src/ZF/ex/Mutil.thy
changeset 12088 6f463d16cbd0
parent 12087 b38cfbabfda4
child 12089 34e7693271a9
--- a/src/ZF/ex/Mutil.thy	Wed Nov 07 00:16:19 2001 +0100
+++ /dev/null	Thu Jan 01 00:00:00 1970 +0000
@@ -1,36 +0,0 @@
-(*  Title:      ZF/ex/Mutil
-    ID:         $Id$
-    Author:     Lawrence C Paulson, Cambridge University Computer Laboratory
-    Copyright   1996  University of Cambridge
-
-The Mutilated Chess Board Problem, formalized inductively
-  Originator is Max Black, according to J A Robinson.
-  Popularized as the Mutilated Checkerboard Problem by J McCarthy
-*)
-
-Mutil = Main +
-consts
-  domino  :: i
-  tiling  :: i=>i
-
-inductive
-  domains "domino" <= "Pow(nat*nat)"
-  intrs
-    horiz  "[| i \\<in> nat;  j \\<in> nat |] ==> {<i,j>, <i,succ(j)>} \\<in> domino"
-    vertl  "[| i \\<in> nat;  j \\<in> nat |] ==> {<i,j>, <succ(i),j>} \\<in> domino"
-  type_intrs  empty_subsetI, cons_subsetI, PowI, SigmaI, nat_succI
-
-
-inductive
-    domains "tiling(A)" <= "Pow(Union(A))"
-  intrs
-    empty  "0 \\<in> tiling(A)"
-    Un     "[| a \\<in> A;  t \\<in> tiling(A);  a Int t = 0 |] ==> a Un t \\<in> tiling(A)"
-  type_intrs  empty_subsetI, Union_upper, Un_least, PowI
-  type_elims "[make_elim PowD]"
-
-constdefs
-  evnodd  :: [i,i]=>i
-  "evnodd(A,b) == {z \\<in> A. \\<exists>i j. z=<i,j> & (i#+j) mod 2 = b}"
-
-end