1
0
Fork 0

Remove CoglQuaternion

This is unused API, and there are no plans to actually
use it. Even if we want to use it in the future, we'll
be fully Graphene and won't need this API anyway.

https://gitlab.gnome.org/GNOME/mutter/merge_requests/458
This commit is contained in:
Georges Basile Stavracas Neto 2019-02-16 11:09:38 -02:00
parent 959a418cc3
commit 16875340cb
18 changed files with 6 additions and 1515 deletions

View file

@ -1545,19 +1545,6 @@ cogl_framebuffer_rotate (CoglFramebuffer *framebuffer,
COGL_FRAMEBUFFER_STATE_MODELVIEW;
}
void
cogl_framebuffer_rotate_quaternion (CoglFramebuffer *framebuffer,
const CoglQuaternion *quaternion)
{
CoglMatrixStack *modelview_stack =
_cogl_framebuffer_get_modelview_stack (framebuffer);
cogl_matrix_stack_rotate_quaternion (modelview_stack, quaternion);
if (framebuffer->context->current_draw_buffer == framebuffer)
framebuffer->context->current_draw_buffer_changes |=
COGL_FRAMEBUFFER_STATE_MODELVIEW;
}
void
cogl_framebuffer_rotate_euler (CoglFramebuffer *framebuffer,
const graphene_euler_t *euler)

View file

@ -52,7 +52,6 @@ typedef struct _CoglFramebuffer CoglFramebuffer;
#include <cogl/cogl-pipeline.h>
#include <cogl/cogl-indices.h>
#include <cogl/cogl-bitmap.h>
#include <cogl/cogl-quaternion.h>
#include <cogl/cogl-texture.h>
#include <glib-object.h>
@ -363,21 +362,6 @@ cogl_framebuffer_rotate (CoglFramebuffer *framebuffer,
float y,
float z);
/**
* cogl_framebuffer_rotate_quaternion:
* @framebuffer: A #CoglFramebuffer pointer
* @quaternion: A #CoglQuaternion
*
* Multiplies the current model-view matrix by one that rotates
* according to the rotation described by @quaternion.
*
* Since: 2.0
* Stability: unstable
*/
void
cogl_framebuffer_rotate_quaternion (CoglFramebuffer *framebuffer,
const CoglQuaternion *quaternion);
/**
* cogl_framebuffer_rotate_euler:
* @framebuffer: A #CoglFramebuffer pointer

View file

@ -45,7 +45,6 @@ typedef enum _CoglMatrixOp
COGL_MATRIX_OP_LOAD_IDENTITY,
COGL_MATRIX_OP_TRANSLATE,
COGL_MATRIX_OP_ROTATE,
COGL_MATRIX_OP_ROTATE_QUATERNION,
COGL_MATRIX_OP_ROTATE_EULER,
COGL_MATRIX_OP_SCALE,
COGL_MATRIX_OP_MULTIPLY,
@ -93,15 +92,6 @@ typedef struct _CoglMatrixEntryRotateEuler
graphene_euler_t euler;
} CoglMatrixEntryRotateEuler;
typedef struct _CoglMatrixEntryRotateQuaternion
{
CoglMatrixEntry _parent_data;
/* This doesn't store an actual CoglQuaternion in order to avoid the
* padding */
float values[4];
} CoglMatrixEntryRotateQuaternion;
typedef struct _CoglMatrixEntryScale
{
CoglMatrixEntry _parent_data;
@ -143,7 +133,6 @@ typedef union _CoglMatrixEntryFull
CoglMatrixEntryTranslate translate;
CoglMatrixEntryRotate rotate;
CoglMatrixEntryRotateEuler rotate_euler;
CoglMatrixEntryRotateQuaternion rotate_quaternion;
CoglMatrixEntryScale scale;
CoglMatrixEntryMultiply multiply;
CoglMatrixEntryLoad load;

View file

@ -180,21 +180,6 @@ cogl_matrix_stack_rotate (CoglMatrixStack *stack,
entry->z = z;
}
void
cogl_matrix_stack_rotate_quaternion (CoglMatrixStack *stack,
const CoglQuaternion *quaternion)
{
CoglMatrixEntryRotateQuaternion *entry;
entry = _cogl_matrix_stack_push_operation (stack,
COGL_MATRIX_OP_ROTATE_QUATERNION);
entry->values[0] = quaternion->w;
entry->values[1] = quaternion->x;
entry->values[2] = quaternion->y;
entry->values[3] = quaternion->z;
}
void
cogl_matrix_stack_rotate_euler (CoglMatrixStack *stack,
const graphene_euler_t *euler)
@ -354,7 +339,6 @@ cogl_matrix_entry_unref (CoglMatrixEntry *entry)
case COGL_MATRIX_OP_LOAD_IDENTITY:
case COGL_MATRIX_OP_TRANSLATE:
case COGL_MATRIX_OP_ROTATE:
case COGL_MATRIX_OP_ROTATE_QUATERNION:
case COGL_MATRIX_OP_ROTATE_EULER:
case COGL_MATRIX_OP_SCALE:
break;
@ -495,7 +479,6 @@ initialized:
case COGL_MATRIX_OP_LOAD_IDENTITY:
case COGL_MATRIX_OP_TRANSLATE:
case COGL_MATRIX_OP_ROTATE:
case COGL_MATRIX_OP_ROTATE_QUATERNION:
case COGL_MATRIX_OP_ROTATE_EULER:
case COGL_MATRIX_OP_SCALE:
case COGL_MATRIX_OP_MULTIPLY:
@ -581,15 +564,6 @@ initialized:
&rotate->euler);
continue;
}
case COGL_MATRIX_OP_ROTATE_QUATERNION:
{
CoglMatrixEntryRotateQuaternion *rotate =
(CoglMatrixEntryRotateQuaternion *)children[i];
CoglQuaternion quaternion;
cogl_quaternion_init_from_array (&quaternion, rotate->values);
cogl_matrix_rotate_quaternion (matrix, &quaternion);
continue;
}
case COGL_MATRIX_OP_SCALE:
{
CoglMatrixEntryScale *scale =
@ -981,18 +955,6 @@ cogl_matrix_entry_equal (CoglMatrixEntry *entry0,
return FALSE;
}
break;
case COGL_MATRIX_OP_ROTATE_QUATERNION:
{
CoglMatrixEntryRotateQuaternion *rotate0 =
(CoglMatrixEntryRotateQuaternion *)entry0;
CoglMatrixEntryRotateQuaternion *rotate1 =
(CoglMatrixEntryRotateQuaternion *)entry1;
int i;
for (i = 0; i < 4; i++)
if (rotate0->values[i] != rotate1->values[i])
return FALSE;
}
break;
case COGL_MATRIX_OP_ROTATE_EULER:
{
CoglMatrixEntryRotateEuler *rotate0 =
@ -1092,17 +1054,6 @@ cogl_debug_matrix_entry_print (CoglMatrixEntry *entry)
rotate->z);
continue;
}
case COGL_MATRIX_OP_ROTATE_QUATERNION:
{
CoglMatrixEntryRotateQuaternion *rotate =
(CoglMatrixEntryRotateQuaternion *)entry;
g_print (" ROTATE QUATERNION w=%f x=%f y=%f z=%f\n",
rotate->values[0],
rotate->values[1],
rotate->values[2],
rotate->values[3]);
continue;
}
case COGL_MATRIX_OP_ROTATE_EULER:
{
CoglMatrixEntryRotateEuler *rotate =

View file

@ -307,18 +307,6 @@ cogl_matrix_stack_rotate (CoglMatrixStack *stack,
float y,
float z);
/**
* cogl_matrix_stack_rotate_quaternion:
* @stack: A #CoglMatrixStack
* @quaternion: A #CoglQuaternion
*
* Multiplies the current matrix by one that rotates according to the
* rotation described by @quaternion.
*/
void
cogl_matrix_stack_rotate_quaternion (CoglMatrixStack *stack,
const CoglQuaternion *quaternion);
/**
* cogl_matrix_stack_rotate_euler:
* @stack: A #CoglMatrixStack

View file

@ -73,11 +73,9 @@
#include <cogl-util.h>
#include <cogl-debug.h>
#include <cogl-quaternion.h>
#include <cogl-quaternion-private.h>
#include <cogl-matrix.h>
#include <cogl-matrix-private.h>
#include <cogl-quaternion-private.h>
#include <cogl-vector.h>
#include <glib.h>
#include <math.h>
@ -1358,16 +1356,6 @@ cogl_matrix_rotate (CoglMatrix *matrix,
_COGL_MATRIX_DEBUG_PRINT (matrix);
}
void
cogl_matrix_rotate_quaternion (CoglMatrix *matrix,
const CoglQuaternion *quaternion)
{
CoglMatrix rotation_transform;
cogl_matrix_init_from_quaternion (&rotation_transform, quaternion);
cogl_matrix_multiply (matrix, matrix, &rotation_transform);
}
void
cogl_matrix_rotate_euler (CoglMatrix *matrix,
const graphene_euler_t *euler)
@ -1735,48 +1723,6 @@ _cogl_matrix_init_from_matrix_without_inverse (CoglMatrix *matrix,
matrix->flags = src->flags | MAT_DIRTY_INVERSE;
}
static void
_cogl_matrix_init_from_quaternion (CoglMatrix *matrix,
const CoglQuaternion *quaternion)
{
float qnorm = _COGL_QUATERNION_NORM (quaternion);
float s = (qnorm > 0.0f) ? (2.0f / qnorm) : 0.0f;
float xs = quaternion->x * s;
float ys = quaternion->y * s;
float zs = quaternion->z * s;
float wx = quaternion->w * xs;
float wy = quaternion->w * ys;
float wz = quaternion->w * zs;
float xx = quaternion->x * xs;
float xy = quaternion->x * ys;
float xz = quaternion->x * zs;
float yy = quaternion->y * ys;
float yz = quaternion->y * zs;
float zz = quaternion->z * zs;
matrix->xx = 1.0f - (yy + zz);
matrix->yx = xy + wz;
matrix->zx = xz - wy;
matrix->xy = xy - wz;
matrix->yy = 1.0f - (xx + zz);
matrix->zy = yz + wx;
matrix->xz = xz + wy;
matrix->yz = yz - wx;
matrix->zz = 1.0f - (xx + yy);
matrix->xw = matrix->yw = matrix->zw = 0.0f;
matrix->wx = matrix->wy = matrix->wz = 0.0f;
matrix->ww = 1.0f;
matrix->flags = (MAT_FLAG_GENERAL | MAT_DIRTY_ALL);
}
void
cogl_matrix_init_from_quaternion (CoglMatrix *matrix,
const CoglQuaternion *quaternion)
{
_cogl_matrix_init_from_quaternion (matrix, quaternion);
}
void
cogl_matrix_init_from_euler (CoglMatrix *matrix,
const graphene_euler_t *euler)

View file

@ -41,7 +41,6 @@
#include <cogl/cogl-types.h>
#include <cogl/cogl-macros.h>
#include <cogl/cogl-quaternion.h>
#include <glib-object.h>
#include <graphene.h>
@ -198,20 +197,6 @@ cogl_matrix_rotate (CoglMatrix *matrix,
float y,
float z);
/**
* cogl_matrix_rotate_quaternion:
* @matrix: A 4x4 transformation matrix
* @quaternion: A quaternion describing a rotation
*
* Multiplies @matrix with a rotation transformation described by the
* given #CoglQuaternion.
*
* Since: 2.0
*/
void
cogl_matrix_rotate_quaternion (CoglMatrix *matrix,
const CoglQuaternion *quaternion);
/**
* cogl_matrix_rotate_euler:
* @matrix: A 4x4 transformation matrix
@ -517,17 +502,6 @@ cogl_matrix_init_from_array (CoglMatrix *matrix,
const float *
cogl_matrix_get_array (const CoglMatrix *matrix);
/**
* cogl_matrix_init_from_quaternion:
* @matrix: A 4x4 transformation matrix
* @quaternion: A #CoglQuaternion
*
* Initializes @matrix from a #CoglQuaternion rotation.
*/
void
cogl_matrix_init_from_quaternion (CoglMatrix *matrix,
const CoglQuaternion *quaternion);
/**
* cogl_matrix_init_from_euler:
* @matrix: A 4x4 transformation matrix

View file

@ -1,44 +0,0 @@
/*
* Cogl
*
* A Low Level GPU Graphics and Utilities API
*
* Copyright (C) 2008,2009 Intel Corporation.
*
* Permission is hereby granted, free of charge, to any person
* obtaining a copy of this software and associated documentation
* files (the "Software"), to deal in the Software without
* restriction, including without limitation the rights to use, copy,
* modify, merge, publish, distribute, sublicense, and/or sell copies
* of the Software, and to permit persons to whom the Software is
* furnished to do so, subject to the following conditions:
*
* The above copyright notice and this permission notice shall be
* included in all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF
* MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS
* BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN
* ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN
* CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
* SOFTWARE.
*
* Authors:
* Robert Bragg <robert@linux.intel.com>
*/
#ifndef __COGL_QUATERNION_PRIVATE_H__
#define __COGL_QUATERNION_PRIVATE_H__
#include <glib.h>
/* squared length */
#define _COGL_QUATERNION_NORM(Q) \
((Q)->x*(Q)->x + (Q)->y*(Q)->y + (Q)->z*(Q)->z + (Q)->w*(Q)->w)
#define _COGL_QUATERNION_DEGREES_TO_RADIANS (G_PI / 180.0f)
#define _COGL_QUATERNION_RADIANS_TO_DEGREES (180.0f / G_PI)
#endif /* __COGL_QUATERNION_PRIVATE_H__ */

View file

@ -1,670 +0,0 @@
/*
* Cogl
*
* A Low Level GPU Graphics and Utilities API
*
* Copyright (C) 2010 Intel Corporation.
*
* Permission is hereby granted, free of charge, to any person
* obtaining a copy of this software and associated documentation
* files (the "Software"), to deal in the Software without
* restriction, including without limitation the rights to use, copy,
* modify, merge, publish, distribute, sublicense, and/or sell copies
* of the Software, and to permit persons to whom the Software is
* furnished to do so, subject to the following conditions:
*
* The above copyright notice and this permission notice shall be
* included in all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF
* MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS
* BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN
* ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN
* CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
* SOFTWARE.
*
* Authors:
* Robert Bragg <robert@linux.intel.com>
*
* Various references relating to quaternions:
*
* http://www.cs.caltech.edu/courses/cs171/quatut.pdf
* http://mathworld.wolfram.com/Quaternion.html
* http://www.gamedev.net/reference/articles/article1095.asp
* http://www.cprogramming.com/tutorial/3d/quaternions.html
* http://www.isner.com/tutorials/quatSpells/quaternion_spells_12.htm
* http://www.j3d.org/matrix_faq/matrfaq_latest.html#Q56
* 3D Maths Primer for Graphics and Game Development ISBN-10: 1556229119
*/
#include "cogl-config.h"
#include <cogl-util.h>
#include <cogl-quaternion.h>
#include <cogl-quaternion-private.h>
#include <cogl-matrix.h>
#include <cogl-vector.h>
#include "cogl-gtype-private.h"
#include <string.h>
#include <math.h>
#define FLOAT_EPSILON 1e-03
COGL_GTYPE_DEFINE_BOXED (Quaternion, quaternion,
cogl_quaternion_copy,
cogl_quaternion_free);
static CoglQuaternion zero_quaternion =
{
0.0, 0.0, 0.0, 0.0,
};
static CoglQuaternion identity_quaternion =
{
1.0, 0.0, 0.0, 0.0,
};
/* This function is just here to be called from GDB so we don't really
want to put a declaration in a header and we just add it here to
avoid a warning */
void
_cogl_quaternion_print (CoglQuaternion *quarternion);
void
_cogl_quaternion_print (CoglQuaternion *quaternion)
{
g_print ("[ %6.4f (%6.4f, %6.4f, %6.4f)]\n",
quaternion->w,
quaternion->x,
quaternion->y,
quaternion->z);
}
void
cogl_quaternion_init (CoglQuaternion *quaternion,
float angle,
float x,
float y,
float z)
{
float axis[3] = { x, y, z};
cogl_quaternion_init_from_angle_vector (quaternion, angle, axis);
}
void
cogl_quaternion_init_from_angle_vector (CoglQuaternion *quaternion,
float angle,
const float *axis3f_in)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
float axis[3];
float half_angle;
float sin_half_angle;
/* XXX: Should we make cogl_vector3_normalize have separate in and
* out args? */
axis[0] = axis3f_in[0];
axis[1] = axis3f_in[1];
axis[2] = axis3f_in[2];
cogl_vector3_normalize (axis);
half_angle = angle * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f;
sin_half_angle = sinf (half_angle);
quaternion->w = cosf (half_angle);
quaternion->x = axis[0] * sin_half_angle;
quaternion->y = axis[1] * sin_half_angle;
quaternion->z = axis[2] * sin_half_angle;
cogl_quaternion_normalize (quaternion);
}
void
cogl_quaternion_init_identity (CoglQuaternion *quaternion)
{
quaternion->w = 1.0;
quaternion->x = 0.0;
quaternion->y = 0.0;
quaternion->z = 0.0;
}
void
cogl_quaternion_init_from_array (CoglQuaternion *quaternion,
const float *array)
{
quaternion->w = array[0];
quaternion->x = array[1];
quaternion->y = array[2];
quaternion->z = array[3];
}
void
cogl_quaternion_init_from_x_rotation (CoglQuaternion *quaternion,
float angle)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
float half_angle = angle * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f;
quaternion->w = cosf (half_angle);
quaternion->x = sinf (half_angle);
quaternion->y = 0.0f;
quaternion->z = 0.0f;
}
void
cogl_quaternion_init_from_y_rotation (CoglQuaternion *quaternion,
float angle)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
float half_angle = angle * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f;
quaternion->w = cosf (half_angle);
quaternion->x = 0.0f;
quaternion->y = sinf (half_angle);
quaternion->z = 0.0f;
}
void
cogl_quaternion_init_from_z_rotation (CoglQuaternion *quaternion,
float angle)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
float half_angle = angle * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f;
quaternion->w = cosf (half_angle);
quaternion->x = 0.0f;
quaternion->y = 0.0f;
quaternion->z = sinf (half_angle);
}
void
cogl_quaternion_init_from_euler (CoglQuaternion *quaternion,
const graphene_euler_t *euler)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
float sin_heading =
sinf (graphene_euler_get_y (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
float sin_pitch =
sinf (graphene_euler_get_x (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
float sin_roll =
sinf (graphene_euler_get_z (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
float cos_heading =
cosf (graphene_euler_get_y (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
float cos_pitch =
cosf (graphene_euler_get_x (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
float cos_roll =
cosf (graphene_euler_get_z (euler) * _COGL_QUATERNION_DEGREES_TO_RADIANS * 0.5f);
quaternion->w =
cos_heading * cos_pitch * cos_roll +
sin_heading * sin_pitch * sin_roll;
quaternion->x =
cos_heading * sin_pitch * cos_roll +
sin_heading * cos_pitch * sin_roll;
quaternion->y =
sin_heading * cos_pitch * cos_roll -
cos_heading * sin_pitch * sin_roll;
quaternion->z =
cos_heading * cos_pitch * sin_roll -
sin_heading * sin_pitch * cos_roll;
}
void
cogl_quaternion_init_from_quaternion (CoglQuaternion *quaternion,
CoglQuaternion *src)
{
memcpy (quaternion, src, sizeof (float) * 4);
}
/* XXX: it could be nice to make something like this public... */
/*
* COGL_MATRIX_READ:
* @MATRIX: A 4x4 transformation matrix
* @ROW: The row of the value you want to read
* @COLUMN: The column of the value you want to read
*
* Reads a value from the given matrix using integers to index
* into the matrix.
*/
#define COGL_MATRIX_READ(MATRIX, ROW, COLUMN) \
(((const float *)matrix)[COLUMN * 4 + ROW])
void
cogl_quaternion_init_from_matrix (CoglQuaternion *quaternion,
const CoglMatrix *matrix)
{
/* Algorithm devised by Ken Shoemake, Ref:
* http://campar.in.tum.de/twiki/pub/Chair/DwarfTutorial/quatut.pdf
*/
/* 3D maths literature refers to the diagonal of a matrix as the
* "trace" of a matrix... */
float trace = matrix->xx + matrix->yy + matrix->zz;
float root;
if (trace > 0.0f)
{
root = sqrtf (trace + 1);
quaternion->w = root * 0.5f;
root = 0.5f / root;
quaternion->x = (matrix->zy - matrix->yz) * root;
quaternion->y = (matrix->xz - matrix->zx) * root;
quaternion->z = (matrix->yx - matrix->xy) * root;
}
else
{
#define X 0
#define Y 1
#define Z 2
#define W 3
int h = X;
if (matrix->yy > matrix->xx)
h = Y;
if (matrix->zz > COGL_MATRIX_READ (matrix, h, h))
h = Z;
switch (h)
{
#define CASE_MACRO(i, j, k, I, J, K) \
case I: \
root = sqrtf ((COGL_MATRIX_READ (matrix, I, I) - \
(COGL_MATRIX_READ (matrix, J, J) + \
COGL_MATRIX_READ (matrix, K, K))) + \
COGL_MATRIX_READ (matrix, W, W)); \
quaternion->i = root * 0.5f;\
root = 0.5f / root;\
quaternion->j = (COGL_MATRIX_READ (matrix, I, J) + \
COGL_MATRIX_READ (matrix, J, I)) * root; \
quaternion->k = (COGL_MATRIX_READ (matrix, K, I) + \
COGL_MATRIX_READ (matrix, I, K)) * root; \
quaternion->w = (COGL_MATRIX_READ (matrix, K, J) - \
COGL_MATRIX_READ (matrix, J, K)) * root;\
break
CASE_MACRO (x, y, z, X, Y, Z);
CASE_MACRO (y, z, x, Y, Z, X);
CASE_MACRO (z, x, y, Z, X, Y);
#undef CASE_MACRO
#undef X
#undef Y
#undef Z
}
}
if (matrix->ww != 1.0f)
{
float s = 1.0 / sqrtf (matrix->ww);
quaternion->w *= s;
quaternion->x *= s;
quaternion->y *= s;
quaternion->z *= s;
}
}
gboolean
cogl_quaternion_equal (const void *v1, const void *v2)
{
const CoglQuaternion *a = v1;
const CoglQuaternion *b = v2;
g_return_val_if_fail (v1 != NULL, FALSE);
g_return_val_if_fail (v2 != NULL, FALSE);
if (v1 == v2)
return TRUE;
return (a->w == b->w &&
a->x == b->x &&
a->y == b->y &&
a->z == b->z);
}
CoglQuaternion *
cogl_quaternion_copy (const CoglQuaternion *src)
{
if (G_LIKELY (src))
{
CoglQuaternion *new = g_slice_new (CoglQuaternion);
memcpy (new, src, sizeof (float) * 4);
return new;
}
else
return NULL;
}
void
cogl_quaternion_free (CoglQuaternion *quaternion)
{
g_slice_free (CoglQuaternion, quaternion);
}
float
cogl_quaternion_get_rotation_angle (const CoglQuaternion *quaternion)
{
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
/* FIXME: clamp [-1, 1] */
return 2.0f * acosf (quaternion->w) * _COGL_QUATERNION_RADIANS_TO_DEGREES;
}
void
cogl_quaternion_get_rotation_axis (const CoglQuaternion *quaternion,
float *vector3)
{
float sin_half_angle_sqr;
float one_over_sin_angle_over_2;
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
/* NB: sin²(𝜃) + cos²(𝜃) = 1 */
sin_half_angle_sqr = 1.0f - quaternion->w * quaternion->w;
if (sin_half_angle_sqr <= 0.0f)
{
/* Either an identity quaternion or numerical imprecision.
* Either way we return an arbitrary vector. */
vector3[0] = 1;
vector3[1] = 0;
vector3[2] = 0;
return;
}
/* Calculate 1 / sin(𝜃/2) */
one_over_sin_angle_over_2 = 1.0f / sqrtf (sin_half_angle_sqr);
vector3[0] = quaternion->x * one_over_sin_angle_over_2;
vector3[1] = quaternion->y * one_over_sin_angle_over_2;
vector3[2] = quaternion->z * one_over_sin_angle_over_2;
}
void
cogl_quaternion_normalize (CoglQuaternion *quaternion)
{
float slen = _COGL_QUATERNION_NORM (quaternion);
float factor = 1.0f / sqrtf (slen);
quaternion->x *= factor;
quaternion->y *= factor;
quaternion->z *= factor;
quaternion->w *= factor;
return;
}
float
cogl_quaternion_dot_product (const CoglQuaternion *a,
const CoglQuaternion *b)
{
return a->w * b->w + a->x * b->x + a->y * b->y + a->z * b->z;
}
void
cogl_quaternion_invert (CoglQuaternion *quaternion)
{
quaternion->x = -quaternion->x;
quaternion->y = -quaternion->y;
quaternion->z = -quaternion->z;
}
void
cogl_quaternion_multiply (CoglQuaternion *result,
const CoglQuaternion *a,
const CoglQuaternion *b)
{
float w = a->w;
float x = a->x;
float y = a->y;
float z = a->z;
g_return_if_fail (b != result);
result->w = w * b->w - x * b->x - y * b->y - z * b->z;
result->x = w * b->x + x * b->w + y * b->z - z * b->y;
result->y = w * b->y + y * b->w + z * b->x - x * b->z;
result->z = w * b->z + z * b->w + x * b->y - y * b->x;
}
void
cogl_quaternion_pow (CoglQuaternion *quaternion, float exponent)
{
float half_angle;
float new_half_angle;
float factor;
/* Try and identify and nop identity quaternions to avoid
* dividing by zero */
if (fabs (quaternion->w) > 0.9999f)
return;
/* NB: We are using quaternions to represent an axis (a), angle (𝜃) pair
* in this form:
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
*/
/* FIXME: clamp [-1, 1] */
/* Extract 𝜃/2 from w */
half_angle = acosf (quaternion->w);
/* Compute the new 𝜃/2 */
new_half_angle = half_angle * exponent;
/* Compute the new w value */
quaternion->w = cosf (new_half_angle);
/* And new xyz values */
factor = sinf (new_half_angle) / sinf (half_angle);
quaternion->x *= factor;
quaternion->y *= factor;
quaternion->z *= factor;
}
void
cogl_quaternion_slerp (CoglQuaternion *result,
const CoglQuaternion *a,
const CoglQuaternion *b,
float t)
{
float cos_difference;
float qb_w;
float qb_x;
float qb_y;
float qb_z;
float fa;
float fb;
g_return_if_fail (t >=0 && t <= 1.0f);
if (t == 0)
{
*result = *a;
return;
}
else if (t == 1)
{
*result = *b;
return;
}
/* compute the cosine of the angle between the two given quaternions */
cos_difference = cogl_quaternion_dot_product (a, b);
/* If negative, use -b. Two quaternions q and -q represent the same angle but
* may produce a different slerp. We choose b or -b to rotate using the acute
* angle.
*/
if (cos_difference < 0.0f)
{
qb_w = -b->w;
qb_x = -b->x;
qb_y = -b->y;
qb_z = -b->z;
cos_difference = -cos_difference;
}
else
{
qb_w = b->w;
qb_x = b->x;
qb_y = b->y;
qb_z = b->z;
}
/* If we have two unit quaternions the dot should be <= 1.0 */
g_assert (cos_difference < 1.1f);
/* Determine the interpolation factors for each quaternion, simply using
* linear interpolation for quaternions that are nearly exactly the same.
* (this will avoid divisions by zero)
*/
if (cos_difference > 0.9999f)
{
fa = 1.0f - t;
fb = t;
/* XXX: should we also normalize() at the end in this case? */
}
else
{
/* Calculate the sin of the angle between the two quaternions using the
* trig identity: sin²(𝜃) + cos²(𝜃) = 1
*/
float sin_difference = sqrtf (1.0f - cos_difference * cos_difference);
float difference = atan2f (sin_difference, cos_difference);
float one_over_sin_difference = 1.0f / sin_difference;
fa = sinf ((1.0f - t) * difference) * one_over_sin_difference;
fb = sinf (t * difference) * one_over_sin_difference;
}
/* Finally interpolate the two quaternions */
result->x = fa * a->x + fb * qb_x;
result->y = fa * a->y + fb * qb_y;
result->z = fa * a->z + fb * qb_z;
result->w = fa * a->w + fb * qb_w;
}
void
cogl_quaternion_nlerp (CoglQuaternion *result,
const CoglQuaternion *a,
const CoglQuaternion *b,
float t)
{
float cos_difference;
float qb_w;
float qb_x;
float qb_y;
float qb_z;
float fa;
float fb;
g_return_if_fail (t >=0 && t <= 1.0f);
if (t == 0)
{
*result = *a;
return;
}
else if (t == 1)
{
*result = *b;
return;
}
/* compute the cosine of the angle between the two given quaternions */
cos_difference = cogl_quaternion_dot_product (a, b);
/* If negative, use -b. Two quaternions q and -q represent the same angle but
* may produce a different slerp. We choose b or -b to rotate using the acute
* angle.
*/
if (cos_difference < 0.0f)
{
qb_w = -b->w;
qb_x = -b->x;
qb_y = -b->y;
qb_z = -b->z;
cos_difference = -cos_difference;
}
else
{
qb_w = b->w;
qb_x = b->x;
qb_y = b->y;
qb_z = b->z;
}
/* If we have two unit quaternions the dot should be <= 1.0 */
g_assert (cos_difference < 1.1f);
fa = 1.0f - t;
fb = t;
result->x = fa * a->x + fb * qb_x;
result->y = fa * a->y + fb * qb_y;
result->z = fa * a->z + fb * qb_z;
result->w = fa * a->w + fb * qb_w;
cogl_quaternion_normalize (result);
}
void
cogl_quaternion_squad (CoglQuaternion *result,
const CoglQuaternion *prev,
const CoglQuaternion *a,
const CoglQuaternion *b,
const CoglQuaternion *next,
float t)
{
CoglQuaternion slerp0;
CoglQuaternion slerp1;
cogl_quaternion_slerp (&slerp0, a, b, t);
cogl_quaternion_slerp (&slerp1, prev, next, t);
cogl_quaternion_slerp (result, &slerp0, &slerp1, 2.0f * t * (1.0f - t));
}
const CoglQuaternion *
cogl_get_static_identity_quaternion (void)
{
return &identity_quaternion;
}
const CoglQuaternion *
cogl_get_static_zero_quaternion (void)
{
return &zero_quaternion;
}

View file

@ -1,561 +0,0 @@
/*
* Cogl
*
* A Low Level GPU Graphics and Utilities API
*
* Copyright (C) 2010 Intel Corporation.
*
* Permission is hereby granted, free of charge, to any person
* obtaining a copy of this software and associated documentation
* files (the "Software"), to deal in the Software without
* restriction, including without limitation the rights to use, copy,
* modify, merge, publish, distribute, sublicense, and/or sell copies
* of the Software, and to permit persons to whom the Software is
* furnished to do so, subject to the following conditions:
*
* The above copyright notice and this permission notice shall be
* included in all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF
* MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS
* BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN
* ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN
* CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
* SOFTWARE.
*
* Authors:
* Robert Bragg <robert@linux.intel.com>
*/
#if !defined(__COGL_H_INSIDE__) && !defined(COGL_COMPILATION)
#error "Only <cogl/cogl.h> can be included directly."
#endif
#ifndef __COGL_QUATERNION_H__
#define __COGL_QUATERNION_H__
#include <graphene.h>
#include <cogl/cogl-types.h>
#include <cogl/cogl-vector.h>
G_BEGIN_DECLS
/**
* SECTION:cogl-quaternion
* @short_description: Functions for initializing and manipulating
* quaternions.
*
* Quaternions have become a standard form for representing 3D
* rotations and have some nice properties when compared with other
* representation such as (roll,pitch,yaw) Euler angles. They can be
* used to interpolate between different rotations and they don't
* suffer from a problem called
* <ulink url="http://en.wikipedia.org/wiki/Gimbal_lock">"Gimbal lock"</ulink>
* where two of the axis of rotation may become aligned and you loose a
* degree of freedom.
* .
*/
#include <cogl/cogl-vector.h>
#include <glib-object.h>
/**
* CoglQuaternion:
* @w: based on the angle of rotation it is cos(𝜃/2)
* @x: based on the angle of rotation and x component of the axis of
* rotation it is sin(𝜃/2)*axis.x
* @y: based on the angle of rotation and y component of the axis of
* rotation it is sin(𝜃/2)*axis.y
* @z: based on the angle of rotation and z component of the axis of
* rotation it is sin(𝜃/2)*axis.z
*
* A quaternion is comprised of a scalar component and a 3D vector
* component. The scalar component is normally referred to as w and the
* vector might either be referred to as v or a (for axis) or expanded
* with the individual components: (x, y, z) A full quaternion would
* then be written as <literal>[w (x, y, z)]</literal>.
*
* Quaternions can be considered to represent an axis and angle
* pair although sadly these numbers are buried somewhat under some
* maths...
*
* For the curious you can see here that a given axis (a) and angle (𝜃)
* pair are represented in a quaternion as follows:
* |[
* [w=cos(𝜃/2) ( x=sin(𝜃/2)*a.x, y=sin(𝜃/2)*a.y, z=sin(𝜃/2)*a.x )]
* ]|
*
* Unit Quaternions:
* When using Quaternions to represent spatial orientations for 3D
* graphics it's always assumed you have a unit quaternion. The
* magnitude of a quaternion is defined as:
* |[
* sqrt (w² + x² + y² + z²)
* ]|
* and a unit quaternion satisfies this equation:
* |[
* w² + x² + y² + z² = 1
* ]|
*
* Thankfully most of the time we don't actually have to worry about
* the maths that goes on behind the scenes but if you are curious to
* learn more here are some external references:
*
* <itemizedlist>
* <listitem>
* <ulink url="http://mathworld.wolfram.com/Quaternion.html"/>
* </listitem>
* <listitem>
* <ulink url="http://www.gamedev.net/reference/articles/article1095.asp"/>
* </listitem>
* <listitem>
* <ulink url="http://www.cprogramming.com/tutorial/3d/quaternions.html"/>
* </listitem>
* <listitem>
* <ulink url="http://www.isner.com/tutorials/quatSpells/quaternion_spells_12.htm"/>
* </listitem>
* <listitem>
* 3D Maths Primer for Graphics and Game Development ISBN-10: 1556229119
* </listitem>
* <listitem>
* <ulink url="http://www.cs.caltech.edu/courses/cs171/quatut.pdf"/>
* </listitem>
* <listitem>
* <ulink url="http://www.j3d.org/matrix_faq/matrfaq_latest.html#Q56"/>
* </listitem>
* </itemizedlist>
*
*/
struct _CoglQuaternion
{
/*< public >*/
float w;
float x;
float y;
float z;
/*< private >*/
float padding0;
float padding1;
float padding2;
float padding3;
};
COGL_STRUCT_SIZE_ASSERT (CoglQuaternion, 32);
/**
* cogl_quaternion_get_gtype:
*
* Returns: a #GType that can be used with the GLib type system.
*/
GType cogl_quaternion_get_gtype (void);
/**
* cogl_quaternion_init:
* @quaternion: An uninitialized #CoglQuaternion
* @angle: The angle you want to rotate around the given axis
* @x: The x component of your axis vector about which you want to
* rotate.
* @y: The y component of your axis vector about which you want to
* rotate.
* @z: The z component of your axis vector about which you want to
* rotate.
*
* Initializes a quaternion that rotates @angle degrees around the
* axis vector (@x, @y, @z). The axis vector does not need to be
* normalized.
*
* Returns: A normalized, unit quaternion representing an orientation
* rotated @angle degrees around the axis vector (@x, @y, @z)
*
* Since: 2.0
*/
void
cogl_quaternion_init (CoglQuaternion *quaternion,
float angle,
float x,
float y,
float z);
/**
* cogl_quaternion_init_from_angle_vector:
* @quaternion: An uninitialized #CoglQuaternion
* @angle: The angle to rotate around @axis3f
* @axis3f: your 3 component axis vector about which you want to rotate.
*
* Initializes a quaternion that rotates @angle degrees around the
* given @axis vector. The axis vector does not need to be
* normalized.
*
* Returns: A normalized, unit quaternion representing an orientation
* rotated @angle degrees around the given @axis vector.
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_angle_vector (CoglQuaternion *quaternion,
float angle,
const float *axis3f);
/**
* cogl_quaternion_init_identity:
* @quaternion: An uninitialized #CoglQuaternion
*
* Initializes the quaternion with the canonical quaternion identity
* [1 (0, 0, 0)] which represents no rotation. Multiplying a
* quaternion with this identity leaves the quaternion unchanged.
*
* You might also want to consider using
* cogl_get_static_identity_quaternion().
*
* Since: 2.0
*/
void
cogl_quaternion_init_identity (CoglQuaternion *quaternion);
/**
* cogl_quaternion_init_from_array:
* @quaternion: A #CoglQuaternion
* @array: An array of 4 floats w,(x,y,z)
*
* Initializes a [w (x, y,z)] quaternion directly from an array of 4
* floats: [w,x,y,z].
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_array (CoglQuaternion *quaternion,
const float *array);
/**
* cogl_quaternion_init_from_x_rotation:
* @quaternion: An uninitialized #CoglQuaternion
* @angle: The angle to rotate around the x axis
*
* XXX: check which direction this rotates
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_x_rotation (CoglQuaternion *quaternion,
float angle);
/**
* cogl_quaternion_init_from_y_rotation:
* @quaternion: An uninitialized #CoglQuaternion
* @angle: The angle to rotate around the y axis
*
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_y_rotation (CoglQuaternion *quaternion,
float angle);
/**
* cogl_quaternion_init_from_z_rotation:
* @quaternion: An uninitialized #CoglQuaternion
* @angle: The angle to rotate around the z axis
*
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_z_rotation (CoglQuaternion *quaternion,
float angle);
/**
* cogl_quaternion_init_from_euler:
* @quaternion: A #CoglQuaternion
* @euler: A #graphene_euler_t with which to initialize the quaternion
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_euler (CoglQuaternion *quaternion,
const graphene_euler_t *euler);
/**
* cogl_quaternion_init_from_quaternion:
* @quaternion: A #CoglQuaternion
* @src: A #CoglQuaternion with which to initialize @quaternion
*
* Since: 2.0
*/
void
cogl_quaternion_init_from_quaternion (CoglQuaternion *quaternion,
CoglQuaternion *src);
/**
* cogl_quaternion_init_from_matrix:
* @quaternion: A Cogl Quaternion
* @matrix: A rotation matrix with which to initialize the quaternion
*
* Initializes a quaternion from a rotation matrix.
*
* Since: 1.10
* Stability: unstable
*/
void
cogl_quaternion_init_from_matrix (CoglQuaternion *quaternion,
const CoglMatrix *matrix);
/**
* cogl_quaternion_equal:
* @v1: A #CoglQuaternion
* @v2: A #CoglQuaternion
*
* Compares that all the components of quaternions @a and @b are
* equal.
*
* An epsilon value is not used to compare the float components, but
* the == operator is at least used so that 0 and -0 are considered
* equal.
*
* Returns: %TRUE if the quaternions are equal else %FALSE.
*
* Since: 2.0
*/
gboolean
cogl_quaternion_equal (const void *v1, const void *v2);
/**
* cogl_quaternion_copy:
* @src: A #CoglQuaternion
*
* Allocates a new #CoglQuaternion on the stack and initializes it with
* the same values as @src.
*
* Returns: A newly allocated #CoglQuaternion which should be freed
* using cogl_quaternion_free()
*
* Since: 2.0
*/
CoglQuaternion *
cogl_quaternion_copy (const CoglQuaternion *src);
/**
* cogl_quaternion_free:
* @quaternion: A #CoglQuaternion
*
* Frees a #CoglQuaternion that was previously allocated via
* cogl_quaternion_copy().
*
* Since: 2.0
*/
void
cogl_quaternion_free (CoglQuaternion *quaternion);
/**
* cogl_quaternion_get_rotation_angle:
* @quaternion: A #CoglQuaternion
*
*
* Since: 2.0
*/
float
cogl_quaternion_get_rotation_angle (const CoglQuaternion *quaternion);
/**
* cogl_quaternion_get_rotation_axis:
* @quaternion: A #CoglQuaternion
* @vector3: (out): an allocated 3-float array
*
* Since: 2.0
*/
void
cogl_quaternion_get_rotation_axis (const CoglQuaternion *quaternion,
float *vector3);
/**
* cogl_quaternion_normalize:
* @quaternion: A #CoglQuaternion
*
*
* Since: 2.0
*/
void
cogl_quaternion_normalize (CoglQuaternion *quaternion);
/**
* cogl_quaternion_dot_product:
* @a: A #CoglQuaternion
* @b: A #CoglQuaternion
*
* Since: 2.0
*/
float
cogl_quaternion_dot_product (const CoglQuaternion *a,
const CoglQuaternion *b);
/**
* cogl_quaternion_invert:
* @quaternion: A #CoglQuaternion
*
*
* Since: 2.0
*/
void
cogl_quaternion_invert (CoglQuaternion *quaternion);
/**
* cogl_quaternion_multiply:
* @result: The destination #CoglQuaternion
* @left: The second #CoglQuaternion rotation to apply
* @right: The first #CoglQuaternion rotation to apply
*
* This combines the rotations of two quaternions into @result. The
* operation is not commutative so the order is important because AxB
* != BxA. Cogl follows the standard convention for quaternions here
* so the rotations are applied @right to @left. This is similar to the
* combining of matrices.
*
* <note>It is possible to multiply the @a quaternion in-place, so
* @result can be equal to @a but can't be equal to @b.</note>
*
* Since: 2.0
*/
void
cogl_quaternion_multiply (CoglQuaternion *result,
const CoglQuaternion *left,
const CoglQuaternion *right);
/**
* cogl_quaternion_pow:
* @quaternion: A #CoglQuaternion
* @exponent: the exponent
*
*
* Since: 2.0
*/
void
cogl_quaternion_pow (CoglQuaternion *quaternion, float exponent);
/**
* cogl_quaternion_slerp:
* @result: The destination #CoglQuaternion
* @a: The first #CoglQuaternion
* @b: The second #CoglQuaternion
* @t: The factor in the range [0,1] used to interpolate between
* quaternion @a and @b.
*
* Performs a spherical linear interpolation between two quaternions.
*
* Noteable properties:
* <itemizedlist>
* <listitem>
* commutative: No
* </listitem>
* <listitem>
* constant velocity: Yes
* </listitem>
* <listitem>
* torque minimal (travels along the surface of the 4-sphere): Yes
* </listitem>
* <listitem>
* more expensive than cogl_quaternion_nlerp()
* </listitem>
* </itemizedlist>
*/
void
cogl_quaternion_slerp (CoglQuaternion *result,
const CoglQuaternion *a,
const CoglQuaternion *b,
float t);
/**
* cogl_quaternion_nlerp:
* @result: The destination #CoglQuaternion
* @a: The first #CoglQuaternion
* @b: The second #CoglQuaternion
* @t: The factor in the range [0,1] used to interpolate between
* quaterion @a and @b.
*
* Performs a normalized linear interpolation between two quaternions.
* That is it does a linear interpolation of the quaternion components
* and then normalizes the result. This will follow the shortest arc
* between the two orientations (just like the slerp() function) but
* will not progress at a constant speed. Unlike slerp() nlerp is
* commutative which is useful if you are blending animations
* together. (I.e. nlerp (tmp, a, b) followed by nlerp (result, tmp,
* d) is the same as nlerp (tmp, a, d) followed by nlerp (result, tmp,
* b)). Finally nlerp is cheaper than slerp so it can be a good choice
* if you don't need the constant speed property of the slerp() function.
*
* Notable properties:
* <itemizedlist>
* <listitem>
* commutative: Yes
* </listitem>
* <listitem>
* constant velocity: No
* </listitem>
* <listitem>
* torque minimal (travels along the surface of the 4-sphere): Yes
* </listitem>
* <listitem>
* faster than cogl_quaternion_slerp()
* </listitem>
* </itemizedlist>
*/
void
cogl_quaternion_nlerp (CoglQuaternion *result,
const CoglQuaternion *a,
const CoglQuaternion *b,
float t);
/**
* cogl_quaternion_squad:
* @result: The destination #CoglQuaternion
* @prev: A #CoglQuaternion used before @a
* @a: The first #CoglQuaternion
* @b: The second #CoglQuaternion
* @next: A #CoglQuaternion that will be used after @b
* @t: The factor in the range [0,1] used to interpolate between
* quaternion @a and @b.
*
*
* Since: 2.0
*/
void
cogl_quaternion_squad (CoglQuaternion *result,
const CoglQuaternion *prev,
const CoglQuaternion *a,
const CoglQuaternion *b,
const CoglQuaternion *next,
float t);
/**
* cogl_get_static_identity_quaternion:
*
* Returns a pointer to a singleton quaternion constant describing the
* canonical identity [1 (0, 0, 0)] which represents no rotation.
*
* If you multiply a quaternion with the identity quaternion you will
* get back the same value as the original quaternion.
*
* Returns: A pointer to an identity quaternion
*
* Since: 2.0
*/
const CoglQuaternion *
cogl_get_static_identity_quaternion (void);
/**
* cogl_get_static_zero_quaternion:
*
* Returns: a pointer to a singleton quaternion constant describing a
* rotation of 180 degrees around a degenerate axis:
* [0 (0, 0, 0)]
*
* Since: 2.0
*/
const CoglQuaternion *
cogl_get_static_zero_quaternion (void);
G_END_DECLS
#endif /* __COGL_QUATERNION_H__ */

View file

@ -88,10 +88,6 @@ cogl_handle_get_type (void) G_GNUC_CONST;
* between cogl-matrix.h and cogl-quaterion.h */
typedef struct _CoglMatrix CoglMatrix;
/* Same as above we forward declared CoglQuaternion to avoid
* circular dependencies. */
typedef struct _CoglQuaternion CoglQuaternion;
/**
* CoglAngle:
*

View file

@ -102,7 +102,6 @@
#include <cogl/cogl-buffer.h>
#include <cogl/cogl-pixel-buffer.h>
#include <cogl/cogl-vector.h>
#include <cogl/cogl-quaternion.h>
#include <cogl/cogl-texture-2d.h>
#include <cogl/cogl-texture-2d-gl.h>
#include <cogl/cogl-texture-2d-sliced.h>

View file

@ -266,7 +266,6 @@ cogl_framebuffer_rotate
#ifdef COGL_ENABLE_EXPERIMENTAL_API
cogl_framebuffer_rotate_euler
cogl_framebuffer_rotate_quaternion
#endif
cogl_framebuffer_scale
@ -309,8 +308,6 @@ cogl_get_proc_address
cogl_get_projection_matrix
cogl_get_rectangle_indices
cogl_get_source
cogl_get_static_identity_quaternion
cogl_get_static_zero_quaternion
cogl_get_viewport
#ifdef COGL_HAS_GLIB_SUPPORT
@ -458,7 +455,6 @@ cogl_matrix_init_from_array
cogl_matrix_init_translation
cogl_matrix_is_identity
cogl_matrix_init_from_euler
cogl_matrix_init_from_quaternion
cogl_matrix_init_identity
cogl_matrix_look_at
cogl_matrix_multiply
@ -472,7 +468,6 @@ cogl_matrix_rotate
#ifdef COGL_ENABLE_EXPERIMENTAL_API
cogl_matrix_rotate_euler
cogl_matrix_rotate_quaternion
#endif
cogl_matrix_scale
@ -492,7 +487,6 @@ cogl_matrix_stack_pop
cogl_matrix_stack_push
cogl_matrix_stack_rotate
cogl_matrix_stack_rotate_euler
cogl_matrix_stack_rotate_quaternion
cogl_matrix_stack_scale
cogl_matrix_stack_set
cogl_matrix_stack_translate
@ -721,31 +715,6 @@ cogl_push_framebuffer
cogl_push_matrix
cogl_push_source
cogl_quaternion_copy
cogl_quaternion_dot_product
cogl_quaternion_equal
cogl_quaternion_free
#ifdef COGL_HAS_GTYPE_SUPPORT
cogl_quaternion_get_gtype
#endif
cogl_quaternion_get_rotation_angle
cogl_quaternion_get_rotation_axis
cogl_quaternion_init
cogl_quaternion_init_from_angle_vector
cogl_quaternion_init_from_array
cogl_quaternion_init_from_euler
cogl_quaternion_init_from_x_rotation
cogl_quaternion_init_from_y_rotation
cogl_quaternion_init_from_z_rotation
cogl_quaternion_init_identity
cogl_quaternion_invert
cogl_quaternion_multiply
cogl_quaternion_nlerp
cogl_quaternion_normalize
cogl_quaternion_pow
cogl_quaternion_slerp
cogl_quaternion_squad
cogl_read_pixels
cogl_read_pixels_flags_get_type

View file

@ -114,7 +114,6 @@ cogl_nonintrospected_headers = [
'cogl-frame-info.h',
'cogl-vector.h',
'cogl-output.h',
'cogl-quaternion.h',
'cogl-matrix-stack.h',
'cogl-poll.h',
'cogl-texture-2d-gl.h',
@ -266,8 +265,6 @@ cogl_sources = [
'cogl-primitive.c',
'cogl-matrix.c',
'cogl-vector.c',
'cogl-quaternion-private.h',
'cogl-quaternion.c',
'cogl-matrix-private.h',
'cogl-matrix-stack.c',
'cogl-matrix-stack-private.h',

View file

@ -25,7 +25,7 @@ cogl_test_conformance_sources = [
'test-point-sprite.c',
'test-no-gl-header.c',
'test-version.c',
'test-euler-quaternion.c',
'test-euler.c',
'test-layer-remove.c',
'test-alpha-test.c',
'test-map-buffer-range.c',

View file

@ -127,7 +127,7 @@ main (int argc, char **argv)
UNPORTED_TEST (test_viewport);
ADD_TEST (test_euler_quaternion, 0, 0);
ADD_TEST (test_euler, 0, 0);
ADD_TEST (test_color_hsl, 0, 0);
ADD_TEST (test_fence, TEST_REQUIREMENT_FENCE, 0);

View file

@ -44,7 +44,7 @@ void test_pipeline_shader_state (void);
void test_gles2_context (void);
void test_gles2_context_fbo (void);
void test_gles2_context_copy_tex_image (void);
void test_euler_quaternion (void);
void test_euler (void);
void test_color_hsl (void);
void test_fence (void);
void test_texture_no_allocate (void);

View file

@ -36,10 +36,9 @@
} while (0)
void
test_euler_quaternion (void)
test_euler (void)
{
graphene_euler_t euler;
CoglQuaternion quaternion;
CoglMatrix matrix_a, matrix_b;
/* Try doing the rotation with three separate rotations */
@ -49,18 +48,12 @@ test_euler_quaternion (void)
cogl_matrix_rotate (&matrix_a, 50.0f, 0.0f, 0.0f, 1.0f);
/* And try the same rotation with a euler */
graphene_euler_init_with_order (&euler, 40, -30, 50, GRAPHENE_EULER_ORDER_YXZ);
graphene_euler_init_with_order (&euler, 40, -30, 50, GRAPHENE_EULER_ORDER_RYXZ);
cogl_matrix_init_from_euler (&matrix_b, &euler);
/* Verify that the matrices are approximately the same */
COMPARE_MATRICES (&matrix_a, &matrix_b);
/* Try converting the euler to a matrix via a quaternion */
cogl_quaternion_init_from_euler (&quaternion, &euler);
memset (&matrix_b, 0, sizeof (matrix_b));
cogl_matrix_init_from_quaternion (&matrix_b, &quaternion);
COMPARE_MATRICES (&matrix_a, &matrix_b);
/* Try applying the rotation from a euler to a framebuffer */
cogl_framebuffer_identity_matrix (test_fb);
cogl_framebuffer_rotate_euler (test_fb, &euler);
@ -68,13 +61,6 @@ test_euler_quaternion (void)
cogl_framebuffer_get_modelview_matrix (test_fb, &matrix_b);
COMPARE_MATRICES (&matrix_a, &matrix_b);
/* And again with a quaternion */
cogl_framebuffer_identity_matrix (test_fb);
cogl_framebuffer_rotate_quaternion (test_fb, &quaternion);
memset (&matrix_b, 0, sizeof (matrix_b));
cogl_framebuffer_get_modelview_matrix (test_fb, &matrix_b);
COMPARE_MATRICES (&matrix_a, &matrix_b);
/* FIXME: This needs a lot more tests! */
if (cogl_test_verbose ())