seedlingattempt/godot
1
0
Fork 0
Code Issues Pull Requests Actions Packages Projects Releases Wiki Activity

[Core] Codestyle improvements to math types

Browse Source
This commit is contained in:
A Thousand Ships
2024-02-17 23:24:59 +01:00
parent 01dc5c5b58
commit a497a5cb3e
22 changed files with 348 additions and 348 deletions
Download Patch File Download Diff File Expand all files Collapse all files

84
core/math/basis.h
View File

@ -41,11 +41,11 @@ struct _NO_DISCARD_ Basis {
Vector3(0, 0, 1)
};
_FORCE_INLINE_ const Vector3 &operator[](int axis) const {
return rows[axis];
_FORCE_INLINE_ const Vector3 &operator[](int p_axis) const {
return rows[p_axis];
}
_FORCE_INLINE_ Vector3 &operator[](int axis) {
return rows[axis];
_FORCE_INLINE_ Vector3 &operator[](int p_axis) {
return rows[p_axis];
}
void invert();
@ -110,14 +110,14 @@ struct _NO_DISCARD_ Basis {
void set_quaternion_scale(const Quaternion &p_quaternion, const Vector3 &p_scale);
// transposed dot products
_FORCE_INLINE_ real_t tdotx(const Vector3 &v) const {
return rows[0][0] * v[0] + rows[1][0] * v[1] + rows[2][0] * v[2];
_FORCE_INLINE_ real_t tdotx(const Vector3 &p_v) const {
return rows[0][0] * p_v[0] + rows[1][0] * p_v[1] + rows[2][0] * p_v[2];
}
_FORCE_INLINE_ real_t tdoty(const Vector3 &v) const {
return rows[0][1] * v[0] + rows[1][1] * v[1] + rows[2][1] * v[2];
_FORCE_INLINE_ real_t tdoty(const Vector3 &p_v) const {
return rows[0][1] * p_v[0] + rows[1][1] * p_v[1] + rows[2][1] * p_v[2];
}
_FORCE_INLINE_ real_t tdotz(const Vector3 &v) const {
return rows[0][2] * v[0] + rows[1][2] * v[1] + rows[2][2] * v[2];
_FORCE_INLINE_ real_t tdotz(const Vector3 &p_v) const {
return rows[0][2] * p_v[0] + rows[1][2] * p_v[1] + rows[2][2] * p_v[2];
}
bool is_equal_approx(const Basis &p_basis) const;
@ -134,10 +134,10 @@ struct _NO_DISCARD_ Basis {
_FORCE_INLINE_ Basis operator+(const Basis &p_matrix) const;
_FORCE_INLINE_ void operator-=(const Basis &p_matrix);
_FORCE_INLINE_ Basis operator-(const Basis &p_matrix) const;
_FORCE_INLINE_ void operator*=(const real_t p_val);
_FORCE_INLINE_ Basis operator*(const real_t p_val) const;
_FORCE_INLINE_ void operator/=(const real_t p_val);
_FORCE_INLINE_ Basis operator/(const real_t p_val) const;
_FORCE_INLINE_ void operator*=(real_t p_val);
_FORCE_INLINE_ Basis operator*(real_t p_val) const;
_FORCE_INLINE_ void operator/=(real_t p_val);
_FORCE_INLINE_ Basis operator/(real_t p_val) const;
bool is_orthogonal() const;
bool is_orthonormal() const;
@ -145,24 +145,24 @@ struct _NO_DISCARD_ Basis {
bool is_diagonal() const;
bool is_rotation() const;
Basis lerp(const Basis &p_to, const real_t &p_weight) const;
Basis slerp(const Basis &p_to, const real_t &p_weight) const;
Basis lerp(const Basis &p_to, real_t p_weight) const;
Basis slerp(const Basis &p_to, real_t p_weight) const;
void rotate_sh(real_t *p_values);
operator String() const;
/* create / set */
_FORCE_INLINE_ void set(real_t xx, real_t xy, real_t xz, real_t yx, real_t yy, real_t yz, real_t zx, real_t zy, real_t zz) {
rows[0][0] = xx;
rows[0][1] = xy;
rows[0][2] = xz;
rows[1][0] = yx;
rows[1][1] = yy;
rows[1][2] = yz;
rows[2][0] = zx;
rows[2][1] = zy;
rows[2][2] = zz;
_FORCE_INLINE_ void set(real_t p_xx, real_t p_xy, real_t p_xz, real_t p_yx, real_t p_yy, real_t p_yz, real_t p_zx, real_t p_zy, real_t p_zz) {
rows[0][0] = p_xx;
rows[0][1] = p_xy;
rows[0][2] = p_xz;
rows[1][0] = p_yx;
rows[1][1] = p_yy;
rows[1][2] = p_yz;
rows[2][0] = p_zx;
rows[2][1] = p_zy;
rows[2][2] = p_zz;
}
_FORCE_INLINE_ void set_columns(const Vector3 &p_x, const Vector3 &p_y, const Vector3 &p_z) {
set_column(0, p_x);
@ -192,20 +192,20 @@ struct _NO_DISCARD_ Basis {
rows[2].zero();
}
_FORCE_INLINE_ Basis transpose_xform(const Basis &m) const {
_FORCE_INLINE_ Basis transpose_xform(const Basis &p_m) const {
return Basis(
rows[0].x * m[0].x + rows[1].x * m[1].x + rows[2].x * m[2].x,
rows[0].x * m[0].y + rows[1].x * m[1].y + rows[2].x * m[2].y,
rows[0].x * m[0].z + rows[1].x * m[1].z + rows[2].x * m[2].z,
rows[0].y * m[0].x + rows[1].y * m[1].x + rows[2].y * m[2].x,
rows[0].y * m[0].y + rows[1].y * m[1].y + rows[2].y * m[2].y,
rows[0].y * m[0].z + rows[1].y * m[1].z + rows[2].y * m[2].z,
rows[0].z * m[0].x + rows[1].z * m[1].x + rows[2].z * m[2].x,
rows[0].z * m[0].y + rows[1].z * m[1].y + rows[2].z * m[2].y,
rows[0].z * m[0].z + rows[1].z * m[1].z + rows[2].z * m[2].z);
rows[0].x * p_m[0].x + rows[1].x * p_m[1].x + rows[2].x * p_m[2].x,
rows[0].x * p_m[0].y + rows[1].x * p_m[1].y + rows[2].x * p_m[2].y,
rows[0].x * p_m[0].z + rows[1].x * p_m[1].z + rows[2].x * p_m[2].z,
rows[0].y * p_m[0].x + rows[1].y * p_m[1].x + rows[2].y * p_m[2].x,
rows[0].y * p_m[0].y + rows[1].y * p_m[1].y + rows[2].y * p_m[2].y,
rows[0].y * p_m[0].z + rows[1].y * p_m[1].z + rows[2].y * p_m[2].z,
rows[0].z * p_m[0].x + rows[1].z * p_m[1].x + rows[2].z * p_m[2].x,
rows[0].z * p_m[0].y + rows[1].z * p_m[1].y + rows[2].z * p_m[2].y,
rows[0].z * p_m[0].z + rows[1].z * p_m[1].z + rows[2].z * p_m[2].z);
}
Basis(real_t xx, real_t xy, real_t xz, real_t yx, real_t yy, real_t yz, real_t zx, real_t zy, real_t zz) {
set(xx, xy, xz, yx, yy, yz, zx, zy, zz);
Basis(real_t p_xx, real_t p_xy, real_t p_xz, real_t p_yx, real_t p_yy, real_t p_yz, real_t p_zx, real_t p_zy, real_t p_zz) {
set(p_xx, p_xy, p_xz, p_yx, p_yy, p_yz, p_zx, p_zy, p_zz);
}
void orthonormalize();
@ -279,25 +279,25 @@ _FORCE_INLINE_ Basis Basis::operator-(const Basis &p_matrix) const {
return ret;
}
_FORCE_INLINE_ void Basis::operator*=(const real_t p_val) {
_FORCE_INLINE_ void Basis::operator*=(real_t p_val) {
rows[0] *= p_val;
rows[1] *= p_val;
rows[2] *= p_val;
}
_FORCE_INLINE_ Basis Basis::operator*(const real_t p_val) const {
_FORCE_INLINE_ Basis Basis::operator*(real_t p_val) const {
Basis ret(*this);
ret *= p_val;
return ret;
}
_FORCE_INLINE_ void Basis::operator/=(const real_t p_val) {
_FORCE_INLINE_ void Basis::operator/=(real_t p_val) {
rows[0] /= p_val;
rows[1] /= p_val;
rows[2] /= p_val;
}
_FORCE_INLINE_ Basis Basis::operator/(const real_t p_val) const {
_FORCE_INLINE_ Basis Basis::operator/(real_t p_val) const {
Basis ret(*this);
ret /= p_val;
return ret;