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- Multiplicative_partition abstract "In number theory, a multiplicative partition or unordered factorization of an integer n that is greater than 1 is a way of writing n as a product of integers greater than 1, treating two products as equivalent if they differ only in the ordering of the factors. The number n is itself considered one of these products. Multiplicative partitions closely parallel the study of multipartite partitions, discussed in Andrews (1976), which are additive partitions of finite sequences of positive integers, with the addition made pointwise. Although the study of multiplicative partitions has been ongoing since at least 1923, the name "multiplicative partition" appears to have been introduced by Hughes & Shallit (1983). The Latin name "factorisatio numerorum" had been used previously. MathWorld uses the term unordered factorization.".
- Multiplicative_partition wikiPageExternalLink 205.
- Multiplicative_partition wikiPageExternalLink apf7.pdf.
- Multiplicative_partition wikiPageExternalLink 404.
- Multiplicative_partition wikiPageID "14753970".
- Multiplicative_partition wikiPageRevisionID "504695752".
- Multiplicative_partition hasPhotoCollection Multiplicative_partition.
- Multiplicative_partition title "Unordered Factorization".
- Multiplicative_partition urlname "UnorderedFactorization".
- Multiplicative_partition subject Category:Integer_sequences.
- Multiplicative_partition subject Category:Number_theory.
- Multiplicative_partition type Abstraction100002137.
- Multiplicative_partition type Arrangement107938773.
- Multiplicative_partition type Group100031264.
- Multiplicative_partition type IntegerSequences.
- Multiplicative_partition type Ordering108456993.
- Multiplicative_partition type Sequence108459252.
- Multiplicative_partition type Series108457976.
- Multiplicative_partition comment "In number theory, a multiplicative partition or unordered factorization of an integer n that is greater than 1 is a way of writing n as a product of integers greater than 1, treating two products as equivalent if they differ only in the ordering of the factors. The number n is itself considered one of these products.".
- Multiplicative_partition label "Multiplicative partition".
- Multiplicative_partition sameAs Multiplikative_Partition.
- Multiplicative_partition sameAs m.03gwpzx.
- Multiplicative_partition sameAs Q6935002.
- Multiplicative_partition sameAs Q6935002.
- Multiplicative_partition sameAs Multiplicative_partition.
- Multiplicative_partition wasDerivedFrom Multiplicative_partition?oldid=504695752.
- Multiplicative_partition isPrimaryTopicOf Multiplicative_partition.