Documentation
Std
.
Tactic
.
BVDecide
.
LRAT
.
Internal
.
Checker
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source
Imports
Init.Omega
Std.Tactic.BVDecide.LRAT.Actions
Std.Tactic.BVDecide.LRAT.Internal.Add
Std.Tactic.BVDecide.LRAT.Internal.Delete
Std.Tactic.BVDecide.LRAT.Internal.Empty
Std.Tactic.BVDecide.LRAT.Internal.Rat
Std.Tactic.BVDecide.LRAT.Internal.Rup
Imported by
Std
.
Tactic
.
BVDecide
.
LRAT
.
Internal
.
check
Std
.
Tactic
.
BVDecide
.
LRAT
.
Internal
.
unsat_of_check
source
def
Std
.
Tactic
.
BVDecide
.
LRAT
.
Internal
.
check
(
proof
:
Array
IntAction
)
(
formula
:
Sat.CNF
Nat
)
:
Bool
Equations
Std.Tactic.BVDecide.LRAT.Internal.check
proof
formula
=
Std.Tactic.BVDecide.LRAT.Internal.check.go✝
(
Std.Tactic.BVDecide.LRAT.Internal.State.ofCNF
formula
)
proof
0
Instances For
source
theorem
Std
.
Tactic
.
BVDecide
.
LRAT
.
Internal
.
unsat_of_check
{
proof
:
Array
IntAction
}
{
formula
:
Sat.CNF
Nat
}
(
h
:
check
proof
formula
=
true
)
:
formula
.
Unsat