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	outline finite_set theory solver
Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
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		|  | @ -6,29 +6,9 @@ Module Name: | |||
|     finite_set_axioms.h | ||||
| 
 | ||||
| Abstract: | ||||
|     Axiom schemas for finite sets. | ||||
| 
 | ||||
|     Axiom schemars for finite sets are instantiated based on the state of the | ||||
|     congruence closure and existing assertions in for finite sets. | ||||
|     This module implements axiom schemas that are invoked by saturating constraints | ||||
|     with respect to the semantics of set operations.  | ||||
| 
 | ||||
|     Let v1 ~ v2 mean that v1 and v2 are congruent | ||||
| 
 | ||||
|     The set-based decision procedure relies on saturating with respect | ||||
|     to rules of the form: | ||||
|      | ||||
|       x in v1 == v2, v1 ~ set.empty | ||||
|     -------------------------------- | ||||
|        not (x in set.empty) | ||||
| 
 | ||||
| 
 | ||||
|      x in v1 == v2, v1 ~ v3, v3 == (set.union v4 v5) | ||||
|      ----------------------------------------------- | ||||
|            x in v1 <=> x in v4 or x in v5     | ||||
|   | ||||
|     set.size : (FiniteSet S) -> Int | ||||
|     set.subset : (FiniteSet S) (FiniteSet S) -> Bool | ||||
|         | ||||
| --*/ | ||||
| 
 | ||||
|  |  | |||
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