2x2        {'W=2 unimodular orbits': 1, 'formula == modular tau-reduction': 1, 'F polynomial of degree 2+sum M': 1}  degrees {2: 1}  0s
2x3        {'W=2 unimodular orbits': 1, 'formula == modular tau-reduction': 1, 'F polynomial of degree 2+sum M': 1}  degrees {2: 1}  0s
2x4        {'W=2 unimodular orbits': 2, 'formula == modular tau-reduction': 2, 'F polynomial of degree 2+sum M': 2}  degrees {2: 2}  0s
2x5        {'W=2 unimodular orbits': 2, 'formula == modular tau-reduction': 2, 'F polynomial of degree 2+sum M': 2}  degrees {2: 2}  0s
3x3        {'W=2 unimodular orbits': 2, 'formula == modular tau-reduction': 2, 'F polynomial of degree 2+sum M': 2}  degrees {2: 1, 4: 1}  0s
3x4        {'W=2 unimodular orbits': 4, 'formula == modular tau-reduction': 4, 'F polynomial of degree 2+sum M': 4}  degrees {2: 1, 4: 2, 6: 1}  0s
3x5        {'W=2 unimodular orbits': 6, 'formula == modular tau-reduction': 6, 'F polynomial of degree 2+sum M': 6}  degrees {2: 1, 4: 3, 6: 2}  2s
4x4        {'W=2 unimodular orbits': 7, 'formula == modular tau-reduction': 7, 'F polynomial of degree 2+sum M': 7}  degrees {2: 1, 4: 2, 6: 3, 8: 1}  7s
2x2x2      {'W=2 unimodular orbits': 1, 'formula == modular tau-reduction': 1, 'F polynomial of degree 2+sum M': 1}  degrees {4: 1}  0s
2x2x3      {'W=2 unimodular orbits': 6, 'formula == modular tau-reduction': 6, 'F polynomial of degree 2+sum M': 6}  degrees {4: 3, 6: 3}  0s
2x2x4      {'W=2 unimodular orbits': 10, 'formula == modular tau-reduction': 10, 'F polynomial of degree 2+sum M': 10}  degrees {4: 4, 6: 6}  1s
2x3x3      {'W=2 unimodular orbits': 24, 'formula == modular tau-reduction': 24, 'F polynomial of degree 2+sum M': 24}  degrees {4: 3, 6: 10, 8: 9, 10: 2}  2s
2x2x2x2    {'W=2 unimodular orbits': 5, 'formula == modular tau-reduction': 5, 'F polynomial of degree 2+sum M': 5}  degrees {6: 3, 8: 2}  1s
2x2x5      {'W=2 unimodular orbits': 19, 'formula == modular tau-reduction': 19, 'F polynomial of degree 2+sum M': 19}  degrees {4: 5, 6: 14}  17s
2x2x2x3    {'W=2 unimodular orbits': 58, 'formula == modular tau-reduction': 58, 'F polynomial of degree 2+sum M': 58}  degrees {6: 10, 8: 26, 10: 17, 12: 5}  21s
2x3x4      {'W=2 unimodular orbits': 142, 'formula == modular tau-reduction': 142, 'F polynomial of degree 2+sum M': 142}  degrees {4: 7, 6: 34, 8: 64, 10: 30, 12: 6, 14: 1}  45s
