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iris
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Tej Chajed
iris
Commits
8bd02d0f
Commit
8bd02d0f
authored
10 years ago
by
Ralf Jung
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compile again
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lib/ModuRes/CBUltInst.v
+2
-2
2 additions, 2 deletions
lib/ModuRes/CBUltInst.v
lib/ModuRes/Constr.v
+2
-11
2 additions, 11 deletions
lib/ModuRes/Constr.v
lib/ModuRes/MetricCore.v
+8
-0
8 additions, 0 deletions
lib/ModuRes/MetricCore.v
with
12 additions
and
13 deletions
lib/ModuRes/CBUltInst.v
+
2
−
2
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8bd02d0f
(** This file provides the proof that CBUlt, the category of complete,
(** This file provides the proof that CBUlt, the category of complete,
bisected, ultrametric spaces, forms an M-category. *)
bisected, ultrametric spaces, forms an M-category. *)
Require
Import
MetricCore
.
Require
Import
CSetoid
Constr
.
Require
Import
MetricRec
.
Require
Import
MetricCore
MetricRec
.
Module
CBUlt
<:
MCat
.
Module
CBUlt
<:
MCat
.
Local
Open
Scope
cat_scope
.
Local
Open
Scope
cat_scope
.
...
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lib/ModuRes/Constr.v
+
2
−
11
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8bd02d0f
...
@@ -6,16 +6,9 @@
...
@@ -6,16 +6,9 @@
- an extension operation on the space Tᵏ, for k ∈ nat, as a
- an extension operation on the space Tᵏ, for k ∈ nat, as a
non-expansive morphism. *)
non-expansive morphism. *)
Require
Ex
port
UPred
.
Require
Im
port
UPred
.
Require
Import
MetricCore
.
Require
Import
MetricCore
.
Require
Import
Arith
.
Require
Fin
.
Module
NatDec
.
Definition
U
:=
nat
.
Definition
eq_dec
:=
eq_nat_dec
.
End
NatDec
.
Module
D
:=
Coq
.
Logic
.
Eqdep_dec
.
DecidableEqDep
(
NatDec
)
.
Section
Halving
.
Section
Halving
.
Context
(
T
:
cmtyp
)
.
Context
(
T
:
cmtyp
)
.
...
@@ -174,8 +167,6 @@ Section EvaluationClosure.
...
@@ -174,8 +167,6 @@ Section EvaluationClosure.
End
EvaluationClosure
.
End
EvaluationClosure
.
Require
Fin
.
Definition
transfer
{
A
}
{
T
:
A
->
Type
}
{
x
y
:
A
}
(
EQ
:
x
=
y
)
(
t
:
T
x
)
:
T
y
:=
Definition
transfer
{
A
}
{
T
:
A
->
Type
}
{
x
y
:
A
}
(
EQ
:
x
=
y
)
(
t
:
T
x
)
:
T
y
:=
eq_rect
x
T
t
y
EQ
.
eq_rect
x
T
t
y
EQ
.
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lib/ModuRes/MetricCore.v
+
8
−
0
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8bd02d0f
...
@@ -1001,3 +1001,11 @@ Section Option.
...
@@ -1001,3 +1001,11 @@ Section Option.
End
Option
.
End
Option
.
Arguments
dist
{_
_
_}
_
_
_
/.
Arguments
dist
{_
_
_}
_
_
_
/.
(* We have several users of this, so deifne it centrally *)
Module
NatDec
.
Definition
U
:=
nat
.
Definition
eq_dec
:=
eq_nat_dec
.
End
NatDec
.
Module
D
:=
Coq
.
Logic
.
Eqdep_dec
.
DecidableEqDep
(
NatDec
)
.
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