/**************************************************************************** ** ** pcarith.c NQ Werner Nickel ** nickel@mathematik.tu-darmstadt.de ** ** This file contains an arithmetic for elements of a group that is ** given by a polycyclic presentation. The elements are in generator ** exponent form. Multiplication is performed by a collection process. ** There are the following functions : ** ** ** int WordCmp( u, w ) ......... Compare the two words u and w and ** return 0, if the words are equal and ** 1 otherwise. ** void WordCopy( u, w ) ......... Copy the word u to the word w. It is ** assumed that storage for w has already ** been allocated. ** int WordLength( u ) ......... Return the length of the word u, i.e., ** the number of powers of generators in u. ** word WordGen( g ) ......... Return the image under the epimorphism ** of the generator number g. ** word WordMult( u, w ) ......... Return the product of the word u and ** the word w and free u and w. ** word WordPow( u, pn ) ......... Return the word u raised to the power ** of (*pn). Free u. ** word WordConj( u, w ) ......... Return the conjugate of the word u by ** the word w and free u and w. ** word WordComm( u, w ) ......... Return the commutator [u,w] of the ** words u and w. Free u and w. ** word WordEngel( u, w, n ) ..... Return the Engel-n commutator [u, n w]\ ** of the words u and w. Free u and w. ** the word w and free u and w. ** word WordRel( u, w ) ......... Return the quotient u^-1 * w of the ** words u and w. Free u and w. ** void WordInit( f ) ......... Initialize the evaluator with this ** arithmetic module. f is the function ** used by this module to obtain a ** generator through its number. ** void WordPrint( u ) ......... Print the word u. The word u is not ** freed. **
*/
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