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cpdt
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e0801cbe
Commit
e0801cbe
authored
Sep 03, 2008
by
Adam Chlipala
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Source language examples
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src/StackMachine.v
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e0801cbe
...
@@ -93,6 +93,12 @@ Fixpoint expDenote (e : exp) : nat :=
...
@@ -93,6 +93,12 @@ Fixpoint expDenote (e : exp) : nat :=
(
**
We
declare
explicitly
that
this
is
a
recursive
definition
,
using
the
keyword
[
Fixpoint
]
.
The
rest
should
be
old
hat
for
functional
programmers
.
*
)
(
**
We
declare
explicitly
that
this
is
a
recursive
definition
,
using
the
keyword
[
Fixpoint
]
.
The
rest
should
be
old
hat
for
functional
programmers
.
*
)
(
**
It
is
convenient
to
be
able
to
test
definitions
before
starting
to
prove
things
about
them
.
We
can
verify
that
our
semantics
is
sensible
by
evaluating
some
sample
uses
.
*
)
Eval
simpl
in
expDenote
(
Const
42
)
.
Eval
simpl
in
expDenote
(
Binop
Plus
(
Const
2
)
(
Const
2
))
.
Eval
simpl
in
expDenote
(
Binop
Times
(
Binop
Plus
(
Const
2
)
(
Const
2
))
(
Const
7
))
.
(
**
**
Target
language
*
)
(
**
**
Target
language
*
)
...
@@ -145,6 +151,19 @@ Fixpoint compile (e : exp) : prog :=
...
@@ -145,6 +151,19 @@ Fixpoint compile (e : exp) : prog :=
end
.
end
.
(
**
Before
we
set
about
proving
that
this
compiler
is
correct
,
we
can
try
a
few
test
runs
,
using
our
sample
programs
from
earlier
.
*
)
Eval
simpl
in
compile
(
Const
42
)
.
Eval
simpl
in
compile
(
Binop
Plus
(
Const
2
)
(
Const
2
))
.
Eval
simpl
in
compile
(
Binop
Times
(
Binop
Plus
(
Const
2
)
(
Const
2
))
(
Const
7
))
.
(
**
We
can
also
run
our
compiled
programs
and
chedk
that
they
give
the
right
results
.
*
)
Eval
simpl
in
progDenote
(
compile
(
Const
42
))
nil
.
Eval
simpl
in
progDenote
(
compile
(
Binop
Plus
(
Const
2
)
(
Const
2
)))
nil
.
Eval
simpl
in
progDenote
(
compile
(
Binop
Times
(
Binop
Plus
(
Const
2
)
(
Const
2
))
(
Const
7
)))
nil
.
(
**
**
Translation
correctness
*
)
(
**
**
Translation
correctness
*
)
(
**
We
are
ready
to
prove
that
our
compiler
is
implemented
correctly
.
We
can
use
a
new
vernacular
command
[
Theorem
]
to
start
a
correctness
proof
,
in
terms
of
the
semantics
we
defined
earlier
:
*
)
(
**
We
are
ready
to
prove
that
our
compiler
is
implemented
correctly
.
We
can
use
a
new
vernacular
command
[
Theorem
]
to
start
a
correctness
proof
,
in
terms
of
the
semantics
we
defined
earlier
:
*
)
...
...
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