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PREDICATE ABSTRACTION

  • Predicate abstraction
  • In logic, predicate abstraction is the result of creating a predicate from a formula. If Q is any formula then the predicate abstract formed from that

    Predicate abstraction

    Predicate_abstraction

  • Abstraction
  • Process of generalization

    logic under predicate abstraction. Another philosophical tool for the discussion of abstraction is thought space. John Locke defined abstraction in An Essay

    Abstraction

    Abstraction

  • Hypostatic abstraction
  • Formal operation in mathematical logic

    hypostatic abstraction, insofar as it operates on formal linguistic expressions, is that it converts a predicative adjective or predicate into an extra

    Hypostatic abstraction

    Hypostatic_abstraction

  • Predicate (logic)
  • Symbol representing a property or relation in logic

    variables Hypostatic abstraction Multigrade predicate Opaque predicate Philosophical predication Predicate functor logic Predicate variable Truthbearer

    Predicate (logic)

    Predicate_(logic)

  • Z3 Theorem Prover
  • Software for solving satisfiability problems

    applications are extended static checking, test case generation, and predicate abstraction.[citation needed] Z3 was open sourced in the beginning of 2015.

    Z3 Theorem Prover

    Z3_Theorem_Prover

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

    Predicate abstraction and the law of abstraction in formal logic Set abstraction (AKA set comprehension, set-builder notation) Hardware abstraction,

    Abstraction (disambiguation)

    Abstraction_(disambiguation)

  • Lambda calculus
  • Mathematical-logic system based on functions

    λ-calculus) is a formal system for expressing computation based on function abstraction and application using variable binding and substitution. Untyped lambda

    Lambda calculus

    Lambda calculus

    Lambda_calculus

  • Combinatory logic
  • Logical formalism using combinators instead of variables

    functions — and to remove any mention of variables — particularly in predicate logic. A combinator is a higher-order function that uses only function

    Combinatory logic

    Combinatory_logic

  • Set-builder notation
  • Use of braces for specifying sets

    as set comprehension and set abstraction. Set-builder notation can be used to describe a set that is defined by a predicate, that is, a logical formula

    Set-builder notation

    Set-builder_notation

  • Ciao (programming language)
  • functional programming (including lazy evaluation), higher-order (with predicate abstractions), constraint programming, and objects, as well as feature terms

    Ciao (programming language)

    Ciao_(programming_language)

  • SIGPLAN
  • Association for Computing Machinery (ACM) special interest group

    Nelson, James B. Saxe, and Raymie Stata 2011 (for 2001): Automatic Predicate Abstraction of C Programs by Thomas Ball, Rupak Majumdar, Todd Millstein, and

    SIGPLAN

    SIGPLAN

  • Predicate functor logic
  • Algebraization of first-order logic

    In mathematical logic, predicate functor logic (PFL) is one of several ways to express first-order logic (also known as predicate logic) by purely algebraic

    Predicate functor logic

    Predicate_functor_logic

  • Axiom schema of specification
  • Concept in axiomatic set theory

    {\displaystyle \varphi } holds for x. Note that there is one axiom for every such predicate φ {\displaystyle \varphi } ; thus, this is an axiom schema. To understand

    Axiom schema of specification

    Axiom_schema_of_specification

  • System F
  • Typed lambda calculus

    will do. A predicate is a function which returns a B o o l e a n {\displaystyle {\mathsf {Boolean}}} -typed value. The most fundamental predicate is ISZERO

    System F

    System_F

  • Size-change termination principle
  • to abstract interpretation, in particular to a technique called predicate abstraction. The halting problem for Turing-complete computational models states

    Size-change termination principle

    Size-change_termination_principle

  • Prolog
  • Programming language that uses first order logic

    and higher-order programming. A higher-order predicate is a predicate that takes one or more other predicates as arguments. Although support for higher-order

    Prolog

    Prolog

  • Property (philosophy)
  • Differentiating and characterizing feature

    Terms similar to property include predicable, attribute, quality, feature, characteristic, type, exemplifiable, predicate, and intensional entity. Generally

    Property (philosophy)

    Property_(philosophy)

  • BLAST model checker
  • The Berkeley Lazy Abstraction Software verification Tool (BLAST) is a software model checking tool for C programs. The task addressed by BLAST is the

    BLAST model checker

    BLAST_model_checker

  • Murφ
  • in Erlang. Distributed Murphi Parallel Random-Walk Murphi PAM — Predicate Abstraction Murphi POeM — Partial-Order Enabled Murphi CMurphi — Caching Murphi

    Murφ

    Murφ

  • Categories (Peirce)
  • Philosophical concept

    Predicaments, and which you have explained as predicates of predicates. That wonderful operation of hypostatic abstraction by which we seem to create entia rationis

    Categories (Peirce)

    Categories (Peirce)

    Categories_(Peirce)

  • Continuous predicate
  • Continuous predicate is a term coined by Charles Sanders Peirce (1839–1914) to describe a special type of relational predicate that results as the limit

    Continuous predicate

    Continuous_predicate

  • Nominalism
  • Philosophy emphasizing names and labels

    clearly rejected nominalism as well: ... 'Man', and indeed every general predicate, signifies not an individual, but some quality, or quantity or relation

    Nominalism

    Nominalism

    Nominalism

  • Semiotic theory of Charles Sanders Peirce
  • genuinely monadic predicate characteristically expresses quality. A genuinely dyadic predicate—reaction or resistance. A genuinely triadic predicate—representation

    Semiotic theory of Charles Sanders Peirce

    Semiotic theory of Charles Sanders Peirce

    Semiotic_theory_of_Charles_Sanders_Peirce

  • Subtyping
  • Form of type polymorphism

    conjunction of predicates has been expressed here through application of the second predicate over the domain of values conforming to the first predicate. Viewed

    Subtyping

    Subtyping

  • Todd Millstein
  • American computer scientist

    Most Influential PLDI Paper Award for his 2001 paper "Automatic Predicate Abstraction of C Programs". Millstein joined the faculty of the University of

    Todd Millstein

    Todd_Millstein

  • Arity
  • Number of arguments required by a function

    logarithm operator, the addition operator, and the division operator. Logical predicates such as OR, XOR, AND, IMP are typically used as binary operators with

    Arity

    Arity

  • Critique of Pure Reason
  • 1781 book by Immanuel Kant

    predicate. "Existence is evidently not a real predicate ... The small word is, is not an additional predicate, but only serves to put the predicate in

    Critique of Pure Reason

    Critique of Pure Reason

    Critique_of_Pure_Reason

  • Mind–body dualism
  • Philosophical theory

    and matter (as in emergentism). Predicate dualism claims the irreducibility of mental predicates to physical predicates. Substance dualism asserts that

    Mind–body dualism

    Mind–body dualism

    Mind–body_dualism

  • Denotational semantics
  • Study of programming languages via mathematical objects

    Full abstraction: All observationally equivalent programs have equal denotations. For semantics in the traditional style, adequacy and full abstraction may

    Denotational semantics

    Denotational_semantics

  • Axiom
  • Statement that is taken to be true

    sufficient for proving all tautologies in the language; in the case of predicate logic more logical axioms than that are required, in order to prove logical

    Axiom

    Axiom

    Axiom

  • Hypostasis
  • Topics referred to by the same term

    in the video game Genshin Impact Hypostatic abstraction, a formal operation that transforms a predicate into a relation Hypostatic gene, a gene whose

    Hypostasis

    Hypostasis

  • Hindley–Milner type system
  • Type system used in computer programming and mathematics

    let-bound variable to have polymorphic types, while the parameters in lambda-abstractions must get a monomorphic type, type inference becomes decidable. The remainder

    Hindley–Milner type system

    Hindley–Milner_type_system

  • Problem of universals
  • Philosophical question

    the principle of predication in his Categories, wherein he established that universal terms are involved in a relation of predication if some facts expressed

    Problem of universals

    Problem of universals

    Problem_of_universals

  • Nonexistent objects
  • Philosophical treatment of oxymorons

    strategy employed is the dual copula strategy, also known as the dual predication approach, which is used to make a distinction between relations of properties

    Nonexistent objects

    Nonexistent_objects

  • Data model
  • Abstract model

    on first-order predicate logic. Its core idea is to describe a database as a collection of predicates over a finite set of predicate variables, describing

    Data model

    Data model

    Data_model

  • List of abstractions (computer science)
  • Comprehensive outline of core abstractions in the field of computer science

    Abstractions are fundamental building blocks of computer science, enabling complex systems and ideas to be simplified into more manageable and relatable

    List of abstractions (computer science)

    List_of_abstractions_(computer_science)

  • Abstract interpretation
  • Approach to static program analysis

    finite time and memory (see Rice's theorem and the halting problem). Abstraction is used to allow for generalized answers to questions (for example, answering

    Abstract interpretation

    Abstract_interpretation

  • Liar paradox
  • Paradoxical assertion

    logical analysis. It is still generally called the "liar paradox" although abstraction is made precisely from the liar making the statement. Trying to assign

    Liar paradox

    Liar_paradox

  • Structure-mapping theory
  • Theory of analogical reasoning

    made in terms of the arity of predicates - attributes are predicates with one argument, while relationships are predicates which take two or more arguments

    Structure-mapping theory

    Structure-mapping_theory

  • Lambda cube
  • Framework in lambda calculus

    calculus, also called λ→. In this system, the only way to construct an abstraction is by making a term depend on a term, with the typing rule: Γ , x : σ

    Lambda cube

    Lambda cube

    Lambda_cube

  • Bit manipulation
  • Algorithmically modifying data below the word level

    allow the programmer to work directly with abstractions instead of bits that represent those abstractions. Source code that does bit manipulation makes

    Bit manipulation

    Bit_manipulation

  • Distinction (philosophy)
  • Fundamental philosophical abstraction; the recognition of difference

    Distinction, the fundamental philosophical abstraction, involves the recognition of difference. In classical philosophy, there were various ways in which

    Distinction (philosophy)

    Distinction_(philosophy)

  • Charles Sanders Peirce
  • American scientist (1839–1914)

    philosophy. Peirce's study of signs also included a tripartite theory of predication. Additionally, he defined the concept of abductive reasoning, as well

    Charles Sanders Peirce

    Charles Sanders Peirce

    Charles_Sanders_Peirce

  • DP
  • Topics referred to by the same term

    property of intuitionistic theories Drinker paradox, a theorem of classical predicate logic Delusional parasitosis, in which individuals incorrectly believe

    DP

    DP

  • Syntax (logic)
  • Rules used for constructing, or transforming the symbols and words of a language

    is independent of semantics and interpretation. A symbol is an idea, abstraction or concept, tokens of which may be marks or a metalanguage of marks which

    Syntax (logic)

    Syntax (logic)

    Syntax_(logic)

  • Universal (metaphysics)
  • Characteristic or qualities that particular things have in common

    but also as a predicate (as in "That is a chair"). So to generate a name for the universal distinctive of chairs, take the predicate "chair" and add

    Universal (metaphysics)

    Universal_(metaphysics)

  • Pattern matching
  • Functional programming construct

    the full language. Predicate Some pattern languages allow user-defined predicate functions to be embedded in a pattern. The predicate is applied to the

    Pattern matching

    Pattern_matching

  • Ludwig Feuerbach
  • German philosopher and anthropologist (1804–1872)

    inverting Hegel's subject-predicate relationship, treating what Hegel had seen as the subject (the Absolute Idea) as a predicate of the true subject (the

    Ludwig Feuerbach

    Ludwig Feuerbach

    Ludwig_Feuerbach

  • Algebraic logic
  • Reasoning about equations with free variables

    Encyclopedia of Philosophy. Willard Quine, 1976, "Algebraic Logic and Predicate Functors" pages 283 to 307 in The Ways of Paradox, Harvard University

    Algebraic logic

    Algebraic_logic

  • History of the function concept
  • About mathematical functions

    respectively, the subject, copula, and predicate. While the word "function" does not appear, the notion of "abstraction" is there, "variables" are there, the

    History of the function concept

    History_of_the_function_concept

  • Church encoding
  • Representation of data types in lambda calculus

    calculus the only primitive data type are functions, represented by lambda abstraction terms. Types that are usually considered primitive in other notations

    Church encoding

    Church_encoding

  • Refinement (computing)
  • developments. In type theory, a refinement type is a type endowed with a predicate which is assumed to hold for any element of the refined type. Refinement

    Refinement (computing)

    Refinement_(computing)

  • Theory of categories
  • In ontology, the highest kinds or genera of entities

    an "accusation", an "assertion" or a "predication") for philosophical classification. The process of abstraction required to discover the number and names

    Theory of categories

    Theory_of_categories

  • Glossary of logic
  • asserting that all members of the subject category are included in the predicate category; symbolized as "All S are P". abduction A form of reasoning characterized

    Glossary of logic

    Glossary_of_logic

  • GLFW
  • Software library

    keyboard, mouse, and joysticks. The API provides a thin, multi-platform abstraction layer, primarily for applications whose sole graphics output is through

    GLFW

    GLFW

  • Graph database
  • Database using graph structures for queries

    general graphs, but network-model databases operate at a lower level of abstraction and lack easy traversal over a chain of edges. The underlying storage

    Graph database

    Graph_database

  • Analogy
  • Form of figurative language

    two ordered pairs, whether of mathematical nature or not. Analogy and abstraction are different cognitive processes, and analogy is often an easier one

    Analogy

    Analogy

    Analogy

  • Free variables and bound variables
  • Concept in mathematics or computer science

    tree whose leaf nodes are variables, constants, function constants or predicate constants and whose non-leaf nodes are logical operators. This expression

    Free variables and bound variables

    Free_variables_and_bound_variables

  • Abstract object theory
  • Branch of metaphysics regarding abstract objects

    by Edward Zalta that outlines abstract object theory. AOT is a dual predication approach (also known as "dual copula strategy") to abstract objects influenced

    Abstract object theory

    Abstract_object_theory

  • Semantic gap
  • Difference between two descriptions of an object by different linguistic representations

    considering the generalized limits of computation on the highest level of abstraction where the semantic gap manifests itself. There are however many subsets

    Semantic gap

    Semantic_gap

  • Alfred Korzybski
  • Polish-American scholar and philosopher (1879–1950)

    uses of the verb "to be", called the "is of identity" and the "is of predication", were faulty in structure, e.g., a statement such as, "Elizabeth is

    Alfred Korzybski

    Alfred Korzybski

    Alfred_Korzybski

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

    difference(S,T): returns the difference of sets S and T. subset(S,T): a predicate that tests whether the set S is a subset of set T. Typical operations

    Set (abstract data type)

    Set_(abstract_data_type)

  • Truth
  • Conformity to reality

    assumes that truthbearers have a subject-predicate structure, in which the subject refers to an entity and the predicate denotes a property. According to this

    Truth

    Truth

  • Data type
  • Attribute of data

    Universally-quantified and existentially-quantified types are based on predicate logic. Universal quantification is written as ∀ x . f ( x ) {\displaystyle

    Data type

    Data type

    Data_type

  • Subject and object (philosophy)
  • Philosophy terms referring to an observer versus the thing observed

    portal Abstract object theory Abstraction Binding problem Category theory Cognitive linguistics Concept Continuous predicate Ethics and meta-ethics Hypostasis

    Subject and object (philosophy)

    Subject_and_object_(philosophy)

  • Mimesis
  • Communication by means of imitation

    'elsewhere' set in the past and which has to be evoked for the reader through predication and description. Dramatic worlds, on the other hand, are presented to

    Mimesis

    Mimesis

  • Willard Van Orman Quine
  • American philosopher and logician (1908–2000)

    predicate functor logic, one of several ways that have been proposed for doing logic without quantifiers. For a comprehensive treatment of predicate functor

    Willard Van Orman Quine

    Willard Van Orman Quine

    Willard_Van_Orman_Quine

  • Reification (computer science)
  • Formal methods terminology

    languages based on lambda-calculus reify the concept of a procedure abstraction and procedure application in the form of the Lambda expression. The Scheme

    Reification (computer science)

    Reification_(computer_science)

  • Disposition
  • Tendency of a person to act in a specified way

    Martin prefers "qualitative", because categorical seems to be misleading - predicates are different ways of identifying one and the same property.[citation

    Disposition

    Disposition

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

    particularly common type of functor is the predicate. For example, algorithms like find_if take a unary predicate that operates on the elements of a sequence

    Standard Template Library

    Standard_Template_Library

  • Programming language
  • Language for controlling a computer

    tied to the hardware, modern languages often hide hardware details via abstraction in an effort to enable better software with less effort. These languages

    Programming language

    Programming language

    Programming_language

  • Term (logic)
  • Components of a mathematical or logical formula

    variable symbols, and function symbols. An expression formed by applying a predicate symbol to an appropriate number of terms is called an atomic formula,

    Term (logic)

    Term_(logic)

  • Meaning (philosophy)
  • Philanthropy conception of meaning

    add an additional parameter to the construction of an accurate truth predicate. Among the philosophers who grappled with this problem is Alfred Tarski

    Meaning (philosophy)

    Meaning_(philosophy)

  • Per Lindström
  • Swedish logician (1936–2009)

    festschrift for Lindström was published in 1986. Per Lindström, First Order Predicate Logic with Generalized Quantifiers, Theoria 32, 1966, 186–195. Per Lindström

    Per Lindström

    Per_Lindström

  • Logicism
  • School of thought in philosophy of mathematics

    component of the proposition, one is the verb, the other is a predicate. ... Predicates, then, are concepts, other than verbs, which occur in propositions

    Logicism

    Logicism

  • Semantics (programming languages)
  • Mathematical study of the meaning of programming languages

    process calculi; Game semantics uses a metaphor inspired by game theory; Predicate transformer semantics, developed by Edsger W. Dijkstra, describes the

    Semantics (programming languages)

    Semantics_(programming_languages)

  • Dependent type
  • Type whose definition depends on a value

    correspondence between simply typed lambda calculus and intuitionistic logic. Predicate logic is an extension of propositional logic, adding quantifiers. Howard

    Dependent type

    Dependent_type

  • Logical form
  • Precisely specified semantic version of a statement

    or "no"); (2) the copula, which is of the form "is" or "is not"; (3) a predicate (e.g., "mortal"). Thus: "all men are mortal." The logical constants such

    Logical form

    Logical_form

  • Standard streams
  • Connected input and output streams for computer programs

    standard output and can be redirected separately. This solves the semi-predicate problem, allowing output and errors to be distinguished, and is analogous

    Standard streams

    Standard_streams

  • Polymorphism (programming language theory)
  • Using one interface or symbol with regards to multiple different types

    Luca; Wegner, Peter (December 1985). "On understanding types, data abstraction, and polymorphism" (PDF). ACM Computing Surveys. 17 (4): 471–523. CiteSeerX 10

    Polymorphism (programming language theory)

    Polymorphism_(programming_language_theory)

  • Mathematical object
  • relating to objects apprehended not by sense perception but by thought or abstraction." Rettler, Bradley; Bailey, Andrew M. (2024), "Object", in Zalta, Edward

    Mathematical object

    Mathematical object

    Mathematical_object

  • Brouwer–Hilbert controversy
  • Foundational controversy in twentieth-century mathematics

    Non-Contradiction). The primitive form of the induction axiom is another example: if a predicate P(n) is true for n = 0 and if for all natural numbers n, if P(n) being

    Brouwer–Hilbert controversy

    Brouwer–Hilbert controversy

    Brouwer–Hilbert_controversy

  • Metalanguage
  • Language used to describe another language

    ordered metalanguage in that each level represents a greater degree of abstraction. However, a nested metalanguage differs from an ordered one in that each

    Metalanguage

    Metalanguage

  • History of mathematical notation
  • Origin and evolution of the symbols used to write equations and formulas

    I {\displaystyle \mathrm {I} } contains the axioms. Predicate logic, originally called predicate calculus, expands on propositional logic by the introduction

    History of mathematical notation

    History_of_mathematical_notation

  • Object of the mind
  • Object that exists in the imagination

    real world, can only be represented or modeled. Some such objects are abstractions, concepts and scenarios in literature and fiction. Closely related are

    Object of the mind

    Object_of_the_mind

  • Exemplar theory
  • Psychological categorization proposal

    Trepel, L. (1981) Limitation of exemplar-based generalization and the abstraction of categorical information. Journal of Experimental Psychology: Human

    Exemplar theory

    Exemplar_theory

  • Recursion
  • Process of repeating items in a self-similar way

    in management science as the process of iterating through levels of abstraction in large business entities. A common example is the recursive nature

    Recursion

    Recursion

    Recursion

  • Anonymous function
  • Function definition that is not bound to an identifier

    functions. The names "lambda abstraction", "lambda function", and "lambda expression" refer to the notation of function abstraction in lambda calculus, where

    Anonymous function

    Anonymous_function

  • Calculus of constructions
  • Type theory created by Thierry Coquand

    constructions extends this isomorphism to proofs in the full intuitionistic predicate calculus, which includes proofs of quantified statements (which we will

    Calculus of constructions

    Calculus_of_constructions

  • Implementation of mathematics in set theory
  • y=z\right).} Such a relation (predicate) is implemented as a relation (set) exactly as described in the previous section. So the predicate F {\displaystyle F} is

    Implementation of mathematics in set theory

    Implementation_of_mathematics_in_set_theory

  • Lambda lifting
  • Globalization meta-process

    are valid. These two predicates are needed for both definitions. lambda-free - An expression containing no lambda abstractions. { l a m b d a - f r e

    Lambda lifting

    Lambda_lifting

  • Foundations of mathematics
  • Basic framework of mathematics

    as numbers, points, lines, and geometrical spaces are not defined as abstractions from reality but from basic properties (axioms). Their adequation with

    Foundations of mathematics

    Foundations_of_mathematics

  • Abstract semantic graph
  • Abstract syntax representing expressions as graphs

    vertices are the expression's subterms. An ASG is at a higher level of abstraction than an abstract syntax tree (or AST), which is used to express the syntactic

    Abstract semantic graph

    Abstract_semantic_graph

  • Pluralis excellentiae
  • Aspect of Hebrew grammar

    grammatical number and syntax in Hebrew. It is distinct from the plural of abstraction. In some cases it bears some similarity to the pluralis maiestatis, or

    Pluralis excellentiae

    Pluralis_excellentiae

  • Problem of future contingents
  • Statements involving superpositions of truth

    between the subject and the predicate, Leibniz states: "Thus the content of the subject must always include that of the predicate in such a way that if one

    Problem of future contingents

    Problem of future contingents

    Problem_of_future_contingents

  • Software construction
  • Creating working software

    routine from being broken by invalid inputs. Assertions are executable predicates which are placed in a program that allow runtime checks of the program

    Software construction

    Software_construction

  • Class logic
  • together with the axioms of predicate logic an axiom system for a simple logic of general class. The principle of abstraction (Abstraktionsprinzip) states

    Class logic

    Class_logic

  • Philosophy of language
  • species and genus. He thought that the meaning of a predicate was established through an abstraction of the similarities between various individual things

    Philosophy of language

    Philosophy of language

    Philosophy_of_language

  • Domain-driven design
  • Software development process

    methods such as "accept offer" and "withdraw". Domain-driven design is predicated on the following goals: placing the project's primary focus on the core

    Domain-driven design

    Domain-driven_design

  • Wenja language
  • Fictional language in Far Cry Primal

    pronouns in Wenja. Stressed pronouns are used for nominal / adjectival predicates, intransitive subjects and direct objects. Unstressed pronouns are attached

    Wenja language

    Wenja_language

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Online names & meanings

  • Matsendra | மத்ஸேஂத்ர
  • Boy/Male

    Tamil

    Matsendra | மத்ஸேஂத்ர

    King of the fishes

  • Falke
  • Boy/Male

    German

    Falke

    Surname relating to falconry.

  • Meaders
  • Surname or Lastname

    English

    Meaders

    English : variant of or patronymic from Meader.

  • Sangatras
  • Boy/Male

    Sikh

    Sangatras

    Victory of good company

  • Kriva
  • Girl/Female

    Hindu

    Kriva

  • JINNY
  • Female

    Scottish

    JINNY

     Scottish form of English Jenny, JINNY means "white and smooth."

  • Nakin
  • Boy/Male

    Indian, Sanskrit

    Nakin

    One who Dwells in Heaven

  • Asar
  • Boy/Male

    Indian

    Asar

    Fourth prayer of the day, One who has wisdom

  • Anthony
  • Boy/Male

    African, American, Christian, Danish, English, French, German, Greek, Indian, Italian, Latin, Tamil

    Anthony

    Praiseworthy; Priceless; Inestimable; Flower; Flourishing; Invaluable; Beyond Price

  • VIVIANE
  • Female

    French

    VIVIANE

    French form of Latin Viviana, VIVIANE means "alive; animated; lively."

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PREDICATE ABSTRACTION

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PREDICATE ABSTRACTION

  • Predicate
  • v. t.

    To found; to base.

  • Eradicate
  • v. t.

    To root out; to destroy utterly; to extirpate; as, to eradicate diseases, or errors.

  • Predicant
  • n.

    One who predicates, affirms, or proclaims; specifically, a preaching friar; a Dominican.

  • Copulate
  • a.

    Joining subject and predicate; copulative.

  • Predicate
  • v. t.

    The word or words in a proposition which express what is affirmed of the subject.

  • Predicating
  • p. pr. & vb. n.

    of Predicate

  • Predicate
  • v. i.

    To affirm something of another thing; to make an affirmation.

  • Predict
  • v. t.

    To tell or declare beforehand; to foretell; to prophesy; to presage; as, to predict misfortune; to predict the return of a comet.

  • Dedicate
  • v. t.

    To set apart and consecrate, as to a divinity, or for sacred uses; to devote formally and solemnly; as, to dedicate vessels, treasures, a temple, or a church, to a religious use.

  • Prejudicating
  • p. pr. & vb. n.

    of Prejudicate

  • Predicted
  • imp. & p. p.

    of Predict

  • Predicative
  • a.

    Expressing affirmation or predication; affirming; predicating, as, a predicative term.

  • Eradicated
  • imp. & p. p.

    of Eradicate

  • Prejudicated
  • imp. & p. p.

    of Prejudicate

  • Predicate
  • v. t.

    To assert to belong to something; to affirm (one thing of another); as, to predicate whiteness of snow.

  • Predicated
  • imp. & p. p.

    of Predicate

  • Eradicating
  • p. pr. & vb. n.

    of Eradicate

  • Predicable
  • a.

    Capable of being predicated or affirmed of something; affirmable; attributable.

  • Predicate
  • v. t.

    That which is affirmed or denied of the subject. In these propositions, "Paper is white," "Ink is not white," whiteness is the predicate affirmed of paper and denied of ink.

  • Predicate
  • a.

    Predicated.