Linked from

The 13 pages that link to Multiset, each with the reason it gives.

• Binomial coefficientRelated: Stars and bars extends binomial counting to selections with repetition.

• SequenceCompared with: It retains repetition while discarding the positional order of sequence terms.

• Cartesian productCompared with: A Cartesian product preserves coordinate positions, unlike an unordered multiset.

• Ordered pairCompared with: Multiplicity can distinguish repeated entries, but not first from second position.

• SubsetCompared with: Ordinary subsethood ignores repetition, unlike comparisons based on multiset multiplicities.

• Binary relationCompared with: A relation is a set of pairs, so duplicate occurrences do not add multiplicity.

• Petri netRelated: A place’s marking is a multiset of tokens, or a count when tokens are indistinguishable.

• CombinationCompared with: Selections allowing repeated objects require multisets rather than ordinary subsets.

• Stars and barsRelated: Selecting a multiset of fixed size from distinct types is counted by stars and bars.

• AnagramRelated: Anagrams preserve each letter’s multiplicity, not merely the set of distinct letters.

• Set (abstract data type)Compared with: A multiset preserves occurrence counts that an ordinary set discards.

• Family (mathematics)Compared with: A multiset records repetition counts, while a family records the indices causing repetition.

• Twelvefold wayRelated: Indistinguishable objects turn box occupancies into multiplicities rather than ordered choices.