Logiweb(TM)

Logiweb aspects of unitac-lemma-hyp ( " ) in pyk

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The "pyk" aspect

Define pyk of unitac-lemma-hyp ( asterisk ) as "unitac-lemma-hyp ( "! )" end define

The "value" aspect

define value of unitac-lemma-hyp ( x ) as norm { x is val : LET x BE { asterisk IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime IN LET asterisk prime head BE { asterisk IN LET asterisk prime tail BE { asterisk prime IN LET asterisk BE { t IN LET asterisk prime head BE { asterisk IN LET asterisk prime tail BE { asterisk prime IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime prime IN LET asterisk prime prime head BE { asterisk IN LET asterisk prime prime tail BE { asterisk prime prime IN LET asterisk BE { s IN LET asterisk prime prime head BE { asterisk IN LET asterisk prime prime tail BE { asterisk prime prime IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime prime prime IN LET asterisk prime prime prime head BE { asterisk IN LET asterisk prime prime prime tail BE { asterisk prime prime prime IN LET asterisk BE { c IN LET asterisk prime prime prime head BE { asterisk IN LET asterisk prime prime prime tail BE { asterisk prime prime prime IN LET t stmt-rhs ( c ) BE { asterisk IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime IN LET asterisk prime head BE { asterisk IN LET asterisk prime tail BE { asterisk prime IN LET asterisk prime head BE { asterisk IN LET asterisk prime tail BE { asterisk prime IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime prime IN LET asterisk prime prime head BE { asterisk IN LET asterisk prime prime tail BE { asterisk prime prime IN LET asterisk BE { T IN LET asterisk prime prime head BE { asterisk IN LET asterisk prime prime tail BE { asterisk prime prime IN LET { if asterisk atom then asterisk else { asterisk head } } :: { { if asterisk atom then asterisk else { asterisk tail } } :: true } BE { asterisk prime prime prime IN LET asterisk prime prime prime head BE { asterisk IN LET asterisk prime prime prime tail BE { asterisk prime prime prime IN LET asterisk BE { r IN LET asterisk prime prime prime head BE { asterisk IN LET asterisk prime prime prime tail BE { asterisk prime prime prime IN if is-meta-term ( r , c ) then unitac-lemma-std ( x ) else LET s [[ hook-hyp ]] BE { asterisk IN LET asterisk BE { h IN LET unitac-theo ( T , s , c ) BE { asterisk IN LET asterisk BE { a prime IN LET make-root ( t , quote a prime unquote ;; { t unquote Init Deref Ponens } end quote ) :: { a prime :: { { make-root ( t , quote t unquote Init Deref Ponens end quote ) :: { { make-root ( t , quote t unquote Init Deref end quote ) :: { { make-root ( t , quote t unquote Init end quote ) :: { t :: true } } :: true } } :: true } } :: true } } BE { asterisk IN LET asterisk BE { a IN LET make-root ( a , quote a unquote ;; { { { A1' Init Deref Ponens at { h unquote } } at { r unquote } } Ponens } end quote ) :: { a :: { { make-root ( a , quote { { A1' Init Deref Ponens at { h unquote } } at { r unquote } } Ponens end quote ) :: { { make-root ( a , quote { A1' Init Deref Ponens at { h unquote } } at { r unquote } end quote ) :: { { make-root ( a , quote A1' Init Deref Ponens at { h unquote } end quote ) :: { { make-root ( a , quote A1' Init Deref Ponens end quote ) :: { { make-root ( a , quote A1' Init Deref end quote ) :: { { make-root ( a , quote A1' Init end quote ) :: { { make-root ( a , quote A1' end quote ) :: true } :: true } } :: true } } :: true } } :: { h :: true } } } :: { r :: true } } } :: true } } :: true } } BE { asterisk IN LET asterisk BE { a IN LET make-root ( r , quote h unquote imply { r unquote } end quote ) :: { h :: { r :: true } } BE { asterisk IN LET asterisk BE { r IN { s [[ hook-arg -> a ]] [[ hook-res -> r ]] } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } } end define

The pyk compiler, version 0.1.9 by Klaus Grue,
GRD-2007-07-12.UTC:20:13:13.678589 = MJD-54293.TAI:20:13:46.678589 = LGT-4690988026678589e-6