result += check_equal(e, pow(scalar*(dim-2), 2).expand() * clifford_unit(mu, G));
// canonicalize_clifford() checks, only for symmetric metrics
- if (ex_to<symmetry>(ex_to<indexed>(ex_to<clifford>(clifford_unit(mu, G)).get_metric()).get_symmetry()).has_symmetry()) {
+ if (is_a<indexed>(ex_to<clifford>(clifford_unit(mu, G)).get_metric()) &&
+ ex_to<symmetry>(ex_to<indexed>(ex_to<clifford>(clifford_unit(mu, G)).get_metric()).get_symmetry()).has_symmetry()) {
e = clifford_unit(mu, G) * clifford_unit(nu, G) + clifford_unit(nu, G) * clifford_unit(mu, G);
result += check_equal(canonicalize_clifford(e), 2*dirac_ONE()*unit.get_metric(nu, mu));
if (is_a<clifford>(e.op(j)) && ex_to<clifford>(c).same_metric(e.op(j))) {
if (ind > e.nops()) {
ind = j;
- }
- else {
+ } else {
throw(std::invalid_argument("get_clifford_comp(): expression is a Clifford multi-vector"));
}
}
same_value_index = ( ex_to<idx>(e.op(ind).op(1)).is_numeric()
&& (ival == ex_to<numeric>(ex_to<idx>(e.op(ind).op(1)).get_value()).to_int()) );
found_dummy = same_value_index;
+ // Run through the expression collecting all non-clifford factors
for (size_t j=0; j < e.nops(); j++) {
if (j != ind) {
if (same_value_index) {
S = S * e.op(j);
- }
- else {
- exvector ind_vec = ex_to<indexed>(e.op(j)).get_dummy_indices(ex_to<indexed>(e.op(ind)));
+ } else {
+ exvector ind_vec;
+ if (is_a<indexed>(e.op(j)))
+ ind_vec = ex_to<indexed>(e.op(j)).get_dummy_indices(ex_to<indexed>(e.op(ind)));
+
if (ind_vec.size() > 0) {
found_dummy = true;
exvector::const_iterator it = ind_vec.begin(), itend = ind_vec.end();