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TRANSITIVE REDUCTION

  • Transitive reduction
  • Copy of a directed graph with redundant edges removed

    In the mathematical field of graph theory, a transitive reduction of a directed graph D is another directed graph with the same vertices and as few edges

    Transitive reduction

    Transitive_reduction

  • Directed acyclic graph
  • Directed graph with no directed cycles

    contains a longer directed path from u to v. Like the transitive closure, the transitive reduction is uniquely defined for DAGs. In contrast, for a directed

    Directed acyclic graph

    Directed acyclic graph

    Directed_acyclic_graph

  • Transitive closure
  • Smallest transitive relation containing a given binary relation

    p. 337). We have R+ = R if, and only if, R itself is transitive. Conversely, transitive reduction reduces a minimal relation S from a given relation R

    Transitive closure

    Transitive_closure

  • Transitive relation
  • Type of binary relation

    In mathematics, a binary relation R on a set X is transitive if, for all elements a, b, c in X, whenever R relates a to b and b to c, then R also relates

    Transitive relation

    Transitive_relation

  • Hasse diagram
  • Visual depiction of a partially ordered set

    a finite partially ordered set, in the form of a drawing of its transitive reduction. Concretely, for a partially ordered set ( S , ≤ ) {\displaystyle

    Hasse diagram

    Hasse diagram

    Hasse_diagram

  • Coffman–Graham algorithm
  • Method for partitioning partial orders into levels

    directed consistently downwards. For a partial ordering given by its transitive reduction (covering relation), the Coffman–Graham algorithm can be implemented

    Coffman–Graham algorithm

    Coffman–Graham_algorithm

  • Group action
  • Transformations induced by a mathematical group

    {\displaystyle g\cdot x=y} . The action is simply transitive (or sharply transitive, or regular) if it is both transitive and free. This means that given x , y ∈

    Group action

    Group action

    Group_action

  • Topological sorting
  • Node ordering for directed acyclic graphs

    for which x ≤ y. An alternative way of doing this is to use the transitive reduction of the partial ordering; in general, this produces DAGs with fewer

    Topological sorting

    Topological_sorting

  • Mathieu group
  • Five sporadic simple groups

    M23 and M24 introduced by Émile Mathieu (1861, 1873). They are multiply transitive permutation groups on 11, 12, 22, 23 or 24 objects. They are the first

    Mathieu group

    Mathieu group

    Mathieu_group

  • Glossary of graph theory
  • A transitive reduction of a graph is a minimal graph having the same transitive closure; directed acyclic graphs have a unique transitive reduction. A

    Glossary of graph theory

    Glossary_of_graph_theory

  • Partially ordered set
  • Mathematical set with an ordering

    node and each element of < {\displaystyle <} to be an edge. The transitive reduction of this DAG is then the Hasse diagram. Similarly this process can

    Partially ordered set

    Partially ordered set

    Partially_ordered_set

  • Dependency graph
  • Directed graph representing dependencies

    {\displaystyle G=(S,T)} with T ⊆ R {\displaystyle T\subseteq R} the transitive reduction of R. For example, assume a simple calculator. This calculator supports

    Dependency graph

    Dependency_graph

  • Mathematical diagram
  • Visual representation of a mathematical relationship

    partially ordered set, forming a drawing of the partial order's transitive reduction. Concretely, one represents each element of the set as a vertex on

    Mathematical diagram

    Mathematical diagram

    Mathematical_diagram

  • Covering relation
  • Mathematical relation inside orderings

    a partially ordered set is finite, its covering relation is the transitive reduction of the partial order relation. Such partially ordered sets are therefore

    Covering relation

    Covering relation

    Covering_relation

  • Multitree
  • Type of graph in mathematics

    partial order. Conversely, in a diamond-free partial order, the transitive reduction identifies a directed acyclic graph in which the subgraph reachable

    Multitree

    Multitree

    Multitree

  • Reachability
  • Whether one vertex can be reached from another in a graph

    defined in this way, for instance as the reachability relation of its transitive reduction. A noteworthy consequence of this is that since partial orders are

    Reachability

    Reachability

  • Ergative–absolutive alignment
  • Pattern relating to the subject and object of verbs

    intransitive verb behaves like the object of a transitive verb, and differently from the agent of a transitive verb. In ergative–absolutive languages with

    Ergative–absolutive alignment

    Ergative–absolutive alignment

    Ergative–absolutive_alignment

  • Lambda calculus
  • Mathematical-logic system

    the number of β-reduction steps taken by normal order reduction to reduce a term is a reasonable time cost model, that is, the reduction can be simulated

    Lambda calculus

    Lambda calculus

    Lambda_calculus

  • Abstract rewriting system
  • Formal system for transcribing expressions into equivalent terms

    }}} is the transitive closure of → {\displaystyle \rightarrow } . → ∗ {\displaystyle {\stackrel {*}{\rightarrow }}} is the reflexive transitive closure of

    Abstract rewriting system

    Abstract_rewriting_system

  • Rewrite order
  • subset of a reduction ordering. Conversely, for every terminating term rewriting system, the transitive closure of (::=) is a reduction ordering, which

    Rewrite order

    Rewrite order

    Rewrite_order

  • Citation graph
  • Directed graph describing citations in documents

    James R Clough; Jamie Gollings; Tamar V Loach; Tim S Evans (2015). "Transitive reduction of citation networks". Journal of Complex Networks. 3 (2): 189–203

    Citation graph

    Citation graph

    Citation_graph

  • Dedekind–MacNeille completion
  • Smallest complete lattice containing a partial order

    to this version of the Dedekind–MacNeille completion problem. The transitive reduction or covering graph of the Dedekind–MacNeille completion describes

    Dedekind–MacNeille completion

    Dedekind–MacNeille completion

    Dedekind–MacNeille_completion

  • Glossary of order theory
  • Glossary of terms used in branch of mathematics

    a finite partially ordered set, in the form of a drawing of its transitive reduction. Homogeneous relation. A homogeneous relation on a set X {\displaystyle

    Glossary of order theory

    Glossary_of_order_theory

  • Reduction (complexity)
  • Transformation of one computational problem to another

    complexity theory, a reduction is an algorithm for transforming one problem into another problem. A sufficiently efficient reduction from one problem to

    Reduction (complexity)

    Reduction (complexity)

    Reduction_(complexity)

  • Log-space reduction
  • Type of computational algorithm

    {\displaystyle g\circ f} . This allows the concept of logspace reduction to be transitive. Given two logspace transducers, their composition is still a

    Log-space reduction

    Log-space_reduction

  • St-planar graph
  • Planar directed acyclic graph

    forms a two-dimensional complete lattice, whose Hasse diagram is the transitive reduction of the given graph. Conversely, the Hasse diagram of every two-dimensional

    St-planar graph

    St-planar graph

    St-planar_graph

  • Reflexive relation
  • Binary relation that relates every element to itself

    property or is said to possess reflexivity. Along with symmetry and transitivity, reflexivity is one of three properties defining equivalence relations

    Reflexive relation

    Reflexive_relation

  • Operational semantics
  • Category of formal programming language semantics

    symmetric-transitive-reflexive closure—is a sound reasoning principle for these languages. However, in practice, most applications of reduction semantics

    Operational semantics

    Operational_semantics

  • Turing reduction
  • Concept in computability theory

    In computability theory, a Turing reduction from a decision problem A {\displaystyle A} to a decision problem B {\displaystyle B} is an oracle machine

    Turing reduction

    Turing_reduction

  • Many-one reduction
  • Type of Turing reduction

    and computational complexity theory, a many-one reduction (also called mapping reduction) is a reduction that converts instances of one decision problem

    Many-one reduction

    Many-one_reduction

  • Symmetric group
  • Type of group in abstract algebra

    inclusion map S5 → S6 as a transitive subgroup; the obvious inclusion map Sn → Sn+1 fixes a point and thus is not transitive. This yields the outer automorphism

    Symmetric group

    Symmetric group

    Symmetric_group

  • Klein geometry
  • Type of geometry

    program. More specifically, it is a homogeneous space X together with a transitive action on X by a Lie group G, which acts as the symmetry group of the

    Klein geometry

    Klein_geometry

  • Rewriting
  • Replacing subterm in a formula with another term

    ARS. → ∗ {\displaystyle {\overset {*}{\rightarrow }}} is the reflexive transitive closure of → {\displaystyle \rightarrow } . ↔ {\displaystyle \leftrightarrow

    Rewriting

    Rewriting

  • Graph automorphism
  • Mapping a graph onto itself without changing edge-vertex connectivity

    graph that is edge-transitive but not vertex-transitive. A half-transitive graph is a graph that is vertex-transitive and edge-transitive but not symmetric

    Graph automorphism

    Graph_automorphism

  • Preorder
  • Reflexive and transitive binary relation

    a preorder or quasiorder is a binary relation that is reflexive and transitive. The name preorder is meant to suggest that preorders are almost partial

    Preorder

    Preorder

    Preorder

  • Series-parallel partial order
  • this way have been called vertex series parallel graphs, and their transitive reductions (the graphs of the covering relations of the partial order) are

    Series-parallel partial order

    Series-parallel partial order

    Series-parallel_partial_order

  • Von Neumann–Morgenstern utility theorem
  • Any individual whose preferences satisfy four axioms has a utility function

    reflexivity.[clarification needed] Transitivity assumes that preferences are consistent across any three options: Axiom 2 (Transitivity) If L ⪰ M {\displaystyle

    Von Neumann–Morgenstern utility theorem

    Von_Neumann–Morgenstern_utility_theorem

  • Reduction (computability theory)
  • Method of comparing problems by transforming one into another in computability theory

    natural numbers that is Reflexive: Every set is reducible to itself. Transitive: If a set A {\displaystyle A} is reducible to a set B {\displaystyle B}

    Reduction (computability theory)

    Reduction_(computability_theory)

  • Reductive group
  • Concept in mathematics

    In mathematics, a reductive group is a type of linear algebraic group over a field. One definition is that a connected linear algebraic group G over a

    Reductive group

    Reductive group

    Reductive_group

  • Church–Rosser theorem
  • Theorem in theoretical computer science

    two lambda expressions. If β-reduction is denoted by → β {\displaystyle \rightarrow _{\beta }} and its reflexive, transitive closure by ↠ β {\displaystyle

    Church–Rosser theorem

    Church–Rosser theorem

    Church–Rosser_theorem

  • Nominative–accusative alignment
  • Concept of sentence structure in linguistics

    intransitive verbs are treated like subjects of transitive verbs, and are distinguished from objects of transitive verbs in basic clause constructions. Nominative–accusative

    Nominative–accusative alignment

    Nominative–accusative alignment

    Nominative–accusative_alignment

  • Valency (linguistics)
  • Number and type of arguments controlled by a linguistic predicate

    Valency is related, though not identical, to subcategorization and transitivity, which count only object arguments – valency counts all arguments, including

    Valency (linguistics)

    Valency_(linguistics)

  • Mathieu group M22
  • Sporadic simple group

    sporadic groups and was introduced by Mathieu (1861, 1873). It is a 3-fold transitive permutation group on 22 objects. The Schur multiplier of M22 is cyclic

    Mathieu group M22

    Mathieu group M22

    Mathieu_group_M22

  • Homogeneous relation
  • Binary relation over a set and itself

    containing R. Reflexive reduction, R≠ Defined as R≠ = R \ {(x, x) | x ∈ X} or the largest irreflexive relation over X contained in R. Transitive closure, R+ Defined

    Homogeneous relation

    Homogeneous_relation

  • Antipassive voice
  • Type of grammatical voice

    reflexive and reciprocal constructions, the unifying feature being a reduction in transitivity. Indeed, it is more common for languages to have a coincidence

    Antipassive voice

    Antipassive_voice

  • Reduction strategy
  • Relation specifying a rewrite for each object, compatible with a reduction relation

    {\overset {+}{\to }}} , where → + {\displaystyle {\overset {+}{\to }}} is the transitive closure of → {\displaystyle \to } (but not the reflexive closure). In

    Reduction strategy

    Reduction_strategy

  • Dying percolation conjecture
  • Open problem in probability theory

    {\displaystyle n} . The conjecture has been verified for a large class of transitive graphs whose growth is faster than any polynomial. The foundational result

    Dying percolation conjecture

    Dying_percolation_conjecture

  • Crow language
  • Siouan language in Montana

    stative verbs, active transitive verbs, and from active intransitive verbs. ii – 'instrumental nominalizer': Derived from active transitive and intransitive

    Crow language

    Crow language

    Crow_language

  • Coeur d'Alene language
  • Endangered Salishan language of the US

    transitivizer used in the predicate, those occurring with m primarily occur with the causative transitivizer -st(u)- while all other transitivizers take

    Coeur d'Alene language

    Coeur_d'Alene_language

  • Tiriyó language
  • Cariban language of Brazil, Suriname and Guyana

    the subject of a transitive clause is marked with the postposition _:ja; the subjects of intransitive clauses and objects of transitive sentences are both

    Tiriyó language

    Tiriyó_language

  • Confluence (abstract rewriting)
  • Property of rewriting systems in mathematics

    Since a sequence of reduction sequences is again a reduction sequence (or, equivalently, since forming the reflexive-transitive closure is idempotent)

    Confluence (abstract rewriting)

    Confluence (abstract rewriting)

    Confluence_(abstract_rewriting)

  • Chʼol language
  • Mayan language of Chiapas, Mexico

    classifiers. First, some transitive roots reduce valence by infixing -j- into the root. This process is accompanied by a reduction of the number of core

    Chʼol language

    Chʼol_language

  • Reflexive verb
  • Verb whose direct object is the same as its subject

    return.REFL+NPST When will you return? The same valence-reduction process occurs for the transitive wagil 'cut' Gaari NEG wagi-iyi cut-REFL+IMP Gaari wagi-iyi

    Reflexive verb

    Reflexive_verb

  • Eskaleut languages
  • Language family of the Arctic and sub-Arctic

    intransitive verbs and objects of transitive verbs are marked with the absolutive case, while subjects of transitive verbs are marked with the ergative

    Eskaleut languages

    Eskaleut languages

    Eskaleut_languages

  • PSPACE
  • Class of computational complexity

    logic with the addition of a transitive closure operator. A full transitive closure is not needed; a commutative transitive closure and even weaker forms

    PSPACE

    PSPACE

    PSPACE

  • Total order
  • Order whose elements are all comparable

    and b ≤ c {\displaystyle b\leq c} then a ≤ c {\displaystyle a\leq c} (transitive). If a ≤ b {\displaystyle a\leq b} and b ≤ a {\displaystyle b\leq a} then

    Total order

    Total_order

  • Mathieu group M12
  • Sporadic simple group

    groups and was introduced by Mathieu (1861, 1873). It is a sharply 5-transitive permutation group on 12 objects. Burgoyne & Fong (1968) showed that the

    Mathieu group M12

    Mathieu group M12

    Mathieu_group_M12

  • Prewellordering
  • Set theory concept

    {\displaystyle X} is a preorder ≤ {\displaystyle \leq } on X {\displaystyle X} (a transitive and reflexive relation on X {\displaystyle X} ) that is strongly connected

    Prewellordering

    Prewellordering

  • Mathieu group M24
  • Sporadic simple group

    sporadic groups and was introduced by Mathieu (1861, 1873). It is a 5-transitive permutation group on 24 objects. The Schur multiplier and the outer automorphism

    Mathieu group M24

    Mathieu group M24

    Mathieu_group_M24

  • Simulation (computer science)
  • Relation between state transition systems in computer science

    also closed under reflexive and transitive closure; therefore, the largest simulation must be reflexive and transitive. From this follows that the largest

    Simulation (computer science)

    Simulation_(computer_science)

  • Santali language
  • Munda language of South Asia

    Medio-passive voice. Transitive roots, transitive-intransitive roots, and causative stems will take -ok to derive passive stems. In the transitive-intransitive

    Santali language

    Santali language

    Santali_language

  • Permutation group
  • Group whose operation is composition of permutations

    permutations of {1, 2, 3, 4} is not transitive (no group element takes 1 to 3) but the group of symmetries of a square is transitive on the vertices. A permutation

    Permutation group

    Permutation group

    Permutation_group

  • Blue roof
  • Roof of a building that is designed to provide temporary water storage

    utilize a novel passive blue roof tray design which relies on the lateral transitivity of non-woven filter fabric for drawdown control in a full scale pilot

    Blue roof

    Blue_roof

  • Planar graph
  • Graph that can be embedded in the plane

    ISBN 978-3-540-12687-4. Halldórsson, M.; Kitaev, S.; Pyatkin., A. (2016), "Semi-transitive orientations and word-representable graphs" (PDF), Discr. Appl. Math.

    Planar graph

    Planar_graph

  • Unavoidable pattern
  • Pattern in mathematics and computer science

    In mathematics and theoretical computer science, a pattern is an unavoidable pattern if it is unavoidable on any finite alphabet. Like a word, a pattern

    Unavoidable pattern

    Unavoidable_pattern

  • Hudna
  • Arabic-language term for a truce or armistice

    Ibn Manzur defined it as: "hadana: he grew quiet. hadina: he quieted (transitive or intransitive). haadana: he made peace with. The noun from each of these

    Hudna

    Hudna

    Hudna

  • Lexicon
  • Vocabulary of a language or branch of knowledge

    language's rules. For example, the suffix "-able" is usually only added to transitive verbs, as in "readable" but not "cryable". A compound word is a lexeme

    Lexicon

    Lexicon

  • List of graph theory topics
  • acyclic graph Directed graph Distance regular graph Distance-transitive graph Edge-transitive graph Interval graph Interval graph, improper Interval graph

    List of graph theory topics

    List_of_graph_theory_topics

  • Mathieu group M11
  • Sporadic simple group

    and the outer automorphism group are both trivial. M11 is a sharply 4-transitive permutation group on 11 objects. It admits many generating sets of permutations

    Mathieu group M11

    Mathieu group M11

    Mathieu_group_M11

  • Central Alaskan Yupʼik
  • Language of the Yupik family

    grammatical case (the absolutive) as the objects of transitive verbs, while the subjects of transitive verbs have a different case (the ergative). For example

    Central Alaskan Yupʼik

    Central_Alaskan_Yupʼik

  • India
  • Country in South Asia

    original on 17 July 2011. Retrieved 17 July 2011. Lowe, John J. (2017). Transitive Nouns and Adjectives: Evidence from Early Indo-Aryan. Oxford University

    India

    India

    India

  • Infinitive
  • Grammatical form

    exceptional case-marking. As shown in the above examples, the object of the transitive verb want and the preposition for allude to their respective pronouns'

    Infinitive

    Infinitive

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

    ordering to another one, and satisfying the following properties: If (>) is transitive, then so is O(>). If (>) is irreflexive, then so is O(>). If s > t, then

    Path ordering (term rewriting)

    Path_ordering_(term_rewriting)

  • Database normalization
  • Reduction of data redundancy

    the Book and Price tables conform to 2NF. The Book table still has a transitive functional dependency ({Author Nationality} is dependent on {Author},

    Database normalization

    Database_normalization

  • Proto-Circassian language
  • Reconstructed ancestor of the Circassian languages

    action) While most transitive verbs in Circassian are inherently dynamic, the verb Iыгъын (to hold) is a unique bivalent transitive static verb. In its

    Proto-Circassian language

    Proto-Circassian_language

  • English language
  • West Germanic language

    or direct object of a transitive verb), and of the Old English dative case (for a recipient or indirect object of a transitive verb). The subjective is

    English language

    English language

    English_language

  • Guarani language
  • Indigenous language of South America

    which take chendal. Intransitive verbs can take either conjugation, transitive verbs normally take areal, but can take chendal for habitual readings

    Guarani language

    Guarani language

    Guarani_language

  • Tundra Nenets language
  • Samoyedic language

    constraint on word order. Below are examples of the basic word order for a transitive and intransitive sentence. məy°mpə-da cheerful-IMPF.PART Wera Wera Maša-m

    Tundra Nenets language

    Tundra Nenets language

    Tundra_Nenets_language

  • Integer set library
  • enumeration It also includes an ILP solver based on generalized basis reduction, transitive closures on maps (which may encode infinite graphs), dependence

    Integer set library

    Integer_set_library

  • Principal bundle
  • Fiber bundle whose fibers are group torsors

    to the base space X {\displaystyle X} . Because the action is free and transitive, the fibers have the structure of G-torsors. A G {\displaystyle G} -torsor

    Principal bundle

    Principal_bundle

  • Preference (economics)
  • Order by which an agent ranks alternatives based on their utility

    option that maximizes their self-interest. But preferences are not always transitive, both because real humans are far from always being rational and because

    Preference (economics)

    Preference_(economics)

  • Shlomo Sternberg
  • American mathematician (1936–2024)

    Cartan's papers from the early 1900s on the classification of the simple transitive infinite Lie pseudogroups, and of relating Cartan's results to recent

    Shlomo Sternberg

    Shlomo Sternberg

    Shlomo_Sternberg

  • Relation (philosophy)
  • Ways how entities stand to each other

    propositions while causal relations connect concrete events. Symmetric, transitive, and reflexive relations are distinguished by their structural features

    Relation (philosophy)

    Relation (philosophy)

    Relation_(philosophy)

  • PLS (complexity)
  • Complexity class

    standard solution returned by A 1 {\displaystyle A_{1}} . PLS-reductions are transitive. The transition graph T I {\displaystyle T_{I}} of an instance

    PLS (complexity)

    PLS_(complexity)

  • Roy Bhaskar
  • English philosopher (1944–2014)

    Stressing the need to retain both the subjective epistemological, or 'transitive', side of knowledge and the objective ontological, or 'intransitive',

    Roy Bhaskar

    Roy_Bhaskar

  • Frobenius group
  • Concept in mathematics

    In mathematics, a Frobenius group is a transitive permutation group on a finite set, such that no non-trivial element fixes more than one point and some

    Frobenius group

    Frobenius group

    Frobenius_group

  • Steinberg representation
  • Linear representation in mathematics

    Steinberg representation. Some of the sporadic simple groups act as doubly transitive permutation groups so have a BN-pair for which one can define a Steinberg

    Steinberg representation

    Steinberg_representation

  • Hypergraph
  • Generalization of graph theory

    hypergraphs; Hall-type theorems for hypergraphs. In directed hypergraphs: transitive closure, and shortest path problems. Although hypergraphs are more difficult

    Hypergraph

    Hypergraph

    Hypergraph

  • Urartian language
  • Language of the ancient Urartu, now the Eastern Anatolia region

    and the object of a transitive verb are expressed identically, with the so-called absolutive case, whereas the subject of a transitive verb is expressed

    Urartian language

    Urartian language

    Urartian_language

  • (B, N) pair
  • Concept in group theory

    of G on the cosets of B is doubly transitive. So (B, N) pairs of rank 1 are more or less the same as doubly transitive actions on sets with more than 2

    (B, N) pair

    (B,_N)_pair

  • Projective linear group
  • Construction in group theory

    sharply 3-transitive (faithful and 3-transitive), so the map is one-to-one and has image a 3-transitive subgroup. Thus the image is a 3-transitive subgroup

    Projective linear group

    Projective linear group

    Projective_linear_group

  • Mathieu group M23
  • Sporadic simple group

    sporadic groups and was introduced by Mathieu (1861, 1873). It is a 4-fold transitive permutation group on 23 objects. The Schur multiplier and the outer automorphism

    Mathieu group M23

    Mathieu group M23

    Mathieu_group_M23

  • Halting problem
  • Problem in computer science

    There are two main types of reductions used in computational complexity theory, the many-one reduction and the Turing reduction. A set is many-one reducible

    Halting problem

    Halting_problem

  • Uniqueness quantification
  • Logical quantifier

    5. {\displaystyle a+2=5{\text{ and }}b+2=5.} Then since equality is a transitive relation, a + 2 = b + 2. {\displaystyle a+2=b+2.} Subtracting 2 from both

    Uniqueness quantification

    Uniqueness_quantification

  • Satisfiability
  • Existence of values making formula true

    sets Countable Uncountable Empty Inhabited Singleton Finite Infinite Transitive Ultrafilter Recursive Fuzzy Universal Universe constructible Grothendieck

    Satisfiability

    Satisfiability

  • English interrogative words
  • English words that indicate a question is being asked, as a grammatical category

    underwent further sound changes and spelling changes, notably wh-cluster reductions, resulting in the initial sound being either /w/ (in most dialects) or

    English interrogative words

    English interrogative words

    English_interrogative_words

  • Bertrand Russell
  • English philosopher and logician (1872–1970)

    Fuzzy Infinite (Dedekind-infinite) Recursive Singleton Subset · Superset Transitive Uncountable Universal Theories Alternative Axiomatic Constructive Naive

    Bertrand Russell

    Bertrand Russell

    Bertrand_Russell

  • Fisher–Yates shuffle
  • Algorithm for shuffling a finite sequence

    sorting algorithm may depend on properties of the order relation (like transitivity) that a comparison producing random values will certainly not have. While

    Fisher–Yates shuffle

    Fisher–Yates shuffle

    Fisher–Yates_shuffle

  • Hurro-Urartian languages
  • Extinct language family

    suffixes of the head. In verbs, the type of valency, intransitive vs transitive, is signalled by a special suffix, the so-called "class marker". The complex

    Hurro-Urartian languages

    Hurro-Urartian languages

    Hurro-Urartian_languages

  • Old High German
  • Earliest stage of the German language

    showed case and gender endings—for intransitive verbs the nominative, for transitive verbs the accusative. For example: After thie thö argangana warun ahtu

    Old High German

    Old High German

    Old_High_German

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