Automation in formal proofs can greatly benefit from the marriage of proof assistants and computer algebra tools. Unfortunately these two kinds of tools,.
Apr 28, 2006 · We present here an algorithm for computing efficiently greatest common di- visors (gcd) for polynomials with coefficients in a unique ...
Proving Formally the Implementation of an Efficient gcd Algorithm for ...
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We describe here a formal proof in the Coq system of the structure theorem for subresultants, which allows to prove formally the correctness of our ...
Automation in formal proofs can greatly benefit from the marriage of proof assistants and computer algebra tools. Unfortunately these two kinds of tools,.
We describe here a formal proof in the Coq system of the structure theorem for subresultants, which allows to prove formally the correctness of our ...
We describe here a formal proof in the Coq system of the structure theorem for subresultants, which allows to prove formally the correction of our ...
We describe here a formal proof in the Coq system of the structure theorem for subresultants, which allows to prove formally the correctness of our ...
May 21, 2017 · Assia Mahboubi: Proving Formally the Implementation of an Efficient gcd Algorithm for Polynomials. IJCAR 2006: 438-452.
Proving Formally the Implementation of an Efficient gcd Algorithm for Polynomials IJCAR, 2006. IJCAR 2006 · DBLP · Scholar · DOI. Full names. Links ISxN.
Sep 27, 2013 · It has to be polynomials over a field since the leading coefficients of each polynomial in the sequence b(x),r1(x),r2(x),.
Missing: Formally Implementation Efficient