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Copy file name to clipboardExpand all lines: lib/shape_inference.md
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@@ -164,7 +164,7 @@ The constraints are solved by: unification of the equation constraints, unificat
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* Stage 2, when solving the constraints, substitutes dim variables in terminal shapes that do not have a LUB or other constraints, by dimension-1. (This is generalized at stage 6 to all variables.) It substitutes row variables in terminal shapes that do not have a LUB by one axis if that's required to satisfy the variable's constraint.
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* Stage 3, when solving the constraints, sets yet-unknown dimension and row variables in terminal shapes to their least upper bounds (if any). It substitutes row variables in terminal shapes that do not have a LUB by no-further-axes. (This is generalized at stage 5 to all variables.)
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* Stage 4 sets yet-unknown dimensions with >1 lower bounds from direct accesses, to their LUBs if they have any, otherwise to the lower bound.
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* Stage 5 addresses `Total_elems` constraints with yet-unknown row variables. If the constraint can be satisfied by assuming the row variable is no-further-axes, it sets the row variable to `Broadcastable`, otherwise it sets it to one axis of the required dimension.
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* Stage 5 addresses `Total_elems`and `Exact`constraints with yet-unknown row variables. For `Total_elems` and a single row variable: if the constraint can be satisfied by assuming the row variable is no-further-axes, it sets the row variable to `Broadcastable`, otherwise it sets it to one axis of the required dimension. For multiple row variables, if one is of the Output kind, sets the other variables to no-further-axes, and retries.
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* Stage 6 sets row variables in the remaining inequalities to no-further-axes values. This can unlock further between-axis inequalities because of row variables sandwiched between leftmost axes from their side of the inequality and rightmost axes from the other side of the inequality.
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* Stage 7 sets all dim resp. row variables remaining in updated shapes to dimension-1 resp. no-further-axes.
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