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Большое переименование и рефакторинг углов / Big renaming and refactoring of angles

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Andrey Pokidov 2024-11-19 00:44:50 +07:00
parent 1afbf8c1d6
commit 72d06a23b2
38 changed files with 3819 additions and 3757 deletions
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BGC/F64Quaternion.cs Normal file
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using System;
using System.Numerics;
namespace BGC
{
public struct F64Quaternion
{
public double s0, x1, x2, x3;
public F64Quaternion(double s0, double x1, double x2, double x3)
{
this.s0 = s0;
this.x1 = x1;
this.x2 = x2;
this.x3 = x3;
}
public F64Quaternion(in F32Quaternion quaternion)
{
this.s0 = quaternion.s0;
this.x1 = quaternion.x1;
this.x2 = quaternion.x2;
this.x3 = quaternion.x3;
}
public F64Quaternion(in F64Quaternion quaternion)
{
this.s0 = quaternion.s0;
this.x1 = quaternion.x1;
this.x2 = quaternion.x2;
this.x3 = quaternion.x3;
}
public void Reset()
{
this.s0 = 0.0;
this.x1 = 0.0;
this.x2 = 0.0;
this.x3 = 0.0;
}
public void Conjugate()
{
this.x1 = -this.x1;
this.x2 = -this.x2;
this.x3 = -this.x3;
}
public void SetValues(double s0, double x1, double x2, double x3)
{
this.s0 = s0;
this.x1 = x1;
this.x2 = x2;
this.x3 = x3;
}
public void SetValues(in F32Quaternion quaternion)
{
this.s0 = quaternion.s0;
this.x1 = quaternion.x1;
this.x2 = quaternion.x2;
this.x3 = quaternion.x3;
}
public void SetValues(in F64Quaternion quaternion)
{
this.s0 = quaternion.s0;
this.x1 = quaternion.x1;
this.x2 = quaternion.x2;
this.x3 = quaternion.x3;
}
public void SetConjugateOf(in F64Quaternion quaternion)
{
this.s0 = quaternion.s0;
this.x1 = -quaternion.x1;
this.x2 = -quaternion.x2;
this.x3 = -quaternion.x3;
}
public readonly void MakeRotationMatrix(out F64Matrix3x3 matrix)
{
double s0s0 = this.s0 * this.s0;
double x1x1 = this.x1 * this.x1;
double x2x2 = this.x2 * this.x2;
double x3x3 = this.x3 * this.x3;
double squareModule = (s0s0 + x1x1) + (x2x2 + x3x3);
if (-F64Utility.EPSYLON <= squareModule && squareModule <= F64Utility.EPSYLON)
{
F64Matrix3x3.LoadIdentity(out matrix);
return;
}
double corrector1;
double corrector2;
if (1.0 - F64Utility.TWO_EPSYLON <= squareModule && squareModule <= 1.0 + F64Utility.TWO_EPSYLON) {
corrector1 = 2.0 - squareModule;
corrector2 = 2.0 * corrector1;
}
else {
corrector1 = 1.0 / squareModule;
corrector2 = 2.0 / squareModule;
}
double s0x1 = this.s0 * this.x1;
double s0x2 = this.s0 * this.x2;
double s0x3 = this.s0 * this.x3;
double x1x2 = this.x1 * this.x2;
double x1x3 = this.x1 * this.x3;
double x2x3 = this.x2 * this.x3;
matrix.r1c1 = corrector1 * ((s0s0 + x1x1) - (x2x2 + x3x3));
matrix.r2c2 = corrector1 * ((s0s0 + x2x2) - (x1x1 + x3x3));
matrix.r3c3 = corrector1 * ((s0s0 + x3x3) - (x1x1 + x2x2));
matrix.r1c2 = corrector2 * (x1x2 - s0x3);
matrix.r2c3 = corrector2 * (x2x3 - s0x1);
matrix.r3c1 = corrector2 * (x1x3 - s0x2);
matrix.r2c1 = corrector2 * (x1x2 + s0x3);
matrix.r3c2 = corrector2 * (x2x3 + s0x1);
matrix.r1c3 = corrector2 * (x1x3 + s0x2);
}
public readonly void MakeReverseMatrix(out F64Matrix3x3 matrix)
{
double s0s0 = this.s0 * this.s0;
double x1x1 = this.x1 * this.x1;
double x2x2 = this.x2 * this.x2;
double x3x3 = this.x3 * this.x3;
double squareModule = (s0s0 + x1x1) + (x2x2 + x3x3);
if (-F64Utility.EPSYLON <= squareModule && squareModule <= F64Utility.EPSYLON)
{
F64Matrix3x3.LoadIdentity(out matrix);
return;
}
double corrector1;
double corrector2;
if (1.0 - F64Utility.TWO_EPSYLON <= squareModule && squareModule <= 1.0 + F64Utility.TWO_EPSYLON) {
corrector1 = 2.0 - squareModule;
corrector2 = 2.0 * corrector1;
}
else {
corrector1 = 1.0 / squareModule;
corrector2 = 2.0 / squareModule;
}
double s0x1 = this.s0 * this.x1;
double s0x2 = this.s0 * this.x2;
double s0x3 = this.s0 * this.x3;
double x1x2 = this.x1 * this.x2;
double x1x3 = this.x1 * this.x3;
double x2x3 = this.x2 * this.x3;
matrix.r1c1 = corrector1 * ((s0s0 + x1x1) - (x2x2 + x3x3));
matrix.r2c2 = corrector1 * ((s0s0 + x2x2) - (x1x1 + x3x3));
matrix.r3c3 = corrector1 * ((s0s0 + x3x3) - (x1x1 + x2x2));
matrix.r1c2 = corrector2 * (x1x2 + s0x3);
matrix.r2c3 = corrector2 * (x2x3 + s0x1);
matrix.r3c1 = corrector2 * (x1x3 + s0x2);
matrix.r2c1 = corrector2 * (x1x2 - s0x3);
matrix.r3c2 = corrector2 * (x2x3 - s0x1);
matrix.r1c3 = corrector2 * (x1x3 - s0x2);
}
public static void Add(in F64Quaternion quaternion1, in F64Quaternion quaternion2, out F64Quaternion sum)
{
sum.s0 = quaternion1.s0 + quaternion2.s0;
sum.x1 = quaternion1.x1 + quaternion2.x1;
sum.x2 = quaternion1.x2 + quaternion2.x2;
sum.x3 = quaternion1.x3 + quaternion2.x3;
}
public static void Subtract(in F64Quaternion minuend, in F64Quaternion subtrahend, out F64Quaternion difference)
{
difference.s0 = minuend.s0 - subtrahend.s0;
difference.x1 = minuend.x1 - subtrahend.x1;
difference.x2 = minuend.x2 - subtrahend.x2;
difference.x3 = minuend.x3 - subtrahend.x3;
}
public static void Multiply(in F64Quaternion left, in F64Quaternion right, out F64Quaternion product)
{
double s0 = (left.s0 * right.s0 - left.x1 * right.x1) - (left.x2 * right.x2 + left.x3 * right.x3);
double x1 = (left.x1 * right.s0 + left.s0 * right.x1) - (left.x3 * right.x2 - left.x2 * right.x3);
double x2 = (left.x2 * right.s0 + left.s0 * right.x2) - (left.x1 * right.x3 - left.x3 * right.x1);
double x3 = (left.x3 * right.s0 + left.s0 * right.x3) - (left.x2 * right.x1 - left.x1 * right.x2);
product.s0 = s0;
product.x1 = x1;
product.x2 = x2;
product.x3 = x3;
}
}
}