GF(2)
GF(2) (also denoted , Z/2Z or ) is the finite field of two elements (GF is the initialism of Galois field, another name for finite fields). Notations Z2 and may be encountered although they can be confused with the notation of 2-adic integers. GF(2) is the field with the smallest possible number of elements, and is unique if the additive identity and the multiplicative identity are denoted respectively 0 and 1, as usual.
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GF(2)
GF(2) (also denoted , Z/2Z or ) is the finite field of two elements (GF is the initialism of Galois field, another name for finite fields). Notations Z2 and may be encountered although they can be confused with the notation of 2-adic integers. GF(2) is the field with the smallest possible number of elements, and is unique if the additive identity and the multiplicative identity are denoted respectively 0 and 1, as usual.
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Dvouprvkové těleso (značené mj ...... a patřící mezi konečná tělesa.
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GF(2) (also denoted , Z/2Z or ...... e and its logical foundations.
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GF(2), em álgebra abstrata, é ...... δ, β x β = δ, β x δ = 1, etc.
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Dvouprvkové těleso (značené mj ...... a patřící mezi konečná tělesa.
@cs
GF(2) (also denoted , Z/2Z or ...... espectively 0 and 1, as usual.
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GF(2), em álgebra abstrata, é ...... xor) e conjunção lógica (and).
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Dvouprvkové těleso
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GF(2)
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GF(2)
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