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Amgorithms ALGORITHM 153 : R(f,r)(_1)def lead(f)deg f.def g c-deg g-deg r f D i s c r i m i n a n t of a Polynomial in One Variable over the Integers Jeffrey O. Shallit (6.622) This equation gives a method the resultant by a Euclidean This is done in the function for computing algorithm. RESUL. The d i s c r i m i n a n t of a polynomial P is a useful quantity in the theory of e q u a t i o n s (for example, see [I]). For a polynomial f(x)=axn+bxn-1+o.., it is u s u a l l y defined D=a2n-2 (ri_rj) 2 where rl, r2 ' ...~ rn as are the roots of f(x) and the product is taken over all possible pairs of roots. D is t h e r e f o r e a polynomial in the c o e f f i cients of f(x) with the property that D=O if f(x) has a repeated root. The d i s c r i m i nant is related to the r e s u l t a n t by the following formula (see
ACM SIGAPL APL Quote Quad – Association for Computing Machinery
Published: Jun 1, 1982
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