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MULTISET

  • Multiset
  • Mathematical set with repetitions allowed

    In mathematics, a multiset (or bag, or mset) is a modification of the concept of a set that, unlike a set, allows for multiple instances for each of its

    Multiset

    Multiset

  • Set (abstract data type)
  • Abstract data type for storing distinct values

    sets, allow also the insertion and deletion of elements from the set. A multiset is a special kind of set in which an element can appear multiple times

    Set (abstract data type)

    Set_(abstract_data_type)

  • HyperLogLog
  • Approximate distinct counting algorithm

    number of distinct elements in a multiset. Calculating the exact cardinality of the distinct elements of a multiset requires an amount of memory proportional

    HyperLogLog

    HyperLogLog

  • Stars and bars (combinatorics)
  • Graphical aid for deriving some concepts in combinatorics

    is equal to the number of multisets of size k − 1 taken from a set of size n + 1, or equivalently, the number of multisets of size n taken from a set

    Stars and bars (combinatorics)

    Stars_and_bars_(combinatorics)

  • Path ordering (term rewriting)
  • Total order in computer science

    The multiset path ordering (>) can be defined as follows: where (≥) denotes the reflexive closure of the mpo (>), { s1,...,sm } denotes the multiset of

    Path ordering (term rewriting)

    Path_ordering_(term_rewriting)

  • Unordered associative containers (C++)
  • Group of class templates in the C++ Standard Library

    standard: std::unordered_set<T> std::unordered_map<K, V> std::unordered_multiset<T> std::unordered_multimap<K, V>. Each of these containers differ only

    Unordered associative containers (C++)

    Unordered_associative_containers_(C++)

  • Combination
  • Selection of items from a set

    which repetition is allowed, the terms k-combination with repetition, k-multiset, or k-selection, are often used. If, in the above example, it were possible

    Combination

    Combination

  • Zero-sum problem
  • Mathematical problem

    any multiset of 2n − 1 integers has a subset of size n the sum of whose elements is a multiple of n, but that the same is not true of multisets of size

    Zero-sum problem

    Zero-sum_problem

  • Prime signature
  • Multiset of prime exponents in a prime factorization

    In mathematics, the prime signature of a number is the multiset of (nonzero) exponents of its prime factorization. The prime signature of a number having

    Prime signature

    Prime_signature

  • Multiplicity (mathematics)
  • Number of times an object must be counted for making true a general formula

    mathematics, the multiplicity of a member of a multiset is the number of times it appears in the multiset. For example, the number of times a given polynomial

    Multiplicity (mathematics)

    Multiplicity_(mathematics)

  • Associative containers (C++)
  • Class templates in the C++ programming language

    current revision of the C++ standard: std::set<T> std::map<K, V> std::multiset<T> std::multimap<K, V> Each of these containers differ only on constraints

    Associative containers (C++)

    Associative_containers_(C++)

  • Dershowitz–Manna ordering
  • mathematics, the Dershowitz–Manna ordering is a well-founded ordering on multisets named after Nachum Dershowitz and Zohar Manna. It is often used in context

    Dershowitz–Manna ordering

    Dershowitz–Manna_ordering

  • Binomial coefficient
  • Number of subsets of a given size

    choose k elements from a set of n elements if repetitions are allowed. See Multiset. There are ( n + k k ) {\displaystyle {\tbinom {n+k}{k}}} strings containing

    Binomial coefficient

    Binomial coefficient

    Binomial_coefficient

  • List of data structures
  • Data organization and storage formats

    type the data is Container List Tuple Associative array, Map Multimap Set Multiset (bag) Stack Queue (example Priority queue) Double-ended queue Graph (example

    List of data structures

    List_of_data_structures

  • Persistence barcode
  • Technique in topological data analysis

    growing family of spaces. Formally, a persistence barcode consists of a multiset of intervals in the extended real line, where the length of each interval

    Persistence barcode

    Persistence_barcode

  • Spectrum of a matrix
  • Set of a matrix's eigenvalues

    of a matrix is the set of its eigenvalues. (More precisely, it is its multiset of eigenvalues, where each eigenvalue comes with an associated multiplicity

    Spectrum of a matrix

    Spectrum_of_a_matrix

  • Permutation
  • Mathematical version of an order change

    k-tuples over S is n k . {\displaystyle n^{k}.} If M is a finite multiset, then a multiset permutation is an ordered arrangement of elements of M in which

    Permutation

    Permutation

    Permutation

  • Metric space
  • Mathematical space with a notion of distance

    to a multiset of elements. A multiset is a generalization of the notion of a set in which an element can occur more than once. Define the multiset union

    Metric space

    Metric space

    Metric_space

  • Tilde
  • Punctuation and accent mark (~, ◌̃)

    logical function NOT. and in APL it additionally represents the dyadic multiset function without (set difference). In C the tilde character is used as

    Tilde

    Tilde

  • Stirling permutation
  • Type of permutation in combinatorial mathematics

    mathematics, a Stirling permutation of order k is a permutation of the multiset 1, 1, 2, 2, ..., k, k (with two copies of each value from 1 to k) with

    Stirling permutation

    Stirling permutation

    Stirling_permutation

  • Tf–idf
  • Estimate of the importance of a word in a document

    frequently in general. Like the bag-of-words model, it models a document as a multiset of words, without word order. It is a refinement over the simple bag-of-words

    Tf–idf

    Tf–idf

  • Lutz Michael Wegner
  • German computer scientist

    inaugural dissertation (Habilitationsschrift) on Quicksort variants for multisets. Examiners were Thomas Ottmann, Wolfgang Janko and Jan van Leeuwen (Utrecht)

    Lutz Michael Wegner

    Lutz Michael Wegner

    Lutz_Michael_Wegner

  • Unicode
  • Character encoding standard

    two-character prefix U+ was chosen as an ASCII approximation of U+228E ⊎ MULTISET UNION. a code point is an abstract representation of an UCS character by

    Unicode

    Unicode

    Unicode

  • Polymatroid
  • Multiset analogue of matroids

    integer polymatroid. In this sense, a polymatroid can be considered a multiset analogue of a matroid. Let E {\displaystyle E} be a finite set. If u ,

    Polymatroid

    Polymatroid

  • Combinatorics
  • Branch of discrete mathematics

    Inclusion–exclusion principle Combinatorics basics Combination · Permutation · Multiset · Combinatorial number system · List of permutation topics · Antichain

    Combinatorics

    Combinatorics

  • Standard Template Library
  • Software library for the C++ programming language

    The standard associative containers are set, multiset, map, multimap, hash_set, hash_map, hash_multiset and hash_multimap. There are also container adaptors

    Standard Template Library

    Standard_Template_Library

  • Frequency (statistics)
  • Number of occurrences in an experiment or study

    Empirical distribution function Law of large numbers Multiset multiplicity, analogous to frequency in multiset theory Probability density function Probability

    Frequency (statistics)

    Frequency_(statistics)

  • 1000 (number)
  • 22 × 3 × 97. There are 1164 chains of multisets that partition a normal multiset of weight 8, where a multiset is normal if it spans an initial interval

    1000 (number)

    1000_(number)

  • Amenable number
  • Type of positive integer

    An amenable number is a positive integer for which there exists a multiset of as many integers as the original number that both add up to the original

    Amenable number

    Amenable_number

  • 6000 (number)
  • Natural number

    i and j have the same number of digits and the multiset of the digits of n coincides with the multiset of the digits of i and j.)". The On-Line Encyclopedia

    6000 (number)

    6000_(number)

  • Nachum Dershowitz
  • Israeli computer scientist

    computer scientist, known e.g. for the Dershowitz–Manna ordering and the multiset path ordering used to prove termination of term rewrite systems. He obtained

    Nachum Dershowitz

    Nachum_Dershowitz

  • Symbolic method (combinatorics)
  • Mathematical technique

    applied to the nth slot. This creates multisets in the unlabelled case and sets in the labelled case (there are no multisets in the labelled case because the

    Symbolic method (combinatorics)

    Symbolic_method_(combinatorics)

  • Stack (abstract data type)
  • Abstract data type

    Queue Double-ended queue Priority queue Double-ended priority queue Set Multiset Disjoint-set Arrays Bit array Circular buffer Dynamic array Hash table

    Stack (abstract data type)

    Stack (abstract data type)

    Stack_(abstract_data_type)

  • Linda (coordination language)
  • Type of programming language

    singleton multiset, and ⊎ {\displaystyle \uplus } is the multiset union operation. The semantics is then defined as a reduction relation on a multiset M → M

    Linda (coordination language)

    Linda_(coordination_language)

  • Subset sum problem
  • Decision problem in computer science

    problem in computer science. In its most general formulation, there is a multiset S {\displaystyle S} of integers and a target-sum T {\displaystyle T} ,

    Subset sum problem

    Subset_sum_problem

  • Euler–Fokker genus
  • Musical scale in intonation

    whose pitches can be expressed as products of some of the members of some multiset of generating prime factors. Powers of two are usually ignored, because

    Euler–Fokker genus

    Euler–Fokker genus

    Euler–Fokker_genus

  • Tuple
  • Finite ordered list of elements

    3\}=\{3,2,1\}} . A tuple has a finite number of elements, while a set or a multiset may have an infinite number of elements. There are several definitions

    Tuple

    Tuple

  • Monad (functional programming)
  • Design pattern in functional programming to build generic types

    properties Commutative? Idempotent? Details Ordered? Unique items? List No No Free monoid Yes No Finite multiset Yes No No No Finite set Yes Yes No Yes

    Monad (functional programming)

    Monad_(functional_programming)

  • Cycle double cover
  • Cycles in a graph that cover each edge twice

    are actually looking for a multiset of cycles so that every edge of the graph belongs to precisely two elements of the multiset. On July 10, 2026, OpenAI

    Cycle double cover

    Cycle double cover

    Cycle_double_cover

  • Petri net
  • Model to describe distributed systems

    the elementary net so that N = (P, T, F) is a net. M: P → Z is a place multiset, where Z is a countable set. M extends the concept of configuration and

    Petri net

    Petri net

    Petri_net

  • Elementary divisors
  • Algebraic formula

    a given ideal may be present more than once, so the list represents a multiset of primary ideals); the elements q i {\displaystyle q_{i}} are unique only

    Elementary divisors

    Elementary_divisors

  • Table (database)
  • Set of data elements in databases

    "relation"; although there is the difference in that a table is usually a multiset (bag) of rows where a relation is a set and does not allow duplicates.

    Table (database)

    Table_(database)

  • Free monoid
  • Concept in mathematics

    all finite multisets with elements drawn from A, with the monoid operation being multiset sum and the monoid unit being the empty multiset. For example

    Free monoid

    Free_monoid

  • Free abelian group
  • Algebra of formal sums

    thought of as signed multisets containing finitely many elements of B {\displaystyle B} , with the multiplicity of an element in the multiset equal to its coefficient

    Free abelian group

    Free_abelian_group

  • Weisfeiler Leman graph isomorphism test
  • Heuristic test for graph isomorphism

    refinement, repeatedly updates the color of each vertex according to the multiset of colors of its neighbors until a stable color configuration is reached

    Weisfeiler Leman graph isomorphism test

    Weisfeiler Leman graph isomorphism test

    Weisfeiler_Leman_graph_isomorphism_test

  • Coloured Petri net
  • initialization expression i. The initialization expression must evaluate to multiset of tokens with a color corresponding to the color of the place C(p). A

    Coloured Petri net

    Coloured_Petri_net

  • Partition problem
  • NP-complete problem in computer science

    problem, or number partitioning, is the task of deciding whether a given multiset S of positive integers can be partitioned into two subsets S1 and S2 such

    Partition problem

    Partition_problem

  • Membrane computing
  • Area within computer science

    computing deals with distributed and parallel computing models, processing multisets of symbol objects in a localized manner. Thus, evolution rules allow for

    Membrane computing

    Membrane computing

    Membrane_computing

  • Bose–Einstein statistics
  • Description of the behaviour of bosons

    {\displaystyle S(4,3)} can be thought of as a multiset of cardinality n = 4 {\displaystyle n=4} ; the elements of such multiset are taken from the set { 1 , 2 , 3

    Bose–Einstein statistics

    Bose–Einstein statistics

    Bose–Einstein_statistics

  • Multiple subset sum
  • Mathematical optimization problem

    generalization of the subset sum problem. The input to the problem is a multiset S {\displaystyle S} of n integers and a positive integer m representing

    Multiple subset sum

    Multiple_subset_sum

  • Configuration linear program
  • Linear programming for Combinatorial optimization

    configuration-LP, there is a variable for each possible configuration - each possible multiset of items that can fit in a single bin (these configurations are also known

    Configuration linear program

    Configuration_linear_program

  • 900 (number)
  • Natural number

    tilings of a 12-gon. 909 = 32 × 101. There are 909 non-isomorphic aperiodic multiset partitions of weight 7. 910 = 2 × 5 × 7 × 13. It is a Harshad number, a

    900 (number)

    900_(number)

  • Set theory
  • Branch of mathematics that studies sets

    languages. Likewise, sets and other collection-like objects, such as multisets and lists, are common datatypes in computer science and programming. In

    Set theory

    Set theory

    Set_theory

  • Topological data analysis
  • Analysis of datasets using techniques from topology

    persistence barcode is a multiset of intervals in R {\displaystyle \mathbb {R} } , and a persistence diagram is a multiset of points in Δ {\displaystyle

    Topological data analysis

    Topological_data_analysis

  • Prouhet–Tarry–Escott problem
  • Unsolved problem about sums of powers

    two disjoint multisets A and B of n integers each, whose first k power sum symmetric polynomials are all equal. That is, the two multisets should satisfy

    Prouhet–Tarry–Escott problem

    Prouhet–Tarry–Escott_problem

  • Spectrum
  • Continuous range of values, such as wavelengths in physics

    neurodevelopmental disorders. In mathematics, the spectrum of a matrix is the multiset of the eigenvalues of the matrix. In functional analysis, the concept of

    Spectrum

    Spectrum

    Spectrum

  • Sequence container (C++)
  • Group of standard library class templates

    std::flat_multiset, and std::flat_multimap) use std::vector as the underlying container, unlike their "non-flat" equivalents (std::set, std::map, std::multiset

    Sequence container (C++)

    Sequence_container_(C++)

  • Victor Eberhard
  • German geometer (1861–1927)

    German geometer, known for Eberhard's theorem partially characterizing the multisets of faces that can form convex polyhedra. Eberhard was born on 17 January

    Victor Eberhard

    Victor Eberhard

    Victor_Eberhard

  • Family of sets
  • Any collection of sets, or subsets of a set

    of mathematics, family or collection is used to mean set, indexed set, multiset, tuple, or class. It is usually used in phrases like "family of sets" because

    Family of sets

    Family_of_sets

  • Flajolet–Martin algorithm
  • Algorithm for estimating a count of distinct elements

    Now the Flajolet–Martin algorithm for estimating the cardinality of a multiset M {\displaystyle M} is as follows: Initialize a bit-vector BITMAP to be

    Flajolet–Martin algorithm

    Flajolet–Martin_algorithm

  • Sequent
  • Logical proof involving antecedents and consequents

    the antecedent. In many cases, sequents are also assumed to consist of multisets or sets instead of sequences. Thus one disregards the order or even the

    Sequent

    Sequent

  • Median
  • Middle quantile of a data set or probability distribution

    may be measurement or transcription errors. For example, consider the multiset 1, 2, 2, 2, 3, 14. The median is 2 in this case, as is the mode, and it

    Median

    Median

    Median

  • C++11
  • 2011 edition of the C++ programming language standard

    table Associated values Equivalent keys std::unordered_set No No std::unordered_multiset No Yes std::unordered_map Yes No std::unordered_multimap Yes Yes

    C++11

    C++11

  • Beth number
  • Infinite Cardinal number

    of integers or of rationals or of algebraic numbers the set of finite multisets of integers the set of finite sequences of integers. Sets with cardinality

    Beth number

    Beth_number

  • Askar Dzhumadildayev
  • Kazakh mathematician and physicist (born 1956)

    849–869. Dzhumadildaev A.S., Yeliussizov D., Stirling permutations on multisets // European Journal of Combinatorics. – 2014. – V. 36. – P. 377–392. Dzhumadildaev

    Askar Dzhumadildayev

    Askar_Dzhumadildayev

  • Persistent homology group
  • Multiscale analog of homology group

    not give meaningful multiplicities for a multiset of intervals. Instead, such multiplicities and a multiset of intervals in the extended real line are

    Persistent homology group

    Persistent_homology_group

  • Inclusion–exclusion principle
  • Counting technique in combinatorics

    must be generalized to multisets. For multisets instead of sets, (2) becomes where A − S {\displaystyle A-S} is the multiset for which ( A − S ) ⊎ S

    Inclusion–exclusion principle

    Inclusion–exclusion principle

    Inclusion–exclusion_principle

  • 3-partition problem
  • Strongly NP-complete problem in computer science

    whether a given multiset of integers can be partitioned into triplets that all have the same sum. More precisely: Input: a multiset S containing n positive

    3-partition problem

    3-partition_problem

  • Imbalance conjecture
  • respectively. The imbalance sequence M G {\displaystyle M_{G}} is the multiset of all edge imbalances in G {\displaystyle G} . A sequence of non-negative

    Imbalance conjecture

    Imbalance conjecture

    Imbalance_conjecture

  • Substructural logic
  • Branch of non-classical logic

    they are composed into more fine-grained structures, such as trees or multisets (sets that distinguish multiple occurrences of elements) or sequences

    Substructural logic

    Substructural_logic

  • Relational algebra
  • Theory of relational databases

    Note: when implemented in SQL standard the "default projection" returns a multiset instead of a set, and the Π projection to eliminate duplicate data is obtained

    Relational algebra

    Relational_algebra

  • Directed graph
  • Graph with oriented edges

    graphs to have such multiple arcs (namely, they allow the arc set to be a multiset). Sometimes these entities are called directed multigraphs (or multidigraphs)

    Directed graph

    Directed graph

    Directed_graph

  • Permutation matrix
  • Matrix with exactly one 1 per row and column

    _{i}^{\,{\text{th}}}} roots of unity. The multiset union of the L i {\displaystyle L_{i}} is then the multiset of eigenvalues of P. Since writing ρ P {\displaystyle

    Permutation matrix

    Permutation_matrix

  • 800 (number)
  • Natural number

    series-reduced rooted trees whose leaves are integer partitions whose multiset union is an integer partition of 7. 886 = 2 × 443. It is a zero of Mertens

    800 (number)

    800_(number)

  • Twelvefold way
  • Systematic classification of 12 related enumerative problems concerning two finite sets

    include the classical problems of counting permutations, combinations, multisets, and partitions either of a set or of a number. The idea of the classification

    Twelvefold way

    Twelvefold_way

  • Geometrical properties of polynomial roots
  • Geometry of the location of polynomial roots

    has n complex roots (if counted with their multiplicities). They form a multiset of n points in the complex plane, whose geometry can be deduced from the

    Geometrical properties of polynomial roots

    Geometrical_properties_of_polynomial_roots

  • Incidence algebra
  • Associative algebra used in combinatorics

    Finite sub-multisets of some multiset E, ordered by inclusion The above three examples can be unified and generalized by considering a multiset E, and finite

    Incidence algebra

    Incidence_algebra

  • Query rewriting
  • rewriting can be based on relational algebra or an extension thereof (e.g. multiset relational algebra with sorting, aggregation and three-valued predicates

    Query rewriting

    Query_rewriting

  • List of unsolved problems in mathematics
  • conjecture: If the imbalance for each edge of a graph is at least 1, is the multiset of all edge imbalances always graphic? The implicit graph conjecture on

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Primon gas
  • Model from mathematical physics

    field theory. This Fock space has an orthonormal basis given by finite multisets of primes. In other words, to specify one of these basis elements we can

    Primon gas

    Primon_gas

  • Commuting matrices
  • Mathematical concept in algebra

    such a way that the multiset of eigenvalues of any polynomial P ( A , B ) {\displaystyle P(A,B)} in the two matrices is the multiset of the values P ( α

    Commuting matrices

    Commuting_matrices

  • All-pairs testing
  • Software testing method

    of choices of ranges X = { n i } {\displaystyle X=\{n_{i}\}} can be a multiset[clarification needed], because there can be multiple parameters having

    All-pairs testing

    All-pairs_testing

  • Associative array
  • Data structure holding key/value pairs

    Template library ... some of its containers — the set<T>, map<T1, T2>, multiset<T>, and multimap<T1, T2> templates — are generally built using a special

    Associative array

    Associative_array

  • Aggregate function
  • Type of function in database management

    "null") Stddev Formally, an aggregate function takes as input a set, a multiset (bag), or a list from some input domain I and outputs an element of an

    Aggregate function

    Aggregate function

    Aggregate_function

  • Dafny
  • Programming language

    includes mathematical integers and reals, bit-vectors, sequences, sets, multisets, infinite sequences and sets, induction, co-induction, and calculational

    Dafny

    Dafny

    Dafny

  • Signature (disambiguation)
  • Topics referred to by the same term

    oriented manifold Signature of a knot, in knot theory Prime signature, the multiset of exponents in the prime factorisation of a number Signature (matrix)

    Signature (disambiguation)

    Signature_(disambiguation)

  • Mobile membranes
  • Biological System

    using the rules means that in each step a maximal multiset of rules is applied, namely a multiset of rules such that no further rule can be added to

    Mobile membranes

    Mobile_membranes

  • Temporal fair division
  • the sum of values for each agent is normalized to 1); 2 Multiset - algorithm knows the multiset of values for each agent (but not their order). 3 Complete

    Temporal fair division

    Temporal_fair_division

  • Seidel adjacency matrix
  • Matrix in graph theory (mathematics)

    adjacency matrix of G from the adjacency matrix of the complement of G. The multiset of eigenvalues of this matrix is called the Seidel spectrum. The Seidel

    Seidel adjacency matrix

    Seidel_adjacency_matrix

  • Complete intersection
  • Term in mathematics

    intersection has a multidegree, written as the tuple (properly though a multiset) of the degrees of defining hypersurfaces. For example, taking quadrics

    Complete intersection

    Complete_intersection

  • Jaccard index
  • Measure of similarity and diversity between sets

    with the Jaccard index. Jaccard similarity also applies to bags, i.e., multisets. This has a similar formula, but the symbols used represent bag intersection

    Jaccard index

    Jaccard index

    Jaccard_index

  • Fuzzy set
  • Sets whose elements have degrees of membership

    sets (Atanassov, 1983), fuzzy multisets (Yager, 1986), intuitionistic L-fuzzy sets (Atanassov, 1986), rough multisets (Grzymala-Busse, 1987), fuzzy rough

    Fuzzy set

    Fuzzy_set

  • Evil number
  • Class of binary number

    is the unique partition of these numbers into two sets that have equal multisets of pairwise sums. As 19th-century mathematician Eugène Prouhet showed

    Evil number

    Evil_number

  • Collection
  • Topics referred to by the same term

    method Set (mathematics) Class (set theory) Family of sets Indexed family Multiset Parametric family Collection (Soccer Mommy album), 2017 Collection (2NE1

    Collection

    Collection

  • SQL
  • Relational database programming language

    constructed types user-defined types. Constructed types are one of ARRAY, MULTISET, REF (reference), or ROW. User-defined types are comparable to classes

    SQL

    SQL

  • Iterated binary operation
  • Repeated application of an operation to a sequence

    then F can operate on any non-empty finite multiset by applying it to an arbitrary enumeration of the multiset. If f moreover has an identity element e

    Iterated binary operation

    Iterated_binary_operation

  • Reconstruction conjecture
  • Conjecture in graph theory

    {\displaystyle G} , the deck of G, denoted D ( G ) {\displaystyle D(G)} , is the multiset of isomorphism classes of all vertex-deleted subgraphs of G {\displaystyle

    Reconstruction conjecture

    Reconstruction_conjecture

  • Krippendorff's alpha
  • Statistical measure of inter-rater agreement

    all observers for an example is called a unit (it forms a multiset). We denote a multiset with these units as the items, U {\displaystyle U} . Alpha

    Krippendorff's alpha

    Krippendorff's_alpha

  • 600 (number)
  • Natural number

    Eisenstein prime with no imaginary part. There are 677 non-isomorphic self-dual multiset partitions of weight 10. 678 = 2 × 3 × 113. It is a sphenic number, a nontotient

    600 (number)

    600_(number)

  • List of types of sets
  • set Analytic set, Coanalytic set Suslin set Projective set Inhabited set Multiset List of set identities and relations – Equalities for combinations of sets

    List of types of sets

    List_of_types_of_sets

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