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- Solid_partition abstract "In mathematics, solid partitions are natural generalizations of partitions and plane partitions defined by Percy Alexander MacMahon. A solid partition of is a three-dimensional array, , of non-negative integers (the indices ) such that andLet denote the number of solid partitions of . As the definition of solid partitions involves three-dimensional arrays of numbers, they are also called three-dimensional partitions in notation where plane partitions are two-dimensional partitions and partitions are one-dimensional partitions. Solid partitions and their higher-dimensional generalizations are discussed in the book by Andrews.".
- Solid_partition wikiPageExternalLink solid-partitions.
- Solid_partition wikiPageExternalLink SolidPartition.html.
- Solid_partition wikiPageExternalLink A000293.
- Solid_partition wikiPageID "41305278".
- Solid_partition wikiPageRevisionID "599890258".
- Solid_partition subject Category:Combinatorics.
- Solid_partition subject Category:Enumerative_combinatorics.
- Solid_partition subject Category:Number_theory.
- Solid_partition comment "In mathematics, solid partitions are natural generalizations of partitions and plane partitions defined by Percy Alexander MacMahon. A solid partition of is a three-dimensional array, , of non-negative integers (the indices ) such that andLet denote the number of solid partitions of .".
- Solid_partition label "Solid partition".
- Solid_partition sameAs m.0zrsd_r.
- Solid_partition sameAs Q17149322.
- Solid_partition sameAs Q17149322.
- Solid_partition wasDerivedFrom Solid_partition?oldid=599890258.
- Solid_partition isPrimaryTopicOf Solid_partition.