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Results 101 - 106 of 106 for Decomposes (0.13 sec)
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src/cmd/compile/internal/ssa/rewrite.go
if (v != 0) && ((v+1)&v) == 0 { return true } return false } func getPPC64ShiftMaskLength(v int64) int64 { return int64(bits.Len64(uint64(v))) } // Decompose a shift right into an equivalent rotate/mask, // and return mask & m. func mergePPC64RShiftMask(m, s, nbits int64) int64 { smask := uint64((1<<uint(nbits))-1) >> uint(s) return m & int64(smask) }
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Fri Jun 07 19:02:52 UTC 2024 - 64.2K bytes - Viewed (0) -
src/cmd/compile/internal/ssagen/ssa.go
slice = s.load(n.Type(), addr) } else { slice = s.expr(sn) } // Allocate new blocks grow := s.f.NewBlock(ssa.BlockPlain) assign := s.f.NewBlock(ssa.BlockPlain) // Decomposse input slice. p := s.newValue1(ssa.OpSlicePtr, pt, slice) l := s.newValue1(ssa.OpSliceLen, types.Types[types.TINT], slice) c := s.newValue1(ssa.OpSliceCap, types.Types[types.TINT], slice)
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Mon Jun 10 19:44:43 UTC 2024 - 284.9K bytes - Viewed (0) -
doc/go1.17_spec.html
<p> A type determines a set of values together with operations and methods specific to those values. A type may be denoted by a <i>type name</i>, if it has one, or specified using a <i>type literal</i>, which composes a type from existing types. </p> <pre class="ebnf"> Type = TypeName | TypeLit | "(" Type ")" . TypeName = identifier | QualifiedIdent .
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Thu Apr 11 20:22:45 UTC 2024 - 211.6K bytes - Viewed (0) -
doc/go_spec.html
to those values. A type may be denoted by a <i>type name</i>, if it has one, which must be followed by <a href="#Instantiations">type arguments</a> if the type is generic. A type may also be specified using a <i>type literal</i>, which composes a type from existing types. </p> <pre class="ebnf"> Type = TypeName [ TypeArgs ] | TypeLit | "(" Type ")" . TypeName = identifier | QualifiedIdent . TypeArgs = "[" TypeList [ "," ] "]" .
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Tue Jun 04 21:07:21 UTC 2024 - 281.5K bytes - Viewed (1) -
src/compress/bzip2/testdata/Isaac.Newton-Opticks.txt.bz2
equal, so that the Rays which converged from the Lens towards X, and without Refraction, would there have crossed and diverged again, may by the Refraction of the second Prism be reduced into Parallelism and diverge no more. For then those Rays will recompose a beam of white Light XY. If the refracting Angle of either Prism be the bigger, that Prism must be so much the nearer to the Lens. You will know when the Prisms and the Lens are well set together, by observing if the beam of Light XY, which comes...
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Mon Sep 24 18:26:02 UTC 2018 - 129.4K bytes - Viewed (0) -
src/testdata/Isaac.Newton-Opticks.txt
the Lens towards X, and without Refraction, would there have crossed and diverged again, may by the Refraction of the second Prism be reduced into Parallelism and diverge no more. For then those Rays will recompose a beam of white Light XY. If the refracting Angle of either Prism be the bigger, that Prism must be so much the nearer to the Lens. You will know when the Prisms and the Lens are well set together, by observing if the
Registered: Wed Jun 12 16:32:35 UTC 2024 - Last Modified: Mon Oct 01 16:16:21 UTC 2018 - 553.9K bytes - Viewed (0)