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- Algebraic_normal_form abstract "In Boolean algebra, the algebraic normal form (ANF), Zhegalkin normal form, or Reed–Muller expansion is a way of writing logical formulas in one of three subforms: The entire formula is purely true or false: 1 0 One or more variables are ANDed together into a term. One or more terms are XORed together into ANF. No NOTs are permitted: a ⊕ b ⊕ ab ⊕ abc The previous subform with a purely true term: 1 ⊕ a ⊕ b ⊕ ab ⊕ abcFormulas written in ANF are also known as Zhegalkin polynomials (Russian: полиномы Жегалкина) and Positive Polarity (or Parity) Reed–Muller expressions.".
- Algebraic_normal_form wikiPageID "1048680".
- Algebraic_normal_form wikiPageRevisionID "599805149".
- Algebraic_normal_form hasPhotoCollection Algebraic_normal_form.
- Algebraic_normal_form subject Category:Boolean_algebra.
- Algebraic_normal_form subject Category:Normal_forms_(logic).
- Algebraic_normal_form comment "In Boolean algebra, the algebraic normal form (ANF), Zhegalkin normal form, or Reed–Muller expansion is a way of writing logical formulas in one of three subforms: The entire formula is purely true or false: 1 0 One or more variables are ANDed together into a term. One or more terms are XORed together into ANF.".
- Algebraic_normal_form label "Algebraic normal form".
- Algebraic_normal_form label "Forma normal algébrica".
- Algebraic_normal_form label "Ringsummennormalform".
- Algebraic_normal_form sameAs Ringsummennormalform.
- Algebraic_normal_form sameAs Forma_normal_algébrica.
- Algebraic_normal_form sameAs m.041h9n.
- Algebraic_normal_form sameAs Q2154043.
- Algebraic_normal_form sameAs Q2154043.
- Algebraic_normal_form wasDerivedFrom Algebraic_normal_form?oldid=599805149.
- Algebraic_normal_form isPrimaryTopicOf Algebraic_normal_form.