mirror of
https://github.com/Ed94/pikuma_ps1.git
synced 2026-08-14 11:38:14 +00:00
Prepping for: resolve_look_at impl.
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+2
-2
@@ -134,8 +134,8 @@ typedef __UINT32_TYPE__ TSet_(B4);
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#define u4_v(value) C_(U4 V_*, value)
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enum { false = 0, true = 1, true_overflow, };
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#define u4_lo(value) ((value) & 0xFFFFU)
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#define u4_hi(value) ((value) >> 12)
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#define u4_lo(value) (u4_(value) & 0xFFFFU)
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#define u4_hi(value) (u4_(value) >> (S_(U2) * 8))
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typedef void Proc_(VoidFn) (void);
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@@ -70,6 +70,27 @@ WORD_COUNT(mac_load_v2s2, 2)
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, store_half(rt_y, base, offset + O_(V2_S2,y))
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WORD_COUNT(mac_store_v2s2, 2)
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/* atom_dbg_skip */
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#define mac_load_v3s4(rs_x, rs_y, rs_z, r_base, offset) \
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load_word( rs_x, r_base, O_(V3_S4,x)) \
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, load_word( rs_y, r_base, O_(V3_S4,y)) \
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, load_word( rs_z, r_base, O_(V3_S4,z))
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WORD_COUNT(mac_load_v3s4, 3)
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/* atom_dbg_skip */
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#define mac_store_v3s4(rt_x, rt_y, rt_z, base, offset) \
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store_word(rt_x, base, offset + O_(V3_S4,x)) \
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, store_word(rt_y, base, offset + O_(V3_S4,y)) \
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, store_word(rt_z, base, offset + O_(V3_S4,z))
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WORD_COUNT(mac_store_v3s4, 3)
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/* atom_dbg_skip */
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#define mac_sub_v3s4(rds_x, rds_y, rds_z, rt_x, rt_y, rt_z) \
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sub_s(rds_x, rds_x, rt_x) \
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, sub_s(rds_y, rds_y, rt_y) \
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, sub_s(rds_z, rds_z, rt_z)
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WORD_COUNT(mac_sub_v3s4, 3)
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/* atom_dbg_skip */
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#define mac_store_rects2(rt_x, rt_y, rt_width, rt_height, base, offset) \
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store_half(rt_x, base, offset + O_(Rect_S2,x)) \
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+5
-1
@@ -378,11 +378,15 @@ enum { _C2_TX_SUBS_ = 0
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#define gte_cmdw_nclip (gte_cmd_base | enc_gte_cmd(gte_cmd_nclip))
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#define gte_cmdw_op (gte_cmd_base | enc_gte_cmd(gte_cmd_op ))
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#define gte_cmdw_outer_product gte_cmdw_op /* "outer product" -- NOCASH/Sdk terminology */
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#define gte_cmdw_wedge gte_cmdw_op /* "wedge product" -- geometric-algebra terminology */
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#define gte_cmdw_wedge gte_cmdw_op /* "wedge product" -- geometric-algebra terminology.
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* RGA(Lengyel): the GTE OP is a 3D signed-16-bit D x IR cross, not a generic RGA exterior product.
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* The wedge alias is the 3D complement interpretation of the same 3 scalars (MAC1..MAC3). */
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#define gte_cmdw_mvmva (gte_cmd_base | enc_gte_cmd(gte_cmd_mvmva))
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#define gte_cmdw_rotate_translate_perspective_single gte_cmdw_rtps
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#define gte_cmdw_rotate_translate_perspective_triple gte_cmdw_rtpt
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/* RGA(Lengyel): RTPS/RTPT consume the matrix expansion of a rigid transformation (rotation matrix + translation vector) loaded into the RT/TR control registers.
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* For unitized points the same result equals the motor antiproduct; the GTE executes the LA form, not a symbolic antiproduct. */
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/* PsyQ compatibility bits for AVSZ3 (Bits 20, 22, 24 must be set) */
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#define gte_cmdw_psyq_avsz3_compat (0x15 << 20)
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@@ -19,6 +19,24 @@ FI_ Slice_MipsCode ac_store_v2s2(U4 rt_x, U4 rt_y, U4 base, U4 offset) atom_dbg_
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store_half(rt_y, base, offset + O_(V2_S2,y)),
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})
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FI_ Slice_MipsCode ac_load_v3s4(U4 rs_x, U4 rs_y, U4 rs_z, U4 r_base, U4 offset) atom_dbg_skip MipsAtomComp_Proc_(ac_load_v3s4, {
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load_word( rs_x, r_base, O_(V3_S4,x)),
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load_word( rs_y, r_base, O_(V3_S4,y)),
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load_word( rs_z, r_base, O_(V3_S4,z)),
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})
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FI_ Slice_MipsCode ac_store_v3s4(U4 rt_x, U4 rt_y, U4 rt_z, U4 base, U4 offset) atom_dbg_skip MipsAtomComp_Proc_(ac_store_v3s4, {
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store_word(rt_x, base, offset + O_(V3_S4,x)),
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store_word(rt_y, base, offset + O_(V3_S4,y)),
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store_word(rt_z, base, offset + O_(V3_S4,z)),
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})
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FI_ Slice_MipsCode ac_sub_v3s4(U4 rds_x, U4 rds_y, U4 rds_z, U4 rt_x, U4 rt_y, U4 rt_z) atom_dbg_skip MipsAtomComp_Proc_(ac_sub_v3s4, {
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sub_s(rds_x, rds_x, rt_x),
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sub_s(rds_y, rds_y, rt_y),
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sub_s(rds_z, rds_z, rt_z),
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})
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FI_ Slice_MipsCode ac_store_rects2(U4 rt_x, U4 rt_y, U4 rt_width, U4 rt_height, U4 base, U4 offset) atom_dbg_skip MipsAtomComp_Proc_(ac_store_rects2, {
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store_half(rt_x, base, offset + O_(Rect_S2,x)),
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store_half(rt_y, base, offset + O_(Rect_S2,y)),
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+24
-6
@@ -7,6 +7,18 @@
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#define max(A, B) (((A) > (B)) ? (A) : (B))
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#define clamp_bot(X, B) max(X, B)
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/* Convention
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<Type> ## <Width> _ <Component Type> ## <Component Width>
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For types with compound data (Ex: Rotation Matrix & Translation):
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<TypeA> ## <TypeB> ## <Width> _ <ComponentTypeA> ## <ComponentWidthA> ## <ComponentTypeB> ## <ComponentWidthB>
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A: Array
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V: Vector
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R: Range
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M: Matrix
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T: Translation
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*/
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enum {
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v3s2_byteoff = 3, // log2(8), used with shift_left_logical op for index via byte offset.
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};
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@@ -27,17 +39,25 @@ typedef Struct_(V2_U1) { U1 x; U1 y; };
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typedef Struct_(V2_S2) { S2 x; S2 y; };
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typedef Struct_(V2_S4) { S4 x; S4 y; };
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typedef Struct_(V3_S2) { S2 x; S2 y; S2 z; S2 pad; }; // PSY-Q: SVECTOR
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typedef Struct_(V3_S4) { S4 x; S4 y; S4 z; S4 pad; }; // PSY-Q: VECTOR
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typedef Struct_(V3_S4) { S4 x; S4 y; S4 z; S4 pad; }; // PSY-Q: VECTOR. RGA(Lengyel): Euclidean vector or direction. A zero-weight RGA point is stored as a V3_S4 with the implicit weight dropped.
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typedef Struct_(V4_S2) { S2 x; S2 y; S2 z; S2 w; };
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typedef Struct_(V4_S4) { S4 x; S4 y; S4 z; S4 w; };
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typedef Struct_(R2_S2) { V2_S2 p0; V2_S2 p1; };
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typedef Struct_(R2_S4) { V2_S4 p0; V2_S4 p1; };
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// typedef Struct_(P3_S4) { S4 x; S4 y; S4 z; S4 w1; }; // RGA(Lengyel): Affine point with implicit weight one. Storage alias of V3_S4. Use P3_S4 when the value is a point.
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typedef V3_S4 P3_S4;
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typedef Struct_(R2_S2) { V2_S2 p0; V2_S2 p1; }; // Range-2 Signed 2-Byte (16-bit)
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typedef Struct_(R2_S4) { V2_S4 p0; V2_S4 p1; }; // Range-2 Signed 4-Byte (32-bit)
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typedef Struct_(Rect_S2) { S2 x; S2 y; S2 width; S2 height; };
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typedef Struct_(Rect_S4) { S4 x; S4 y; S4 width; S4 height; };
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typedef Struct_(MT3_S2S4) { A3x3_S2 m; A3_S4 t; }; // PSY-Q: MATRIX
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typedef Struct_(MT3_S2S4) { A3x3_S2 m; A3_S4 t; }; // PSY-Q: MATRIX. RGA(Lengyel): Matrix expansion of a rigid transformation. GTE utilizes this representation; corresponding motor not constructed here.
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/* RGA(Lengyel) reserved names (deferred):
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* P4_S4 - future flat point with explicit weight (Lengyel/TML FlatPoint3D analog).
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* B3_S4 - future 3D bivector (callers store a Complement(Wedge(...)) as a V3_S4).
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* Mo8_S4 - future motor. Not introduced until a course operation actually needs composition, interpolation, or inversion. */
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typedef Array_(V2_U1, 2);
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typedef Array_(V2_S2, 2);
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@@ -93,5 +113,3 @@ FI_ void sub_v3s4 (V3_S4_R out_a, V3_S4 b) { sub_a3s4 (pcast(A3_S4_R, out_a
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FI_ void sub_v3s4_fp(V3_S4_R out_a, V3_S4 b) { sub_a3s4_fp(pcast(A3_S4_R, out_a), pcast(A3_S4, b)); }
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FI_ void mul_v3s4 (V3_S4_R out_a, V3_S4 b) { mul_a3s4 (pcast(A3_S4_R, out_a), pcast(A3_S4, b)); }
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+7
-1
@@ -103,13 +103,19 @@ void gte_matrix_set_rotation (MT3_S2S4* mat) asm("SetRotMatrix");
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void gte_matrix_set_translation(MT3_S2S4* mat) asm("SetTransMatrix");
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// Einheit, Metrication to unit vector. "Normalization", not Orthogonal "Normal, Normalis". Directionalization.
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// RGA(Lengyel): Normalize the bulk of a zero-weight direction. This is not finite-point unitization (which forces w=1).
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S4 normalize_v3s4(V3_S4* v0, V3_S4* v1) asm("VectorNormal");
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// RGA(Lengyel): Apply the matrix expansion of a rigid transformation.
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// Motor antiproduct is equivalent for unitized points; LA form is what GTE consumes.
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V3_S4* mul_m3s2_v3s4(MT3_S2S4* m, V3_S4* v, V3_S4* result) asm("ApplyMatrixLV");
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// RGA(Lengyel): Store the full translation column. The motor translator would store half this displacement in m.xyz.
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MT3_S2S4* trans_m3s2(MT3_S2S4* m, V3_S4* off) asm("TransMatrix");
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MT3_S2S4* gte_comp_coord_m3s2(MT3_S2S4* m0, MT3_S2S4* m1, MT3_S2S4* result) asm("CompMatrixLV");
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// TODO(Ed): Want to interpret this under the lens of Eric Lengyel's geometric algebra
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// RGA(Lengyel): Complement(Wedge(a,b)), i.e. the Euclidean 3D complement of the exterior product, stored as a V3_S4.
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// The underlying GTE OP is a specialized signed-16-bit D x IR command; the wedge interpretation is a 3D dual of the same 3 scalars.
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void cross_v3s4(V3_S4* v0, V3_S4* v1, V3_S4* result) asm("OuterProduct12");
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