sda4: commit the Glaze developer hard-drive dump
Un-ignored: the dev drive is the ground truth the restoration and emulator work constantly reference (DPL3/LIBDPL + VRENDER i860 renderer source, BT/RP live+dev game trees, VGL_LABS pod boot, scene/audio content). Kept in-repo for the pod-owner community. Co-Authored-By: Claude Fable 5 <noreply@anthropic.com>
This commit is contained in:
Claude Fable 5
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#include <string.h>
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#include <math.h>
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#include "dpltypes.h"
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/*{{{ banner*/
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/* **************************************************
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Copyright DIVISION Limited (c) 1994
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All rights reserved
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File : matrix.c
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Project : dpl interface
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Author : PJA
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Date : 22/06/94
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Function: matrix manipulation for applications
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History : Rev 1.0, 23 / 06 / 1994
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**************************** */
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/*}}} */
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/*{{{ low-level matrix manipulations*/
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#define degtorad(f) ((f)*(float32) 0.017453292)
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static int dpl_DegAngles=1;
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/*{{{ static void sinCos( float32 *s, float32 *c, float32 degrees )*/
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static void sinCos( float32 *s, float32 *c, float32 degrees )
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{
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float32 angle;
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if (dpl_DegAngles)
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angle=degtorad(degrees);
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else
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angle=degrees;
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*s=(float32) sin((double) angle);
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*c=(float32) cos((double) angle);
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}
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/*}}} */
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/*{{{ #define _idmatrix(m)*/
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#define _idmatrix(m) \
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m[0][0] = 1; m[0][1]=0; m[0][2]=0; m[0][3]=0; \
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m[1][0] = 0; m[1][1]=1; m[1][2]=0; m[1][3]=0; \
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m[2][0] = 0; m[2][1]=0; m[2][2]=1; m[2][3]=0; \
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m[3][0] = 0; m[3][1]=0; m[3][2]=0; m[3][3]=1
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/*}}} */
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/*{{{ static void _concatenate ( dpl_MATRIX c, dpl_MATRIX a, dpl_MATRIX b )*/
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static void _concatenate ( dpl_MATRIX c, dpl_MATRIX a, dpl_MATRIX b )
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{
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dpl_MATRIX dest;
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register int32 n;
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register float32 sx, sy, sz, sw;
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register float32 *s=(float32 *)a, *d=(float32 *)dest;
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for (n=0; n<4; n++ ) {
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sx =s[0]; sy =s[1]; sz =s[2]; sw=s[3];
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d[0] = (sx*b[0][0]) + (sy*b[1][0]) + (sz*b[2][0]) + (sw*b[3][0]);
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d[1] = (sx*b[0][1]) + (sy*b[1][1]) + (sz*b[2][1]) + (sw*b[3][1]);
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d[2] = (sx*b[0][2]) + (sy*b[1][2]) + (sz*b[2][2]) + (sw*b[3][2]);
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d[3] = (sx*b[0][3]) + (sy*b[1][3]) + (sz*b[2][3]) + (sw*b[3][3]);
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s+=4; d+=4;
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}
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memcpy ( c, dest, sizeof(dpl_MATRIX));
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}
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/*}}} */
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/*{{{ static void _rotX (dpl_MATRIX m, float32 angle )*/
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static void _rotX (dpl_MATRIX m, float32 angle )
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{
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/*{{{ picture of matrices*/
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/*
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[ a b cc d ] [ 1 0 0 0 ]
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[ e f g h ] [ 0 c s 0 ]
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[ i j k l ] [ 0 -s c 0 ]
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[ m n o p ] [ 0 0 0 1 ]
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forward
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[ a, b.c - cc.s, b.s + cc.c, d ] etc.
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backward
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[ 1 0 0 0 ] [ a b cc d ]
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[ 0 c s 0 ] [ e f g h ]
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[ 0 -s c 0 ] [ i j k l ]
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[ 0 0 0 1 ] [ m n o p ]
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[ a b c d ]
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[ c.e + s.i, c.f + s.j, c.g + s.k, c.h + s.l ]
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s=-s;
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[ s.e + c.i, s.f + c.j, s.g + c.k, s.h + c.l ]
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[ m n o p ]
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*/
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/*}}} */
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float32 c, s;
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float32 b, cc;
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sinCos ( &s, &c, angle );
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/*{{{ row 0*/
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b = m[0][1];
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cc= m[0][2];
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m[0][1]=b*c - cc*s;
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m[0][2]=b*s + cc*c;
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/*}}} */
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/*{{{ row 1*/
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b = m[1][1];
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cc= m[1][2];
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m[1][1]=b*c - cc*s;
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m[1][2]=b*s + cc*c;
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/*}}} */
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/*{{{ row 2*/
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b = m[2][1];
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cc= m[2][2];
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m[2][1]=b*c - cc*s;
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m[2][2]=b*s + cc*c;
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/*}}} */
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/*{{{ row 3*/
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b = m[3][1];
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cc= m[3][2];
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m[3][1]=b*c - cc*s;
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m[3][2]=b*s + cc*c;
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/*}}} */
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}
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/*}}} */
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/*{{{ static void _rotY (dpl_MATRIX m, float32 angle )*/
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static void _rotY (dpl_MATRIX m, float32 angle )
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{
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/*{{{ old version assumes many horses*/
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/*
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float32 c, s;
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dpl_MATRIX t;
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_idmatrix (t);
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sinCos ( &s, &c, angle );
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t[0][0] = c; t[0][2] = -s;
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t[2][0] = s; t[2][2] = c;
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if (post) _concatenate (m, m, t);
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else _concatenate (m, t, m);
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*/
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/*}}} */
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/*{{{ picture of matrices*/
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/*
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[ a b cc d ] [ c 0 -s 0 ]
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[ e f g h ] [ 0 1 0 0 ]
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[ i j k l ] [ s 0 c 0 ]
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[ m n o p ] [ 0 0 0 1 ]
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[ a.c+cc.s, b, -s.a + cc.c, d ] etc.
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backward
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[ c 0 -s 0 ] [ a b cc d ]
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[ 0 1 0 0 ] [ e f g h ]
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[ s 0 c 0 ] [ i j k l ]
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[ 0 0 0 1 ] [ m n o p ]
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row0 [ c.a - s.i, c.b - s.j, c.cc - s.k, c.d - s.l ]
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row 2 [ s.a + c.i, s.b + c.j, s.cc + c.k, s.d + c.l ]
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*/
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/*}}} */
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float32 c, s;
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float32 a, cc;
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sinCos ( &s, &c, angle );
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/*{{{ row 0*/
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a= m[0][0];
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cc=m[0][2];
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m[0][0]=a*c + cc*s;
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m[0][2]=cc*c - a*s;
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/*}}} */
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/*{{{ row 1*/
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a= m[1][0];
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cc=m[1][2];
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m[1][0]=a*c + cc*s;
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m[1][2]=cc*c - a*s;
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/*}}} */
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/*{{{ row 2*/
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a= m[2][0];
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cc=m[2][2];
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m[2][0]=a*c + cc*s;
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m[2][2]=cc*c - a*s;
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/*}}} */
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/*{{{ row 3*/
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a= m[3][0];
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cc=m[3][2];
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m[3][0]=a*c + cc*s;
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m[3][2]=cc*c - a*s;
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/*}}} */
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}
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/*}}} */
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/*{{{ static void _rotZ (dpl_MATRIX m, float32 angle )*/
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static void _rotZ (dpl_MATRIX m, float32 angle )
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{
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/*{{{ picture of matrices*/
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/*
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forward
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[ a b c d ] [ c s 0 0 ]
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[ e f g h ] [-s c 0 0 ]
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[ i j k l ] [ 0 0 1 0 ]
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[ m n o p ] [ 0 0 0 1 ]
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[ ac-bs as+bc c d ]
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[ ec-fs es+fc g h ]
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[ ic-js is+jc k l ]
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[ mc-ns ms+nc o p ]
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backward
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[ c s 0 0 ] [ a b c d ]
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[-s c 0 0 ] [ e f g h ]
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[ 0 0 1 0 ] [ i j k l ]
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[ 0 0 0 1 ] [ m n o p ]
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[ ca+se, cb+sf, cc+sg, cd+sh ]
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[ ce-sa, cf-sb, cg-sc, ch-sd ]
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[ i j k l ]
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[ m n o p ]
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*/
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/*}}} */
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float32 c, s, a, b;
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sinCos ( &s, &c, angle );
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/*{{{ row 0*/
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a = m[0][0];
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b = m[0][1];
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m[0][0]=a*c - b*s;
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m[0][1]=a*s + b*c;
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/*}}} */
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/*{{{ row 1*/
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a = m[1][0];
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b = m[1][1];
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m[1][0]=a*c - b*s;
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m[1][1]=a*s + b*c;
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/*}}} */
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/*{{{ row 2*/
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a = m[2][0];
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b = m[2][1];
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m[2][0]=a*c - b*s;
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m[2][1]=a*s + b*c;
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/*}}} */
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/*{{{ row 3*/
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a = m[3][0];
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b = m[3][1];
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m[3][0]=a*c - b*s;
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m[3][1]=a*s + b*c;
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/*}}} */
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}
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/*}}} */
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/*}}} */
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/*{{{ dpl interface matrix calls*/
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/*{{{ void dpl_SetAngleMode( int degrees )*/
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void dpl_SetAngleMode( int degrees )
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{
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dpl_DegAngles=degrees;
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}
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/*}}} */
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/*{{{ void dpl_IdMatrix ( dpl_MATRIX m )*/
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void dpl_IdMatrix ( dpl_MATRIX m )
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{
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_idmatrix (m);
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}
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/*}}} */
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/*{{{ void dpl_Translate( dpl_MATRIX m, float32 dx, float32 dy, float32 dz )*/
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void dpl_Translate( dpl_MATRIX m, float32 dx, float32 dy, float32 dz )
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{
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dpl_MATRIX t;
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_idmatrix (t);
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t[dpl_W][dpl_X] = dx;
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t[dpl_W][dpl_Y] = dy;
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t[dpl_W][dpl_Z] = dz;
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_concatenate (m, m, t);
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}
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/*}}} */
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/*{{{ void dpl_Rotate ( dpl_MATRIX m, float32 angle, int32 axis )*/
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void dpl_Rotate ( dpl_MATRIX m, float32 angle, int32 axis )
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{
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if (axis==dpl_X) _rotX ( m, angle );
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else if (axis==dpl_Y) _rotY ( m, angle );
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else _rotZ ( m, angle );
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}
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/*}}} */
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/*{{{ void dpl_Scale ( dpl_MATRIX m, float32 x, float32 y, float32 z )*/
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void dpl_Scale ( dpl_MATRIX m, float32 x, float32 y, float32 z )
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{
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dpl_MATRIX t;
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_idmatrix (t);
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t[dpl_X][dpl_X] = x;
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t[dpl_Y][dpl_Y] = y;
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t[dpl_Z][dpl_Z] = z;
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_concatenate (m, m, t);
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}
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/*}}} */
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/*{{{ void dpl_Concat ( dpl_MATRIX m, dpl_MATRIX a, dpl_MATRIX b )*/
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void dpl_Concat ( dpl_MATRIX m, dpl_MATRIX a, dpl_MATRIX b )
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{
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_concatenate ( m, a, b );
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}
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/*}}} */
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/*{{{ void dpl_Invert ( dpl_MATRIX inverse, dpl_MATRIX mat )*/
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void dpl_Invert ( dpl_MATRIX inverse, dpl_MATRIX mat )
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{
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/*
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This inverts graphics matrices only - these must be of the
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form a b c 0
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d e f 0
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g h i 0
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j k l 1
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We invert the upper 3x3 using cofactors, and apply the inverse
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translation in the bottom row.
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*/
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register float32 a1, b1, c1,
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a2, b2, c2,
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a3, b3, c3,
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i0, i1, i2, t,
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tx, ty, tz;
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/*{{{ init inverse*/
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inverse [0][3]=0;
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inverse [1][3]=0;
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inverse [2][3]=0;
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inverse [3][3]=1;
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/*}}} */
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/*{{{ pull a1, b1, c1 etc out of matrix*/
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a1=mat[0][0];
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b1=mat[0][1];
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c1=mat[0][2];
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a2=mat[1][0];
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b2=mat[1][1];
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c2=mat[1][2];
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a3=mat[2][0];
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b3=mat[2][1];
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c3=mat[2][2];
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tx=mat[3][0];
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ty=mat[3][1];
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tz=mat[3][2];
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/*}}} */
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/*{{{ compute 9 cofactors, place transposed into matrix*/
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i0 = ((b2*c3) - (b3*c2));
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i1 = -((a2*c3) - (a3*c2));
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i2 = ((a2*b3) - (a3*b2));
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t=1.0f / ((a1*i0) + (b1*i1) + (c1 * i2));
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i0*=t;
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i1*=t;
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i2*=t;
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inverse[0][0] = i0;
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inverse[1][0] = i1;
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inverse[2][0] = i2;
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inverse[3][0] = -((tx*i0) + (ty*i1) + (tz*i2));
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i0 = -t*((b1*c3) - (b3*c1));
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i1 = t*((a1*c3) - (a3*c1));
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i2 = -t*((a1*b3) - (a3*b1));
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inverse[0][1] = i0;
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inverse[1][1] = i1;
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inverse[2][1] = i2;
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inverse[3][1] = -((tx*i0) + (ty*i1) + (tz*i2));
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i0 = t*((b1*c2) - (b2*c1));
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i1 = -t*((a1*c2) - (a2*c1));
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i2 = t*((a1*b2) - (a2*b1));
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inverse[0][2] = i0;
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inverse[1][2] = i1;
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inverse[2][2] = i2;
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inverse[3][2] = -((tx*i0) + (ty*i1) + (tz*i2));
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/*}}} */
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}
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/*}}} */
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/*{{{ void dpl_XformPoint ( dpl_POINT q, dpl_POINT p, dpl_MATRIX m )*/
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void dpl_XformPoint ( dpl_POINT q, dpl_POINT p, dpl_MATRIX m )
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{
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dpl_POINT r;
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int i;
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for (i=0; i<4; i++ ) {
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r[i]=(p[0]*m[0][i])+
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(p[1]*m[1][i])+
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(p[2]*m[2][i])+
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m[3][i];
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}
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memcpy ( q, r, sizeof(dpl_POINT));
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}
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/*}}} */
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/*}}} */
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