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cpdt
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fbd343b0
Commit
fbd343b0
authored
Jan 20, 2013
by
Adam Chlipala
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Pass through Chapter 7
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src/GeneralRec.v
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fbd343b0
...
@@ -901,7 +901,7 @@ Definition testCurriedAdd := Bnd (curriedAdd 2) (fun f => f 3).
...
@@ -901,7 +901,7 @@ Definition testCurriedAdd := Bnd (curriedAdd 2) (fun f => f 3).
Error:
Universe
inconsistency
.
Error:
Universe
inconsistency
.
>>
>>
The
problem
has
to
do
with
rules
for
inductive
definitions
that
we
st
ill
study
in
more
detail
in
Chapter
12.
Briefly
,
recall
that
the
type
of
the
constructor
[
Bnd
]
quantifies
over
a
type
[
B
]
.
To
make
[
testCurriedAdd
]
work
,
we
would
need
to
instantiate
[
B
]
as
[
nat
->
comp
nat
]
.
However
,
Coq
enforces
a
%
\
emph
{
predicativity
restriction
}%
that
(
roughly
)
no
quantifier
in
an
inductive
or
co
-
inductive
type
'
s
definition
may
ever
be
instantiated
with
a
term
that
contains
the
type
being
defined
.
Chapter
12
presents
the
exact
mechanism
by
which
this
restriction
is
enforced
,
but
for
now
our
conclusion
is
that
[
comp
]
is
fatally
flawed
as
a
way
of
encoding
interesting
higher
-
order
functional
programs
that
use
general
recursion
.
*
)
The
problem
has
to
do
with
rules
for
inductive
definitions
that
we
w
ill
study
in
more
detail
in
Chapter
12.
Briefly
,
recall
that
the
type
of
the
constructor
[
Bnd
]
quantifies
over
a
type
[
B
]
.
To
make
[
testCurriedAdd
]
work
,
we
would
need
to
instantiate
[
B
]
as
[
nat
->
comp
nat
]
.
However
,
Coq
enforces
a
%
\
emph
{
predicativity
restriction
}%
that
(
roughly
)
no
quantifier
in
an
inductive
or
co
-
inductive
type
'
s
definition
may
ever
be
instantiated
with
a
term
that
contains
the
type
being
defined
.
Chapter
12
presents
the
exact
mechanism
by
which
this
restriction
is
enforced
,
but
for
now
our
conclusion
is
that
[
comp
]
is
fatally
flawed
as
a
way
of
encoding
interesting
higher
-
order
functional
programs
that
use
general
recursion
.
*
)
(
**
*
Comparing
the
Alternatives
*
)
(
**
*
Comparing
the
Alternatives
*
)
...
...
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