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Omelets Need Onions: E-graphs Modulo Theories via Bottom-up E-matching
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Omelets Need Onions: E-graphs Modulo Theories via Bottom-up E-matching
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E-graphs are a data structure for equational reasoning and optimization over ground terms. One of the benefits of e-graph rewriting is that it can declaratively handle useful but difficult to orient identities like associativity and commutativity (AC) in a generic way. However, using these generic mechanisms is more computationally expensive than using bespoke routines on terms containing sets, multi-sets, linear expressions, polynomials, and binders. A natural question arises: How can one combine the generic capabilities of e-graph rewriting with these specialized theories. This paper discusses a pragmatic approach to this e-graphs modulo theories (EMT) question using two key ideas: bottom-up e-matching and semantic e-ids.
Forward citations
Cited by 3 Pith papers
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Rewrite System Showdown: Stochastic Search vs. EqSat
The paper benchmarks equality saturation against stochastic search on five program optimization tasks to evaluate the effectiveness of e-graphs.
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Optimism in Equality Saturation
A new abstract interpretation algorithm enables sound optimistic analysis of e-graphs during equality saturation, unifying it with non-destructive rewriting and improving precision on cyclic SSA programs.
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Rewrite System Showdown: Stochastic Search vs. EqSat
Empirical comparison of equality saturation versus stochastic search on five benchmarks to evaluate if e-graphs are superior for rewrite-based optimization.
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