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hol
prim
rec
Sections
HOLlib
Doc
IF YOU CAN SEE THIS go to /sfa/Nuprl/Shared/Xindentation_hack_doc.html
At:
hsimp
rec
fun
wd
'a
:S.
all
(
x
:
'a
. all
(
x
:
'a
.
(
f
:
'a
'a
. all
(
x
:
'a
. (
f
:
'a
'a
.
(
n
:hnum. equal
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum.
(simp_rec_fun(
x
,
f
,
n
)
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum.
,select
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum. ,
(
fun
:hnum
'a
. simp_rec_rel
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum. ,(
fun
:hnum
'a
.
(
fun
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum. ,(
fun
:hnum
'a
.
,
x
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum. ,(
fun
:hnum
'a
.
,
f
(
x
:
'a
. (
f
:
'a
'a
. (
n
:hnum. ,(
fun
:hnum
'a
.
,
n
))))))
By:
Unab [`hsimp_rec_fun`] THEN StrongAuto THEN Simpsetp [`hol_to_nuprl`;`bequal`]
THEN
StrongAuto
THEN
Try (Complete (Unfold `label` 0))
Generated subgoals:
None
About:
IF YOU CAN SEE THIS go to /sfa/Nuprl/Shared/Xindentation_hack_doc.html
PrintForm
Definitions
hol
prim
rec
Sections
HOLlib
Doc