|
Normally_distributed_PSEUDO_random_number_270 = [
1.75284098166886
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0.0370971636332033
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0.497720278745478
0.923307183759727
1.12528063020717
0.352423054515431
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2.10340917800263
0.194760109074317
1.90864906892831
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0.343148763607131
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1.86969704711345
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0.411160230268003
1.06757393122218
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0.0556457454498049
0.937733858505973
1.09642728071468
1.19020066656527
1.05314725647594
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0.432800242387372
0.380245927240334
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0.670840375700427
0.120565781807911
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0.443620248447056
1.71388895985399
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1.40660078775896
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1.79179300348372
1.02429390698345
0.807893785789761
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0.692480387819795
0.333874472698830
0.0741943272664066
1.11085395546092
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2.46696138160802
0.768220430237585
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0.296777309065627
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2.92140163611476
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1.42824079987833
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0.306051599973927
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1.49316083623643
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0.454440254506741
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0.757400424177901
1.15413397969966
0.324600181790529
2.18131322163235
0.660020369640742
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0.627560351461689
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0.370971636332033
0.703300393879480
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0.185485818166017
0.102017199991309
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0.638380357521374
0.952160533252219
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0.724940405998848
0.981013882744710
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0.966587207998464
-0.157662945441114
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0.735760412058532
0.111291490899610
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0.222582981799220
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0.573460321163268
0.551820309043899
0.836747135282253
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1.27676071504275
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1.44988081199770
1.21184067868464
1.36332076352022
1.38496077563959
1.47152082411706
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-1.90864906892831
-1.36332076352022
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0.231857272707521
-0.627560351461689
-0.454440254506741
-1.42824079987833
-0.0370971636332033
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1.34168075140085
1.13970730495341
1.53644086047517
0.0185485818166017
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2.25921726526208
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0.250405854524122
0.616740345402005
-0.306051599973927
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0.176211527257716
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0.562640315103584
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0.605920339342321
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1.32004073928148
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0.00927429090830084
0.148388654532813
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0.213308690890919
0.259680145432423
0.287503018157326
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0.519360290864846
-0.324600181790529
-0.660020369640742
-0.213308690890919
0.421980236327688
0.851173810028498
-1.63598491622427
0.714120399939164
1.00986723223720
1.51480084835580
0.0834686181747075
0.465260260566425
1.23348069080401
0.649200363581058
0.0927429090830083
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0.361697345423732
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0.880027159520990
1.63598491622427
1.08200060596843
0.139114363624512
1.59703289440940
0.793467111043515
0.157662945441114
0.746580418118217
0.681660381760111
0.908880509013481
-1.19020066656527
-0.411160230268003
1.25512070292338
-1.59703289440940
0.400340224208319
-0.139114363624512
0.129840072716212
2.02550513437290
-1.53644086047517
-1.06757393122218
-1.79179300348372
0.0649200363581058
-0.465260260566425
];
请教:
在 Kendall Stuart 最优分组条件下,这组正态分布随机数的“卡方检验值, Chi-Square Test, Chi-Square Goodness of Fit Test”是多少?
This group of normally distributed random numbers seems to be better than the "true random numbers" generated by "physical devices". What is the Chi-Square Goodness of Fit Test of them under the Kendall Stuart's optimal grouping?
哪里有比上面的伪随机数更好的正态分布随机数?
相关链接:
[1] 2021-01-29,[擂台] 地球上最好的100个和270个正态分布随机数
http://blog.sciencenet.cn/blog-107667-1269582.html
[2] 2021-01-29,100个正态分布伪随机数 100 normally distributed PSEUDO random numbers
http://blog.sciencenet.cn/blog-107667-1269583.html
感谢您的指教!
感谢您指正以上任何错误!
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