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math: new consts + helpers funcs for string to int / float
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vlib/math/bits.v
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58
vlib/math/bits.v
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// Copyright (c) 2019 Alexander Medvednikov. All rights reserved.
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// Use of this source code is governed by an MIT license
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// that can be found in the LICENSE file.
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module math
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const (
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uvnan = 0x7FF8000000000001
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uvinf = 0x7FF0000000000000
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uvneginf = 0xFFF0000000000000
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uvone = 0x3FF0000000000000
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mask = 0x7FF
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shift = 64 - 11 - 1
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bias = 1023
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sign_mask = u64(u64(1) << 63)
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frac_mask = u64(u64(u64(1)<<u64(shift)) - u64(1))
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)
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// inf returns positive infinity if sign >= 0, negative infinity if sign < 0.
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pub fn inf(sign int) f64 {
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v := if sign >= 0 { uvinf } else { uvneginf }
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return f64_from_bits(v)
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}
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// nan returns an IEEE 754 ``not-a-number'' value.
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pub fn nan() f64 { return f64_from_bits(uvnan) }
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// is_nan reports whether f is an IEEE 754 ``not-a-number'' value.
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pub fn is_nan(f f64) bool {
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// IEEE 754 says that only NaNs satisfy f != f.
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// To avoid the floating-point hardware, could use:
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// x := f64_bits(f);
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// return u32(x>>shift)&mask == mask && x != uvinf && x != uvneginf
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return f != f
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}
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// is_inf reports whether f is an infinity, according to sign.
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// If sign > 0, is_inf reports whether f is positive infinity.
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// If sign < 0, is_inf reports whether f is negative infinity.
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// If sign == 0, is_inf reports whether f is either infinity.
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pub fn is_inf(f f64, sign int) bool {
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// Test for infinity by comparing against maximum float.
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// To avoid the floating-point hardware, could use:
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// x := f64_bits(f);
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// return sign >= 0 && x == uvinf || sign <= 0 && x == uvneginf;
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return (sign >= 0 && f > max_f64) || (sign <= 0 && f < -max_f64)
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}
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// NOTE: (joe-c) exponent notation is borked
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// normalize returns a normal number y and exponent exp
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// satisfying x == y × 2**exp. It assumes x is finite and non-zero.
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// pub fn normalize(x f64) (f64, int) {
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// smallest_normal := 2.2250738585072014e-308 // 2**-1022
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// if abs(x) < smallest_normal {
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// return x * (1 << 52), -52
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// }
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// return x, 0
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// }
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50
vlib/math/const.v
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50
vlib/math/const.v
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// Copyright (c) 2019 Alexander Medvednikov. All rights reserved.
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// Use of this source code is governed by an MIT license
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// that can be found in the LICENSE file.
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module math
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const (
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e = 2.71828182845904523536028747135266249775724709369995957496696763
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pi = 3.14159265358979323846264338327950288419716939937510582097494459
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phi = 1.61803398874989484820458683436563811772030917980576286213544862
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tau = 6.28318530717958647692528676655900576839433879875021164194988918
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sqrt2 = 1.41421356237309504880168872420969807856967187537694807317667974
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sqrt_e = 1.64872127070012814684865078781416357165377610071014801157507931
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sqrt_pi = 1.77245385090551602729816748334114518279754945612238712821380779
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sqrt_tau = 2.50662827463100050241576528481104525300698674060993831662992357
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sqrt_phi = 1.27201964951406896425242246173749149171560804184009624861664038
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ln2 = 0.693147180559945309417232121458176568075500134360255254120680009
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log2_e = 1.0 / ln2
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ln10 = 2.30258509299404568401799145468436420760110148862877297603332790
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log10_e = 1.0 / ln10
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)
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// Floating-point limit values
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// max is the largest finite value representable by the type.
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// smallest_non_zero is the smallest positive, non-zero value representable by the type.
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const (
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max_f32 = 3.40282346638528859811704183484516925440e+38 // 2**127 * (2**24 - 1) / 2**23
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smallest_non_zero_f32 = 1.401298464324817070923729583289916131280e-45 // 1 / 2**(127 - 1 + 23)
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max_f64 = 1.797693134862315708145274237317043567981e+308 // 2**1023 * (2**53 - 1) / 2**52
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smallest_non_zero_f64 = 4.940656458412465441765687928682213723651e-324 // 1 / 2**(1023 - 1 + 52)
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)
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// Integer limit values
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const (
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max_i8 = 127
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min_i8 = -128
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max_i16 = 32767
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min_i16 = -32768
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max_i32 = 2147483647
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min_i32 = -2147483648
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min_i64 = -9223372036854775808
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max_i64 = 9223372036854775807
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max_u8 = 255
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max_u16 = 65535
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max_u32 = 4294967295
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max_u64 = 18446744073709551615
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)
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@ -10,39 +10,6 @@ module math
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// When adding a new function, please make sure it's in the right place.
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// All functions are sorted alphabetically.
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const (
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e = 2.71828182845904523536028747135266249775724709369995957496696763
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pi = 3.14159265358979323846264338327950288419716939937510582097494459
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phi = 1.61803398874989484820458683436563811772030917980576286213544862
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tau = 6.28318530717958647692528676655900576839433879875021164194988918
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sqrt2 = 1.41421356237309504880168872420969807856967187537694807317667974
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sqrt_e = 1.64872127070012814684865078781416357165377610071014801157507931
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sqrt_pi = 1.77245385090551602729816748334114518279754945612238712821380779
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sqrt_tau = 2.50662827463100050241576528481104525300698674060993831662992357
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sqrt_phi = 1.27201964951406896425242246173749149171560804184009624861664038
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ln2 = 0.693147180559945309417232121458176568075500134360255254120680009
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log2_e = 1.0 / ln2
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ln10 = 2.30258509299404568401799145468436420760110148862877297603332790
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log10_e = 1.0 / ln10
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)
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const (
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max_i8 = 127
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min_i8 = -128
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max_i16 = 32767
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min_i16 = -32768
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max_i32 = 2147483647
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min_i32 = -2147483648
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// MaxI64 = ((1<<63) - 1)
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// MinI64 = (-(1 << 63) )
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max_u8 = 255
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max_u16 = 65535
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max_u32 = 4294967295
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max_u64 = 18446744073709551615
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)
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// Returns the absolute value.
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pub fn abs(a f64) f64 {
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if a < 0 {
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