) , a[43](5e-324) )= 10
0.18181818181818182
f2 (a[53](1) , a[43](5e-324) )= 1
0
0
0
0
10 5e-323
f3 (a[53](1) , a[43](5e-324) )= 10
0
f1 (a[53](1) , a[44](NaN) )= 10
NaN
f2 (a[53](1) , a[44](NaN) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[44](NaN) )= 10
0
f1 (a[53](1) , a[45](Infinity) )= 10
Infinity
f2 (a[53](1) , a[45](Infinity) )= Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[45](Infinity) )= 10
0
f1 (a[53](1) , a[46](-Infinity) )= 10
-Infinity
f2 (a[53](1) , a[46](-Infinity) )= -Infinity
Infinity
0
0
Infinity
10 Infinity
f3 (a[53](1) , a[46](-Infinity) )= 10
0
f1 (a[53](1) , a[47]() )= 10
0.18181818181818182
f2 (a[53](1) , a[47]() )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[47]() )= 10
0
f1 (a[53](1) , a[48](hello) )= 10
NaN
f2 (a[53](1) , a[48](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[48](hello) )= 10
0
f1 (a[53](1) , a[49](hello) )= 10
NaN
f2 (a[53](1) , a[49](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[49](hello) )= 10
0
f1 (a[53](1) , a[50](+0) )= 10
0.18181818181818182
f2 (a[53](1) , a[50](+0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[50](+0) )= 10
0
f1 (a[53](1) , a[51](-0) )= 10
0.18181818181818182
f2 (a[53](1) , a[51](-0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[51](-0) )= 10
0
f1 (a[53](1) , a[52](0) )= 10
0.18181818181818182
f2 (a[53](1) , a[52](0) )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[52](0) )= 10
0
f1 (a[53](1) , a[53](1) )= 10
0.38181818181818183
f2 (a[53](1) , a[53](1) )= 2
1.1818181818181818
0
0
2
10 11
f3 (a[53](1) , a[53](1) )= 10
0
f1 (a[53](1) , a[54](10.0) )= 10
2
f2 (a[53](1) , a[54](10.0) )= 11
28.18181818181818
0
0
38.18181818181818
10 200
f3 (a[53](1) , a[54](10.0) )= 10
0
f1 (a[53](1) , a[55](10.1) )= 10
2.018181818181818
f2 (a[53](1) , a[55](10.1) )= 11.1
28.647272727272725
0
0
36.91090909090909
10 203.01000000000002
f3 (a[53](1) , a[55](10.1) )= 10
0
f1 (a[53](1) , a[56]() )= 10
0.18181818181818182
f2 (a[53](1) , a[56]() )= 1
0
0
0
0
10 0
f3 (a[53](1) , a[56]() )= 10
0
f1 (a[53](1) , a[57](hello) )= 10
NaN
f2 (a[53](1) , a[57](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[57](hello) )= 10
0
f1 (a[53](1) , a[58](hello) )= 10
NaN
f2 (a[53](1) , a[58](hello) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[58](hello) )= 10
0
f1 (a[53](1) , a[59]([object Object]) )= 10
NaN
f2 (a[53](1) , a[59]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[59]([object Object]) )= 10
0
f1 (a[53](1) , a[60](1,2,3) )= 10
NaN
f2 (a[53](1) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[60](1,2,3) )= 10
0
f1 (a[53](1) , a[61]([object Object]) )= 10
NaN
f2 (a[53](1) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[61]([object Object]) )= 10
0
f1 (a[53](1) , a[62](1,2,3) )= 10
NaN
f2 (a[53](1) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[62](1,2,3) )= 10
0
f1 (a[53](1) , a[63](function foo() {}) )= 10
NaN
f2 (a[53](1) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
10 NaN
f3 (a[53](1) , a[63](function foo() {}) )= 10
20
f1 (a[54](10.0) , a[0](undefined) )= 100
NaN
f2 (a[54](10.0) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[0](undefined) )= 100
20
f1 (a[54](10.0) , a[1](null) )= 100
18.18181818181818
f2 (a[54](10.0) , a[1](null) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[1](null) )= 100
20
f1 (a[54](10.0) , a[2](true) )= 100
20
f2 (a[54](10.0) , a[2](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[2](true) )= 100
20
f1 (a[54](10.0) , a[3](false) )= 100
18.18181818181818
f2 (a[54](10.0) , a[3](false) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[3](false) )= 100
20
f1 (a[54](10.0) , a[4](true) )= 100
20
f2 (a[54](10.0) , a[4](true) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[4](true) )= 100
20
f1 (a[54](10.0) , a[5](false) )= 100
18.18181818181818
f2 (a[54](10.0) , a[5](false) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[5](false) )= 100
20
f1 (a[54](10.0) , a[6](NaN) )= 100
NaN
f2 (a[54](10.0) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[6](NaN) )= 100
20
f1 (a[54](10.0) , a[7](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[7](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[7](0) )= 100
20
f1 (a[54](10.0) , a[8](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[8](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[8](0) )= 100
20
f1 (a[54](10.0) , a[9](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[9](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[9](0) )= 100
20
f1 (a[54](10.0) , a[10](1) )= 100
20
f2 (a[54](10.0) , a[10](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[10](1) )= 100
20
f1 (a[54](10.0) , a[11](10) )= 100
38.18181818181818
f2 (a[54](10.0) , a[11](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[54](10.0) , a[11](10) )= 100
20
f1 (a[54](10.0) , a[12](10.1) )= 100
36.54545454545455
f2 (a[54](10.0) , a[12](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[54](10.0) , a[12](10.1) )= 100
20
f1 (a[54](10.0) , a[13](-1) )= 100
16.363636363636363
f2 (a[54](10.0) , a[13](-1) )= 90
20
20
100 -18
f3 (a[54](10.0) , a[13](-1) )= 100
20
f1 (a[54](10.0) , a[14](-5) )= 100
9.09090909090909
f2 (a[54](10.0) , a[14](-5) )= 50
20
20
100 -86.36363636363636
f3 (a[54](10.0) , a[14](-5) )= 100
20
f1 (a[54](10.0) , a[15](5) )= 100
27.272727272727273
f2 (a[54](10.0) , a[15](5) )= 150
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[54](10.0) , a[15](5) )= 100
20
f1 (a[54](10.0) , a[16](124) )= 100
243.63636363636363
f2 (a[54](10.0) , a[16](124) )= 1340
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[54](10.0) , a[16](124) )= 100
20
f1 (a[54](10.0) , a[17](248) )= 100
469.09090909090906
f2 (a[54](10.0) , a[17](248) )= 2580
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[54](10.0) , a[17](248) )= 100
20
f1 (a[54](10.0) , a[18](654) )= 100
1207.2727272727272
f2 (a[54](10.0) , a[18](654) )= 6640
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[54](10.0) , a[18](654) )= 100
20
f1 (a[54](10.0) , a[19](987) )= 100
1812.7272727272727
f2 (a[54](10.0) , a[19](987) )= 9970
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[54](10.0) , a[19](987) )= 100
20
f1 (a[54](10.0) , a[20](-1026) )= 100
f2 (a[54](10.0) , a[20](-1026) )= -1847.2727272727272
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[54](10.0) , a[20](-1026) )= 100
20
f1 (a[54](10.0) , a[21](98768.2546) )= 100
179596.82654545453
f2 (a[54](10.0) , a[21](98768.2546) )= 987782.546
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[54](10.0) , a[21](98768.2546) )= 100
20
f1 (a[54](10.0) , a[22](-88754.15478) )= 100
f2 (a[54](10.0) , a[22](-88754.15478) )= -161353.00869090907
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[54](10.0) , a[22](-88754.15478) )= 100
20
f1 (a[54](10.0) , a[23](1) )= 100
20
f2 (a[54](10.0) , a[23](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[23](1) )= 100
20
f1 (a[54](10.0) , a[24](-1) )= 100
16.363636363636363
f2 (a[54](10.0) , a[24](-1) )= 90
20
20
100 -18
f3 (a[54](10.0) , a[24](-1) )= 100
20
f1 (a[54](10.0) , a[25](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[25](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[25](0) )= 100
20
f1 (a[54](10.0) , a[26](-2147483648) )= 100
f2 (a[54](10.0) , a[26](-2147483648) )= -3904515705.4545455
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[54](10.0) , a[26](-2147483648) )= 100
20
f1 (a[54](10.0) , a[27](2147483648) )= 100
3904515741.8181815
f2 (a[54](10.0) , a[27](2147483648) )= 21474836580
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[54](10.0) , a[27](2147483648) )= 100
20
f1 (a[54](10.0) , a[28](33554432) )= 100
61008076.36363636
f2 (a[54](10.0) , a[28](33554432) )= 335544420
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[54](10.0) , a[28](33554432) )= 100
20
f1 (a[54](10.0) , a[29](-33554432) )= 100
f2 (a[54](10.0) , a[29](-33554432) )= -61008040
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[54](10.0) , a[29](-33554432) )= 100
20
f1 (a[54](10.0) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[54](10.0) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[54](10.0) , a[31](5e-324) )= 100
18.18181818181818
f2 (a[54](10.0) , a[31](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[54](10.0) , a[31](5e-324) )= 100
20
f1 (a[54](10.0) , a[32](NaN) )= 100
NaN
f2 (a[54](10.0) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[32](NaN) )= 100
20
f1 (a[54](10.0) , a[33](Infinity) )= 100
Infinity
f2 (a[54](10.0) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[33](Infinity) )= 100
20
f1 (a[54](10.0) , a[34](-Infinity) )= 100
-Infinity
f2 (a[54](10.0) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[34](-Infinity) )= 100
20
f1 (a[54](10.0) , a[35](NaN) )= 100
NaN
f2 (a[54](10.0) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[35](NaN) )= 100
20
f1 (a[54](10.0) , a[36](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[36](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[36](0) )= 100
20
f1 (a[54](10.0) , a[37](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[37](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[37](0) )= 100
20
f1 (a[54](10.0) , a[38](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[38](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[38](0) )= 100
20
f1 (a[54](10.0) , a[39](1) )= 100
20
f2 (a[54](10.0) , a[39](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[39](1) )= 100
20
f1 (a[54](10.0) , a[40](10) )= 100
38.18181818181818
f2 (a[54](10.0) , a[40](10) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[54](10.0) , a[40](10) )= 100
20
f1 (a[54](10.0) , a[41](10.1) )= 100
36.54545454545455
f2 (a[54](10.0) , a[41](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[54](10.0) , a[41](10.1) )= 100
20
f1 (a[54](10.0) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[54](10.0) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[54](10.0) , a[43](5e-324) )= 100
18.18181818181818
f2 (a[54](10.0) , a[43](5e-324) )= 100
0
20
20
0
100 4.94e-322
f3 (a[54](10.0) , a[43](5e-324) )= 100
20
f1 (a[54](10.0) , a[44](NaN) )= 100
NaN
f2 (a[54](10.0) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[44](NaN) )= 100
20
f1 (a[54](10.0) , a[45](Infinity) )= 100
Infinity
f2 (a[54](10.0) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[45](Infinity) )= 100
20
f1 (a[54](10.0) , a[46](-Infinity) )= 100
-Infinity
f2 (a[54](10.0) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[54](10.0) , a[46](-Infinity) )= 100
20
f1 (a[54](10.0) , a[47]() )= 100
18.18181818181818
f2 (a[54](10.0) , a[47]() )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[47]() )= 100
20
f1 (a[54](10.0) , a[48](hello) )= 100
NaN
f2 (a[54](10.0) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[48](hello) )= 100
20
f1 (a[54](10.0) , a[49](hello) )= 100
NaN
f2 (a[54](10.0) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[49](hello) )= 100
20
f1 (a[54](10.0) , a[50](+0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[50](+0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[50](+0) )= 100
20
f1 (a[54](10.0) , a[51](-0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[51](-0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[51](-0) )= 100
20
f1 (a[54](10.0) , a[52](0) )= 100
18.18181818181818
f2 (a[54](10.0) , a[52](0) )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[52](0) )= 100
20
f1 (a[54](10.0) , a[53](1) )= 100
20
f2 (a[54](10.0) , a[53](1) )= 110
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[54](10.0) , a[53](1) )= 100
20
f1 (a[54](10.0) , a[54](10.0) )= 100
38.18181818181818
f2 (a[54](10.0) , a[54](10.0) )= 200
28.18181818181818
20
20
200
100 1100
f3 (a[54](10.0) , a[54](10.0) )= 100
20
f1 (a[54](10.0) , a[55](10.1) )= 100
36.54545454545455
f2 (a[54](10.0) , a[55](10.1) )= 201
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[54](10.0) , a[55](10.1) )= 100
20
f1 (a[54](10.0) , a[56]() )= 100
18.18181818181818
f2 (a[54](10.0) , a[56]() )= 100
0
20
20
0
100 0
f3 (a[54](10.0) , a[56]() )= 100
20
f1 (a[54](10.0) , a[57](hello) )= 100
NaN
f2 (a[54](10.0) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[57](hello) )= 100
20
f1 (a[54](10.0) , a[58](hello) )= 100
NaN
f2 (a[54](10.0) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[58](hello) )= 100
20
f1 (a[54](10.0) , a[59]([object Object]) )= 100
NaN
f2 (a[54](10.0) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[59]([object Object]) )= 100
20
f1 (a[54](10.0) , a[60](1,2,3) )= 100
NaN
f2 (a[54](10.0) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[60](1,2,3) )= 100
20
f1 (a[54](10.0) , a[61]([object Object]) )= 100
NaN
f2 (a[54](10.0) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[61]([object Object]) )= 100
20
f1 (a[54](10.0) , a[62](1,2,3) )= 100
NaN
f2 (a[54](10.0) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[62](1,2,3) )= 100
20
f1 (a[54](10.0) , a[63](function foo() {}) )= 100
NaN
f2 (a[54](10.0) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[54](10.0) , a[63](function foo() {}) )= 100
20
f1 (a[55](10.1) , a[0](undefined) )= 100
NaN
f2 (a[55](10.1) , a[0](undefined) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[0](undefined) )= 100
20
f1 (a[55](10.1) , a[1](null) )= 100
18.547272727272723
f2 (a[55](10.1) , a[1](null) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[1](null) )= 100
20
f1 (a[55](10.1) , a[2](true) )= 100
20.383636363636363
f2 (a[55](10.1) , a[2](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[2](true) )= 100
20
f1 (a[55](10.1) , a[3](false) )= 100
18.547272727272723
f2 (a[55](10.1) , a[3](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[3](false) )= 100
20
f1 (a[55](10.1) , a[4](true) )= 100
20.383636363636363
f2 (a[55](10.1) , a[4](true) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[4](true) )= 100
20
f1 (a[55](10.1) , a[5](false) )= 100
18.547272727272723
f2 (a[55](10.1) , a[5](false) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[5](false) )= 100
20
f1 (a[55](10.1) , a[6](NaN) )= 100
NaN
f2 (a[55](10.1) , a[6](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[6](NaN) )= 100
20
f1 (a[55](10.1) , a[7](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[7](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[7](0) )= 100
20
f1 (a[55](10.1) , a[8](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[8](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[8](0) )= 100
20
f1 (a[55](10.1) , a[9](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[9](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[9](0) )= 100
20
f1 (a[55](10.1) , a[10](1) )= 100
20.383636363636363
f2 (a[55](10.1) , a[10](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[10](1) )= 100
20
f1 (a[55](10.1) , a[11](10) )= 100
36.91090909090909
f2 (a[55](10.1) , a[11](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[55](10.1) , a[11](10) )= 100
20
f1 (a[55](10.1) , a[12](10.1) )= 100
38.94927272727273
f2 (a[55](10.1) , a[12](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[55](10.1) , a[12](10.1) )= 100
20
f1 (a[55](10.1) , a[13](-1) )= 100
16.710909090909087
f2 (a[55](10.1) , a[13](-1) )= 91.91
20
20
100 -18
f3 (a[55](10.1) , a[13](-1) )= 100
20
f1 (a[55](10.1) , a[14](-5) )= 100
9.365454545454543
f2 (a[55](10.1) , a[14](-5) )= 51.51
20
20
100 -86.36363636363636
f3 (a[55](10.1) , a[14](-5) )= 100
20
f1 (a[55](10.1) , a[15](5) )= 100
27.729090909090907
f2 (a[55](10.1) , a[15](5) )= 152.51
9.545454545454545
20
20
95.45454545454545
100 525
f3 (a[55](10.1) , a[15](5) )= 100
20
f1 (a[55](10.1) , a[16](124) )= 100
246.2563636363636
f2 (a[55](10.1) , a[16](124) )= 1354.4099999999998
2919.636363636364
20
20
5050.181818181818
100 27776
f3 (a[55](10.1) , a[16](124) )= 100
20
f1 (a[55](10.1) , a[17](248) )= 100
473.9654545454545
f2 (a[55](10.1) , a[17](248) )= 2606.81
11430.545454545455
20
20
15691.636363636364
100 86304
f3 (a[55](10.1) , a[17](248) )= 100
20
f1 (a[55](10.1) , a[18](654) )= 100
1219.5290909090908
f2 (a[55](10.1) , a[18](654) )= 6707.41
78420.54545454545
20
20
89657.45454545454
100 493116
f3 (a[55](10.1) , a[18](654) )= 100
20
f1 (a[55](10.1) , a[19](987) )= 100
1831.0381818181817
f2 (a[55](10.1) , a[19](987) )= 10070.71
178108.63636363638
20
20
195067.0909090909
100 1072869
f3 (a[55](10.1) , a[19](987) )= 100
20
f1 (a[55](10.1) , a[20](-1026) )= 100
f2 (a[55](10.1) , a[20](-1026) )= -1865.561818181818
190369.63636363635
20
20
172741.09090909088
100 950076
f3 (a[55](10.1) , a[20](-1026) )= 100
20
f1 (a[55](10.1) , a[21](98768.2546) )= 100
181392.97844727273
f2 (a[55](10.1) , a[21](98768.2546) )= 997661.3814600001
1773765698.569222
20
20
1775462716.7618947
100 9765044942.190422
f3 (a[55](10.1) , a[21](98768.2546) )= 100
20
f1 (a[55](10.1) , a[22](-88754.15478) )= 100
f2 (a[55](10.1) , a[22](-88754.15478) )= -162966.35514145452
1432147607.792892
20
20
1430622650.042581
100 7868424575.234197
f3 (a[55](10.1) , a[22](-88754.15478) )= 100
20
f1 (a[55](10.1) , a[23](1) )= 100
20.383636363636363
f2 (a[55](10.1) , a[23](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[23](1) )= 100
20
f1 (a[55](10.1) , a[24](-1) )= 100
16.710909090909087
f2 (a[55](10.1) , a[24](-1) )= 91.91
20
20
100 -18
f3 (a[55](10.1) , a[24](-1) )= 100
20
f1 (a[55](10.1) , a[25](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[25](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[25](0) )= 100
20
f1 (a[55](10.1) , a[26](-2147483648) )= 100
f2 (a[55](10.1) , a[26](-2147483648) )= -3943560862.325454
838488364839314200
20
20
838488327941640600
100 4611685803679023000
f3 (a[55](10.1) , a[26](-2147483648) )= 100
20
f1 (a[55](10.1) , a[27](2147483648) )= 100
3943560899.4199996
f2 (a[55](10.1) , a[27](2147483648) )= 21689584946.809997
838488369134281500
20
20
838488406031955100
100 4611686233175753000
f3 (a[55](10.1) , a[27](2147483648) )= 100
20
f1 (a[55](10.1) , a[28](33554432) )= 100
61618157.310909085
f2 (a[55](10.1) , a[28](33554432) )= 338899865.21
204709107525818.2
20
20
204709684051968
100 1125903262285824
f3 (a[55](10.1) , a[28](33554432) )= 100
20
f1 (a[55](10.1) , a[29](-33554432) )= 100
f2 (a[55](10.1) , a[29](-33554432) )= -61618120.21636363
204709040416954.2
20
20
204708463890804.37
100 1125896551399424
f3 (a[55](10.1) , a[29](-33554432) )= 100
20
f1 (a[55](10.1) , a[30](1.7976931348623157e+308) )= 100
Infinity
f2 (a[55](10.1) , a[30](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[30](1.7976931348623157e+308) )= 100
20
f1 (a[55](10.1) , a[31](5e-324) )= 100
18.547272727272723
f2 (a[55](10.1) , a[31](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[55](10.1) , a[31](5e-324) )= 100
20
f1 (a[55](10.1) , a[32](NaN) )= 100
NaN
f2 (a[55](10.1) , a[32](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[32](NaN) )= 100
20
f1 (a[55](10.1) , a[33](Infinity) )= 100
Infinity
f2 (a[55](10.1) , a[33](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[33](Infinity) )= 100
20
f1 (a[55](10.1) , a[34](-Infinity) )= 100
-Infinity
f2 (a[55](10.1) , a[34](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[34](-Infinity) )= 100
20
f1 (a[55](10.1) , a[35](NaN) )= 100
NaN
f2 (a[55](10.1) , a[35](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[35](NaN) )= 100
20
f1 (a[55](10.1) , a[36](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[36](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[36](0) )= 100
20
f1 (a[55](10.1) , a[37](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[37](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[37](0) )= 100
20
f1 (a[55](10.1) , a[38](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[38](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[38](0) )= 100
20
f1 (a[55](10.1) , a[39](1) )= 100
20.383636363636363
f2 (a[55](10.1) , a[39](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[39](1) )= 100
20
f1 (a[55](10.1) , a[40](10) )= 100
36.91090909090909
f2 (a[55](10.1) , a[40](10) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[55](10.1) , a[40](10) )= 100
20
f1 (a[55](10.1) , a[41](10.1) )= 100
38.94927272727273
f2 (a[55](10.1) , a[41](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[55](10.1) , a[41](10.1) )= 100
20
f1 (a[55](10.1) , a[42](1.7976931348623157e+308) )= 100
Infinity
f2 (a[55](10.1) , a[42](1.7976931348623157e+308) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[42](1.7976931348623157e+308) )= 100
20
f1 (a[55](10.1) , a[43](5e-324) )= 100
18.547272727272723
f2 (a[55](10.1) , a[43](5e-324) )= 102.00999999999999
0
20
20
0
100 4.94e-322
f3 (a[55](10.1) , a[43](5e-324) )= 100
20
f1 (a[55](10.1) , a[44](NaN) )= 100
NaN
f2 (a[55](10.1) , a[44](NaN) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[44](NaN) )= 100
20
f1 (a[55](10.1) , a[45](Infinity) )= 100
Infinity
f2 (a[55](10.1) , a[45](Infinity) )= Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[45](Infinity) )= 100
20
f1 (a[55](10.1) , a[46](-Infinity) )= 100
-Infinity
f2 (a[55](10.1) , a[46](-Infinity) )= -Infinity
Infinity
20
20
Infinity
100 Infinity
f3 (a[55](10.1) , a[46](-Infinity) )= 100
20
f1 (a[55](10.1) , a[47]() )= 100
18.547272727272723
f2 (a[55](10.1) , a[47]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[47]() )= 100
20
f1 (a[55](10.1) , a[48](hello) )= 100
NaN
f2 (a[55](10.1) , a[48](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[48](hello) )= 100
20
f1 (a[55](10.1) , a[49](hello) )= 100
NaN
f2 (a[55](10.1) , a[49](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[49](hello) )= 100
20
f1 (a[55](10.1) , a[50](+0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[50](+0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[50](+0) )= 100
20
f1 (a[55](10.1) , a[51](-0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[51](-0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[51](-0) )= 100
20
f1 (a[55](10.1) , a[52](0) )= 100
18.547272727272723
f2 (a[55](10.1) , a[52](0) )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[52](0) )= 100
20
f1 (a[55](10.1) , a[53](1) )= 100
20.383636363636363
f2 (a[55](10.1) , a[53](1) )= 112.11
1.1818181818181818
20
20
18.363636363636363
100 101
f3 (a[55](10.1) , a[53](1) )= 100
20
f1 (a[55](10.1) , a[54](10.0) )= 100
36.91090909090909
f2 (a[55](10.1) , a[54](10.0) )= 203.01000000000002
28.18181818181818
20
20
200
100 1100
f3 (a[55](10.1) , a[54](10.0) )= 100
20
f1 (a[55](10.1) , a[55](10.1) )= 100
38.94927272727273
f2 (a[55](10.1) , a[55](10.1) )= 204.01999999999998
28.647272727272725
20
20
202.18363636363634
100 1112.01
f3 (a[55](10.1) , a[55](10.1) )= 100
20
f1 (a[55](10.1) , a[56]() )= 100
18.547272727272723
f2 (a[55](10.1) , a[56]() )= 102.00999999999999
0
20
20
0
100 0
f3 (a[55](10.1) , a[56]() )= 100
20
f1 (a[55](10.1) , a[57](hello) )= 100
NaN
f2 (a[55](10.1) , a[57](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[57](hello) )= 100
20
f1 (a[55](10.1) , a[58](hello) )= 100
NaN
f2 (a[55](10.1) , a[58](hello) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[58](hello) )= 100
20
f1 (a[55](10.1) , a[59]([object Object]) )= 100
NaN
f2 (a[55](10.1) , a[59]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[59]([object Object]) )= 100
20
f1 (a[55](10.1) , a[60](1,2,3) )= 100
NaN
f2 (a[55](10.1) , a[60](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[60](1,2,3) )= 100
20
f1 (a[55](10.1) , a[61]([object Object]) )= 100
NaN
f2 (a[55](10.1) , a[61]([object Object]) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[61]([object Object]) )= 100
20
f1 (a[55](10.1) , a[62](1,2,3) )= 100
NaN
f2 (a[55](10.1) , a[62](1,2,3) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[62](1,2,3) )= 100
20
f1 (a[55](10.1) , a[63](function foo() {}) )= 100
NaN
f2 (a[55](10.1) , a[63](function foo() {}) )= NaN
NaN
20
20
NaN
100 NaN
f3 (a[55](10.1) , a[63](function foo() {}) )= 100
0
f1 (a[56]() , a[0](undefined) )= 0
NaN
f2 (a[56]() , a[0](undefined) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[56]() , a[0](undefined) )= 0
0
f1 (a[56]() , a[1](null) )= 0
0
f2 (a[56]() , a[1](null) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[1](null) )= 0
0
f1 (a[56]() , a[2](true) )= 0
0
f2 (a[56]() , a[2](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[2](true) )= 0
0
f1 (a[56]() , a[3](false) )= 0
0
f2 (a[56]() , a[3](false) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[3](false) )= 0
0
f1 (a[56]() , a[4](true) )= 0
0
f2 (a[56]() , a[4](true) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[4](true) )= 0
0
f1 (a[56]() , a[5](false) )= 0
0
f2 (a[56]() , a[5](false) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[5](false) )= 0
0
f1 (a[56]() , a[6](NaN) )= 0
NaN
f2 (a[56]() , a[6](NaN) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[56]() , a[6](NaN) )= 0
0
f1 (a[56]() , a[7](0) )= 0
0
f2 (a[56]() , a[7](0) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[7](0) )= 0
0
f1 (a[56]() , a[8](0) )= 0
0
f2 (a[56]() , a[8](0) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[8](0) )= 0
0
f1 (a[56]() , a[9](0) )= 0
0
f2 (a[56]() , a[9](0) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[9](0) )= 0
0
f1 (a[56]() , a[10](1) )= 0
0
f2 (a[56]() , a[10](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[10](1) )= 0
0
f1 (a[56]() , a[11](10) )= 0
0
f2 (a[56]() , a[11](10) )= 0
28.18181818181818
0
0
18.18181818181818
0 100
f3 (a[56]() , a[11](10) )= 0
0
f1 (a[56]() , a[12](10.1) )= 0
0
f2 (a[56]() , a[12](10.1) )= 0
28.647272727272725
0
0
18.547272727272723
0 102.00999999999999
f3 (a[56]() , a[12](10.1) )= 0
0
f1 (a[56]() , a[13](-1) )= 0
0
f2 (a[56]() , a[13](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[13](-1) )= 0
0
f1 (a[56]() , a[14](-5) )= 0
0
f2 (a[56]() , a[14](-5) )= 0
0
0
4.545454545454545
0 25
f3 (a[56]() , a[14](-5) )= 0
0
f1 (a[56]() , a[15](5) )= 0
0
f2 (a[56]() , a[15](5) )= 0
9.545454545454545
0
0
4.545454545454545
0 25
f3 (a[56]() , a[15](5) )= 0
0
f1 (a[56]() , a[16](124) )= 0
0
f2 (a[56]() , a[16](124) )= 0
2919.636363636364
0
0
2795.636363636364
0 15376
f3 (a[56]() , a[16](124) )= 0
0
f1 (a[56]() , a[17](248) )= 0
0
f2 (a[56]() , a[17](248) )= 0
11430.545454545455
0
0
11182.545454545455
0 61504
f3 (a[56]() , a[17](248) )= 0
0
f1 (a[56]() , a[18](654) )= 0
0
f2 (a[56]() , a[18](654) )= 0
78420.54545454545
0
0
77766.54545454545
0 427716
f3 (a[56]() , a[18](654) )= 0
0
f1 (a[56]() , a[19](987) )= 0
0
f2 (a[56]() , a[19](987) )= 0
178108.63636363638
0
0
177121.63636363638
0 974169
f3 (a[56]() , a[19](987) )= 0
0
f1 (a[56]() , a[20](-1026) )= 0
0
f2 (a[56]() , a[20](-1026) )= 0
190369.63636363635
0
0
191395.63636363635
0 1052676
f3 (a[56]() , a[20](-1026) )= 0
0
f1 (a[56]() , a[21](98768.2546) )= 0
0
f2 (a[56]() , a[21](98768.2546) )= 0
1773765698.569222
0
0
1773666930.3146221
0 9755168116.730421
f3 (a[56]() , a[21](98768.2546) )= 0
0
f1 (a[56]() , a[22](-88754.15478) )= 0
0
f2 (a[56]() , a[22](-88754.15478) )= 0
1432147607.792892
0
0
1432236361.9476721
0 7877299990.712196
f3 (a[56]() , a[22](-88754.15478) )= 0
0
f1 (a[56]() , a[23](1) )= 0
0
f2 (a[56]() , a[23](1) )= 0
1.1818181818181818
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[23](1) )= 0
0
f1 (a[56]() , a[24](-1) )= 0
0
f2 (a[56]() , a[24](-1) )= 0
0
0
0.18181818181818182
0 1
f3 (a[56]() , a[24](-1) )= 0
0
f1 (a[56]() , a[25](0) )= 0
0
f2 (a[56]() , a[25](0) )= 0
0
0
0
0
0 0
f3 (a[56]() , a[25](0) )= 0
0
f1 (a[56]() , a[26](-2147483648) )= 0
0
f2 (a[56]() , a[26](-2147483648) )= 0
838488364839314200
0
0
838488366986797800
0 4611686018427388000
f3 (a[56]() , a[26](-2147483648) )= 0
0
f1 (a[56]() , a[27](2147483648) )= 0
0
f2 (a[56]() , a[27](2147483648) )= 0
838488369134281500
0
0
838488366986797800
0 4611686018427388000
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0
f1 (a[63](function foo() {}) , a[60](1,2,3) )= 0
NaN
f2 (a[63](function foo() {}) , a[60](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[63](function foo() {}) , a[60](1,2,3) )= 0
0
f1 (a[63](function foo() {}) , a[61]([object Object]) )= 0
NaN
f2 (a[63](function foo() {}) , a[61]([object Object]) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[63](function foo() {}) , a[61]([object Object]) )= 0
0
f1 (a[63](function foo() {}) , a[62](1,2,3) )= 0
NaN
f2 (a[63](function foo() {}) , a[62](1,2,3) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[63](function foo() {}) , a[62](1,2,3) )= 0
0
f1 (a[63](function foo() {}) , a[63](function foo() {}) )= 0
NaN
f2 (a[63](function foo() {}) , a[63](function foo() {}) )= NaN
NaN
0
0
NaN
0 NaN
f3 (a[63](function foo() {}) , a[63](function foo() {}) )= 0