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FP
Stacked Borrows Coq
Commits
d0716dc6
Commit
d0716dc6
authored
5 years ago
by
Ralf Jung
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d0716dc6
...
@@ -20,7 +20,9 @@ You can also run them in Miri via "Tools" - "Miri", which will show a Stacked Bo
...
@@ -20,7 +20,9 @@ You can also run them in Miri via "Tools" - "Miri", which will show a Stacked Bo
We have given informal proof sketches of optimizations based on Stacked Borrows
We have given informal proof sketches of optimizations based on Stacked Borrows
in the paper. To further increase confidence in the semantics, we formalized
in the paper. To further increase confidence in the semantics, we formalized
these arguments in Coq (about 14KLOC). We have carried out the proofs of the
these arguments in Coq (about 14KLOC). We have carried out the proofs of the
transformations mentioned in the paper:
`example1`
,
`example2`
,
`example2_down`
,
`example3_down`
.
transformations mentioned in the paper:
`example1`
,
`example2`
,
`example2_down`
,
`example3_down`
; as well as two more variants to complete the picture,
`example1_down`
and
`example3`
.
### What to look for
### What to look for
...
@@ -36,10 +38,10 @@ The directory structure is as follows:
...
@@ -36,10 +38,10 @@ The directory structure is as follows:
-
Adequacy (that the simulation implies behavior inclusion) is in
`sim/local_adequacy.v`
,
`sim/global_adequacy.v`
, and
`sim/program.v`
.
-
Adequacy (that the simulation implies behavior inclusion) is in
`sim/local_adequacy.v`
,
`sim/global_adequacy.v`
, and
`sim/program.v`
.
-
Properties of the simulation with respect to the operational semantics are
-
Properties of the simulation with respect to the operational semantics are
proven in
`sim/body.v`
,
`sim/refl_pure_step.v`
,
`sim/refl_mem_step.v`
,
proven in
`sim/body.v`
,
`sim/refl_pure_step.v`
,
`sim/refl_mem_step.v`
,
`sim/left_step.v`
,
`sim/right_step.v`
,
`sim/simple.v`
.
`sim/left_step.v`
,
`sim/right_step.v`
.
-
The
fundamental property that the simulation
is
r
ef
lexive is proven in
-
The
main invariant needed for these properties
is
d
ef
ined in
`sim/invariant.v`
.
`sim/refl.v`
.
-
In
`sim/simple.v`
, we define an easier-to-use but less powerful derived simulation relation
.
-
The
main invariant needed for these properties is in
`sim/invariant
.v`
.
-
The
fundamental property that the simulation is reflexive for well-formed terms is proven in
`sim/refl
.v`
.
*
`theories/opt`
: Proofs of optimizations.
*
`theories/opt`
: Proofs of optimizations.
For example, `theories/opt/ex1.v` provides the proof that the optimized
For example, `theories/opt/ex1.v` provides the proof that the optimized
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