From b41479c91e6685511c1f8ba8586106b322073b62 Mon Sep 17 00:00:00 2001 From: Ben Sanders Date: Sun, 2 Aug 2026 09:49:25 -0400 Subject: added statscounter code --- .../3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs | 423 +++++++++++++++++++++ 1 file changed, 423 insertions(+) create mode 100644 vendor/bundle/ruby/3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs (limited to 'vendor/bundle/ruby/3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs') diff --git a/vendor/bundle/ruby/3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs b/vendor/bundle/ruby/3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs new file mode 100644 index 0000000..6d9fc48 --- /dev/null +++ b/vendor/bundle/ruby/3.4.0/gems/bigdecimal-4.1.2/sig/big_math.rbs @@ -0,0 +1,423 @@ +# +# Core BigMath methods for BigDecimal (log, exp) are defined here. Other methods +# (sin, cos, atan) are defined in 'bigdecimal/math.rb'. +# +# +# Provides mathematical functions. +# +# Example: +# +# require "bigdecimal/math" +# +# include BigMath +# +# a = BigDecimal((PI(49)/2).to_s) +# puts sin(a,100) # => 0.9999999999...9999999986e0 +# +module BigMath + # + # Computes e (the base of natural logarithms) to the specified number of digits + # of precision, `numeric`. + # + # BigMath.E(32).to_s + # #=> "0.27182818284590452353602874713527e1" + # + def self?.E: (int prec) -> BigDecimal + + # + # Computes the value of pi to the specified number of digits of precision, + # `numeric`. + # + # BigMath.PI(32).to_s + # #=> "0.31415926535897932384626433832795e1" + # + def self?.PI: (int prec) -> BigDecimal + + # + # Computes the arccosine of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.acos(BigDecimal('0.5'), 32).to_s + # #=> "0.10471975511965977461542144610932e1" + # + def self?.acos: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the inverse hyperbolic cosine of `decimal` to the specified number of + # digits of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.acosh(BigDecimal('2'), 32).to_s + # #=> "0.1316957896924816708625046347308e1" + # + def self?.acosh: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the arcsine of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.asin(BigDecimal('0.5'), 32).to_s + # #=> "0.52359877559829887307710723054658e0" + # + def self?.asin: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the inverse hyperbolic sine of `decimal` to the specified number of + # digits of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.asinh(BigDecimal('1'), 32).to_s + # #=> "0.88137358701954302523260932497979e0" + # + def self?.asinh: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the arctangent of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.atan(BigDecimal('-1'), 32).to_s + # #=> "-0.78539816339744830961566084581988e0" + # + def self?.atan: (real | BigDecimal x, int prec) -> BigDecimal + + # + # Computes the arctangent of y and x to the specified number of digits of + # precision, `numeric`. + # + # BigMath.atan2(BigDecimal('-1'), BigDecimal('1'), 32).to_s + # #=> "-0.78539816339744830961566084581988e0" + # + def self?.atan2: (real | BigDecimal, real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the inverse hyperbolic tangent of `decimal` to the specified number + # of digits of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.atanh(BigDecimal('0.5'), 32).to_s + # #=> "0.54930614433405484569762261846126e0" + # + def self?.atanh: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the cube root of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # BigMath.cbrt(BigDecimal('2'), 32).to_s + # #=> "0.12599210498948731647672106072782e1" + # + def self?.cbrt: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the cosine of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is Infinity or NaN, returns NaN. + # + # BigMath.cos(BigMath.PI(16), 32).to_s + # #=> "-0.99999999999999999999999999999997e0" + # + def self?.cos: (real | BigDecimal x, int prec) -> BigDecimal + + # + # Computes the hyperbolic cosine of `decimal` to the specified number of digits + # of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.cosh(BigDecimal('1'), 32).to_s + # #=> "0.15430806348152437784779056207571e1" + # + def self?.cosh: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the error function of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.erf(BigDecimal('1'), 32).to_s + # #=> "0.84270079294971486934122063508261e0" + # + def self?.erf: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the complementary error function of `decimal` to the specified number + # of digits of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.erfc(BigDecimal('10'), 32).to_s + # #=> "0.20884875837625447570007862949578e-44" + # + def self?.erfc: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the value of e (the base of natural logarithms) raised to the power + # of `decimal`, to the specified number of digits of precision. + # + # If `decimal` is infinity, returns Infinity. + # + # If `decimal` is NaN, returns NaN. + # + def self?.exp: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes exp(decimal) - 1 to the specified number of digits of precision, + # `numeric`. + # + # BigMath.expm1(BigDecimal('0.1'), 32).to_s + # #=> "0.10517091807564762481170782649025e0" + # + def self?.expm1: (real | BigDecimal, int prec) -> BigDecimal + + # + # Decomposes `x` into a normalized fraction and an integral power of ten. + # + # BigMath.frexp(BigDecimal(123.456)) + # #=> [0.123456e0, 3] + # + def self?.frexp: (real | BigDecimal x) -> [ BigDecimal, Integer ] + + # + # Computes the gamma function of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # BigMath.gamma(BigDecimal('0.5'), 32).to_s + # #=> "0.17724538509055160272981674833411e1" + # + def self?.gamma: (real | BigDecimal, int prec) -> BigDecimal + + # + # Returns sqrt(x**2 + y**2) to the specified number of digits of precision, + # `numeric`. + # + # BigMath.hypot(BigDecimal('1'), BigDecimal('2'), 32).to_s + # #=> "0.22360679774997896964091736687313e1" + # + def self?.hypot: (real | BigDecimal, real | BigDecimal, int prec) -> BigDecimal + + # + # Inverse of `frexp`. Returns the value of fraction * 10**exponent. + # + # BigMath.ldexp(BigDecimal("0.123456e0"), 3) + # #=> 0.123456e3 + # + def self?.ldexp: (real | BigDecimal fraction, Integer exponent) -> BigDecimal + + # + # Computes the natural logarithm of the absolute value of the gamma function of + # `decimal` to the specified number of digits of precision, `numeric` and its + # sign. + # + # BigMath.lgamma(BigDecimal('0.5'), 32) + # #=> [0.57236494292470008707171367567653e0, 1] + # + def self?.lgamma: (real | BigDecimal, int prec) -> [ BigDecimal, Integer ] + + # + # Computes the natural logarithm of `decimal` to the specified number of digits + # of precision, `numeric`. + # + # If `decimal` is zero or negative, raises Math::DomainError. + # + # If `decimal` is positive infinity, returns Infinity. + # + # If `decimal` is NaN, returns NaN. + # + def self?.log: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the base 10 logarithm of `decimal` to the specified number of digits + # of precision, `numeric`. + # + # If `decimal` is zero or negative, raises Math::DomainError. + # + # If `decimal` is positive infinity, returns Infinity. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.log10(BigDecimal('3'), 32).to_s + # #=> "0.47712125471966243729502790325512e0" + # + def self?.log10: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes log(1 + decimal) to the specified number of digits of precision, + # `numeric`. + # + # BigMath.log1p(BigDecimal('0.1'), 32).to_s + # #=> "0.95310179804324860043952123280765e-1" + # + def self?.log1p: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the base 2 logarithm of `decimal` to the specified number of digits + # of precision, `numeric`. + # + # If `decimal` is zero or negative, raises Math::DomainError. + # + # If `decimal` is positive infinity, returns Infinity. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.log2(BigDecimal('3'), 32).to_s + # #=> "0.15849625007211561814537389439478e1" + # + def self?.log2: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the sine of `decimal` to the specified number of digits of precision, + # `numeric`. + # + # If `decimal` is Infinity or NaN, returns NaN. + # + # BigMath.sin(BigMath.PI(5)/4, 32).to_s + # #=> "0.70710807985947359435812921837984e0" + # + def self?.sin: (real | BigDecimal x, int prec) -> BigDecimal + + # + # Computes the hyperbolic sine of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.sinh(BigDecimal('1'), 32).to_s + # #=> "0.11752011936438014568823818505956e1" + # + def self?.sinh: (real | BigDecimal, int prec) -> BigDecimal + + # + # Computes the square root of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # BigMath.sqrt(BigDecimal('2'), 32).to_s + # #=> "0.14142135623730950488016887242097e1" + # + def self?.sqrt: (real | BigDecimal x, int prec) -> BigDecimal + + # + # Computes the tangent of `decimal` to the specified number of digits of + # precision, `numeric`. + # + # If `decimal` is Infinity or NaN, returns NaN. + # + # BigMath.tan(BigDecimal("0.0"), 4).to_s + # #=> "0.0" + # + # BigMath.tan(BigMath.PI(24) / 4, 32).to_s + # #=> "0.99999999999999999999999830836025e0" + # + def self?.tan: (real | BigDecimal x, int prec) -> BigDecimal + + # + # Computes the hyperbolic tangent of `decimal` to the specified number of digits + # of precision, `numeric`. + # + # If `decimal` is NaN, returns NaN. + # + # BigMath.tanh(BigDecimal('1'), 32).to_s + # #=> "0.76159415595576488811945828260479e0" + # + def self?.tanh: (real | BigDecimal, int prec) -> BigDecimal +end -- cgit v1.2.3