📄 h.f1root
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* * * * * * * * f1root * * * * * * * * "finding one root" SYNTAX: X = f1root(p,P) X = f1root(Q) p is an expression whose value is a prime. In the first case, P is a univariate polynomial over Z. In the second case, Q is a univariate polynomial over Z/pZ, where p is a prime, or over GF(p^n). In the first case, froot computes one root of P over Z/pZ. In the second case, froot computes one root of Q over Z/pZ or over GF(p^n). X is assigned this root of P (or Q), if there exists one. Warning: If p > 2^30, the primality of p is not tested. Example 1: (correct) f1root(5,x^2+1) Example 2: (correct) f1root(MOD(x^3+2*x+1)) Example 3: (correct) f1root(GF(A*x^3+x^2+A^4+3)) Example 4: (incorrect) f1root(x^4-2)_ERR_NR_321
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