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lib-r-math.js - npm Package Compare versions

Comparing version 1.0.13 to 1.0.14

legacy-c-code/bd0.c

364

lib/_general.ts

@@ -0,1 +1,49 @@

// find more constants of the kind M_XX_XX here
// https://svn.r-project.org/R/trunk/src/include/Rmath.h0.in
/*
WHY DO WE USE CUSTOM ROUND INSTEAD OF Javascript "Math.round" ?
https://developer.mozilla.org/en/docs/Web/JavaScript/Reference/Global_Objects/Math/round
Note that this differs from many languages' round() functions, which often round this case to the next integer away from zero, instead (giving a different result in the case of negative numbers with a fractional part of exactly 0.5).
*/
export const sqr = (x: number) => x * x;
export const ceil = Math.ceil;
export const trunc = Math.trunc;
export const log10 = Math.log10;
export const LONG_MAX = Number.MAX_SAFE_INTEGER;
export const DBL_MAX_10_EXP = Math.log10(Number.MAX_VALUE);
export const MAX_DIGITS = DBL_MAX_10_EXP;
export const INT_MAX = Number.MAX_SAFE_INTEGER;
export const INT_MIN = Number.MIN_SAFE_INTEGER;
export function rround(x: number) {
if (x < 0) {
return trunc(x - 0.5);
}
return trunc(x + 0.5);
}
/*
nearbyint is C99, so all platforms should have it (and AFAIK, all do)
*/
export const DBL_MANT_DIG = 18;
export const FLT_MANT_DIG = DBL_MANT_DIG;
export const M_LN2 = 0.693147180559945309417232121458; /* ln(2) */
export const M_1_SQRT_2PI = 0.398942280401432677939946059934;
export const nearbyint = rround;
export const R_forceint = nearbyint;
export const R_rint = nearbyint;
export const M_2PI = 6.283185307179586476925286766559;
export const M_LN_2PI = 1.837877066409345483560659472811;
export const sqrt = Math.sqrt;

@@ -6,13 +54,10 @@ export const DBL_EPSILON = 1E-16; //true for javascript, this was tested

export const exp = Math.exp;
export const rtnsig_BESS = 1e-4;
export const enten_BESS = 1e308;
export const xlrg_BESS_IJ = 1e5;
export const enmten_BESS = 8.9e-308;
export const isInteger = Number.isInteger;
export const sin = Math.sin;
export const cos = Math.cos;
export const pow = Math.pow;
export const ensig_BESS = 1e16;
export const M_1_PI = 1.0 / Math.PI;
export const sqxmin_BESS_K = 1.49e-154;
export const xmax_BESS_K = 705.342;/* maximal x for UNscaled answer */
export const R_FINITE = (x: number) => Number.isFinite(x);

@@ -22,8 +67,8 @@ export const NaN = Number.NaN;

export const DBL_MIN = FLT_MIN;
export const xlrg_BESS_Y = 1e8;
export const log = Math.log;
export const ISNAN = Number.isNaN;
export const thresh_BESS_Y = 16.;
export const M_eps_sinc = 2.149e-8;
export const ML_NAN = NaN;
export const round = Math.round;
export const ML_POSINF = Number.POSITIVE_INFINITY;

@@ -33,9 +78,45 @@ export const ML_NEGINF = Number.NEGATIVE_INFINITY;

export const M_PI_2 = Math.PI / 2;
export const M_LN_SQRT_PI = 0.5723649429247; // log(sqrt(pi))
export const M_LN_SQRT_2PI = 0.918938533204672741780329736406; // log(sqrt(2*pi))
export const M_LN_SQRT_PId2 = 0.225791352644727432363097614947; // log(sqrt(pi/2))
export const R_D__0 = (log: boolean) => { return log ? ML_NEGINF : 0.0; };
export const R_D__1 = (log_p: boolean) => {
return log_p ? 0. : 1.0;
};
export const R_D__0 = (log: boolean): number => {
return log ? ML_NEGINF : 0.0;
};
export function R_P_bounds_01(lower_tail: boolean, log_p: boolean, x: number, x_min: number, x_max: number): number | undefined {
if (x <= x_min) return R_DT_0(lower_tail, log_p);
if (x >= x_max) return R_DT_1(lower_tail, log_p);
return undefined;
}
export const R_DT_0 = (lower_tail: boolean,log_p: boolean): number => {
return lower_tail ? R_D__0(log_p) : R_D__1(log_p);
};
export const R_DT_1 = (lower_tail: boolean, log_p: boolean): number => {
return lower_tail ? R_D__1(log_p) : R_D__0(log_p);
};
export const R_D_val = (log_p: boolean, x: number) => {
return (log_p ? log(x) : (x));
};
export const R_D_exp = (log_p: boolean, x: number): number => {
return (log_p ? (x) : exp(x));
/* exp(x) */
}
export const floor = Math.floor;
export const trunc = Math.trunc;
export const M_SQRT_2dPI = 0.797884560802865355879892119869; // sqrt(2/pi)
export const R_D_exp = (x: any, logP: any) => { return !!logP ? (x) : Math.exp(x); }; /* exp(x) */
export const M_LOG10_2 = 0.301029995663981195213738894724;
export enum ME {

@@ -94,5 +175,13 @@ ME_NONE = 0, // no error

return ML_NAN;
}
export function R_D_nonint_check(log: boolean, x: number) {
if (R_nonint(x)) {
MATHLIB_WARNING('non-integer x = %f', x);
return R_D__0(log);
}
return undefined;
}
export function fabs(x: number) {

@@ -106,3 +195,3 @@ return (x < 0 ? -x : x);

export function fmax2(x: number, y: number) {
export function fmax2(x: number, y: number): number {
if (ISNAN(x) || ISNAN(y)) {

@@ -112,2 +201,247 @@ return x + y;

return (x < y) ? y : x;
}
}
export function fmin2(x: number, y: number): number {
if (ISNAN(x) || ISNAN(y)) {
return x + y;
}
return (x < y) ? x : y;
}
export function isOdd(k: number) {
return (floor(k) % 2) === 1;
}
export function Rf_d1mach(i: number): number {
switch (i) {
case 1: return DBL_MIN;
case 2: return DBL_MAX;
case 3: /* = FLT_RADIX ^ - DBL_MANT_DIG
for IEEE: = 2^-53 = 1.110223e-16 = .5*DBL_EPSILON */
return 0.5 * DBL_EPSILON;
case 4: /* = FLT_RADIX ^ (1- DBL_MANT_DIG) =
for IEEE: = 2^-52 = DBL_EPSILON */
return DBL_EPSILON;
case 5: return M_LOG10_2;
default: return 0.0;
}
}
export function dF77_NAME(i: number): number {
return Rf_d1mach(i);
}
export function R_D_negInonint(x: number) {
return x < 0.0 || R_nonint(x);
}
export function R_nonint(x: number) {
return (fabs((x) - R_forceint(x)) > 1e-7 * fmax2(1., fabs(x)))
}
export function R_D_fexp(give_log: boolean, f: number, x: number): number {
return (give_log ? -0.5 * log(f) + (x) : exp(x) / sqrt(f));
}
/** bessel section */
/** bessel section */
/** bessel section */
export const nsig_BESS = 16;
export const ensig_BESS = 1e16;
export const rtnsig_BESS = 1e-4;
export const enmten_BESS = 8.9e-308;
export const enten_BESS = 1e308;
export const exparg_BESS = 709.;
export const xlrg_BESS_IJ = 1e5;
export const xlrg_BESS_Y = 1e8;
export const thresh_BESS_Y = 16.;
export const xmax_BESS_K = 705.342/* maximal x for UNscaled answer */
/* sqrt(DBL_MIN) = 1.491668e-154 */
export const sqxmin_BESS_K = 1.49e-154;
/* x < eps_sinc <==> sin(x)/x == 1 (particularly "==>");
Linux (around 2001-02) gives 2.14946906753213e-08
Solaris 2.5.1 gives 2.14911933289084e-08
*/
export const M_eps_sinc = 2.149e-8;
export function R_pow_di(x: number, n: number) {
let pow: number = 1.0;
if (ISNAN(x)) return x;
if (n != 0) {
if (!R_FINITE(x)) return R_pow(x, n);
if (n < 0) { n = -n; x = 1 / x; }
for (; ;) {
if (n & 1) pow *= x;
if (n >>= 1) x *= x; else break;
}
}
return pow;
}
export function R_pow(x: number, y: number): number { /* = x ^ y */
/* squaring is the most common of the specially handled cases so
check for it first. */
if (y == 2.0)
return x * x;
if (x == 1. || y == 0.)
return (1.);
if (x == 0.) {
if (y > 0.) return (0.);
else if (y < 0) return (ML_POSINF);
else return (y); /* NA or NaN, we assert */
}
if (R_FINITE(x) && R_FINITE(y)) {
/* There was a special case for y == 0.5 here, but
gcc 4.3.0 -g -O2 mis-compiled it. Showed up with
100^0.5 as 3.162278, example(pbirthday) failed. */
return pow(x, y);
}
if (ISNAN(x) || ISNAN(y))
return (x + y);
if (!R_FINITE(x)) {
if (x > 0) /* Inf ^ y */
return (y < 0.) ? 0. : ML_POSINF;
else { /* (-Inf) ^ y */
if (R_FINITE(y) && y == floor(y)) /* (-Inf) ^ n */
return (y < 0.) ? 0. : (myfmod(y, 2.) ? x : -x);
}
}
if (!R_FINITE(y)) {
if (x >= 0) {
if (y > 0) /* y == +Inf */
return (x >= 1) ? R_PosInf : 0.;
else /* y == -Inf */
return (x < 1) ? R_PosInf : 0.;
}
}
return NaN; // all other cases: (-Inf)^{+-Inf, non-int}; (neg)^{+-Inf}
}
export const R_finite = (x: number) => !Number.isFinite(x);
/* C++ math header undefines any isnan macro. This file
doesn't get C++ headers and so is safe. */
export const R_isnancpp = (x: number) => ISNAN(x);
export function myfmod(x1: number, x2: number) {
let q = x1 / x2;
return x1 - floor(q) * x2;
}
export function R_powV(x: number, y: number): number /* = x ^ y */ {
if (x == 1. || y == 0.)
return (1.);
if (x == 0.) {
if (y > 0.) return (0.);
/* y < 0 */return (ML_POSINF);
}
if (R_FINITE(x) && R_FINITE(y))
return (pow(x, y));
if (ISNAN(x) || ISNAN(y)) {
return (x + y);
}
if (!R_FINITE(x)) {
if (x > 0) /* Inf ^ y */
return ((y < 0.) ? 0. : ML_POSINF);
else { /* (-Inf) ^ y */
if (R_FINITE(y) && y == floor(y)) /* (-Inf) ^ n */
return ((y < 0.) ? 0. : (myfmod(y, 2.) ? x : -x));
}
}
if (!R_FINITE(y)) {
if (x >= 0) {
if (y > 0) /* y == +Inf */
return ((x >= 1) ? ML_POSINF : 0.);
else /* y == -Inf */
return ((x < 1) ? ML_POSINF : 0.);
}
}
return (ML_NAN); /* all other cases: (-Inf)^{+-Inf,
non-int}; (neg)^{+-Inf} */
}
export const NA_REAL = ML_NAN;
export const R_PosInf = ML_POSINF;
export const R_NegInf = ML_NEGINF;
export function REprintf(fmt: string, ...args: any[]) {
let args2 = Array.from(args);//.slice(1);
console.error.call(console.error, fmt, args2);
}
// return x * Math.pow(2,y)
export function ldexp(x: number, y: number): number {
if (ISNAN(x) || ISNAN(y)) {
return (x + y);
}
if (!R_FINITE(x) || !R_FINITE(y)) {
return ML_POSINF;
}
return x * Math.pow(2, y);
}
export const FLT_RADIX = 2;
export const CHAR_BIT = 8;
export const DBL_MAX_EXP = Math.log2(Number.MAX_VALUE);
export const DBL_MIN_EXP = Math.log2(Number.MIN_VALUE);
export const FLT_MAX_EXP = DBL_MAX_EXP;
export const FLT_MIN_EXP = DBL_MIN_EXP;
export const sizeofInt = 4 * Math.ceil(Math.log(Number.MAX_SAFE_INTEGER) / Math.log(2) / 4 / CHAR_BIT);
export function Rf_i1mach(i: number): number {
switch (i) {
case 1: return 5;
case 2: return 6;
case 3: return 0;
case 4: return 0;
case 5: return CHAR_BIT * sizeofInt;
case 6: return sizeofInt;
case 7: return 2;
case 8: return CHAR_BIT * sizeofInt - 1;
case 9: return INT_MAX;
case 10: return FLT_RADIX;
case 11: return FLT_MANT_DIG;
case 12: return FLT_MIN_EXP;
case 13: return FLT_MAX_EXP;
case 14: return DBL_MANT_DIG;
case 15: return DBL_MIN_EXP;
case 16: return DBL_MAX_EXP;
default: return 0;
}
}
export function iF77_NAME(i: number) {
return Rf_i1mach(i);
}

@@ -0,0 +0,0 @@ // email from George Marsaglia

@@ -0,0 +0,0 @@ //park node crypto in diff namespace

@@ -0,0 +0,0 @@ /*

3

lib/bessel_j.ts

@@ -76,5 +76,2 @@ /*

// unused now from R

@@ -81,0 +78,0 @@ function bessel_j(x: number, alpha: number): number {

@@ -0,0 +0,0 @@ /*

@@ -0,0 +0,0 @@ /*

@@ -47,13 +47,21 @@ /*

import {ISNAN, R_FINITE, ML_POSINF,ML_ERR_return_NAN, ML_ERROR, ME} from "./_general"
import {gammafn} from "./gamma"
import { lbeta } from "./lbeta"
import {
ISNAN,
R_FINITE,
ML_POSINF,
ML_ERR_return_NAN,
ML_ERROR,
ME
} from './_general';
import { gammafn } from './gamma_fn';
import { lbeta } from './lbeta';
//const xmin = - 170.5674972726612;
const xmax = 171.61447887182298;
const xmax = 171.61447887182298;
const lnsml = - 708.39641853226412;
export function beta(a:number, b:number):number {
export function beta(a: number, b: number): number {
/*#ifdef NOMORE_FOR_THREADS

@@ -74,3 +82,3 @@ static double xmin, xmax = 0;//-> typically = 171.61447887 for IEEE

if (ISNAN(a) || ISNAN(b)) return a + b;
if (a < 0 || b < 0)

@@ -92,3 +100,3 @@ return ML_ERR_return_NAN()

} else {
let val:number = lbeta(a, b);
let val: number = lbeta(a, b);
// underflow to 0 is not harmful per se; exp(-999) also gives no warning

@@ -163,2 +171,2 @@ //#ifndef IEEE_754

}
*/
*/

@@ -52,4 +52,6 @@ /*

import { fabs, NaN } from "./_general"
import { NaN, fabs } from './_general';
export function chebyshev_init(dos: number[], nos: number, eta: number): number {

@@ -79,3 +81,6 @@ let i: number;

let b0: number, b1: number, b2: number, twox: number;
let b0: number;
let b1: number;
let b2: number;
let twox: number;
let i: number;

@@ -82,0 +87,0 @@

@@ -0,0 +0,0 @@ /*

@@ -0,0 +0,0 @@ /*

@@ -0,0 +0,0 @@ /*

/*
* AUTHOR
* Jacob Bogers, jkfbogers@gmail.com
* March 2, 2017
*
* ORIGINAL C-CODE AUTHOR (R Project)
* Mathlib : A C Library of Special Functions
* Copyright (C) 1998 Ross Ihaka
* Copyright (C) 2000-12 The R Core Team
* Copyright (C) 2003 The R Foundation
* Copyright (C) 2000-2013 The R Core Team
* Copyright (C) 2002-2004 The R Foundation
*

@@ -36,18 +41,28 @@ * This program is free software; you can redistribute it and/or modify

import { ISNAN, R_FINITE, ML_POSINF, ML_ERR_return_NAN, ML_NEGINF, M_LN_SQRT_2PI } from './_general';
import {
ISNAN,
R_FINITE,
ML_POSINF,
ML_ERR_return_NAN,
ML_NEGINF,
M_LN_SQRT_2PI
} from './_general';
import { lgammacor } from './lgammacor';
import { lgammafn } from './lgamma';
import { gammafn } from './gamma';
import { lgammafn } from './lgamma_fn';
import { gammafn } from './gamma_fn';
export function lbeta(a: number, b: number): number {
let corr: number, p: number, q: number;
let corr: number;
let p: number;
let q: number;
//#ifdef IEEE_754
if (ISNAN(a) || ISNAN(b))
return a + b;
//#endif
p = q = a;
if (b < p) p = b;// := min(a,b)
if (b > q) q = b;// := max(a,b)
if (b < p) p = b; // := min(a,b)
if (b > q) q = b; // := max(a,b)

@@ -57,3 +72,3 @@ // both arguments must be >= 0

return ML_ERR_return_NAN();
else if (p == 0) {
else if (p === 0) {
return ML_POSINF;

@@ -134,2 +149,2 @@ }

}
*/
*/

@@ -52,3 +52,3 @@ /*

import { ME, ML_ERROR, ML_ERR_return_NAN } from './_general'
import { ME, ML_ERROR, ML_ERR_return_NAN } from './_general';
import { chebyshev_eval } from './chebyshev';

@@ -74,5 +74,5 @@

const nalgm = 5
const xbig = 94906265.62425156
const xmax = 3.745194030963158e306
const nalgm = 5;
const xbig = 94906265.62425156;
const xmax = 3.745194030963158e306;

@@ -88,3 +88,3 @@ export function lgammacor(x: number) {

if (x < 10)
return ML_ERR_return_NAN()
return ML_ERR_return_NAN();
else if (x >= xmax) {

@@ -145,2 +145,2 @@ ML_ERROR(ME.ME_UNDERFLOW, 'lgammacor');

}
*/
*/

@@ -0,0 +0,0 @@ /*

@@ -0,0 +0,0 @@ /* AUTHOR

@@ -43,3 +43,3 @@ /*

import {M_LN_SQRT_2PI} from './_general';
import {lgammafn} from './lgamma';
import {lgammafn} from './lgamma_fn';

@@ -46,0 +46,0 @@ const sferr_halves: number[] = [

{
"name": "lib-r-math.js",
"version": "1.0.13",
"version": "1.0.14",
"description": "Javascript Pure Implementation of Statistical R \"core\" numerical libRmath.so",

@@ -20,3 +20,6 @@ "main": "index.js",

"distribution",
"statistic"
"statistic",
"special functions",
"bessel function",
"data science"
],

@@ -23,0 +26,0 @@ "author": "Jacob Bogers",

@@ -20,2 +20,32 @@ # libRmath.js

|------------------|--------------------|-------------|--------------------|
| Toms708.java | ./lib/Toms708.ts | 14 March 2017 | from Java Version James Curran (j.curran@auckland.ac.nz) (Java version) |
| pbeta.c | ./lib/pbeta.ts | 14 March 2017 | beta distribution function |
| pnorm.c| ./lib/pnorm.ts | 9 March 2017 | Normal distribution function |
| gammalims.c | ./lib/gammalims.ts | 5 march 2017 | calculates legal bounds of gamme_fn|
| fround.c | ./lib/fround.ts | 5 march 2017 | rounds off to a set number of digites |
| fprec.c | ./lib/fprec.ts | 4 march 2017 | Returns the value of x rounded to "digits" significant |
| expm1.c | ./lib/expm1.ts | 4 march 2017 | Compute the Exponential minus 1 |
| dweibull.c | ./lib/dweibull.ts | 4 march 2017 | The density function of the Weibull distribution.|
| dt.c | ./lib/dt.ts| 4 March 2017 | The t density |
| dpois.c | ./lib/dpois.ts | 4 March 2017 | dpois() computes the Poisson probability lb^x exp(-lb) / x! |
| dnchisq.c | ./lib/dnchisq.ts | The density of the noncentral chi-squared distribution with "df" |
| dnt.c | ./lib/dnt.ts| 4 March 2017 | Computes the density of the noncentral beta distribution with |
| dnorm.c | ./lib/dnorm.ts | 25 feb 2017 | Compute the density of the normal distribution. |
| dnf.c | ./lib/dnt.ts | 25 feb 2017 | The density function of the non-central F distribution |
| dnbinom.c | ./lib/dnbinom.ts | 25 feb 2017 | Computes the negative binomial distribution. |
| dlogis.c | ./lib/dlogis.ts | 4 March 2017 | not sure what it does |
| dlnorm.c | ./lib/dlnorm.ts |4 March 2017|The density of the lognormal distribution.|
| dhyper.c | ./lib/dhyper.ts | 4 March 2017 | The hypergeometric probability |
| dgeom.c | ./lib/dgeom.ts | 4 March 2017 | Computes the geometric probabilities, Pr(X=x) = p(1-p)^x. |
| dnbeta.c | ./lib/dnbeta.ts | 4 March 2017 | Computes the density of the noncentral beta distribution with |
| pgamma.c | ./lib/pgamme.ts | 9 March 2017 | This function computes the distribution function for the gamma distribution |
| dgamma.c | ./lib/dgamma.ts | 27 feb 2017 | Computes the density of the gamma distribution |
| lbeta.c | ./lib/lbeta.ts | March 2 2017 | This function returns the value of the log beta function.|
| C99 gamma function | ./lib/c99_gamma.ts | 25 feb 2017 | added C99 gamma and lgamma, |
|dnbinom.c | ./lib/dnbinom.ts | 25 feb 2017 | negative binomial distribution.
|dbeta.c | ./lib/dbeta.ts | 25 feb 2017 | R "dbeta" beta distribution function |
|dbinom.c | ./lib/dbinom.ts | 25 feb 2017 | probability mass function of binomial distribution |
|log1p.c | ./lib/log1p.ts | 25 feb 2017| calculate log(1+x) for small value of x|
|choose.c | choose.ts | 21 feb 2017 | R "choose" function, C(n,k) binomial coefficients |
|gamma_cody.c | gamme_cody.ts| 19 feb 2017| GAMMA function using algo of W. J. Cody, |

@@ -30,8 +60,8 @@ |bessel_i.c | bessel_i.ts | 19 feb 2017 | besseli |

|runif.c | ./runif.ts| 4-feb-2017 | implemented 3 RNG and native browser/node agnostic 64 RNG map to floating number |
|bd0.c | ./lib/bd0.ts |23-jan-2017 | hidden, used by modules dbinom.c ,dpois.c dt.c |
|bd0.c | ./lib/bd0.ts |23-jan-2017 | hidden, used by modules dbinom.c ,dpois.c dt.c |
|beta.c |./lib/beta.ts | 23-jan-2017 | [beta](https://en.wikipedia.org/wiki/Beta_function) |
|chebyshev.c | ./lib/chebyshev.ts | 23-jan-2017 | chebyshev\_init , chebyshev\_eval |
|cospi.c | ./lib/cospi.ts | 23-jan-2017 | cospi, sinpi, tanpi |
|gamma.c |./lib/gamma.ts | 23-jan-2017 | [gammafn] gamme function(https://en.wikipedia.org/wiki/Gamma_function) |
|lgamma.c | ./lib/lgamma.ts | 23-jan-2017 | logarithmic gamma [lgammafn](https://en.wikipedia.org/wiki/Gamma_function) |
|gamma.c |./lib/gamma_fn.ts | 23-jan-2017 | [gammafn] gamme function(https://en.wikipedia.org/wiki/Gamma_function) |
|lgamma.c | ./lib/lgamma_fn.ts | 23-jan-2017 | logarithmic gamma [lgammafn](https://en.wikipedia.org/wiki/Gamma_function) |
|lgammacor.c |./lib/lgammecor.ts | 23-jan-2017 | lgammacor |

@@ -50,9 +80,9 @@ |stirlerr.c | ./lib/stirlerr | 23-jan-2017 | Computes the log of the error term in Stirling's formula ( _stirlerr_ ) |

bessel_y.c | done | no | R "bessely" gives the Bessel function of the second kind . |
beta.c |done ./lib/beta.ts | no | [beta](https://en.wikipedia.org/wiki/Beta_function) |
beta.c |done | no | [beta](https://en.wikipedia.org/wiki/Beta_function) |
chebyshev.c | done ./lib/chebyshev.ts | no | chebyshev\_init , chebyshev\_eval |
choose.c |TODO | | |
choose.c |done | no | R "choose" function, C(n,k) binomial coefficients |
cospi.c | done ./lib/cospi.ts | no| cospi, sinpi, tanpi |
d1mach.c |TODO | | |
dbeta.c | TODO | | |
dbinom.c | TODO| | |
d1mach.c |done | no | included in ./_general.ts |
dbeta.c | done | no | distribution function of beta |
dbinom.c | done | no | probability mass function of binomial distribution |
dcauchy.c | TODO| | |

@@ -62,36 +92,36 @@ dchisq.c | TODO| | |

df.c | TODO| | |
dgamma.c | TODO| | |
dgeom.c |TODO | | |
dhyper.c |TODO | | |
dgamma.c | done| no | Computes the density of the gamma distribution, |
dgeom.c |done |no | Computes the geometric probabilities, Pr(X=x) = p(1-p)^x |
dhyper.c |done | no | The hypergeometric probability |
dlnorm.c |TODO | | |
dlogis.c | TODO| | |
dnbeta.c |TODO | | |
dnbinom.c |TODO | | |
dnbeta.c |done | no | Computes the density of the noncentral beta distribution with |
dnbinom.c |done | no | negative binomial probability prob mass function |
dnchisq.c |TODO | | |
dnf.c |TODO | | |
dnorm.c |TODO | | |
dnt.c |TODO | | |
dpois.c | TODO| | |
dt.c |TODO | | |
dnf.c |done | no | The density function of the non-central F distribution |
dnorm.c |done | no | Compute the density of the normal distribution. |
dnt.c |done | no | the non-central t density |
dpois.c | done| no | dpois() computes the Poisson probability lb^x exp(-lb) / x! |
dt.c |done | no | The t density |
dunif.c | done| no | R "dunif" function |
dweibull.c | TODO| | |
expm1.c |TODO | | |
dweibull.c | done| no | The density function of the Weibull distribution. |
expm1.c |done | no | Compute the Exponential minus 1 |
fmax2.c |TODO | | |
fmin2.c | TODO| | |
fprec.c |TODO | | |
fround.c |TODO | | |
fprec.c |done | no | Returns the value of x rounded to "digits" significant |
fround.c |done | no | fround function |
fsign.c |TODO | | |
ftrunc.c | TODO| | |
gamma.c |done ./lib/gamma.ts | no | [gammafn](https://en.wikipedia.org/wiki/Gamma_function) |
gamma.c |done ./lib/gamma_fn.ts | no | [gammafn](https://en.wikipedia.org/wiki/Gamma_function) |
gamma_cody.c | done| no | GAMMA function using algo of W. J. Cody, |
gammalims.c |TODO | | |
gammalims.c |done | no | calculates legal bounds of gamma_fn |
i1mach.c |TODO | | |
imax2.c |TODO | | |
imin2.c | TODO| | |
lbeta.c | TODO| | |
lgamma.c | done ./lib/lgamma.ts | no | logarithmic gamma [lgammafn](https://en.wikipedia.org/wiki/Gamma_function) |
lbeta.c | done| no | This function returns the value of the log beta function. |
lgamma.c | done ./lib/lgamma_fn.ts | no | logarithmic gamma [lgammafn](https://en.wikipedia.org/wiki/Gamma_function) |
lgammacor.c |done ./lib/lgammecor.ts | no | lgammacor |
log1p.c |TODO | | |
log1p.c | done | no | calculate log(1+x) with high accuracy for small x |
mlutils.c |TODO | | |
pbeta.c |TODO | | |
pbeta.c |done | no | pBeta distribution function |
pbinom.c |TODO | | |

@@ -102,3 +132,3 @@ pcauchy.c | TODO| | |

pf.c |TODO | | |
pgamma.c |TODO | | |
pgamma.c |done | no | This function computes the distribution function for the gamma distribution |
pgeom.c | TODO| | |

@@ -112,3 +142,3 @@ phyper.c |TODO | | |

pnf.c |TODO | | |
pnorm.c | TODO| | |
pnorm.c | done| no | normal distribution function |
pnt.c | TODO| | |

@@ -167,4 +197,4 @@ polygamma.c | TODO| | |

stirlerr.c | done ./lib/stirlerr | no | Computes the log of the error term in Stirling's formula ( _stirlerr_ ) |
toms708.c |TODO | | |
toms708.c |NAP | no | ported instead Java Version from James Curran (j.curran@auckland.ac.nz) (Java version) |
wilcox.c | TODO| | |

@@ -0,0 +0,0 @@ {

@@ -0,0 +0,0 @@ {

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