# r2_fix_direct.py N=7 m=0..5 group=F2 (so_N-invariant vectors supported on basis tensors with trivial product)
N=7 m=0 group=F2: basis tensors with trivial product 1, equations 0, nullity mod p of A^T A = 1, |NC_2(m)| = 1, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 1  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [0.0s]
N=7 m=1 group=F2: basis tensors with trivial product 3, equations 18, nullity mod p of A^T A = 0, |NC_2(m)| = 0, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 0  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [0.0s]
N=7 m=2 group=F2: basis tensors with trivial product 13, equations 102, nullity mod p of A^T A = 1, |NC_2(m)| = 1, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 1  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [0.0s]
N=7 m=3 group=F2: basis tensors with trivial product 63, equations 648, nullity mod p of A^T A = 0, |NC_2(m)| = 0, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 0  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [0.0s]
N=7 m=4 group=F2: basis tensors with trivial product 325, equations 3870, nullity mod p of A^T A = 2, |NC_2(m)| = 2, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 2  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [0.0s]
N=7 m=5 group=F2: basis tensors with trivial product 1743, equations 23656, nullity mod p of A^T A = 0, |NC_2(m)| = 0, T_q in null space: True, T_q supported on trivial products: True, rank of the T_q mod p = 0  => EXACT EQUALITY Fix_SO cap Fix_dual = TL_N(m)   [1.2s]
ALL EQUALITIES EXACT
