Quantum Attraction Code To explain the matrix code in more detail, we consider the space of all n-tuples of 0, 1, and -1 on the last field with k elements, the Galois field GF(k). The most important basic codes we are interested in are vector codes with 9 code words (2's) over GF(3), Boolean codes with 16 code words (4's) over GF(2), matrix codes over GF (3). ) has 81 code words (4-crazy) and 16 code words (9-crazy) via GF(2) with mod2 code. These codes can be combined with quantum operations in different codes; The most important of these include the simulation of 8-fold quantum codes and ternary codes.
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