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Ruamoko: New math constants, some new math functions
Also, switch all of the math builtins functions we use from Rua to the ones that accept and return floats, avoiding conversions to/from double.
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parent
054e52528e
commit
361255cf31
2 changed files with 163 additions and 49 deletions
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@ -47,100 +47,124 @@ static __attribute__ ((used)) const char rcsid[] =
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static void
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bi_sin (progs_t *pr)
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{
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R_FLOAT (pr) = sin (P_FLOAT (pr, 0));
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R_FLOAT (pr) = sinf (P_FLOAT (pr, 0));
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}
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static void
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bi_cos (progs_t *pr)
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{
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R_FLOAT (pr) = cos (P_FLOAT (pr, 0));
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R_FLOAT (pr) = cosf (P_FLOAT (pr, 0));
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}
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static void
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bi_tan (progs_t *pr)
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{
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R_FLOAT (pr) = tan (P_FLOAT (pr, 0));
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R_FLOAT (pr) = tanf (P_FLOAT (pr, 0));
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}
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static void
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bi_asin (progs_t *pr)
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{
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R_FLOAT (pr) = asin (P_FLOAT (pr, 0));
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R_FLOAT (pr) = asinf (P_FLOAT (pr, 0));
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}
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static void
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bi_acos (progs_t *pr)
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{
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R_FLOAT (pr) = acos (P_FLOAT (pr, 0));
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R_FLOAT (pr) = acosf (P_FLOAT (pr, 0));
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}
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static void
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bi_atan (progs_t *pr)
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{
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R_FLOAT (pr) = atan (P_FLOAT (pr, 0));
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R_FLOAT (pr) = atanf (P_FLOAT (pr, 0));
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}
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static void
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bi_atan2 (progs_t *pr)
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{
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R_FLOAT (pr) = atan2 (P_FLOAT (pr, 0), P_FLOAT (pr, 1));
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R_FLOAT (pr) = atan2f (P_FLOAT (pr, 0), P_FLOAT (pr, 1));
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}
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static void
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bi_log (progs_t *pr)
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{
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R_FLOAT (pr) = log (P_FLOAT (pr, 0));
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R_FLOAT (pr) = logf (P_FLOAT (pr, 0));
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}
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static void
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bi_log2 (progs_t *pr)
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{
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R_FLOAT (pr) = log2f (P_FLOAT (pr, 0));
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}
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static void
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bi_log10 (progs_t *pr)
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{
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R_FLOAT (pr) = log10 (P_FLOAT (pr, 0));
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R_FLOAT (pr) = log10f (P_FLOAT (pr, 0));
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}
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static void
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bi_pow (progs_t *pr)
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{
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R_FLOAT (pr) = pow (P_FLOAT (pr, 0), P_FLOAT (pr, 1));
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R_FLOAT (pr) = powf (P_FLOAT (pr, 0), P_FLOAT (pr, 1));
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}
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static void
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bi_sqrt (progs_t *pr)
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{
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R_FLOAT (pr) = sqrtf (P_FLOAT (pr, 0));
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}
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static void
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bi_cbrt (progs_t *pr)
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{
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R_FLOAT (pr) = cbrtf (P_FLOAT (pr, 0));
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}
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static void
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bi_hypot (progs_t *pr)
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{
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R_FLOAT (pr) = hypotf (P_FLOAT (pr, 0), P_FLOAT (pr, 1));
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}
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static void
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bi_sinh (progs_t *pr)
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{
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R_FLOAT (pr) = sinh (P_FLOAT (pr, 0));
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R_FLOAT (pr) = sinhf (P_FLOAT (pr, 0));
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}
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static void
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bi_cosh (progs_t *pr)
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{
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R_FLOAT (pr) = cosh (P_FLOAT (pr, 0));
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R_FLOAT (pr) = coshf (P_FLOAT (pr, 0));
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}
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static void
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bi_tanh (progs_t *pr)
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{
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R_FLOAT (pr) = tanh (P_FLOAT (pr, 0));
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R_FLOAT (pr) = tanhf (P_FLOAT (pr, 0));
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}
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static void
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bi_asinh (progs_t *pr)
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{
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double y = P_FLOAT (pr, 0);
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R_FLOAT (pr) = log (y + sqrt (y * y + 1));
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R_FLOAT (pr) = logf (y + sqrtf (y * y + 1));
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}
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static void
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bi_acosh (progs_t *pr)
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{
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double y = P_FLOAT (pr, 0);
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R_FLOAT (pr) = log (y + sqrt (y * y - 1));
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R_FLOAT (pr) = logf (y + sqrtf (y * y - 1));
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}
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static void
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bi_atanh (progs_t *pr)
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{
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double y = P_FLOAT (pr, 0);
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R_FLOAT (pr) = log ((1 + y) / (1 - y)) / 2;
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R_FLOAT (pr) = logf ((1 + y) / (1 - y)) / 2;
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}
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static builtin_t builtins[] = {
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@ -152,8 +176,12 @@ static builtin_t builtins[] = {
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{"atan", bi_atan, -1},
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{"atan2", bi_atan2, -1},
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{"log", bi_log, -1},
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{"log2", bi_log2, -1},
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{"log10", bi_log10, -1},
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{"pow", bi_pow, -1},
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{"sqrt", bi_sqrt, -1},
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{"cbrt", bi_cbrt, -1},
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{"hypot", bi_hypot, -1},
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{"sinh", bi_sinh, -1},
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{"cosh", bi_cosh, -1},
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{"tanh", bi_tanh, -1},
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@ -32,7 +32,7 @@
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#define __ruamoko_math_h
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/**
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\defgroup math Math Functions
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\defgroup math Math Definitions
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\{
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*/
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@ -41,6 +41,8 @@
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*/
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@extern float random (void);
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///\name Conversions
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//\{
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/**
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Returns the integer component of \a f
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*/
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@ -70,31 +72,43 @@
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Returns the absolute value of \a f
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*/
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@extern float fabs (float f);
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//\}
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/****************************************************************************
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* VECTORS *
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****************************************************************************/
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///\name Exponentials and Logarithms
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//\{
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/**
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Returns the natural log of \a x.
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*/
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@extern float log (float x);
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/**
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Transform vector \a v into a unit vector (a vector with a length of 1).
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The direction is not changed, except for (possible) roundoff errors.
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Returns the base-2 log of \a x.
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*/
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@extern vector normalize (vector v);
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@extern float log2 (float x);
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/**
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Return the length of vector \a v
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Returns the base-10 log of \a x.
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*/
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@extern float vlen (vector v);
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@extern float log10 (float x);
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/**
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Returns the yaw angle ("bearing"), in degrees, associated with vector \a v.
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Returns \a x to the \a y power
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*/
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@extern float vectoyaw (vector v);
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@extern float pow (float x, float y);
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/**
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Returns a vector 'pitch yaw 0' corresponding to vector \a v.
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Returns the square root of \a x
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*/
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@extern vector vectoangles (vector v);
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@extern float sqrt (float x);
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/**
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Returns the cube root of \a x
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*/
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@extern float cbrt (float x);
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//\}
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///\name Trigonometric functions
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//\{
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/**
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Returns the sine of \a x.
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@ -128,27 +142,99 @@
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@extern float atan2 (float y, float x);
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/**
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Returns the natural log of \a x.
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Returns the length of the hypotenuse of a right triangle with sides \a x
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and \a y. That is, this function returns
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<code>sqrt (\a x*\a x + \a y*\a y)</code>.
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*/
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@extern float log (float x);
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/**
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Returns the base-10 log of \a x.
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*/
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@extern float log10 (float x);
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/**
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Returns \a x to the \a y power
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*/
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@extern float pow (float x, float y);
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@extern float sinh (float x);
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@extern float cosh (float x);
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@extern float tanh (float x);
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@extern float asinh (float x);
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@extern float acosh (float x);
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@extern float atanh (float x);
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@extern float hypot (float x, float y);
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//\}
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///\name Hyperbolic functions
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//\{
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/**
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Returns the hyperbolic sine of \a x
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*/
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@extern float sinh (float x);
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/**
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Returns the hyperbolic cosine of \a x
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*/
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@extern float cosh (float x);
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/**
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Returns the hyperbolic tangent of \a x
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*/
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@extern float tanh (float x);
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/**
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Returns the area hyperbolic sine of \a x
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*/
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@extern float asinh (float x);
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/**
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Returns the area hyperbolic cosine of \a x
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*/
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@extern float acosh (float x);
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/**
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Returns the area hyperbolic tangent of \a x
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*/
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@extern float atanh (float x);
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//\}
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///\name Vector Functions
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//\{
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/**
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Transform vector \a v into a unit vector (a vector with a length of 1).
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The direction is not changed, except for (possible) rounding errors.
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*/
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@extern vector normalize (vector v);
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/**
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Return the length of vector \a v
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*/
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@extern float vlen (vector v);
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/**
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Returns the yaw angle ("bearing"), in degrees, associated with vector \a v.
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*/
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@extern float vectoyaw (vector v);
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/**
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Returns a vector 'pitch yaw 0' corresponding to vector \a v.
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*/
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@extern vector vectoangles (vector v);
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//\}
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/**
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\name Constants
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Constants for speeding up math calculations.
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These constants are defined to replace some common math functions. Since
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these are the same values that would be returned by any math functions or
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floating-point calculations, these allow you to get the results without
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actually calling them.
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\note There does not appear to be a portable way to translate C's HUGE_VAL
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value, the basis for positive and negative infinities, to Ruamoko.
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\{
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*/
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# define M_E 2.7182818284590452354 ///< Euler's number \em e, the irrational base of the natural logarithm and a really neat thing
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# define M_LOG2E 1.4426950408889634074 ///< The log, base 2, of \em e: <code>log2 (\ref M_E)</code>
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# define M_LOG10E 0.43429448190325182765 ///< The log, base 10, of \em e: <code>log10 (\ref M_E)</code>
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# define M_LN2 0.69314718055994530942 ///< The natural log evaluated at 2: <code>log (2)</code>
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# define M_LN10 2.30258509299404568402 ///< The natural log evaluated at 10: <code>log (10)</code>
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# define M_PI 3.14159265358979323846 ///< The most famous irrational number, and the sixteenth letter of the Greek alphabet
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# define M_PI_2 1.57079632679489661923 ///< Half of pi, (\ref M_PI/2)
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# define M_PI_4 0.78539816339744830962 ///< One quarter of pi, (\ref M_PI/4)
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# define M_PI_6 0.52359877559829887308 ///< One sixth of pi, (\ref M_PI/6)
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# define M_1_PI 0.31830988618379067154 ///< The reciprocal of pi, (1/\ref M_PI)
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# define M_2_PI 0.63661977236758134308 ///< Twice the reciprocal of pi, (2/\ref M_PI)
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# define M_2_SQRTPI 1.12837916709551257390 ///< Twice the reciprocal of the square root of pi, 2/\ref sqrt(\ref M_PI)
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# define M_SQRT2 1.41421356237309504880 ///< The square root of 2
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# define M_SQRT1_2 0.70710678118654752440 ///< 1/sqrt(2)
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# define M_SQRT3 1.73205080756887729353 ///< The square root of 3
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# define M_SQRT1_3 0.57735026918962576451 ///< 1/sqrt(3)
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/**
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\} Constants
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\} Math Definitions
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*/
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#endif //__ruamoko_math_h
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