Clarify the documentation for PermuteDimensions
PiperOrigin-RevId: 316616603 Change-Id: Iccfbd986276688bdc25b6757cdee6806f0b587d6
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@ -968,17 +968,18 @@ Status ForEachMutableSubshapeHelper(
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// `shape`'s list of dimensions is isomorphic to the identity I.
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//
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// Let `shape`'s layout be L. A layout is a permutation which maps a
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// minor-to-major physical layout to the order of a shape's logical dims.
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// Therefore inverse of a layout maps from logical to physical dims, and so
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// the physical layout of I is simply L'.I = L', where L' is the inverse of L.
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// minor-to-major physical dimension ordering to a shape's logical dimension
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// ordering. Therefore the inverse of a layout maps from logical to physical
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// dims, and so the physical ordering of I is simply L'.I = L', where L' is
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// the inverse of L.
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//
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// Let the argument `permutation` be P. This is a permutation over `shape`'s
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// dimensions, so our return value will be a shape with dims P.I = P. Our
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// goal is to construct a layout permutation L* that we can apply to P such
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// that the physical dimension ordering of the returned shape is the same
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// as that of the original shape, namely L'.
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// goal is to construct a layout permutation L* for this shape. The physical
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// dimension ordering of this returned shape must be the same as that of the
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// original shape, namely L'.
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//
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// Our returned shape has dims P and layout L*, so its in-memory layout is
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// Our returned shape has dims P and layout L*, so its in-memory ordering is
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// L*'.P. Setting this equal to L' and solving for L*, we get:
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//
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// L*'.P = L' =>
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