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Class of mathematical set whose elements are all subsets
In set theory, a branch of mathematics, a set A {\displaystyle A} is called transitive if either of the following equivalent conditions holds: whenever
Transitive_set
Transformations induced by a mathematical group
alternating group is (n − 2)-transitive but not (n − 1)-transitive. The action of the general linear group of a vector space V on the set V ∖ {0} of non-zero vectors
Group_action
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
Kind of transfinite induction
defined as transitive sets of transitive sets. The induction situation in the first infinite ordinal ω {\displaystyle \omega } , the set of natural numbers
Epsilon-induction
satisfies the additional transitivity condition that x ∈ y ∈ M implies x ∈ M is a standard transitive model (or simply a transitive model). Often, when one
Standard_model_(set_theory)
System of mathematical set theory
union. Q.E.D. Transitive containment is the principle that every set is contained in some transitive set. It does not hold in certain set theories, such
Kripke–Platek_set_theory
Smallest transitive relation containing a given binary relation
transitive closure R+ of a homogeneous binary relation R on a set X is the smallest relation on X that contains R and is transitive. For finite sets,
Transitive_closure
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
ordinals transitive 1. A transitive relation 2. The transitive closure of a set is the smallest transitive set containing it. 3. A transitive set or class
Glossary_of_set_theory
Collection of mathematical objects
In mathematics, a set is a collection of different things; the things are called elements or members of the set and are typically mathematical objects:
Set_(mathematics)
Operation on the subsets of a set
that found on the wiki page Transitive closure, i.e. "the transitive closure R+ of a homogeneous binary relation R on a set X is the smallest relation
Closure_(mathematics)
Particular class of sets which can be described entirely in terms of simpler sets
which is a subset of the power set of L α {\displaystyle L_{\alpha }} . Consequently, this is a tower of nested transitive sets. But L {\displaystyle L} itself
Constructible_universe
Axiomatic set theories based on the principles of mathematical constructivism
{\displaystyle C} even constitutes a set, even when countable choice is assumed. The bounded notion of a transitive set of transitive sets is a good way to define
Constructive_set_theory
Topics referred to by the same term
Look up transitivity or transitive in Wiktionary, the free dictionary. Transitivity or transitive may refer to: Transitivity (grammar), a property regarding
Transitivity
Lemma in constructibility theory
set theory, a branch of mathematics, the condensation lemma is a result about sets in the constructible universe. It states that if X is a transitive
Condensation_lemma
Set theory concept
V_{\alpha }} for some ordinal α {\displaystyle \alpha } . Any stage is a transitive set, hence every y ∈ x {\displaystyle y\in x} is already y ∈ V α {\displaystyle
Von_Neumann_universe
Mathematical set with an ordering
antisymmetric, and transitive. A partially ordered set (poset for short) is an ordered pair P = ( X , ≤ ) {\displaystyle P=(X,\leq )} consisting of a set X {\displaystyle
Partially_ordered_set
Standard system of axiomatic set theory
is usually proved by forcing, whereby it is shown that every countable transitive model of ZFC (sometimes augmented with large cardinal axioms) can be expanded
Zermelo–Fraenkel_set_theory
Set-theoretic concept
is a cardinal κ in a model of Zermelo–Fraenkel set theory with the property that for every transitive set M that includes κ and α < κ, there is a nontrivial
Berkeley_cardinal
Directed graph with no directed cycles
relation. In this way, every finite partially ordered set can be represented as a DAG. The transitive reduction of a DAG is the graph with the fewest edges
Directed_acyclic_graph
Set of the elements not in a given subset
In set theory, the complement of a set A, often denoted by A c {\displaystyle A^{c}} (or A′), is the set of elements not in A. When all elements in the
Complement_(set_theory)
In set theory, a discipline within mathematics, an admissible set is a transitive set A {\displaystyle A\,} such that ⟨ A , ∈ ⟩ {\displaystyle \langle
Admissible_set
Transitive class including powersets of elements
In set theory, a supertransitive class is a transitive class which includes as a subset the power set of each of its elements. Formally, let A be a transitive
Supertransitive_class
Kind of proposition in mathematics
where transitive ( x ) {\displaystyle {\text{transitive}}(x)} asserts that x {\displaystyle x} is transitive. Starting with the observation that set parameters
Reflection_principle
System of mathematical set theory
O r d {\displaystyle Ord} of all ordinals is a set. Then O r d {\displaystyle Ord} is a transitive set well-ordered by ∈ {\displaystyle \in } . So, by
Von Neumann–Bernays–Gödel set theory
Von_Neumann–Bernays–Gödel_set_theory
Mathematical set that can be enumerated
mathematics, a set is countable if either it is finite or it can be made in one to one correspondence with the set of natural numbers. Equivalently, a set is countable
Countable_set
Mathematical concept for comparing objects
(transitive). Each equivalence relation provides a partition of the underlying set into disjoint equivalence classes. Two elements of the given set are
Equivalence_relation
Relationship between software
transitive dependency is an indirect dependency relationship between software components. This kind of dependency is held by virtue of a transitive relation
Transitive_dependency
Mathematical set containing no elements
the empty set or void set is the unique set having no elements; its size or cardinality (count of elements in a set) is zero. Some axiomatic set theories
Empty_set
Diagram that shows all possible logical relations between a collection of sets
between sets, popularized by John Venn (1834–1923) in the 1880s. The diagrams are used to teach elementary set theory, and to illustrate simple set relationships
Venn_diagram
Branch of mathematics that studies sets
real number such as 0.75. An inner model of Zermelo–Fraenkel set theory (ZF) is a transitive class that includes all the ordinals and satisfies all the
Set_theory
Paradox in set theory
the barber paradox, Russell's paradox is not hard to extend. Take: A transitive verb ⟨V⟩, that can be applied to its substantive form. Form the sentence:
Russell's_paradox
Set whose elements all belong to another set
of any set X. Reflexivity: Given any set A {\displaystyle A} , A ⊆ A {\displaystyle A\subseteq A} Transitivity: If A ⊆ B {\displaystyle A\subseteq B}
Subset
Set-theoretic concept
also an element of U {\displaystyle U} . ( U {\displaystyle U} is a transitive set.) If x {\displaystyle x} and y {\displaystyle y} are both elements of
Grothendieck_universe
Any one of the distinct objects that make up a set in set theory
mathematics, an element (or member) of a set is any one of the distinct objects that belong to that set. For example, given a set called A containing the first four
Element_of_a_set
Relationship between two sets, defined by a set of ordered pairs
coordinates, draw a point at (x,y) whenever (x,y) ∈ R. A transitive relation R on a finite set X may be also represented as Hasse diagram: Each member
Relation_(mathematics)
Set of elements common to all of some sets
In set theory, the intersection of two sets A {\displaystyle A} and B , {\displaystyle B,} denoted by A ∩ B , {\displaystyle A\cap B,} is the set containing
Intersection_(set_theory)
Generalization of "n-th" to infinite cases
von Neumann ordinals are already transitive sets, allowing them to be formally defined by a concise statement: A set S {\displaystyle S} is an ordinal
Ordinal_number
Binary relation over a set and itself
nor antisymmetric, let alone asymmetric. Transitive for all x, y, z ∈ X, if xRy and yRz then xRz. A transitive relation is irreflexive if and only if it
Homogeneous_relation
Set of elements in any of some sets
In set theory, the union (denoted by ∪) of a collection of sets is the set of all elements in the collection. It is one of the fundamental operations
Union_(set_theory)
Identities and relationships involving sets
relation "less than or equal" is reflexive, antisymmetric and transitive, so is the set relation of "subset". Several of these identities or "laws" are
Algebra_of_sets
Proof that every structure with certain properties is isomorphic to another structure
states that every well-founded extensional structure is isomorphic to a transitive set with the ∈-relation. One of the fundamental theorems in sheaf theory
Representation_theorem
Subset of a preorder that contains all larger elements
Upper sets and lower sets are also known by many other names. An upper set may also be called an upward closed set, an up-set, an isotone set, or an
Upper_and_lower_sets
Use of braces for specifying sets
{Z} ,n=2k\}} — The set of all even integers, expressed in set-builder notation. In mathematics and more specifically in set theory, set-builder notation
Set-builder_notation
Type of large cardinal in set theory
the extension property. In other words, for all U ⊂ Vκ there exists a transitive set X with κ ∈ X, and a subset S ⊂ X, such that (Vκ, ∈, U) is an elementary
Weakly_compact_cardinal
Mathematical ranking of a set
orderings (strictly partially ordered sets in which incomparability is a transitive relation), as total preorders (transitive binary relations in which at least
Weak_ordering
Informal set theories
Naive set theory is any of several set theories used in the discussion of the foundations of mathematics. Unlike axiomatic set theories, which are defined
Naive_set_theory
Relationship between elements of two sets
are its restrictions. However, the transitive closure of a restriction is a subset of the restriction of the transitive closure, i.e., in general not equal
Binary_relation
Mathematical set of all subsets of a set
mathematics, the power set (or powerset) of a set S is the set of all subsets of S, including the empty set and S itself. In axiomatic set theory (as developed
Power_set
W_{\alpha }} . Each set A of ZFC has a transitive closure T C ( A ) {\displaystyle TC(A)} (the intersection of all transitive sets which contains A). By
Implementation of mathematics in set theory
Implementation_of_mathematics_in_set_theory
Result in mathematics and set theory
set theories. In Boffa's set theory, every set-like extensional relation is isomorphic to set-membership on a (non-unique) transitive class. In set theory
Mostowski_collapse_lemma
Infinite set that is not countable
mathematics, an uncountable set, informally, is an infinite set that contains too many elements to be countable. The uncountability of a set is closely related
Uncountable_set
Concept in group theory
A group G {\displaystyle G} acts 2-transitively on a set S {\displaystyle S} if it acts transitively on the set of distinct ordered pairs { ( x , y ) ∈
Multiply transitive group action
Multiply_transitive_group_action
Size of a set in mathematics
properties as equality: reflexivity, symmetry, and transitivity. Reflexivity, the property that every set has the same cardinality as itself ( A ∼ A ) {\displaystyle
Cardinality
Mathematical set formed from two given sets
In mathematics, specifically set theory, the Cartesian product of two sets A and B, denoted A × B, is the set of all ordered pairs (a, b) where a is an
Cartesian_product
Sets whose elements have degrees of membership
In mathematics, fuzzy sets are sets whose elements have degrees of membership. Fuzzy sets were introduced independently by Lotfi A. Zadeh in 1965 as an
Fuzzy_set
Generalisation of dice with identical faces
isohedral or face-transitive if all its faces are the same. More specifically, all faces must be not merely congruent but must be transitive, i.e. must lie
Isohedral_figure
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
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
Set that is not a finite set
In set theory, an infinite set is a set that is not a finite set. Infinite sets may be countable or uncountable. The set of natural numbers (whose existence
Infinite_set
Graph in which all ordered pairs of linked nodes are automorphic
the mathematical field of graph theory, a graph G is symmetric or arc-transitive if, given any two ordered pairs of adjacent vertices ( u 1 , v 1 ) {\displaystyle
Symmetric_graph
Any collection of sets, or subsets of a set
"family of sets" because if one instead uses "set of sets" then the subsequent use of "set" can be confusing as to whether it is the containing set or one
Family_of_sets
subtle cardinal ≤ κ {\displaystyle \leq \kappa } if and only if every transitive set S {\displaystyle S} of cardinality κ {\displaystyle \kappa } contains
Subtle_cardinal
Randomized transitivity in paired comparisons
Stochastic transitivity models are stochastic versions of the transitivity property of binary relations studied in mathematics. Several models of stochastic
Stochastic_transitivity
Set of all things that may be the input of a mathematical function
In mathematics, the domain of a function is the set of inputs accepted by the function. It is sometimes denoted by dom ( f ) {\displaystyle \operatorname
Domain_of_a_function
Collection of sets in mathematics that can be defined based on a property of its members
In set theory and its applications throughout mathematics, a class is a collection of mathematical objects (often sets) that can be unambiguously defined
Class_(set_theory)
Elements in exactly one of two sets
symmetric difference of two sets, also known as the disjunctive union and set sum, is the set of elements which are in either of the sets, but not in their intersection
Symmetric_difference
Mathematical ordering with upper bounds
{\displaystyle (X,\to )} is confluent, then its transitive closure ( X , → ∗ ) {\displaystyle (X,\to ^{*})} is a directed set. Let D 1 {\displaystyle \mathbb {D}
Directed_set
contradictions within modern axiomatic set theory. Set theory as conceived by Georg Cantor assumes the existence of infinite sets. As this assumption cannot be
Paradoxes_of_set_theory
Mathematical concept for comparing objects
and transitive. If the relation is also reflexive, then the relation is an equivalence relation. Formally, a relation R {\displaystyle R} on a set X {\displaystyle
Partial_equivalence_relation
Mathematical set containing all objects
In set theory, a universal set is a set that contains all of the objects in the theory, including itself. In set theory as usually formulated, it can
Universal_set
Finite ordered list of elements
n-tuple can be formally defined as the image of a function that has the set of the first n natural numbers as its domain (1, 2, ..., n). Tuples may be
Tuple
Finite collection of distinct objects
(or the cardinal number) of the set. A set that is not a finite set is called an infinite set. For example, the set { 1 , 2 , 3 , … } {\displaystyle
Finite_set
Proof in set theory
infinite sets which cannot be put into one-to-one correspondence with the infinite set of natural numbers – informally, that there are sets which in some
Cantor's_diagonal_argument
Order whose elements are all comparable
Asymmetry follows from transitivity and irreflexivity; moreover, irreflexivity follows from asymmetry. Any subset of a totally ordered set X is totally ordered
Total_order
Permutation group that preserves no non-trivial partition
the trivial partitions into either a single set or into |X| singleton sets. Otherwise, if G is transitive and G does preserve a nontrivial partition,
Primitive_permutation_group
Extension of a transitive set
A,\in \rangle } if A {\displaystyle A} and B {\displaystyle B} are transitive sets, and A ⊆ B {\displaystyle A\subseteq B} . A related concept is that
End_extension
Set theory concept
axioms are restrictive, pointing out that (for example) there can be a transitive set model in L that believes there exists a measurable cardinal, even though
Large_cardinal
Mathematical proposition equivalent to the axiom of choice
every x), antisymmetric (if both x ≤ y and y ≤ x hold, then x = y), and transitive (if x ≤ y and y ≤ z then x ≤ z) is said to be (partially) ordered by ≤
Zorn's_lemma
Missouri Valley Siouan language of Montana, US
direct and oblique arguments. A-set pronominals mark only subjects of active verbs, both transitive and intransitive. B-set pronominals mark subjects of
Crow_language
Graph linking pairs of comparable elements in a partial order
such that u < v. That is, for a partially ordered set, take the directed acyclic graph, apply transitive closure, and remove orientation. Equivalently, a
Comparability_graph
Branch of music theory
in set S to be an equivalence relation [in algebra], it has to satisfy three conditions: it has to be reflexive ..., symmetrical ..., and transitive .
Set_theory_(music)
Mathematician (1845–1918)
January 1918) was a mathematician who played a pivotal role in the creation of set theory, which has become a fundamental theory in mathematics. Cantor established
Georg_Cantor
Polyhedra in which all vertices are the same
set of thirteen convex polyhedra whose faces are regular polygons and are vertex-transitive,[citation needed] although they are not face-transitive.
Archimedean_solid
Order-preserving mathematical function
monotonic function (or monotone function) is a function between ordered sets that preserves or reverses the given order. This concept first arose in calculus
Monotonic_function
Mayan language spoken in Guatemala and Mexico
agreement and on verbs to cross-reference the transitive subject. Mam uses Set B (absolutive) markers on transitive verbs to cross-reference the object and
Mam_language
Size of a possibly infinite set
measures the cardinality of a set, i.e., how many elements there are in a set. The cardinal number associated with a set A {\displaystyle A} is generally
Cardinal_number
Finite sets whose elements are all hereditarily finite sets
finite sets is countable. Equivalently, a set is hereditarily finite if and only if its transitive closure is finite. Constructive set theory Finite set Hereditary
Hereditarily_finite_set
Concept in mathematical logic
non-inductively as follows: a set is hereditary if and only if its transitive closure contains only sets. In this way the concept of hereditary sets can also be extended
Hereditary_set
Polytope constructed from two orthogonal polytopes
Symmetry [p,2,q], order 4pq Dual p-q duoprism Properties convex, facet-transitive Set of dual uniform p-p duopyramids Schläfli symbol {p} + {p} = 2{p} Coxeter
Duopyramid
Alternative to the standard Zermelo–Fraenkel set theory
set theory Morse–Kelley set theory Tarski–Grothendieck set theory Ackermann set theory Type theory New Foundations Positive set theory Internal set theory
List of alternative set theories
List_of_alternative_set_theories
Aspect of verb grammar
event. Normally, it brings in a new argument (the causer), A, into a transitive clause, with the original subject S becoming the object O. All languages
Causative
Axiom of set theory
an axiom of set theory. Informally put, the axiom of choice says that given any collection of non-empty sets, one can identify another set containing one
Axiom_of_choice
Basic notion of sameness in mathematics
concept. Basic properties about equality like reflexivity, symmetry, and transitivity have been understood intuitively since at least the ancient Greeks, but
Equality_(mathematics)
Perspective of mathematical philosophy
"universe" view of set theory in which all sets are contained in some single ultimate model. The collection of countable transitive models of ZFC (in some
Multiverse_(set_theory)
Visual depiction of a partially ordered set
finite partially ordered set, in the form of a drawing of its transitive reduction. Concretely, for a partially ordered set ( S , ≤ ) {\displaystyle (S
Hasse_diagram
Well-quasi-ordering of finite trees
mathematics, Kruskal's tree theorem states that the set of finite trees over a well-quasi-ordered set of labels is itself well-quasi-ordered under homeomorphic
Kruskal's_tree_theorem
Proposition in mathematical logic
specifically set theory, the continuum hypothesis (abbreviated CH) is a hypothesis about the possible sizes of infinite sets. It states: There is no set whose
Continuum_hypothesis
Mathematical concept
{\displaystyle a\sim c} for all a , b , c ∈ X {\displaystyle a,b,c\in X} (transitivity). The equivalence class of an element a {\displaystyle a} is defined
Equivalence_class
Pair of mathematical objects
}}a_{1}=a_{2}{\text{ and }}b_{1}=b_{2}.} The set of all ordered pairs whose first entry is in some set A and whose second entry is in some set B is called the Cartesian
Ordered_pair
TRANSITIVE SET
TRANSITIVE SET
Boy/Male
Hindu, Indian
Age of Transition; New Age
Surname or Lastname
English
English : topographic name for someone who lived in the center of a village, from Middle English midde ‘mid’ + toun ‘village’, ‘town’.English : habitational name from places in Lancashire, Worcestershire, and West Yorkshire, so named in Old English as ‘farmstead at a river confluence’, from (ge)m̄ðe ‘river confluence’ + tūn ‘farmstead’, ‘settlement’.
Surname or Lastname
English
English : habitational name from places in Cheshire and East Yorkshire, so named from Old English mylen ‘mill’ + tūn ‘enclosure’, ‘settlement’.
Male
Greek
(Σήθος) Greek form of Egyptian Sutekh, possibly SETHOS means "one who dazzles." In mythology, this is the name of an ancient evil god of Chaos, storms, and the desert, who slew Osiris.Â
Surname or Lastname
English
English : occupational name for a stone- or bricklayer, from Middle English setter ‘one who lays stones or bricks in building’ (agent derivative of setten ‘to set’).English : occupational name from Old French saietier ‘silk weaver’ (an agent derivative of sayete, a kind of silk).English : from an agent derivative of Middle English setten ‘to place (decoration, on a garment or metal surface)’, probably an occupational name for an embroiderer.German : unexplained.Norwegian : unexplained.
Surname or Lastname
Scottish and English
Scottish and English : topographic name for someone who lived near a mill, Middle English mille, milne (Old English myl(e)n, from Latin molina, a derivative of molere ‘to grind’). It was usually in effect an occupational name for a worker at a mill or for the miller himself. The mill, whether powered by water, wind, or (occasionally) animals, was an important center in every medieval settlement; it was normally operated by an agent of the local landowner, and individual peasants were compelled to come to him to have their grain ground into flour, a proportion of the ground grain being kept by the miller by way of payment.English : from a short form of a personal name, probably female, as for example Millicent.
Female
Japanese
(節å) Japanese name SETSUKO means "temperate child."
Surname or Lastname
English
English : habitational name from Milwich in Staffordshire, so named from Old English myln ‘mill’ + wīc ‘dairy farm’; ‘(trading) settlement’.
Surname or Lastname
English
English : habitational name from Mitcham in Surrey, so named from Old English micel ‘big’ + hÄm ‘homestead’, ‘settlement’.
Surname or Lastname
English and Scottish
English and Scottish : habitational name from any of the places so called. In over thirty instances from many different areas, the name is from Old English midel ‘middle’ + tūn ‘enclosure’, ‘settlement’. However, Middleton on the Hill near Leominster in Herefordshire appears in Domesday Book as Miceltune, the first element clearly being Old English micel ‘large’, ‘great’. Middleton Baggot and Middleton Priors in Shropshire have early spellings that suggest gem̄ðhyll (from gem̄ð ‘confluence’ + hyll ‘hill’) + tūn as the origin.A Scottish family of this name derives it from lands at Middleto(u)n near Kincardine. The Scottish physician Peter Middleton practiced in New York City after 1752 and was one of the founders of the medical school at King's College (now Columbia University) in 1767. One of the earliest of the Charleston, SC, Middleton family of prominent legislators was Arthur Middleton, born in Charleston in 1681.
Surname or Lastname
English
English : habitational name from a place in North Yorkshire, so named from Old English setl ‘seat’, ‘dwelling’.
Surname or Lastname
English
English : patronymic from Setter.
Male
Greek
(Σήθι) Greek form of Egyptian Seti, SETHI means "of Seth."Â
Surname or Lastname
English
English : habitational name from a place in Shropshire, so named from Welsh mynydd ‘hill’ + Old English tūn ‘enclosure’, ‘settlement’.
Boy/Male
Tamil
Transition
Male
Hindi/Indian
(सेठ) Hindi name derived from the Sanskrit word setu, SETH means "bridge." Compare with other forms of Seth.
Surname or Lastname
English and Scottish
English and Scottish : habitational name from any of the numerous and widespread places so called. The majority of these are named with Old English middel ‘middle’ + tūn ‘enclosure’, ‘settlement’; a smaller group, with examples in Cumbria, Kent, Northamptonshire, Northumbria, Nottinghamshire, and Staffordshire, have as their first element Old English mylen ‘mill’.
Boy/Male
Hindu
Transition
Male
English
Anglicized form of Hebrew Sheth, SETH means "buttocks." In the bible, this is the name of the third son of Adam and Eve. Compare with other forms of Seth.
Male
Italian
Italian form of Roman Latin Septimus, SETTIMIO means "seventh."
TRANSITIVE SET
TRANSITIVE SET
Boy/Male
American, Arabic, Australian, British, Chinese, Christian, Danish, Dutch, English, Finnish, French, German, Greek, Hebrew, Indian, Parsi, Swedish
Guardian of Treasure who Guards the Treasure; Treasure Holder; Jasper-stone; The Name of a Gemstone; Treasurer
Surname or Lastname
English
English : habitational name from Knightley in Staffordshire, named in Old English as ‘the wood or clearing of the retainers’, from cnihtÄ, genitive plural of cnihta ‘servant’, ‘retainer’ + lÄ“ah ‘wood’, ‘clearing’.
Girl/Female
Hindu
Most respectable
Boy/Male
Indian, Sanskrit
Father of Krishna
Girl/Female
Hindu, Indian, Marathi, Sanskrit
Honour; Pride; Goddess Durga
Male
Italian
Italian and Spanish form of Roman Latin Urbanus, URBANO means "of the city."
Girl/Female
Indian, Marathi
A Flower
Girl/Female
Hindu
Goddess Lakshmi, Good news, Desire, Hope
Girl/Female
British, English
Bright; Famous
Boy/Male
English
Lives on the Castle's Hill
TRANSITIVE SET
TRANSITIVE SET
TRANSITIVE SET
TRANSITIVE SET
TRANSITIVE SET
n.
Passage from one place or state to another; charge; as, the transition of the weather from hot to cold.
adv.
Without an object following; in the manner of an intransitive verb.
a.
Not passing farther; kept; detained.
n.
A direct or indirect passing from one key to another; a modulation.
a.
Intransitive; as, a neuter verb.
n.
A transition from one subject to another.
a.
Passing over to an object; expressing an action which is not limited to the agent or subject, but which requires an object to complete the sense; as, a transitive verb, for example, he holds the book.
a.
Of or pertaining to transition; involving or denoting transition; as, transitional changes; transitional stage.
n.
An intransitive verb.
n.
Change from one form to another.
n.
Transition.
a.
Having the power of making a transit, or passage.
v. t.
To require to be in a particular case; as, a transitive verb governs a noun in the objective case; or to require (a particular case); as, a transitive verb governs the objective case.
a.
Not transitive; not passing over to an object; expressing an action or state that is limited to the agent or subject, or, in other words, an action which does not require an object to complete the sense; as, an intransitive verb, e. g., the bird flies; the dog runs.
a.
Applied to verbs which assert that the subject acts upon or affects something else; transitive.
a.
Effected by transference of signification.
n.
A passing from one subject to another.
a.
Transmitted or transmissible from father to son, or from age, by oral communication; traditional.
a.
tropical; figurative; as, a translative sense.