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- Intro.3M.html:
- Title = Intro(3M)
- Version = 1.0
- Name = Intro - introduction to math library routines
- IndexEntry = intro - introduction to math library routines
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- bessel.3M.html:
- Title = bessel(3M)
- Version = 1.0
- Name = bessel - Bessel functions
- SubName = j0 - Bessel functions
- SubName = j1 - Bessel functions
- SubName = jn - Bessel functions
- SubName = y0 - Bessel functions
- SubName = y1 - Bessel functions
- SubName = yn - Bessel functions
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- erf.3M.html:
- Title = erf(3M)
- Version = 1.0
- Name = erf - error function
- SubName = erfc - complementary error function
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- exp.3M.html:
- Title = exp(3M)
- Version = 1.0
- Name = exp, expf, expm1, cbrt, log, logf, log10, log10f, log1p, pow, powf, sqrt, sqrtf - exponential, logarithm, power, square root functions
- SubName = exp - exponential function
- SubName = expf - exponential function
- SubName = expm1 - exponential function
- SubName = cbrt - cube root function
- SubName = log - logarithm function
- SubName = logf - logarithm function
- SubName = log10 - logarithm function
- SubName = log10f - logarithm function
- SubName = log1p - logarithm function
- SubName = pow - power function
- SubName = powf - power function
- SubName = sqrt - square root function
- SubName = sqrtf - square root function
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- floor.3M.html:
- Title = floor(3M)
- Version = 1.0
- Name = floor - return largest integer not greater than x
- SubName = floorf - return largest integer not greater than x
- SubName = ceil - return smallest integer not smaller than x
- SubName = ceilf - return smallest integer not smaller than x
- SubName = copysign - return x with the sign of y
- SubName = fmod - return the floating point remainder of the division of x by y
- SubName = fmodf - return the floating point remainder of the division of x by y
- SubName = fabs - return the absolute value of x, |x|
- SubName = fabsf - return the absolute value of x, |x|
- SubName = rint - return nearest integer value to floating point argument x
- SubName = remainder - return floating point remainder of division of x by y
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- gamma.3M.html:
- Title = gamma(3M)
- Version = 1.0
- Name = gamma: gamma, lgamma, signgam - log gamma functions
- SubName = lgamma - log gamma function
- SubName = signgam - storage for sign of lgamma
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- hypot.3M.html:
- Title = hypot(3M)
- Version = 1.0
- Name = hypot - Euclidean distance function
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- matherr.3M.html:
- Title = matherr(3M)
- Version = 1.0
- Name = matherr - error-handling function
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- sinh.3M.html:
- Title = sinh(3M)
- Version = 1.0
- Name = sinh - return hyperbolic sine of argument
- SubName = sinhf - return single-precision hyperbolic sine of argument
- SubName = cosh - return hyperbolic cosine of argument
- SubName = coshf - return single-precision hyperbolic cosine of argument
- SubName = tanh - return hyperbolic tangent of argument
- SubName = tanhf - return single-precision hyperbolic tangent of argument
- SubName = asinh - return inverse hyperbolic sine of argument
- SubName = acosh - return inverse hyperbolic cosine of argument
- SubName = atanh - return inverse hyperbolic tangent of argument
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- trig.3M.html:
- Title = trig(3M)
- Version = 1.0
- Name = trig - trigonometric functions
- SubName = sin - return the sine of an argument in radians
- SubName = sinf - return the single-precision sine of an argument in radians
- SubName = cos - return the cosine of an argument in radians
- SubName = cosf - return the single-precision cosine of an argument in radians
- SubName = tan - return the tangent of an argument in radians
- SubName = tanf - return the single-precision tangent of an argument in radians
- SubName = asin - return the arcsine of an argument in radians
- SubName = asinf - return the single-precision arcsine of an argument in radians
- SubName = acos - return the arccosine of an argument in radians
- SubName = acosf - return the single-precision arccosine of an argument in radians
- SubName = atan - return the arctangent of an argument in radians
- SubName = atanf - return the single-precision arctangent of an argument in radians
- SubName = atan2 - return the arctangent of an argument in radians
- SubName = atan2f - return the single-precision arctangent of an argument in radians
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