[[!tag standards]] # Vector mv operations In the SIMD VSX set, section 6.8.1 and 6.8.2 p254 of v3.0B has a series of pack and unpack operations. This page covers those and more. [[svp64]] provides the Vector Context to also add saturation as well as predication. * See * Note that some of these may be covered by [[remap]]. # move to/from vec2/3/4 Basic idea: mv operations where either the src or dest is specifically marked as having SUBVL apply to it, but, crucially, the *other* argument does *not*. Note that this is highly unusual in SimpleV, which normally only allows SUBVL to be applied uniformly across all dest and all src. mv.srcvec r3, r4.vec2 mv.destvec r2.vec4, r5 TODO: evaluate whether this will fit with [[mv.swizzle]] involved as well (yes it probably will) * M=0 is mv.srcvec * M=1 is mv.destvec mv.srcvec (leaving out elwidths and chop): for i in range(VL): regs[rd+i] = regs[rs+i*SUBVL] mv.destvec (leaving out elwidths and chop): for i in range(VL): regs[rd+i*SUBVL] = regs[rs+i] Note that these mv operations only become significant when elwidth is set on the vector to a small value. SUBVL=4, src elwidth=8, dest elwidth=32 for example. intended to cover: rd = (rs >> 0 * 8) & (2^8 - 1) rd+1 = (rs >> 1 * 8) & (2^8 - 1) rd+2 = (rs >> 2 * 8) & (2^8 - 1) rd+3 = (rs >> 3 * 8) & (2^8 - 1) and variants involving vec3 into 32 bit (4th byte set to zero). TODO: include this pseudocode which shows how the vecN can do that. in this example RA elwidth=32 and RB elwidth=8, RB is a vec4. for i in range(VL): if predicate_bit_not_set(i) continue uint8_t *start_point = (uint8_t*)(int_regfile[RA].i[i]) for j in range(SUBVL): # vec4 start_point[j] = some_op(int_regfile[RB].b[i*SUBVL + j]) ## Twin Predication, saturation, swizzle, and elwidth overrides Note that mv is a twin-predicated operation, and is swizzlable. This implies that from the vec2, vec3 or vec4, 1 to 8 bytes may be selected and re-ordered (XYZW), mixed with 0 and 1 constants, skipped by way of twin predicate pack and unpack, and a huge amount besides. Also saturation can be applied to individual elements, including the elements within a vec2/3/4. # mv.zip and unzip These are Scalar equivalents to VSX Pack and Unpack: v3.1 Book I Section 6.8 p278. Saturated variants do not need adding because SVP64 overrides add Saturation already. More detailed merging may be achieved with [[sv/bitmanip]] instructions. | 0.5 |6.10|11.15|16..20|21..25|26.....30|31| name | |-----|----|-----|------|------|---------|--|--------------| | 19 | RTp| RC | RB/0 | RA/0 | XO[5:9] |Rc| mv.zip | | 19 | RT | RC | RS/0 | RA/0 | XO[5:9] |Rc| mv.unzip | these are specialist operations that zip or unzip to/from multiple regs to/from one vector including vec2/3/4. when SUBVL!=1 the vec2/3/4 is the contiguous unit that is copied (as if one register). different elwidths result in zero-extension or truncation except if saturation is enabled, where signed/unsigned may be applied as usual. mv.zip, RA=0, RB=0 for i in range(VL): regs[rt+i] = regs[rc+i] mv.zip, RA=0, RB!=0 for i in range(VL): regs[rt+i*2 ] = regs[rb+i] regs[rt+i*2+1] = regs[rc+i] mv.zip, RA!=0, RB!=0 for i in range(VL): regs[rt+i*3 ] = regs[rb+i] regs[rt+i*3+1] = regs[rc+i] regs[rt+i*3+2] = regs[ra+i] # REMAP concept for pack/unpack It may be possible to use one standard mv instruction to perform packing and unpacking: Matrix allows for both reordering and offsets. At the very least a predicate mask potentially can be used. * If a single src-dest mv is used, then it potentially requires two separate REMAP and two separate sv.mvs: remap-even, sv.mv, remap-odd, sv.mv * If adding twin-src and twin-dest that is a lot of instructions, particularly if triple is added as well. FPR mv, GPR mv * Unless twin or triple is added, how is it possible to determine the extra register(s) to be merged (or split)? How about instead relying on the implicit RS=MAXVL+RT trick and extending that to RS=MAXVL+RA as a source? One spare bit in the EXTRA RM area says whether the sv.mv is a pack (RS-as-src=RA+MAXVL) or unpack (RS-as-dest=RT+MAXVL) Alternatively, given that Matrix is up to 3 Dimensions, not even be concerned about RS, just simply use one of those dimensions to span the packing: Example 1: * RA set to linear * RT set to YX, ydim=2, xdim=4 * VL=MAXVL=8 The indices match up as follows: | RA | (0 1) (2 3) (4 5) (6 7) | | RT | 0 2 4 8 1 3 5 7 | This results in a 2-element "unpack" Example 2: * RT set to linear * RT set to YX, ydim=3, xdim=3 * VL=MAXVL=9 The indices match up as follows: | RA | 0 1 2 3 4 5 6 7 8 | | RT | (0 3 6) (1 4 7) (2 5 8) | This results in a 3-element "pack" Both examples become particularly fun when Twin Predication is thrown into the mix.