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Conjunction -- from Wolfram MathWorld

A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...



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Conjunction -- from Wolfram MathWorld

https://mathworld.wolfram.com/Conjunction.html

A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...



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https://mathworld.wolfram.com/Conjunction.html

Conjunction -- from Wolfram MathWorld

A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...

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      Conjunction -- from Wolfram MathWorld
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      A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...
    • description
      A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...

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      Conjunction -- from Wolfram MathWorld
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      A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...

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      A product of ANDs, denoted ^ _(k=1)^nA_k. The conjunctions of a Boolean algebra A of subsets of cardinality p are the 2^p functions A_lambda= union _(i in lambda)A_i, where lambda subset {1,2,...,p}. For example, the 8 conjunctions of A={A_1,A_2,A_3} are emptyset, A_1, A_2, A_3, A_1A_2, A_2A_3, A_3A_1, and A_1A_2A_3 (Comtet 1974, p. 186). A literal is considered a (degenerate) conjunction (Mendelson 1997, p. 30). The Wolfram Language command Conjunction[expr, {a1, a2, ...}] gives the...
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