---

Step * 5 of Lemma int_term_polynomial


1. left : int_term()
2. right : int_term()
3. ipolynomial-term(int_term_to_ipoly(left)) ≡ left
4. ipolynomial-term(int_term_to_ipoly(right)) ≡ right
⊢ ipolynomial-term(mul_ipoly(int_term_to_ipoly(left);int_term_to_ipoly(right))) ≡ left (*) right
BY
{ ((RWW "mul_poly-sq mul-ipoly-equiv" 0 THENA Auto) THEN BLemma `itermMultiply_functionality` THEN Auto) }

---

Latex:

---

Latex:

1.  left  :  int\_term()
2.  right  :  int\_term()
3.  ipolynomial-term(int\_term\_to\_ipoly(left))  \mequiv{}  left
4.  ipolynomial-term(int\_term\_to\_ipoly(right))  \mequiv{}  right
\mvdash{}  ipolynomial-term(mul\_ipoly(int\_term\_to\_ipoly(left);int\_term\_to\_ipoly(right)))  \mequiv{}  left  (*)  right


By

---

Latex:
((RWW  "mul\_poly-sq  mul-ipoly-equiv"  0  THENA  Auto)
  THEN  BLemma  `itermMultiply\_functionality`
  THEN  Auto)

---

Home Index