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UNORDERED PAIR

  • Unordered pair
  • Unordered set containing two elements

    In mathematics, an unordered pair or pair set is a set of the form {a, b}, i.e. a set having two elements a and b with no particular relation between them

    Unordered pair

    Unordered_pair

  • Ordered pair
  • Pair of mathematical objects

    different from (b,a). In contrast, the unordered pair {a,b} always equals the unordered pair {b,a}. Ordered pairs are also called 2-tuples, or sequences

    Ordered pair

    Ordered pair

    Ordered_pair

  • Axiom of pairing
  • Concept in axiomatic set theory

    of logic, mathematics, and computer science that use it, the axiom of pairing is one of the axioms of Zermelo–Fraenkel set theory. It was introduced

    Axiom of pairing

    Axiom_of_pairing

  • Graph (discrete mathematics)
  • Vertices connected in pairs by edges

    multigraph) is a pair G = (V, E), where V is a set whose elements are called vertices (singular: vertex), and E is a set of unordered pairs {v1,v2} of vertices

    Graph (discrete mathematics)

    Graph (discrete mathematics)

    Graph_(discrete_mathematics)

  • Pair
  • Topics referred to by the same term

    something, a pair Unordered pair, or pair set, in mathematics and set theory Ordered pair, or 2-tuple, in mathematics and set theory Pairing, in mathematics

    Pair

    Pair

  • Implementation of mathematics in set theory
  • stratified comprehension; in ZFC, the existence of the unordered pair is given by the Axiom of Pairing, the existence of the empty set follows by Separation

    Implementation of mathematics in set theory

    Implementation_of_mathematics_in_set_theory

  • Axiom of choice
  • Axiom of set theory

    for any (even infinite) collection of unordered pairs of shoes, one can pick out the left shoe from each pair to obtain an appropriate collection (i

    Axiom of choice

    Axiom of choice

    Axiom_of_choice

  • Name–value pair
  • Data representation method in computing systems

    A name–value pair, also known as an attribute–value pair, key–value pair, or field–value pair, is a fundamental data representation in computer systems

    Name–value pair

    Name–value pair

    Name–value_pair

  • Fano plane
  • Geometry with 7 points and 7 lines

    there are 21 unordered pairs of points, each of which may be mapped by a symmetry onto any other unordered pair. For any unordered pair there are 8 symmetries

    Fano plane

    Fano plane

    Fano_plane

  • Graph (abstract data type)
  • Abstract data type in computer science

    together with a set of unordered pairs of these vertices for an undirected graph or a set of ordered pairs for a directed graph. These pairs are known as edges

    Graph (abstract data type)

    Graph (abstract data type)

    Graph_(abstract_data_type)

  • Vertex (graph theory)
  • Fundamental unit of which graphs are formed

    a set of edges (unordered pairs of vertices), while a directed graph consists of a set of vertices and a set of arcs (ordered pairs of vertices). In

    Vertex (graph theory)

    Vertex (graph theory)

    Vertex_(graph_theory)

  • Multigraph
  • Graph with multiple edges between two vertices

    loops. A multigraph G is an ordered pair G := (V, E) with V a set of vertices or nodes, E a multiset of unordered pairs of vertices, called edges or lines

    Multigraph

    Multigraph

    Multigraph

  • Room square
  • contains an unordered pair from the set of symbols Each symbol occurs exactly once in each row and column of the array Every unordered pair of symbols

    Room square

    Room_square

  • Doubly triangular number
  • Type of triangular number

    triangular numbers arise naturally as numbers of unordered pairs of unordered pairs of objects, including pairs where both objects are the same: An example

    Doubly triangular number

    Doubly triangular number

    Doubly_triangular_number

  • Tuple
  • Finite ordered list of elements

    types, featuring unordered elements accessed by label. A few programming languages combine ordered tuple product types and unordered record types into

    Tuple

    Tuple

  • Cameron graph
  • Strongly regular graph

    graph correspond to the 231 unordered pairs of elements. Two vertices are adjacent whenever they come from two disjoint pairs whose union belongs to one

    Cameron graph

    Cameron graph

    Cameron_graph

  • Without loss of generality
  • Expression in mathematics

    ISBN 978-0-321-39053-0. Dijkstra, Edsger W. (1997). "WLOG, or the misery of the unordered pair (EWD1223)". In Broy, Manfred; Schieder, Birgit (eds.). Mathematical

    Without loss of generality

    Without_loss_of_generality

  • Tarski–Grothendieck set theory
  • System of mathematical set theory

    A } {\displaystyle \{A\}} exists. Given any two sets, their unordered and ordered pairs exist. Given any set of sets, its union exists. TG includes the

    Tarski–Grothendieck set theory

    Tarski–Grothendieck_set_theory

  • Brocard points
  • Special points within a triangle

    a similarity, turns one Brocard point into the other. However, the unordered pair formed by both points is invariant under similarities. The midpoint

    Brocard points

    Brocard points

    Brocard_points

  • Directed graph
  • Graph with oriented edges

    ordinary or undirected graph, in that the latter is defined in terms of unordered pairs of vertices, which are usually called edges, links or lines. The aforementioned

    Directed graph

    Directed graph

    Directed_graph

  • Glossary of set theory
  • usually written ∀ unordered pair A set of two elements where the order of the elements does not matter, distinguishing it from an ordered pair where the sequence

    Glossary of set theory

    Glossary_of_set_theory

  • Ineffable cardinal
  • Kind of large cardinal number

    that is, either f maps all unordered pairs of elements drawn from that subset to zero, or it maps all such unordered pairs to one. An equivalent formulation

    Ineffable cardinal

    Ineffable_cardinal

  • Configuration space (mathematics)
  • Concept in mathematics

    names of the points". The unordered configuration space is sometimes denoted 𝒰𝒞n(X), Bn(X), or Cn(X). The collection of unordered configuration spaces over

    Configuration space (mathematics)

    Configuration space (mathematics)

    Configuration_space_(mathematics)

  • Combinatorial design
  • Symmetric arrangement of finite sets

    empty or contains an unordered pair from S, Each symbol occurs exactly once in each row and column of the array, and Every unordered pair of symbols occurs

    Combinatorial design

    Combinatorial_design

  • Mathieu group M11
  • Sporadic simple group

    automorphism group of a Steiner system S(4,5,11). The induced action on unordered pairs of points gives a rank 3 action on 55 points. M11 has a 3-transitive

    Mathieu group M11

    Mathieu group M11

    Mathieu_group_M11

  • Rand index
  • Measure of similarity between two data clusterings

    probability that X and Y will agree on a randomly chosen pair. The number of all possible unordered pairs, the binomial coefficient (n2), can be calculated as

    Rand index

    Rand index

    Rand_index

  • Euler's criterion
  • Formula concerning prime numbers

    congruent to a can be grouped into unordered pairs (x,y) according to the rule that the product of the members of each pair is congruent to a modulo p (since

    Euler's criterion

    Euler's_criterion

  • Möbius strip
  • Non-orientable surface with one edge

    the hyperbolic plane can be parameterized by unordered pairs of distinct points on a circle, the pairs of points at infinity of each line. This space

    Möbius strip

    Möbius strip

    Möbius_strip

  • Where Mathematics Comes From
  • 2000 mathematics book by Lakoff & Núñez

    pair (0,1). Both statements cannot be correct; the ordered pair (0,1) and the unordered pair {1,2} are fully distinct concepts. Lakoff and Johnson (1999)

    Where Mathematics Comes From

    Where_Mathematics_Comes_From

  • Adjacency list
  • Data structure representing a graph

    science, an adjacency list is a collection of unordered lists used to represent a finite graph. Each unordered list within an adjacency list describes the

    Adjacency list

    Adjacency list

    Adjacency_list

  • Morse–Kelley set theory
  • System of mathematical set theory

    licenses the unordered pair in terms of which the ordered pair, ⟨x,y⟩, may be defined in the usual way, as  {{x},{x,y}}. With ordered pairs in hand, Class

    Morse–Kelley set theory

    Morse–Kelley_set_theory

  • Handshaking lemma
  • Every graph has evenly many odd vertices

    undirected graph consists of a system of vertices, and edges connecting unordered pairs of vertices. In any graph, the degree deg ⁡ ( v ) {\displaystyle \deg(v)}

    Handshaking lemma

    Handshaking lemma

    Handshaking_lemma

  • Ray Solomonoff
  • American inventor of algorithmic probability and artificial intelligence researcher

    Distribution and associated convergence theorems to unordered sets of strings and a 2008 report, to unordered pairs of strings. In 1997, 2003 and 2006 he showed

    Ray Solomonoff

    Ray_Solomonoff

  • Hash table
  • Associative array for storing key–value pairs

    table structures, such as Python’s dictionaries, Java’s HashMap, C++’s unordered_map, and Go maps, which abstract the complexity of hashing from the programmer

    Hash table

    Hash table

    Hash_table

  • Cycle index
  • Polynomial in combinatorial mathematics

    {1}{4}}\left(a_{1}^{4}+a_{2}^{2}+2a_{4}\right).} The group C4 also acts on the unordered pairs of elements of X in a natural way. Any permutation g would send {x

    Cycle index

    Cycle_index

  • Multivariate normal distribution
  • Generalization of the one-dimensional normal distribution to higher dimensions

    the sum is taken over all allocations of the set {1,…,2λ} into λ (unordered) pairs. That is, for a kth (= 2λ = 6) central moment, one sums the products

    Multivariate normal distribution

    Multivariate normal distribution

    Multivariate_normal_distribution

  • Havel–Hakimi algorithm
  • Algorithm in graph theory

    graph) G is a pair of sets (V, E) where V is a nonempty set called the set of vertices of G, and E is a (possibly empty) set of unordered pairs of distinct

    Havel–Hakimi algorithm

    Havel–Hakimi_algorithm

  • Hermite polynomials
  • Polynomial sequence

    coefficient of xk is the number of (unordered) partitions of an n-element set into k singletons and ⁠n − k/2⁠ (unordered) pairs. Equivalently, it is the number

    Hermite polynomials

    Hermite_polynomials

  • Kendall tau distance
  • Metric to compare ordering

    P,i<j}{\bar {K}}_{i,j}(\tau _{1},\tau _{2})} where P is the set of unordered pairs of distinct elements in τ 1 {\displaystyle \tau _{1}} and τ 2 {\displaystyle

    Kendall tau distance

    Kendall_tau_distance

  • Train track map
  • Homotopic map of a graph

    representative of φ. Let f : Γ → Γ be a combinatorial map. A turn is an unordered pair e, h of oriented edges of Γ (not necessarily distinct) having a common

    Train track map

    Train_track_map

  • Kripke–Platek set theory
  • System of mathematical set theory

    all ordered pairs (a, b) of elements a of A and b of B. Proof: The singleton set with member a, written {a}, is the same as the unordered pair {a, a}, by

    Kripke–Platek set theory

    Kripke–Platek_set_theory

  • Hedgehog (hypergraph)
  • and the remaining (t2) of which can be labeled by unordered pairs of these integers. For each pair of integers i,j in this range, it has a hyperedge whose

    Hedgehog (hypergraph)

    Hedgehog (hypergraph)

    Hedgehog_(hypergraph)

  • Associative containers (C++)
  • Associative data types in the C++ standard library

    key–value pairs, while a set stores keys alone. The multi variants allow more than one element with an equivalent key. The standard library's unordered

    Associative containers (C++)

    Associative_containers_(C++)

  • Mathieu group M23
  • Sporadic simple group

    has 2 different rank 3 actions on 253 points. One is the action on unordered pairs with orbit sizes 1+42+210 and point stabilizer M21.2, and the other

    Mathieu group M23

    Mathieu group M23

    Mathieu_group_M23

  • Isodynamic point
  • 2 points about which a triangle can be inverted into an equilateral triangle

    transformations: the unordered pair of isodynamic points of a transformation of ABC is equal to the same transformation applied to the pair {S,S′}. The individual

    Isodynamic point

    Isodynamic point

    Isodynamic_point

  • SPQR tree
  • Representation of a graph's triconnected components

    the SPQR tree plus, for every S-node with k vertices, the number of unordered pairs of non-adjacent vertices in the corresponding cycle (i.e., k(k − 3)/2)

    SPQR tree

    SPQR tree

    SPQR_tree

  • Color code
  • System for displaying information by using different colors

    – the colors are unordered, but are chosen to maximize saliency of the colors, by maximizing color difference between all color pair permutations. Continuous

    Color code

    Color code

    Color_code

  • Schönhardt polyhedron
  • Non-convex polyhedron with no triangulation

    eight triangular faces. Its six vertices form fifteen unordered pairs. Twelve of these fifteen pairs form edges of the polyhedron: there are six edges in

    Schönhardt polyhedron

    Schönhardt polyhedron

    Schönhardt_polyhedron

  • Goodman's theorem
  • Minimum monochromatic-triangle theorem in graph theory

    counts unordered pairs of differently colored edges incident with v {\displaystyle v} . Every nonmonochromatic triangle contributes such a pair at exactly

    Goodman's theorem

    Goodman's_theorem

  • Two-graph
  • Set of unordered triples from a vertex set

    collection of unordered triples is a two-graph: 123  124  135  146  156  236  245  256  345  346 This two-graph is a regular two-graph since each pair of distinct

    Two-graph

    Two-graph

  • Strategic network formation
  • formal setting, a network g {\displaystyle g} is defined as a set of unordered pairs { i , j {\displaystyle i,j} }, with i , j {\displaystyle i,j} element

    Strategic network formation

    Strategic_network_formation

  • Cremona–Richmond configuration
  • ( 6 2 ) {\displaystyle 15={\tbinom {6}{2}}} unordered pairs of elements of a six-element set; these pairs are called duads. Similarly, the lines of the

    Cremona–Richmond configuration

    Cremona–Richmond configuration

    Cremona–Richmond_configuration

  • Quasi-set theory
  • Mathematical theory

    extensionality axiom"; axioms asserting the existence of the empty set, unordered pair, union set, and power set; the axiom of separation; an axiom stating

    Quasi-set theory

    Quasi-set_theory

  • Color scheme
  • Choice of colors used in design

    schemes. Qualitative and quantitative color schemes are used to encode unordered categorical data and ordered data, respectively. Color schemes are often

    Color scheme

    Color_scheme

  • Clique problem
  • Task of computing complete subgraphs

    undirected graph is formed by a finite set of vertices and a set of unordered pairs of vertices, which are called edges. By convention, in algorithm analysis

    Clique problem

    Clique problem

    Clique_problem

  • Utility (C++)
  • objects of the same type, based on user-defined operators == and <. std::pair<T, U>, a container template which holds two member objects (first and second)

    Utility (C++)

    Utility_(C++)

  • Stirling numbers of the second kind
  • Numbers parameterizing ways to partition a set

    ordered pairs of subsets remain. Finally, since we want unordered pairs rather than ordered pairs we divide this last number by 2, giving the result above

    Stirling numbers of the second kind

    Stirling numbers of the second kind

    Stirling_numbers_of_the_second_kind

  • Interval class
  • Distance between unordered pitch classes

    set theory, an interval class (often abbreviated: ic), also known as unordered pitch-class interval, interval distance, undirected interval, or "(even

    Interval class

    Interval class

    Interval_class

  • Cross-ratio
  • Invariant in projective geometry

    24 ways, but there are only six ways for partitioning them into two unordered pairs. Thus, four points can have only six different cross-ratios, which

    Cross-ratio

    Cross-ratio

    Cross-ratio

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

    of the header <functional> and the introduction of headers <unordered_set> and <unordered_map>. No other changes to any existing standard classes were

    C++11

    C++11

  • C++ Technical Report 1
  • Document that proposed additions to the C++ standard library

    std::vector new <unordered_set>, <unordered_map> header files they implement the unordered_set, unordered_multiset, unordered_map, and unordered_multimap classes

    C++ Technical Report 1

    C++_Technical_Report_1

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

    steps in one operation). A fundamental STL concept is a range which is a pair of iterators that designate the beginning and end of the computation, and

    Standard Template Library

    Standard_Template_Library

  • Twin-width
  • of edges that are unordered pairs of vertices. The open neighborhood of any vertex is the set of other vertices that it is paired with in edges of the

    Twin-width

    Twin-width

    Twin-width

  • Bracket
  • Punctuation mark

    parentheses are used to denote ordered pairs and other tuples, whereas curly brackets are used for unordered sets. In physical sciences and statistical

    Bracket

    Bracket

  • Jensen hierarchy
  • Concept in mathematics

    construction is that each of the levels is not closed under the formation of unordered pairs; for a given x , y ∈ L α + 1 ∖ L α {\displaystyle x,y\in L_{\alpha

    Jensen hierarchy

    Jensen_hierarchy

  • Marcia Groszek
  • American mathematician

    the theory of ordinal definable sets, an unordered pair of sets is said to be a Groszek–Laver pair if the pair is ordinal definable but neither of its

    Marcia Groszek

    Marcia_Groszek

  • Coherent space
  • vertex set | A | {\displaystyle |{\mathcal {A}}|} . Its edges are the unordered pairs { α , β } {\displaystyle \{\alpha ,\beta \}} such that α ∼ β {\displaystyle

    Coherent space

    Coherent_space

  • Janson inequality
  • Probability inequality for dependent events

    between them: it adds up, over all unordered pairs of distinct sets that overlap, the probability that both occur. Pairs of sets that do not overlap depend

    Janson inequality

    Janson_inequality

  • Template (C++)
  • Generic type features in C++

    std::equal_to<K>, typename Alloc = std::allocator<std::pair<const K, T>> > using HashMap = std::unordered_map<K, V, HashFn, KeyEq, Alloc>; // or, only allowing

    Template (C++)

    Template_(C++)

  • Sperner family
  • {\displaystyle H=(V(G),E(G))} is a clutter (if edges are treated as unordered pairs of vertices) and b ( H ) {\displaystyle b(H)} is the collection of

    Sperner family

    Sperner family

    Sperner_family

  • Runtime predictive analysis
  • partial order over the events in the trace is constructed, and any unordered pairs of critical events are reported as races. Many predictive techniques

    Runtime predictive analysis

    Runtime_predictive_analysis

  • Indexed family
  • Collection of objects, associated with an index set

    i-th vector vi only makes sense with respect to this family, as sets are unordered so there is no i-th vector of a set. Furthermore, linear independence

    Indexed family

    Indexed_family

  • Transport layer
  • Layer for end-to-end network communication

    address with a transport-layer port; in TCP, a connection is identified by a pair of sockets. TCP provides a connection-oriented, reliable, in-order byte-stream

    Transport layer

    Transport layer

    Transport_layer

  • Pascal's theorem
  • Theorem in projective geometry

    lie on a common line, the last point will be on that line, too. If six unordered points are given on a conic section, they can be connected into a hexagon

    Pascal's theorem

    Pascal's theorem

    Pascal's_theorem

  • 68 (number)
  • Natural number

    ). "Sequence A000954 (Conjecturally largest even integer which is an unordered sum of two primes in exactly n ways)". The On-Line Encyclopedia of Integer

    68 (number)

    68_(number)

  • C++29
  • Revision of the C++ programming language planned for 2029

    std::map<K, V>, std::unordered_map<K, V> and std::flat_map<K, V> which returns a std::optional<V&> A tagged pointer class std::pointer_tag_pair<Ptr, Tag, N> with

    C++29

    C++29

  • Associative array
  • Data structure holding key/value pairs

    a normal dictionary, or by moving the actual data out of the sparse (unordered) array and into a dense insertion-ordered one. Associative arrays can

    Associative array

    Associative_array

  • Double factorial
  • Mathematical function

    values between a pair may be larger than it, one may also consider the permutations of this multiset in which the first copies of each pair appear in sorted

    Double factorial

    Double factorial

    Double_factorial

  • Constant-weight code
  • Method for encoding data in communications

    have been introduced by Donald Knuth; they are a subset of so-called unordered codes, which are codes having the property that the positions of ones

    Constant-weight code

    Constant-weight_code

  • Head-of-line blocking
  • Performance-limiting phenomenon in computer networks

    Wolinsky, David; Ford, Bryan (2013). Reducing Latency in Tor Circuits with Unordered Delivery. 3rd USENIX Workshop on Free and Open Communications on the Internet

    Head-of-line blocking

    Head-of-line_blocking

  • Intraclass correlation
  • Descriptive statistic

    setting where an intraclass correlation is desired, the pairs are considered to be unordered. For example, if we are studying the resemblance of twins

    Intraclass correlation

    Intraclass correlation

    Intraclass_correlation

  • Glossary of sudoku
  • pairs can also be applied to triples and quads. X-wing – See N-fish (with N=2). Swordfish – See N-fish (with N=3). N-fish – Analogues of hidden pairs/triples/quads

    Glossary of sudoku

    Glossary of sudoku

    Glossary_of_sudoku

  • Common Locale Data & Rules
  • Computing project for a user locale data format

    XML file and interpret it as an unordered list of <path,value> pairs, called a CLDRFile internally. These path/value pairs can be added to or deleted, and

    Common Locale Data & Rules

    Common_Locale_Data_&_Rules

  • Children of Men
  • 2006 film by Alfonso Cuarón

    Foundas, The Village Voice Unordered – Dana Stevens, Slate Unordered – Liam Lacey and Rick Groen, The Globe and Mail Unordered – Peter Rainer, The Christian

    Children of Men

    Children_of_Men

  • Vine copula
  • Graphical tool in probability

    constraints explained as follows. Recall that an edge in a tree is an unordered set of two nodes. Each edge in a vine is associated with a constraint

    Vine copula

    Vine_copula

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

    search tree. C++11 introduces the std::unordered_multiset class for the unsorted multiset, as a kind of unordered associative container, which implements

    Set (abstract data type)

    Set_(abstract_data_type)

  • Priority queue
  • Abstract data type in computer science

    a set of n elements. Variants of the basic heap data structure such as pairing heaps or Fibonacci heaps can provide better bounds for some operations

    Priority queue

    Priority_queue

  • HTML element
  • Individual component of an HTML document

    1.2, and was standardized in HTML 2.0; still current. <ul>...</ul> An unordered (bulleted) list. The type of list item marker can be specified in an HTML

    HTML element

    HTML_element

  • Volleyball jargon
  • different spin. For example, a "jump topspin" and a "hybrid" serve are often paired at high levels to deceive passers Jump float : A serve in which the player

    Volleyball jargon

    Volleyball_jargon

  • Sorting algorithm
  • Algorithm that arranges lists in order

    worst-case performance is O(n2), so it is rarely used to sort large, unordered data sets. Bubble sort can be used to sort a small number of items (where

    Sorting algorithm

    Sorting algorithm

    Sorting_algorithm

  • Interval (music)
  • Difference in pitch between two notes

    distance between two pitches without taking into account direction with the unordered pitch interval, somewhat similar to the interval of tonal theory. The

    Interval (music)

    Interval_(music)

  • Interaction nets
  • Graphical model of computation

    left-hand side is called an interface, while the right-hand side contains an unordered multiset of equations v i = w i {\displaystyle v_{i}=w_{i}} . Wiring ω

    Interaction nets

    Interaction_nets

  • Linear probing
  • Computer programming method for hashing

    Mark; Kuszmaul, William (2024-10-27), "Tight Analyses of Ordered and Unordered Linear Probing", 2024 IEEE 65th Annual Symposium on Foundations of Computer

    Linear probing

    Linear probing

    Linear_probing

  • Varronian chronology
  • Commonly-accepted chronology of early Roman history

    by the various chronologies to consular colleges should be taken as an unordered numeric identifier for those colleges rather than absolute years. The

    Varronian chronology

    Varronian chronology

    Varronian_chronology

  • Binomial coefficient
  • Number of subsets of a given size

    usually read as "n choose k" because there are (nk) ways to choose an (unordered) subset of k elements from a fixed set of n elements. For example, there

    Binomial coefficient

    Binomial coefficient

    Binomial_coefficient

  • Python (programming language)
  • General-purpose programming language

    slightly different semantics. For example, an alternative may include unordered dictionaries, in contrast to other current Python versions. As another

    Python (programming language)

    Python (programming language)

    Python_(programming_language)

  • Well-quasi-ordering
  • Mathematical concept for comparing objects

    same length as u and that dominates it term by term. When (X,=) is an unordered set, u≤v if and only if u is a subsequence of v. (Xω,≤), the set of infinite

    Well-quasi-ordering

    Well-quasi-ordering

  • Clics modernos
  • 1983 album by Charly García

    Working from a set of songs García had already demoed in Argentina, the pair began rerecording and reshaping the material. García later recalled that

    Clics modernos

    Clics_modernos

  • The Battle of Evermore
  • 1971 song by Led Zeppelin

    Plant Unledded. Najma Akhtar [de] sang Denny's vocal part. (*) designates unordered lists. List of cover versions of Led Zeppelin songs § The Battle of Evermore

    The Battle of Evermore

    The_Battle_of_Evermore

  • Algorithm (C++)
  • C++ Standard Library header providing algorithm implementations

    algorithms defined in the <algorithm> header which operate on ranges rather than pairs of iterators. The ranges versions of algorithm functions are scoped within

    Algorithm (C++)

    Algorithm_(C++)

Searches for online references containing UNORDERED PAIR

UNORDERED PAIR

Search references containing UNORDERED PAIR

UNORDERED PAIR

  • Mahneerah |
  • Girl/Female

    Muslim

    Mahneerah |

    First born of a pair

    Mahneerah |

  • Mitanshu | மீதாஂஷு 
  • Boy/Male

    Tamil

    Mitanshu | மீதாஂஷு 

    Bordered, Friendly element

    Mitanshu | மீதாஂஷு 

  • Minshall
  • Surname or Lastname

    English

    Minshall

    English : habitational name from a pair of villages in Cheshire, on either side of the Weaver river, recorded in Domesday Book as Maneshale, from the genitive case of the Old English personal name Mann + Old English scylf ‘shelf’, ‘ledge’.

    Minshall

  • Mahneera |
  • Girl/Female

    Muslim

    Mahneera |

    First born of a pair

    Mahneera |

  • Sadir
  • Boy/Male

    Indian

    Sadir

    Ordered, Pasted, Appointed

    Sadir

  • Sadir
  • Boy/Male

    Arabic, Australian, Muslim

    Sadir

    Ordered; Appointed

    Sadir

  • Fairbrother
  • Surname or Lastname

    English (Lancashire)

    Fairbrother

    English (Lancashire) : probably ‘brother of someone called Fair’ or else a descriptive name for the better-looking of a pair of brothers.

    Fairbrother

  • Sadir |
  • Boy/Male

    Muslim

    Sadir |

    Ordered, Pasted, Appointed

    Sadir |

  • Ratiba |
  • Girl/Female

    Muslim

    Ratiba |

    Well-arranged, Well-ordered

    Ratiba |

  • Mitanshu
  • Boy/Male

    Hindu, Indian, Telugu

    Mitanshu

    Bordered; Friendly Element

    Mitanshu

  • HERODES
  • Male

    Greek

    HERODES

    (Ἡρώδης) Greek name HERODES means "sprung from a hero." In the bible, this is the name of the king who ordered the slaughter of all male children "two years old and under." 

    HERODES

  • Mahneera
  • Girl/Female

    Indian

    Mahneera

    First born of a pair

    Mahneera

  • Midhun | மீதுந
  • Boy/Male

    Tamil

    Midhun | மீதுந

    A pair, A month of kerala midhunam

    Midhun | மீதுந

  • Ratiba
  • Girl/Female

    African, Arabic, Muslim

    Ratiba

    Well-ordered; Well-arranged

    Ratiba

  • Holton
  • Surname or Lastname

    English

    Holton

    English : habitational name from any of the numerous places so called. The final syllable represents Old English tūn ‘enclosure’, ‘settlement’. The first element has a wide variety of possible origins. In the case of three examples in Lincolnshire it is Old English hōh ‘spur of a hill’; for places in Oxfordshire and Somerset it is Old English halh ‘nook’, ‘recess’; for one in Dorset it may be Old English holh ‘hollow’, ‘depression’ or holt ‘small wood’; for a further pair in Suffolk it may be hola, genitive plural of holh ‘hollow’, but more probably a personal name Hōla.

    Holton

  • Komaan
  • Boy/Male

    Indian

    Komaan

    Responsibility; Ordered

    Komaan

  • Gates
  • Surname or Lastname

    English

    Gates

    English : topographic name for someone who lived by the gates of a medieval walled town. The Middle English singular gate is from the Old English plural, gatu, of geat ‘gate’ (see Yates). Since medieval gates were normally arranged in pairs, fastened in the center, the Old English plural came to function as a singular, and a new Middle English plural ending in -s was formed. In some cases the name may refer specifically to the Sussex place Eastergate (i.e. ‘eastern gate’), known also as Gates in the 13th and 14th centuries, when surnames were being acquired.Americanized spelling of German Götz (see Goetz).Translated form of French Barrière (see Barriere).In New England, Gates was the preferred English version of the name of an extensive French family, called Barrière dit Langevin.

    Gates

  • Adisa
  • Boy/Male

    African, Indian, Sanskrit

    Adisa

    Clear Spoken Person; Ordered

    Adisa

  • AGRIPPAS
  • Male

    Greek

    AGRIPPAS

    (Αγρίππας) Greek name AGRIPPAS means "wild horse." In the New Testament bible, this is the name of the Herod Agrippa who ordered the execution of the apostle James, and the imprisonment of Peter.

    AGRIPPAS

  • Ratiba
  • Girl/Female

    Indian

    Ratiba

    Well-arranged, Well-ordered

    Ratiba

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