= Math: cbrt, sqrt, pow, pow10, hypot, exp, expm1, log, log10, log1p, cos, cosh, sin, sinh, tan, tanh, acos, asin, acosh, asinh, atan, atanh, atan2, lgamma, erf, erfc, j0, j1, y0, y1, jn, yn: elementary functions of applied mathematics include "math.m"; math := load Math Math->PATH; cbrt, sqrt: fn(x: real): real; pow: fn(x, y: real): real; pow10: fn(p: int): real; hypot: fn(x, y: real): real; exp, expm1, log, log10, log1p: fn(x: real): real; cos, cosh, sin, sinh, tan, tanh: fn(x: real): real; acos, asin, acosh, asinh, atan, atanh: fn(x: real): real; atan2: fn(y, x: real) of real; lgamma: fn(x: real): (int,real); erf, erfc: fn(x: real): real; j0, j1, y0, y1: fn(x: real): real; jn, yn: fn(n: int, x: real): real; These routines implement the basic elementary functions ofapplied mathematics. Sqrt(x) computes the square root of x, cbrt(x) the cube root.Pow(x,y) computes x raised to the exponent y; pow10 raises 10to the integer power n. Hypot(x,y) computes sqrt(x*x+y*y). Exp(x) returns the exponential function of x, and expm1(x) isexp(x)-1. Log(x) returns the natural logarithm of x, while log10(x)returns the logarithm base 10 and log1p(x) returns the loga‐rithm of 1+x. The trigonometric functions use radians. The ranges of theinverse functions are: acos in [0,π]; asin in [-π/2,π/2];atan in [-π/2,π/2]; and atan2(y,x) = arctan(y/x) in [-π,π]; The gamma function is implemented by lgamma(x); the tuple itreturns, say (s,lg), encodes the gamma function by Γ(x) =s*exp(lg). The hyperbolic trigonometric functions sinh etc. behave asexpected. Erf is the error function and erfc(x) is 1-erf(x). The Bessel functions are computed by j0, j1, jn, y0, y1, andyn. == source/libinterp/math.c == see ALSOmath-intro(2)
= Math: cbrt, sqrt, pow, pow10, hypot, exp, expm1, log, log10, log1p, cos, cosh, sin, sinh, tan, tanh, acos, asin, acosh, asinh, atan, atanh, atan2, lgamma, erf, erfc, j0, j1, y0, y1, jn, yn: elementary functions of applied mathematics
include "math.m";
math := load Math Math->PATH;
cbrt, sqrt: fn(x: real): real;
pow: fn(x, y: real): real;
pow10: fn(p: int): real;
hypot: fn(x, y: real): real;
exp, expm1, log, log10, log1p: fn(x: real): real;
cos, cosh, sin, sinh, tan, tanh: fn(x: real): real;
acos, asin, acosh, asinh, atan, atanh: fn(x: real): real;
atan2: fn(y, x: real) of real;
lgamma: fn(x: real): (int,real);
erf, erfc: fn(x: real): real;
j0, j1, y0, y1: fn(x: real): real;
jn, yn: fn(n: int, x: real): real;
These routines implement the basic elementary functions of
applied mathematics.
Sqrt(x) computes the square root of x, cbrt(x) the cube root.
Pow(x,y) computes x raised to the exponent y; pow10 raises 10
to the integer power n. Hypot(x,y) computes sqrt(x*x+y*y).
Exp(x) returns the exponential function of x, and expm1(x) is
exp(x)-1.
Log(x) returns the natural logarithm of x, while log10(x)
returns the logarithm base 10 and log1p(x) returns the loga‐
rithm of 1+x.
The trigonometric functions use radians. The ranges of the
inverse functions are: acos in [0,π]; asin in [-π/2,π/2];
atan in [-π/2,π/2]; and atan2(y,x) = arctan(y/x) in [-π,π];
The gamma function is implemented by lgamma(x); the tuple it
returns, say (s,lg), encodes the gamma function by Γ(x) =
s*exp(lg).
The hyperbolic trigonometric functions sinh etc. behave as
expected. Erf is the error function and erfc(x) is 1-erf(x).
The Bessel functions are computed by j0, j1, jn, y0, y1, and
yn.
== source
/libinterp/math.c
== see ALSO
math-intro(2)