Dan Frumin a95ddea6ca FSet is a strong powerset monad

2017-06-20 11:34:09 +02:00

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_CoqProject

FSet is a strong powerset monad

2017-06-20 11:34:09 +02:00

cons_repr.v

cons representation of finite sets

2017-06-19 16:06:04 +02:00

definition.v

first step toward cons-union iso: construction of min function for FSet A, where A is Totally Ordered. To construct min, various lemmas about empty set are needed. This min function is constructed in a very inefficient way w.r.t. proofs of assoc, comm, etc.

2017-06-03 00:08:12 +02:00

empty_set.v

first step toward cons-union iso: construction of min function for FSet A, where A is Totally Ordered. To construct min, various lemmas about empty set are needed. This min function is constructed in a very inefficient way w.r.t. proofs of assoc, comm, etc.

2017-06-03 00:08:12 +02:00

Ext.v

Separate the extensionality proof

2017-06-19 21:06:17 +02:00

Lattice.v

Separate the lattice properties proofs, get rid of the admits and general cleanup

2017-06-19 21:32:55 +02:00

monad.v

FSet is a strong powerset monad

2017-06-20 11:34:09 +02:00

operations.v

Add the difference operation

2017-06-14 18:06:16 +02:00

ordered.v

Comment out the long min fn

2017-06-14 13:08:41 +02:00

properties.v

Separate the lattice properties proofs, get rid of the admits and general cleanup

2017-06-19 21:32:55 +02:00