src/Fierce.Mvc/wwwroot/content/easyui/insdep/plugin/highlight-9.9.0/test/detect/mizar/default.txt
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::: ## Lambda calculus
environ
vocabularies LAMBDA,
NUMBERS,
NAT_1, XBOOLE_0, SUBSET_1, FINSEQ_1, XXREAL_0, CARD_1,
ARYTM_1, ARYTM_3, TARSKI, RELAT_1, ORDINAL4, FUNCOP_1;
:: etc...
begin
reserve D for DecoratedTree,
p,q,r for FinSequence of NAT,
x for set;
definition
let D;
attr D is LambdaTerm-like means
(dom D qua Tree) is finite &
::> *143,306
for r st r in dom D holds
r is FinSequence of {0,1} &
r^<*0*> in dom D implies D.r = 0;
end;
registration
cluster LambdaTerm-like for DecoratedTree of NAT;
existence;
::> *4
end;
definition
mode LambdaTerm is LambdaTerm-like DecoratedTree of NAT;
end;
::: Then we extend this ordinary one-step beta reduction, that is,
::: any subterm is also allowed to reduce.
definition
let M,N;
pred M beta N means
ex p st
M|p beta_shallow N|p &
for q st not p is_a_prefix_of q holds
[r,x] in M iff [r,x] in N;
end;
theorem Th4:
ProperPrefixes (v^<*x*>) = ProperPrefixes v \/ {v}
proof
thus ProperPrefixes (v^<*x*>) c= ProperPrefixes v \/ {v}
proof
let y;
assume y in ProperPrefixes (v^<*x*>);
then consider v1 such that
A1: y = v1 and
A2: v1 is_a_proper_prefix_of v^<*x*> by TREES_1:def 2;
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