isabelle: src/HOL/ex/NatSum.thy@b051e2fc2e34 (annotated)

969 b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	1	(* Title: HOL/ex/natsum.thy
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	2	ID: $Id$
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	3	Author: Tobias Nipkow
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	4	Copyright 1994 TU Muenchen
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	5
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	6	A summation operator. sum(f,n+1) is the sum of all f(i), i=0...n.
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	7	*)
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	8
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	9	NatSum = Arith +
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	10	consts sum :: "[nat=>nat, nat] => nat"
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	11	rules sum_0 "sum f 0 = 0"
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	12	sum_Suc "sum f (Suc n) = f(n) + sum f n"
b051e2fc2e34 converted ex with curried function application clasohm parents: diff changeset	13	end

author	clasohm
	Wed, 22 Mar 1995 12:42:34 +0100
changeset 969	b051e2fc2e34
child 1376	92f83b9d17e1
permissions	-rw-r--r--