σ,δ | T | A |
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(1, −1) | ${T}_{1}={T}_{4}={{\bf{0}}}_{n+1},{T}_{3}=-{T}_{2}={{\bf{I}}}_{n+1}$ | ${K}_{1}=-{K}_{4}^{* }={{\bf{K}}}_{n+1}$ | (1, 1) | ${T}_{1}={T}_{4}={{\bf{0}}}_{n+1},{T}_{3}={T}_{2}={{\bf{I}}}_{n+1}$ | ${K}_{1}=-{K}_{4}^{* }={{\bf{K}}}_{n+1}$ | (−1, −1) | ${T}_{1}={T}_{4}={{\bf{0}}}_{n+1},{T}_{3}={T}_{2}={{\bf{I}}}_{n+1}$ | ${K}_{1}={K}_{4}^{* }={{\bf{K}}}_{n+1}$ | (−1, 1) | ${T}_{1}={T}_{4}={{\bf{0}}}_{n+1},{T}_{3}=-{T}_{2}={{\bf{I}}}_{n+1}$ | ${K}_{1}={K}_{4}^{* }={{\bf{K}}}_{n+1}$ |
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