Reed–Muller expansion
In Boolean logic, a Reed–Muller expansion (or Davio expansion) is a decomposition of a Boolean function. For a Boolean function we call the positive and negative cofactors of with respect to , and the boolean derivation of with respect to , where denotes the XOR operator. Then we have for the Reed–Muller or positive Davio expansion:
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Davio expansionNegative Davio expansionPositive Davio expansionReed-Muller canonical formReed-Muller expansionReed-Muller expressionReed-Muller formReed-Muller logicReed-Muller normal formReed-Muller transformReed–Muller canonical formReed–Muller expressionReed–Muller formReed–Muller logicReed–Muller normal formReed–Muller transform
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Algebraic normal formBoole's expansion theoremBoolean functionDavid E. MullerDavio expansionIndex of philosophy articles (R–Z)Irving S. ReedKarnaugh mapNegative Davio expansionPositive Davio expansionRMFReed-Muller canonical formReed-Muller expansionReed-Muller expressionReed-Muller formReed-Muller logicReed-Muller normal formReed-Muller transformReed–MullerReed–Muller canonical formReed–Muller expressionReed–Muller formReed–Muller logicReed–Muller normal formReed–Muller transformZhegalkin polynomial
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Reed–Muller expansion
In Boolean logic, a Reed–Muller expansion (or Davio expansion) is a decomposition of a Boolean function. For a Boolean function we call the positive and negative cofactors of with respect to , and the boolean derivation of with respect to , where denotes the XOR operator. Then we have for the Reed–Muller or positive Davio expansion:
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In Boolean logic, a Reed–Mulle ...... r or positive Davio expansion:
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March 2021
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In Boolean logic, a Reed–Mulle ...... r or positive Davio expansion:
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Reed–Muller expansion
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