Step * 1 of Lemma int_term_value_subtract_lemma


1. Top@i
2. Top@i
3. Top@i
⊢ int_term_value(f;x "-" y) int_term_value(f;x) int_term_value(f;y)
BY
Try (RW (AddrC [1] (UnfoldC `int_term_value` ANDTHENC ReduceC)) 0)⋅ }

1
1. Top@i
2. Top@i
3. Top@i
⊢ int_term_ind(x;
               itermConstant(const) const;
               itermVar(var) var;
               itermAdd(left,right) rec1,rec2.rec1 rec2;
               itermSubtract(left,right) rec3,rec4.rec3 rec4;
               itermMultiply(left,right) rec5,rec6.rec5 rec6;
               itermMinus(num) rec7.-rec7)  int_term_ind(y;
                                                             itermConstant(const) const;
                                                             itermVar(var) var;
                                                             itermAdd(left,right) rec1,rec2.rec1 rec2;
                                                             itermSubtract(left,right) rec3,rec4.rec3 rec4;
                                                             itermMultiply(left,right) rec5,rec6.rec5 rec6;
                                                             itermMinus(num) rec7.-rec7)  int_term_value(f;x) 
int_term_value(f;y)


Latex:


Latex:

1.  y  :  Top@i
2.  x  :  Top@i
3.  f  :  Top@i
\mvdash{}  int\_term\_value(f;x  "-"  y)  \msim{}  int\_term\_value(f;x)  -  int\_term\_value(f;y)


By


Latex:
Try  (RW  (AddrC  [1]  (UnfoldC  `int\_term\_value`  ANDTHENC  ReduceC))  0)\mcdot{}




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