📄 specfunc.dat
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Values of Special Functions in format x,F(x) or x,y,F(x,y)
Modified from 'Numerical Recipes' file FNCVAL.DAT:
* Function values computed to 20 digits with Maple
* Gamma values for negative arguments corrected
* Some values modified or added
----------------------------------------------------------
Gamma Function
20 Values
1.0 1
1.2 0.91816874239976061064
1.4 0.88726381750307528922
1.6 0.89351534928769026144
1.8 0.93138377098024269891
2.0 1
0.2 4.5908437119988030532
0.4 2.2181595437576882231
0.6 1.4891922488128171024
0.8 1.1642297137253033736
-0.2 -5.8211485686265168682
-0.4 -3.7229806220320427560
-0.6 -3.6969325729294803718
-0.8 -5.7385546399985038165
10.0 362880
15.0 87178291200
20.0 121645100408832000
25.0 620448401733239439360000
30.0 8841761993739701954543616000000
34.0 8683317618811886495518194401280000000
N-factorial
20 Values
1 1
2 2
3 6
4 24
5 120
6 720
7 5040
8 40320
9 362880
10 3628800
11 39916800
12 479001600
13 6227020800
14 87178291200
15 1307674368000
17 355687428096000
20 2432902008176640000
25 15511210043330985984000000
30 265252859812191058636308480000000
33 8683317618811886495518194401280000000
Binomial Coefficients
20 Values
1 0 1
6 1 6
6 3 20
6 5 6
15 1 15
15 3 455
15 5 3003
15 7 6435
15 9 5005
15 11 1365
15 13 105
25 1 25
25 3 2300
25 5 53130
25 7 480700
25 9 2042975
25 11 4457400
25 13 5200300
25 15 3268760
25 17 1081575
Beta Function
15 Values
1.0 1.0 1
0.2 1.0 5
1.0 0.2 5
0.4 1.0 2.5
1.0 0.4 2.5
0.6 1.0 1.6666666666666666667
0.8 1.0 1.25
6.0 6.0 0.36075036075036075036E-3
6.0 5.0 0.79365079365079365079E-3
6.0 4.0 0.19841269841269841270E-2
6.0 3.0 0.59523809523809523810E-2
6.0 2.0 0.23809523809523809524E-1
7.0 7.0 0.83250083250083250083E-4
5.0 5.0 0.15873015873015873016E-2
4.0 4.0 0.71428571428571428571E-2
3.0 3.0 0.33333333333333333333E-1
2.0 2.0 0.16666666666666666667
Incomplete Gamma Function
20 Values
0.1 3.1622777E-02 0.74202633011827339557
0.1 3.1622777E-01 0.91197528812705340681
0.1 1.5811388 0.98989551656285465826
0.5 7.0710678E-02 0.29312793904634159044
0.5 7.0710678E-01 0.76564182421767055865
0.5 3.5355339 0.99216614455672814238
1.0 0.1000000 0.95162581964040426836E-1
1.0 1.0000000 0.63212055882855767840
1.0 5.0000000 0.99326205300091453290
1.1 1.0488088E-01 0.75747068686894339977E-1
1.1 1.0488088 0.60764566862795065345
1.1 5.2440442 0.99334248219419093387
2.0 1.4142136E-01 0.91053600382570441494E-2
2.0 1.4142136 0.41306429542590613092
2.0 7.0710678 0.99314503457159137928
6.0 2.4494897 0.38731816134312812698E-1
6.0 12.247449 0.98259366477918572616
11.0 16.583124 0.94042672794109771838
26.0 25.495098 0.48638661722196682228
41.0 44.821870 0.73597093301452448249
Error Function
20 Values
0.1 0.11246291601828489220
0.2 0.22270258921047845414
0.3 0.32862675945912742764
0.4 0.42839235504666845510
0.5 0.52049987781304653768
0.6 0.60385609084792592256
0.7 0.67780119383741847298
0.8 0.74210096470766048617
0.9 0.79690821242283212852
1.0 0.84270079294971486934
1.1 0.88020506957408169977
1.2 0.91031397822963538024
1.3 0.93400794494065243660
1.4 0.95228511976264881052
1.5 0.96610514647531072707
1.6 0.97634838334464400777
1.7 0.98379045859077456363
1.8 0.98909050163573071418
1.9 0.99279042923525746995
2.0 0.99532226501895273416
Incomplete Beta Function
20 Values
0.5 0.5 0.01 0.63768560858519847915E-1
0.5 0.5 0.10 0.20483276469913345164
0.5 0.5 1.00 1
1.0 0.5 0.01 0.50125628933800452655E-2
1.0 0.5 0.10 0.51316701949486200400E-1
1.0 0.5 1.00 1
1.0 1.0 0.5 0.5
5.0 5.0 0.5 0.5
10.0 0.5 0.9 0.15164090963470992063
10.0 5.0 0.5 0.89782714843750000000E-1
10.0 5.0 1.0 1
10.0 10.0 0.5 0.5
20.0 5.0 0.8 0.45987732975757912179
20.0 10.0 0.6 0.21468161023717389333
20.0 10.0 0.8 0.95073648269578749938
20.0 20.0 0.5 0.5
20.0 20.0 0.6 0.89794136871059179403
30.0 10.0 0.7 0.22412974918083661378
30.0 10.0 0.8 0.75864054871920859442
30.0 20.0 0.7 0.93001290669949261326
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