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5 | 5 | #define COMMON_MATH_CONSTANT_H_
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6 | 6 |
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7 | 7 | namespace Math {
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8 |
| - // Type Name Value Operation GNU std::numbers |
9 |
| - constexpr float phi_f = 1.61803399f; // φ phif |
10 |
| - constexpr float egamma_f = 1.56746826f; // Γe egammaf |
11 |
| - constexpr float ln2_f = .693147181f; // ln(2) M_LN2f ln2f |
12 |
| - constexpr float ln10_f = 2.30258509f; // ln(10) M_LN10f ln10f |
13 |
| - constexpr float log2e_f = 1.44269504f; // log2(e) M_LOG2Ef log2ef |
14 |
| - constexpr float log10e_f = .434294482f; // log10(e) M_LOG10Ef log10ef |
15 |
| - constexpr float pi_f = 3.14159265f; // π M_PIf pif |
16 |
| - constexpr float mul2_pi_f = 6.28318531f; // 2π |
17 |
| - constexpr float inv_pi_f = .318309886f; // 1÷π M_1_PIf inv_pif |
18 |
| - constexpr float inv_mul2_pi_f = .159154943f; // 1÷2π |
19 |
| - constexpr float div2_pi_f = .636619772f; // 2÷π M_2_PIf |
20 |
| - constexpr float div180_pi_f = 57.2957795f; // 180÷π |
21 |
| - constexpr float divpi_2_f = 1.57079633f; // π÷2 M_PI_2f |
22 |
| - constexpr float divpi_4_f = .785398163f; // π÷4 M_PI_4f |
23 |
| - constexpr float divpi_90_f = .034906585f; // π÷90 |
24 |
| - constexpr float divpi_180_f = .0174532925f; // π÷180 |
25 |
| - constexpr float divpi_360_f = .00872664626f; // π÷360 |
26 |
| - constexpr float sqrtpi_f = 1.77245385f; // √π sqrtpif |
27 |
| - constexpr float sqrt2_f = 1.41421356f; // √2 M_SQRT2f sqrt2f |
28 |
| - constexpr float sqrt3_f = 1.73205081f; // √3 sqrt3f |
29 |
| - constexpr float inv_sqrtpi_f = 1.77245385f; // 1÷√π inv_sqrtpif |
30 |
| - constexpr float inv_sqrt2_f = .707106781f; // 1÷√2 M_SQRT1_2f inv_sqrt2f |
31 |
| - constexpr float inv_sqrt3_f = .577350269f; // 1÷√3 inv_sqrt3f |
32 |
| - constexpr float div2_sqrtpi_f = 1.12837917f; // 2÷√π M_2_SQRTPIf |
| 8 | + // Type Name Value Operation GNU std::numbers |
| 9 | + constexpr float phi_f = 1.61803399e+0f; // φ phif |
| 10 | + constexpr float egamma_f = 1.56746826e+0f; // Γe egammaf |
| 11 | + constexpr float ln2_f = 6.93147181e-1f; // ln(2) M_LN2f ln2f |
| 12 | + constexpr float ln10_f = 2.30258509e+0f; // ln(10) M_LN10f ln10f |
| 13 | + constexpr float log2e_f = 1.44269504e+0f; // log2(e) M_LOG2Ef log2ef |
| 14 | + constexpr float log10e_f = 4.34294482e-1f; // log10(e) M_LOG10Ef log10ef |
| 15 | + constexpr float pi_f = 3.14159265e+0f; // π M_PIf pif |
| 16 | + constexpr float mul2_pi_f = 6.28318531e+0f; // 2π |
| 17 | + constexpr float inv_pi_f = 3.18309886e-1f; // 1÷π M_1_PIf inv_pif |
| 18 | + constexpr float inv_mul2_pi_f = 1.59154943e-1f; // 1÷2π |
| 19 | + constexpr float div2_pi_f = 6.36619772e-1f; // 2÷π M_2_PIf |
| 20 | + constexpr float div180_pi_f = 57.2957795e+0f; // 180÷π |
| 21 | + constexpr float divpi_2_f = 1.57079633e+0f; // π÷2 M_PI_2f |
| 22 | + constexpr float divpi_4_f = 7.85398163e-1f; // π÷4 M_PI_4f |
| 23 | + constexpr float divpi_90_f = 3.49065850e-2f; // π÷90 |
| 24 | + constexpr float divpi_180_f = 1.74532925e-2f; // π÷180 |
| 25 | + constexpr float divpi_360_f = 8.72664626e-3f; // π÷360 |
| 26 | + constexpr float sqrtpi_f = 1.77245385e+0f; // √π sqrtpif |
| 27 | + constexpr float sqrt2_f = 1.41421356e+0f; // √2 M_SQRT2f sqrt2f |
| 28 | + constexpr float sqrt3_f = 1.73205081e+0f; // √3 sqrt3f |
| 29 | + constexpr float inv_sqrtpi_f = 1.77245385e+0f; // 1÷√π inv_sqrtpif |
| 30 | + constexpr float inv_sqrt2_f = 7.07106781e-1f; // 1÷√2 M_SQRT1_2f inv_sqrt2f |
| 31 | + constexpr float inv_sqrt3_f = 5.77350269e-1f; // 1÷√3 inv_sqrt3f |
| 32 | + constexpr float div2_sqrtpi_f = 1.12837917e+0f; // 2÷√π M_2_SQRTPIf |
33 | 33 |
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34 |
| - // Type Name Value Operation GNU std::numbers |
35 |
| - constexpr double phi_d = 1.6180339887498948482; // φ phi |
36 |
| - constexpr double egamma_d = 1.5674682557740530749; // Γe egamma |
37 |
| - constexpr double ln2_d = .69314718055994530942; // ln(2) M_LN2 ln2 |
38 |
| - constexpr double ln10_d = 2.302585092994045684; // ln(10) M_LN10 ln10 |
39 |
| - constexpr double log2e_d = 1.4426950408889634074; // log2(e) M_LOG2E log2e |
40 |
| - constexpr double log10e_d = .43429448190325182765; // log10(e) M_LOG10E log10e |
41 |
| - constexpr double pi_d = 3.1415926535897932385; // π M_PI pi |
42 |
| - constexpr double mul2_pi_d = 6.2831853071795864769; // 2π |
43 |
| - constexpr double inv_pi_d = .31830988618379067154; // 1÷π M_1_PI inv_pi |
44 |
| - constexpr double inv_mul2_pi_d = .15915494309189533577; // 1÷2π |
45 |
| - constexpr double div2_pi_d = .63661977236758134308; // 2÷π M_2_PI |
46 |
| - constexpr double div180_pi_d = 57.295779513082320877; // 180÷π |
47 |
| - constexpr double divpi_2_d = 1.5707963267948966192; // π÷2 M_PI_2 |
48 |
| - constexpr double divpi_4_d = .78539816339744830962; // π÷4 M_PI_4 |
49 |
| - constexpr double divpi_90_d = .034906585039886591538; // π÷90 |
50 |
| - constexpr double divpi_180_d = .017453292519943295769; // π÷180 |
51 |
| - constexpr double divpi_360_d = .0087266462599716478846; // π÷360 |
52 |
| - constexpr double sqrtpi_d = 1.7724538509055160273; // √π sqrtpi |
53 |
| - constexpr double sqrt2_d = 1.4142135623730950488; // √2 M_SQRT2 sqrt2 |
54 |
| - constexpr double sqrt3_d = 1.7320508075688772935; // √3 sqrt3 |
55 |
| - constexpr double inv_sqrtpi_d = 1.7724538509055160273; // 1÷√π inv_sqrtpi |
56 |
| - constexpr double inv_sqrt2_d = .7071067811865475244; // 1÷√2 M_SQRT1_2 inv_sqrt2 |
57 |
| - constexpr double inv_sqrt3_d = .57735026918962576451; // 1÷√3 inv_sqrt3 |
58 |
| - constexpr double div2_sqrtpi_d = 1.1283791670955125739; // 2÷√π M_2_SQRTPI |
| 34 | + // Type Name Value Operation GNU std::numbers |
| 35 | + constexpr double phi_d = 1.6180339887498948482e+0; // φ phi |
| 36 | + constexpr double egamma_d = 1.5674682557740530749e+0; // Γe egamma |
| 37 | + constexpr double ln2_d = 6.9314718055994530942e-1; // ln(2) M_LN2 ln2 |
| 38 | + constexpr double ln10_d = 2.3025850929940456840e+0; // ln(10) M_LN10 ln10 |
| 39 | + constexpr double log2e_d = 1.4426950408889634074e+0; // log2(e) M_LOG2E log2e |
| 40 | + constexpr double log10e_d = 4.3429448190325182765e-1; // log10(e) M_LOG10E log10e |
| 41 | + constexpr double pi_d = 3.1415926535897932385e+0; // π M_PI pi |
| 42 | + constexpr double mul2_pi_d = 6.2831853071795864769e+0; // 2π |
| 43 | + constexpr double inv_pi_d = 3.1830988618379067154e-1; // 1÷π M_1_PI inv_pi |
| 44 | + constexpr double inv_mul2_pi_d = 1.5915494309189533577e-1; // 1÷2π |
| 45 | + constexpr double div2_pi_d = 6.3661977236758134308e-1; // 2÷π M_2_PI |
| 46 | + constexpr double div180_pi_d = 57.295779513082320877e+0; // 180÷π |
| 47 | + constexpr double divpi_2_d = 1.5707963267948966192e+0; // π÷2 M_PI_2 |
| 48 | + constexpr double divpi_4_d = 7.8539816339744830962e-1; // π÷4 M_PI_4 |
| 49 | + constexpr double divpi_90_d = 3.4906585039886591538e-2; // π÷90 |
| 50 | + constexpr double divpi_180_d = 1.7453292519943295769e-2; // π÷180 |
| 51 | + constexpr double divpi_360_d = 8.7266462599716478846e-3; // π÷360 |
| 52 | + constexpr double sqrtpi_d = 1.7724538509055160273e+0; // √π sqrtpi |
| 53 | + constexpr double sqrt2_d = 1.4142135623730950488e+0; // √2 M_SQRT2 sqrt2 |
| 54 | + constexpr double sqrt3_d = 1.7320508075688772935e+0; // √3 sqrt3 |
| 55 | + constexpr double inv_sqrtpi_d = 1.7724538509055160273e+0; // 1÷√π inv_sqrtpi |
| 56 | + constexpr double inv_sqrt2_d = 7.0710678118654752440e-1; // 1÷√2 M_SQRT1_2 inv_sqrt2 |
| 57 | + constexpr double inv_sqrt3_d = 5.7735026918962576451e-1; // 1÷√3 inv_sqrt3 |
| 58 | + constexpr double div2_sqrtpi_d = 1.1283791670955125739e+0; // 2÷√π M_2_SQRTPI |
59 | 59 | }
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60 | 60 |
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61 | 61 | #endif // COMMON_MATH_CONSTANT_H_
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