hol
list
1
Sections
HOLlib
Doc
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Rank
Theorem
Name
8
Thm*
'a
:S.
Thm*
and
Thm*
(all(
a
:hlist(
'a
). equal(abs_list(rep_list(
a
)),
a
))
Thm*
,all
Thm* ,
(
r
:hprod((hnum
'a
); hnum). equal
Thm* ,(
r
:hprod((hnum
'a
); hnum).
(is_list_rep(
r
)
Thm* ,(
r
:hprod((hnum
'a
); hnum).
,equal(rep_list(abs_list(
r
)),
r
))))
[hlist_iso_def]
cites the following:
1
Thm*
'a
,
'b
:S,
P
:(
'b
),
rep
:(
'a
'b
),
abs
:(
'b
'a
).
Thm*
iso_pair(
'a
;
'b
;
P
;
rep
;
abs
)
Thm*
Thm*
(
a
:
'a
.
abs
(
rep
(
a
)) =
a
) & (
r
:
'b
.
P
(
r
) = ((
rep
(
abs
(
r
))) =
r
))
[iso_pair_char]
7
Thm*
'a
:S. iso_pair(
'a
List;(
'a
)
;is_list_rep;rep_list;abs_list)
[list_iso]
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hol
list
1
Sections
HOLlib
Doc