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In more general sense, each column is treated as a polynomial over <math>\operatorname{GF}(2^8)</math> and is then multiplied modulo <math>{01}_{16} \cdot z^4+{01}_{16}</math> with a fixed polynomial <math>c(z) = {03}_{16} \cdot z^3 + {01}_{16} \cdot z^2 +{01}_{16} \cdot z + {02}_{16}</math>. The coefficients are displayed in their [[hexadecimal]] equivalent of the binary representation of bit polynomials from <math>\operatorname{GF}(2)[x]</math>. The {{mono | MixColumns}} step can also be viewed as a multiplication by the shown particular [[MDS matrix]] in the [[finite field]] <math>\operatorname{GF}(2^8)</math>. This process is described further in the article [[Rijndael MixColumns]].
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=== Optimization of the cipher ===
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