Added /serial.cmd* to .gitignore. Minor changes to build with version
of gcc on newcomp. Use global reference (::) in linear_combination* typedefs in ring classes. Renamed linear_combiation::set set_coeff.
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.gitignore
vendored
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.gitignore
vendored
@ -3,3 +3,4 @@
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/gss
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/main
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/testsurfaces
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/serial.cmd*
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@ -2,9 +2,9 @@
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class Q
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{
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public:
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typedef linear_combination<Q> linear_combination;
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typedef ::linear_combination<Q> linear_combination;
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// typedef linear_combination_iter<Q> linear_combination_iter;
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typedef linear_combination_const_iter<Q> linear_combination_const_iter;
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typedef ::linear_combination_const_iter<Q> linear_combination_const_iter;
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private:
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int n;
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@ -2,8 +2,8 @@
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class Z
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{
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public:
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typedef linear_combination<Z> linear_combination;
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typedef linear_combination_const_iter<Z> linear_combination_const_iter;
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typedef ::linear_combination<Z> linear_combination;
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typedef ::linear_combination_const_iter<Z> linear_combination_const_iter;
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enum steal { STEAL };
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@ -150,7 +150,9 @@ class Z
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triple<Z, Z, Z> extended_gcd (const Z &z) const
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{
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mpz_t d, s, t;
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mpz_inits (d, s, t, 0);
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mpz_init (d);
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mpz_init (s);
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mpz_init (t);
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mpz_gcdext (d, s, t, impl->x, z.impl->x);
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return triple<Z, Z, Z> (Z (STEAL, d),
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Z (STEAL, s),
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@ -1,9 +1,9 @@
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class Z2
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{
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public:
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typedef linear_combination<Z2> linear_combination;
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typedef ::linear_combination<Z2> linear_combination;
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// typedef linear_combination_iter<Z2> linear_combination_iter;
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typedef linear_combination_const_iter<Z2> linear_combination_const_iter;
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typedef ::linear_combination_const_iter<Z2> linear_combination_const_iter;
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private:
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bool v;
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@ -3,8 +3,8 @@ template<unsigned p>
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class Zp
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{
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public:
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typedef linear_combination<Zp<p> > linear_combination;
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typedef linear_combination_const_iter<Zp<p> > linear_combination_const_iter;
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typedef ::linear_combination<Zp<p> > linear_combination;
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typedef ::linear_combination_const_iter<Zp<p> > linear_combination_const_iter;
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private:
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unsigned v;
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@ -2,8 +2,8 @@
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template<class T> class fraction_field
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{
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public:
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typedef linear_combination<fraction_field> linear_combination;
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typedef linear_combination_const_iter<fraction_field> linear_combination_const_iter;
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typedef ::linear_combination<fraction_field> linear_combination;
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typedef ::linear_combination_const_iter<fraction_field> linear_combination_const_iter;
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private:
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T num;
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@ -93,7 +93,7 @@ class linear_combination
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R annihilator () const;
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void set (R c, unsigned i)
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void set_coeff (R c, unsigned i)
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{
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if (c == 0)
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v -= i;
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@ -348,7 +348,7 @@ class linear_combination<Z2>
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return Z2 (operator == (0) ? 1 : 0);
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}
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void set (Z2 c, unsigned i)
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void set_coeff (Z2 c, unsigned i)
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{
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if (c == 0)
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v -= i;
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@ -529,10 +529,10 @@ quotient_helper<R>::improve_pivot_column (unsigned i, unsigned j, unsigned j2)
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R rkc = rk(j),
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rkc2 = rk(j2);
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rk.set (rkc*t.second + rkc2*t.third,
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j);
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rk.set (rkc2*(rc.div (t.first)) - rkc*(rc2.div (t.first)),
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j2);
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rk.set_coeff (rkc*t.second + rkc2*t.third,
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j);
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rk.set_coeff (rkc2*(rc.div (t.first)) - rkc*(rc2.div (t.first)),
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j2);
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}
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linear_combination g = generators[j],
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@ -560,8 +560,8 @@ quotient_helper<R>::improve_pivot_column (unsigned i, unsigned j, unsigned j2)
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R d = ginv(j),
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d2 = ginv(j2);
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ginv.set (t.second*d + t.third*d2, j);
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ginv.set (rc.div (t.first) * d2 - rc2.div (t.first) * d, j2);
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ginv.set_coeff (t.second*d + t.third*d2, j);
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ginv.set_coeff (rc.div (t.first) * d2 - rc2.div (t.first) * d, j2);
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}
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#if 0
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@ -134,8 +134,8 @@ template<class T, unsigned n>
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class multivariate_polynomial
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{
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public:
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typedef linear_combination<multivariate_polynomial<T, n> > linear_combination;
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typedef linear_combination_const_iter<multivariate_polynomial<T, n> >
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typedef ::linear_combination<multivariate_polynomial<T, n> > linear_combination;
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typedef ::linear_combination_const_iter<multivariate_polynomial<T, n> >
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linear_combination_const_iter;
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private:
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@ -268,7 +268,7 @@ public:
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pair<multivariate_polynomial, multivariate_polynomial>
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uncommon_factors (multivariate_polynomial b, basedvector<multivariate_polynomial, 1> ds);
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maybe<multivariate_polynomial>
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divides_exactly (const multivariate_polynomial &n) const;
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divides_exactly (const multivariate_polynomial &num) const;
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multivariate_polynomial divide_exact (const multivariate_polynomial &d) const;
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bool operator | (const multivariate_polynomial &num) const { abort (); }
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