// assert: poly is in Z[x]
Term t;
for ( int i=poly.degree(x); i>=poly.ldegree(x); --i ) {
- int coeff = ex_to<numeric>(poly.coeff(x,i)).to_int();
- if ( coeff ) {
+ cl_I coeff = the<cl_I>(ex_to<numeric>(poly.coeff(x,i)).to_cl_N());
+ if ( !zerop(coeff) ) {
t.c = R->canonhom(coeff);
if ( !zerop(t.c) ) {
t.exp = i;
if ( gamma == 0 ) {
gamma = alpha;
}
- unsigned int gamma_ui = ex_to<numeric>(abs(gamma)).to_int();
+ numeric gamma_ui = ex_to<numeric>(abs(gamma));
a = a * gamma;
UniPoly nu1 = u1_;
nu1.unit_normal();
ex w = replace_lc(w1.to_ex(x), x, alpha);
ex e = expand(a - u * w);
numeric modulus = p;
- const numeric maxmodulus(2*B*gamma_ui);
+ const numeric maxmodulus = 2*numeric(B)*gamma_ui;
// step 4
while ( !e.is_zero() && modulus < maxmodulus ) {
/* factor leading coefficient */
pp = pp.collect(x);
- ex vn = p.lcoeff(x);
+ ex vn = pp.lcoeff(x);
+ pp = pp.expand();
ex vnlst;
if ( is_a<numeric>(vn) ) {
vnlst = lst(vn);
maxdegree = uvec[i].degree();
}
}
- unsigned int B = cl_I_to_uint(normmc * expt_pos(cl_I(2), maxdegree));
+ cl_I B = normmc * expt_pos(cl_I(2), maxdegree);
+ cl_I l = 1;
+ cl_I pl = prime;
+ while ( pl < B ) {
+ l += 1;
+ pl = pl * prime;
+ }
- ex res = hensel_multivar(poly, x, epv, prime, B, uvec, C);
+ ex res = hensel_multivar(pp, x, epv, prime, l, uvec, C);
if ( res != lst() ) {
ex result = cont;
for ( size_t i=0; i<res.nops(); ++i ) {