本文整理汇总了C++中arith_util::is_numeral方法的典型用法代码示例。如果您正苦于以下问题：C++ arith_util::is_numeral方法的具体用法？C++ arith_util::is_numeral怎么用？C++ arith_util::is_numeral使用的例子？那么恭喜您, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在类arith_util的用法示例。
在下文中一共展示了arith_util::is_numeral方法的8个代码示例，这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞，您的评价将有助于系统推荐出更棒的C++代码示例。
示例1: operator
void operator()(app * n) {
if (!compatible_sort(n))
throw_found();
family_id fid = n->get_family_id();
if (fid == m.get_basic_family_id())
return;
if (fid == u.get_family_id()) {
switch (n->get_decl_kind()) {
case OP_LE: case OP_GE: case OP_LT: case OP_GT:
case OP_ADD: case OP_UMINUS: case OP_SUB: case OP_ABS:
case OP_NUM:
return;
case OP_MUL:
if (m_linear) {
if (n->get_num_args() != 2)
throw_found();
if (!u.is_numeral(n->get_arg(0)))
throw_found();
}
return;
case OP_IDIV: case OP_DIV: case OP_REM: case OP_MOD:
if (m_linear && !u.is_numeral(n->get_arg(1)))
throw_found();
return;
case OP_IS_INT:
if (m_real)
throw_found();
return;
case OP_TO_INT:
case OP_TO_REAL:
return;
case OP_POWER:
if (m_linear)
throw_found();
return;
case OP_IRRATIONAL_ALGEBRAIC_NUM:
if (m_linear || !m_real)
throw_found();
return;
default:
throw_found();
}
return;
}
if (is_uninterp_const(n))
return;
throw_found();
}示例2: process_num
subpaving::var process_num(app * t, unsigned depth, mpz & n, mpz & d) {
rational k;
VERIFY(m_autil.is_numeral(t, k));
qm().set(n, k.to_mpq().numerator());
qm().set(d, k.to_mpq().denominator());
return subpaving::null_var;
}示例3: process_mul
subpaving::var process_mul(app * t, unsigned depth, mpz & n, mpz & d) {
unsigned num_args = t->get_num_args();
if (num_args <= 1)
found_non_simplified();
rational k;
expr * m;
if (m_autil.is_numeral(t->get_arg(0), k)) {
if (num_args != 2)
found_non_simplified();
qm().set(n, k.to_mpq().numerator());
qm().set(d, k.to_mpq().denominator());
m = t->get_arg(1);
}
else {
qm().set(n, 1);
qm().set(d, 1);
m = t;
}
expr * const * margs;
unsigned sz;
if (m_autil.is_mul(m)) {
margs = to_app(m)->get_args();
sz = to_app(m)->get_num_args();
}
else {
margs = &m;
sz = 1;
}
scoped_mpz n_arg(qm());
scoped_mpz d_arg(qm());
sbuffer<subpaving::power> pws;
for (unsigned i = 0; i < sz; i++) {
expr * arg = margs[i];
unsigned k;
as_power(arg, arg, k);
subpaving::var x_arg = process(arg, depth+1, n_arg, d_arg);
qm().power(n_arg, k, n_arg);
qm().power(d_arg, k, d_arg);
qm().mul(n, n_arg, n);
qm().mul(d, d_arg, d);
if (x_arg != subpaving::null_var)
pws.push_back(subpaving::power(x_arg, k));
}
subpaving::var x;
if (pws.empty())
x = subpaving::null_var;
else if (pws.size() == 1 && pws[0].degree() == 1)
x = pws[0].get_var();
else
x = s().mk_monomial(pws.size(), pws.c_ptr());
cache_result(t, x, n, d);
return x;
}示例4: mk_var_for
subpaving::var mk_var_for(expr * t) {
SASSERT(!m_autil.is_numeral(t));
subpaving::var x = m_expr2var->to_var(t);
if (x == subpaving::null_var) {
bool is_int = m_autil.is_int(t);
x = s().mk_var(is_int);
m_expr2var->insert(t, x);
if (x >= m_var2expr.size())
m_var2expr.resize(x+1, 0);
m_var2expr.set(x, t);
}
return x;
}示例5: operator
void operator()(app * n) {
family_id fid = n->get_family_id();
if (fid == m.get_basic_family_id())
return;
if (fid == u.get_family_id()) {
switch (n->get_decl_kind()) {
case OP_LE: case OP_GE: case OP_LT: case OP_GT:
case OP_ADD: case OP_UMINUS: case OP_SUB: case OP_ABS:
case OP_NUM:
case OP_IRRATIONAL_ALGEBRAIC_NUM:
return;
case OP_MUL:
if (n->get_num_args() == 2 &&
u.is_real(n->get_arg(0)) &&
!u.is_numeral(n->get_arg(0)) &&
!u.is_numeral(n->get_arg(1))) {
m_has_nonlinear = true;
}
return;
case OP_IDIV: case OP_DIV: case OP_REM: case OP_MOD:
if (!u.is_numeral(n->get_arg(1)))
throw_found();
return;
case OP_POWER:
if (!u.is_numeral(n->get_arg(1)))
throw_found();
m_has_nonlinear = true;
return;
case OP_IS_INT:
case OP_TO_INT:
case OP_TO_REAL:
throw_found();
return;
default:
throw_found();
}
}
}示例6: as_power
// Put t as a^k.
void as_power(expr * t, expr * & a, unsigned & k) {
if (!m_autil.is_power(t)) {
a = t;
k = 1;
return;
}
rational _k;
if (!m_autil.is_numeral(to_app(t)->get_arg(1), _k) || !_k.is_int() || !_k.is_unsigned()) {
a = t;
k = 1;
return;
}
a = to_app(t)->get_arg(0);
k = _k.get_unsigned();
}示例7: operator
void operator()(app * n) {
sort * s = get_sort(n);
if (!m.is_bool(s) && !fu.is_float(s) && !fu.is_rm(s) && !bu.is_bv_sort(s) && !au.is_real(s))
throw found();
family_id fid = n->get_family_id();
if (fid == m.get_basic_family_id())
return;
if (fid == fu.get_family_id() || fid == bu.get_family_id())
return;
if (is_uninterp_const(n))
return;
if (au.is_real(s) && au.is_numeral(n))
return;
throw found();
}示例8: process_power
subpaving::var process_power(app * t, unsigned depth, mpz & n, mpz & d) {
rational k;
SASSERT(t->get_num_args() == 2);
if (!m_autil.is_numeral(t->get_arg(1), k) || !k.is_int() || !k.is_unsigned()) {
qm().set(n, 1);
qm().set(d, 1);
return mk_var_for(t);
}
unsigned _k = k.get_unsigned();
subpaving::var x = process(t->get_arg(0), depth+1, n, d);
if (x != subpaving::null_var) {
subpaving::power p(x, _k);
x = s().mk_monomial(1, &p);
}
qm().power(n, _k, n);
qm().power(d, _k, d);
cache_result(t, x, n, d);
return x;
}