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PROGRAMMING COMPUTABLE-FUNCTIONS

  • Programming Computable Functions
  • Typed functional language

    Programming Computable Functions (PCF), or Programming with Computable Functions, or Programming language for Computable Functions, is a programming language

    Programming Computable Functions

    Programming_Computable_Functions

  • Logic of Computable Functions
  • Deductive system for computable functions by Dana Scott

    Logic for Computable Functions (LCF), theorem proving logic by Robin Milner. Programming Computable Functions (PCF), small theoretical programming language

    Logic of Computable Functions

    Logic_of_Computable_Functions

  • Computable function
  • Mathematical function that can be computed by a program

    Computable functions are the basic objects of study in computability theory. Informally, a function is computable if there is an algorithm that computes

    Computable function

    Computable_function

  • Logic for Computable Functions
  • 1970s automated theorem prover

    foundation of logic of computable functions previously proposed by Dana Scott. Work on the LCF system introduced the general-purpose programming language ML to

    Logic for Computable Functions

    Logic_for_Computable_Functions

  • Programming language theory
  • Branch of computer science

    class of programming languages now known as function-level programming languages. In 1977, Gordon Plotkin introduces Programming Computable Functions, an abstract

    Programming language theory

    Programming language theory

    Programming_language_theory

  • Function (computer programming)
  • Sequence of program instructions invokable by other software

    features. Some programming languages, such as COBOL and BASIC, make a distinction between functions that return a value (typically called "functions") and those

    Function (computer programming)

    Function_(computer_programming)

  • Primitive recursive function
  • Function computable with bounded loops

    closely with our intuition of what a computable function must be. Certainly the initial functions are intuitively computable (in their very simplicity), and

    Primitive recursive function

    Primitive_recursive_function

  • Computability theory
  • Study of computable functions and Turing degrees

    with the study of computable functions and Turing degrees. The field has since expanded to include the study of generalized computability and definability

    Computability theory

    Computability_theory

  • Turing completeness
  • Ability of a computing system to simulate Turing machines

    abstract machine or programming language): Turing completeness A computational system that can compute every Turing-computable function is called Turing-complete

    Turing completeness

    Turing completeness

    Turing_completeness

  • General recursive function
  • One of several equivalent definitions of a computable function

    recursive function, partial recursive function, or μ-recursive function is a partial function from natural numbers to natural numbers that is "computable" in

    General recursive function

    General_recursive_function

  • Computable number
  • Real number that can be computed within arbitrary precision

    the recursive numbers, effective numbers, computable reals, or recursive reals. The concept of a computable real number was introduced by Émile Borel

    Computable number

    Computable number

    Computable_number

  • LOOP (programming language)
  • Programming language

    computable by LOOP-programs is a proper subset of computable functions (and thus a subset of the computable by WHILE and GOTO program functions). The LOOP language

    LOOP (programming language)

    LOOP_(programming_language)

  • Computable analysis
  • Study of mathematical analysis seen through computability theory

    of any computable function. The differentiation operator over real-valued functions is not computable, but over complex functions is computable. The latter

    Computable analysis

    Computable_analysis

  • Ackermann function
  • Quickly growing function

    total computable function that is not primitive recursive. All primitive recursive functions are total and computable, but the Ackermann function illustrates

    Ackermann function

    Ackermann_function

  • PCF
  • Topics referred to by the same term

    correlation Polymer-clad fiber, a type of optical fiber Programming Computable Functions, a functional programming language Physical Constraints File, a file format

    PCF

    PCF

  • Church–Turing thesis
  • Thesis on the nature of computability

    definition of computable function, mathematicians often used the informal term effectively calculable to describe functions that are computable by paper-and-pencil

    Church–Turing thesis

    Church–Turing_thesis

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

    and anonymous functions are often referred to as lambdas or lambda abstractions. Anonymous functions have been a feature of programming languages since

    Anonymous function

    Anonymous_function

  • Halting problem
  • Problem in computer science

    computable relies on the following constructs (or their equivalents): computable subprograms (the program that computes f is a subprogram in program e)

    Halting problem

    Halting_problem

  • Function-level programming
  • Computer programming paradigm

    science, function-level programming refers to one of the two contrasting programming paradigms identified by John Backus in his work on programs as mathematical

    Function-level programming

    Function-level_programming

  • Busy beaver
  • Concept in theoretical computer science

    fact, both the functions Σ(n) and S(n) eventually become larger than any computable function. This has implications in computability theory, the halting

    Busy beaver

    Busy beaver

    Busy_beaver

  • R (programming language)
  • Programming language for statistics

    R is a programming language for statistical computing and data visualization. It has been widely adopted in the fields of data mining, bioinformatics,

    R (programming language)

    R (programming language)

    R_(programming_language)

  • Computability
  • Ability to solve a problem by an effective procedure

    Turing-computable and μ-recursive functions, and the lambda calculus, all of which have computationally equivalent power. Other forms of computability are

    Computability

    Computability

  • Turing machine
  • Computation model defining an abstract machine

    level text; most of Chapter XIII "Computable functions" is on Turing machine proofs of computability of recursive functions, etc. Knuth, Donald E. (1973)

    Turing machine

    Turing machine

    Turing_machine

  • Decider (Turing machine)
  • Turing machine that halts for any input

    theorem shows that the functions computable by machines that always halt do not include extensions of all partial computable functions, which implies the

    Decider (Turing machine)

    Decider_(Turing_machine)

  • Lambda calculus
  • Mathematical-logic system based on functions

    usual for such a proof, computable means computable by any model of computation that is Turing complete. In fact computability can itself be defined via

    Lambda calculus

    Lambda calculus

    Lambda_calculus

  • Computer program
  • Instructions a computer can execute

    artificial intelligence. Object-oriented programming is a programming method to execute operations (functions) on objects. The basic idea is to group the

    Computer program

    Computer program

    Computer_program

  • Parallel computing
  • Programming paradigm in which many processes are executed simultaneously

    have brought parallel computing to desktop computers. Thus parallelization of serial programs has become a mainstream programming task. In 2012 quad-core

    Parallel computing

    Parallel computing

    Parallel_computing

  • Admissible numbering
  • Concept in computability theory

    of all partial computable functions. Such enumerations are formally called computable numberings of the partial computable functions. An arbitrary numbering

    Admissible numbering

    Admissible_numbering

  • Functional programming
  • Programming paradigm based on applying and composing functions

    functional programming is a programming paradigm where programs are constructed by applying and composing functions. It is a declarative programming paradigm

    Functional programming

    Functional_programming

  • Concurrent computing
  • Executing several computations during overlapping time periods

    waiting for all other computations to complete. Concurrent computing is a form of modular programming. In its paradigm an overall computation is factored into

    Concurrent computing

    Concurrent_computing

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

    programming languages, with C compilers available for practically all modern computer architectures and operating systems. The book The C Programming

    C (programming language)

    C (programming language)

    C_(programming_language)

  • Recursive function
  • Topics referred to by the same term

    function may refer to: Recursive function (programming), a function which references itself General recursive function, a computable partial function

    Recursive function

    Recursive_function

  • Chaitin's constant
  • Halting probability of a random computer program

    universal computable function. Such a function, intuitively, represents a program in a programming language with the property that no valid program can be

    Chaitin's constant

    Chaitin's_constant

  • Kleene's recursion theorem
  • Theorem in computability theory

    In computability theory, Kleene's recursion theorems are a pair of fundamental results about the application of computable functions to their own descriptions

    Kleene's recursion theorem

    Kleene's_recursion_theorem

  • Hypercomputation
  • Models of computation

    a Turing machine. Hypercomputers compute functions that a Turing machine cannot and which are, hence, not computable in the Church–Turing sense. Technically

    Hypercomputation

    Hypercomputation

  • Call-by-push-value
  • Intermediate language

    received the 2025 Alonzo Church Award for his work on CBPV. Programming Computable Functions Kavvos, G. A.; Morehouse, Edward; Licata, Daniel R.; Danner

    Call-by-push-value

    Call-by-push-value

  • Serverless computing
  • Cloud computing model

    anti-pattern that can occur in serverless architectures when functions (e.g., AWS Lambda, Azure functions) excessively invoke each other in fragmented chains,

    Serverless computing

    Serverless_computing

  • ROCm
  • Parallel computing platform: GPGPU libraries and application programming interface

    heterogeneous computing. It offers several programming models: HIP (GPU-kernel-based programming), OpenMP (directive-based programming), and OpenCL. ROCm

    ROCm

    ROCm

    ROCm

  • Fast-growing hierarchy
  • Ordinal-indexed family of rapidly increasing functions

    a total function. If the fundamental sequences are computable (e.g., as in the Wainer hierarchy), then every fα is a total computable function. In the

    Fast-growing hierarchy

    Fast-growing_hierarchy

  • APL (programming language)
  • Functional programming language for arrays

    symbols instead of APL symbols. APL (named after the book A Programming Language) is a programming language developed in the 1960s by Kenneth E. Iverson. Its

    APL (programming language)

    APL (programming language)

    APL_(programming_language)

  • Blum's speedup theorem
  • Rules out assigning to arbitrary functions their computational complexity

    complexity of computable functions. Each computable function has an infinite number of different program representations in a given programming language.

    Blum's speedup theorem

    Blum's_speedup_theorem

  • Recursion (computer science)
  • Use of functions that call themselves

    recursion into programming. John McCarthy took the first steps by creating the programming language LISP in 1960. In his paper Recursive Functions of Symbolic

    Recursion (computer science)

    Recursion (computer science)

    Recursion_(computer_science)

  • John C. Reynolds
  • American computer scientist (1935–2013)

    it one of the main objects of semantic research, along with Programming Computable Functions (PCF) and ML. He was an editor of journals such as the Communications

    John C. Reynolds

    John C. Reynolds

    John_C._Reynolds

  • Tacit programming
  • Programming paradigm

    Tacit programming, also called point-free style, is a programming paradigm in which function definitions do not identify the arguments (or "points") on

    Tacit programming

    Tacit_programming

  • Function (mathematics)
  • Association of one output to each input

    a theory that defines computable functions without using set theory, and is the theoretical background of functional programming. It consists of terms

    Function (mathematics)

    Function_(mathematics)

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

    general-purpose programming language which emphasizes performance, type safety, concurrency, and memory safety. Rust supports multiple programming paradigms

    Rust (programming language)

    Rust (programming language)

    Rust_(programming_language)

  • Rice's theorem
  • Theorem in computability theory

    finite-state programs, not to Turing-complete languages. Let φ {\displaystyle \varphi } be an admissible numbering of the partial computable functions, and let

    Rice's theorem

    Rice's_theorem

  • OCaml
  • Programming language

    result, he went on to develop the meta language for his Logic for Computable Functions, a language that would only allow the writer to construct valid proofs

    OCaml

    OCaml

  • Rice–Shapiro theorem
  • Generalization of Rice's theorem

    that when a semi-decidable property of partial computable functions is true on a certain partial function, one can extract a finite subfunction such that

    Rice–Shapiro theorem

    Rice–Shapiro_theorem

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

    with some form of the Maybe type, there are functions that aid in their use such as composing monadic functions with each other and testing if a Maybe contains

    Monad (functional programming)

    Monad_(functional_programming)

  • MATLAB
  • Numerical computing environment and programming language

    multi-paradigm programming language and numeric computing environment developed by MathWorks. MATLAB allows matrix manipulations, plotting of functions and data

    MATLAB

    MATLAB

    MATLAB

  • Theory of computation
  • Academic subfield of computer science

    Walter A. Carnielli (2000). Computability: Computable Functions, Logic, and the Foundations of Mathematics, with Computability: A Timeline (2nd ed.). Wadsworth/Thomson

    Theory of computation

    Theory_of_computation

  • Pure function
  • Program function without side effects

    In computer programming, a pure function is a function that has the following properties: the function return values are identical for identical arguments

    Pure function

    Pure_function

  • Wolfram Mathematica
  • Computational software program

    3000 functions contributed as Resource Functions. In addition to the Wolfram Function Repository, there is a Wolfram Data Repository with computable data

    Wolfram Mathematica

    Wolfram Mathematica

    Wolfram_Mathematica

  • Julia (programming language)
  • Dynamic programming language

    not all functions are generic functions. In Julia, Dylan, and Fortress, extensibility is the default, and the system's built-in functions are all generic

    Julia (programming language)

    Julia (programming language)

    Julia_(programming_language)

  • Parameter (computer programming)
  • Variable that represents an argument to a function

    by a programming language. Evaluation strategy defines the semantics for how parameters can be declared and how arguments are passed to a function. Generally

    Parameter (computer programming)

    Parameter_(computer_programming)

  • Memoization
  • Software programming optimization technique

    support that make it easy for the programmer to memoize a function, and others memoize certain functions by default. Memoization has also been used in other

    Memoization

    Memoization

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

    the first programming language to implement it. Christopher Strachey chose the term ad hoc polymorphism to refer to polymorphic functions that can be

    Polymorphism (programming language theory)

    Polymorphism_(programming_language_theory)

  • Programming paradigm
  • High-level computer programming conceptualization

    languages and logic programming. Functional programming is a subset of declarative programming. Programs written using this paradigm use functions, blocks of code

    Programming paradigm

    Programming_paradigm

  • Quine (computing)
  • Self-replicating program

    hash functions and are considered a conceptual relative of quines rather than a type of quine in the strict programming sense. Computer programming portal

    Quine (computing)

    Quine (computing)

    Quine_(computing)

  • Let expression
  • Concept in computer science

    computable functions" (Plotkin 1977). Programming Computable Functions is used by (Mitchell 1996). It is also referred to as Programming with Computable Functions

    Let expression

    Let_expression

  • Implicit computational complexity
  • polynomial-time computable functions (FP) have received much attention and possess several implicit representations. Jones defined a programming language that

    Implicit computational complexity

    Implicit_computational_complexity

  • Reversible computing
  • Concept in computer science

    large amounts of "garbage" history. RTMs compute precisely the set of injective (one-to-one) computable functions. They are not strictly universal in the

    Reversible computing

    Reversible_computing

  • API
  • Connection between computers or programs

    An application programming interface (API) is a connection between computers or between computer programs. It is a type of software interface, offering

    API

    API

  • Closure (computer programming)
  • Technique for creating lexically scoped first class functions

    in 1970 as a language feature in the PAL programming language to support lexically scoped first-class functions. Peter Landin defined the term closure in

    Closure (computer programming)

    Closure_(computer_programming)

  • Mojo (programming language)
  • Proprietary language for AI accelerators

    proprietary programming language based on Python available for Linux and macOS. Mojo aims to combine the usability of a high-level programming language,

    Mojo (programming language)

    Mojo_(programming_language)

  • Solomonoff's theory of inductive inference
  • Mathematical theory

    probability to any computable theory. Solomonoff proved that this induction is incomputable (or more precisely, lower semi-computable), but noted that "this

    Solomonoff's theory of inductive inference

    Solomonoff's_theory_of_inductive_inference

  • Wrapper function
  • Function whose job is only to call another subroutine

    computation. Wrapper functions simplify writing computer programs by abstracting the details of a subroutine's implementation. Wrapper functions are a means of

    Wrapper function

    Wrapper_function

  • Typed lambda calculus
  • Formalism in computer science

    explicit recursion combinators, such as Plotkin's "Programming language for Computable Functions" (PCF), are not normalizing, but they are not intended

    Typed lambda calculus

    Typed_lambda_calculus

  • Quadratic programming
  • Solving an optimization problem with a quadratic objective function

    quadratic function subject to linear constraints on the variables. Quadratic programming is a type of nonlinear programming. "Programming" in this context

    Quadratic programming

    Quadratic_programming

  • Function type
  • to model programming language concepts such as function types. It turns out that restricting expression to the set of computable functions is not sufficient

    Function type

    Function_type

  • Fortran
  • General-purpose programming language

    type, structured programming (Fortran 77), array programming, modular programming, generic programming (Fortran 90), parallel computing (Fortran 95), object-oriented

    Fortran

    Fortran

    Fortran

  • Enumeration
  • Ordered listing of items in collection

    arbitrary function with domain ω and only countably many computable functions. A specific example of a set with an enumeration but not a computable enumeration

    Enumeration

    Enumeration

  • Standard ML
  • General-purpose functional programming language

    ML is a modern dialect of ML, the language used in the Logic for Computable Functions (LCF) theorem-proving project. It is distinctive among widely used

    Standard ML

    Standard_ML

  • Generic programming
  • Style of computer programming

    Generic programming is a style of computer programming in which algorithms are written in terms of data types to-be-specified-later that are then instantiated

    Generic programming

    Generic_programming

  • List of mathematical functions
  • functions or groups of functions are important enough to deserve their own names. This is a listing of articles which explain some of these functions

    List of mathematical functions

    List_of_mathematical_functions

  • Mathematical optimization
  • Study of mathematical algorithms for optimization problems

    convex programming. Fractional programming studies optimization of ratios of two nonlinear functions. The special class of concave fractional programs can

    Mathematical optimization

    Mathematical optimization

    Mathematical_optimization

  • Computable topology
  • Computable topology is a discipline in mathematics that studies the topological and algebraic structure of computation. Computable topology is not to be

    Computable topology

    Computable_topology

  • Entry point
  • Point in a computer program where instruction-execution begins

    programming languages, the entry point is in a runtime library, a set of support functions for the language. The library code initializes the program

    Entry point

    Entry_point

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

    collection. Python supports multiple programming paradigms but with an emphasis on object-oriented programming and dynamic typing. Guido van Rossum began

    Python (programming language)

    Python (programming language)

    Python_(programming_language)

  • Foobar
  • Placeholder variables in programming

    variables in computer programming or computer-related documentation. They have been used to name entities such as variables, functions, and commands whose

    Foobar

    Foobar

    Foobar

  • Go (programming language)
  • Programming language

    "Codewalk: First-Class Functions in Go". Go supports first class functions, higher-order functions, user-defined function types, function literals, closures

    Go (programming language)

    Go (programming language)

    Go_(programming_language)

  • Method (computer programming)
  • Function that is tied to a particular instance or class

    C++ a method is known as a member function. C++ also has the concept of virtual functions which are member functions that can be overridden in derived

    Method (computer programming)

    Method_(computer_programming)

  • Computer programming
  • Process to create executable computer programs

    procedures, by writing code in one or more programming languages. Programmers typically use high-level programming languages that are more easily intelligible

    Computer programming

    Computer_programming

  • Termination analysis
  • Determination of whether a given program halts for each input

    analysis in the model of Turing machines as the model of programs implementing computable functions would have the goal of deciding whether a given Turing

    Termination analysis

    Termination_analysis

  • Thunk
  • Type of subroutine

    anonymous functions into other programming languages has made this capability widely available. Thunks are useful in object-oriented programming platforms

    Thunk

    Thunk

  • Abstraction (computer science)
  • Software that provides access that hides details

    function of some variable) and higher-order functions (parameters are functions). Modern members of the Lisp programming language family such as Clojure, Scheme

    Abstraction (computer science)

    Abstraction_(computer_science)

  • Outline of the C programming language
  • Programming language

    November 10, 2021. "C Library Functions". GeeksforGeeks. July 18, 2021. "C Programming Tutorial". cprogramming.com. C programming language at Wikipedia's sister

    Outline of the C programming language

    Outline_of_the_C_programming_language

  • PL/I
  • Procedural, imperative computer programming language

    PL/I (Programming Language One, pronounced /piː ɛl wʌn/ and sometimes written PL/1) is a procedural, imperative computer programming language initially

    PL/I

    PL/I

  • Higher-order function
  • Function that takes one or more functions as an input or that outputs a function

    Combinatory logic Function-level programming Functional programming Kappa calculus - a formalism for functions which excludes higher-order functions Strategy pattern

    Higher-order function

    Higher-order_function

  • C mathematical functions
  • C standard library header file

    operations are a group of functions in the standard library of the C programming language implementing basic mathematical functions. Different C standards

    C mathematical functions

    C_mathematical_functions

  • Declarative programming
  • Programming paradigm based on modeling the logic of a computation

    In computer science, declarative programming is a programming paradigm that expresses the logic of a computation without fully describing its control flow

    Declarative programming

    Declarative_programming

  • Translator (computing)
  • Computer program that translates code from one programming language to another

    A translator or programming language processor is a computer program that converts the programming instructions written in human convenient form into machine

    Translator (computing)

    Translator_(computing)

  • History of computing
  • mathematical functions such as the square root and the common logarithm (for use in multiplication and division), and the trigonometric functions. By the time

    History of computing

    History of computing

    History_of_computing

  • Distributed computing
  • System with multiple networked computers

    mobility – Process in distributed computing Dataflow programming – Computer programming paradigm Decentralized computing – Distribution of jobs across different

    Distributed computing

    Distributed_computing

  • Hack (programming language)
  • Programming language

    specified for function arguments and function return values. Functions in Hack are thus annotated with types like the following: // Hack functions are annotated

    Hack (programming language)

    Hack_(programming_language)

  • Kolmogorov complexity
  • Measure of algorithmic complexity

    2^{*}} be a computable function mapping finite binary strings to binary strings. It is a universal function if, and only if, for any computable f : 2 ∗ →

    Kolmogorov complexity

    Kolmogorov complexity

    Kolmogorov_complexity

  • Computer
  • Programmable machine that processes data

    capable of computing anything that is computable by executing instructions (program) stored on tape, allowing the machine to be programmable. The fundamental

    Computer

    Computer

    Computer

  • Inverse trigonometric functions
  • Inverse functions of sin, cos, tan, etc.

    trigonometric functions (occasionally also called antitrigonometric, cyclometric, or arcus functions) are the inverse functions of the trigonometric functions, under

    Inverse trigonometric functions

    Inverse trigonometric functions

    Inverse_trigonometric_functions

  • Mathematical logic
  • Subfield of mathematics

    also called computability theory, studies the properties of computable functions and the Turing degrees, which divide the uncomputable functions into sets

    Mathematical logic

    Mathematical_logic

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  • Gaangi
  • Girl/Female

    Indian

    Gaangi

    Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga

    Gaangi

  • Jenner
  • Surname or Lastname

    English (chiefly Kent and Sussex)

    Jenner

    English (chiefly Kent and Sussex) : occupational name for a designer or engineer, from a Middle English reduced form of Old French engineor ‘contriver’ (a derivative of engaigne ‘cunning’, ‘ingenuity’, ‘stratagem’, ‘device’). Engineers in the Middle Ages were primarily designers and builders of military machines, although in peacetime they might turn their hands to architecture and other more pacific functions.German : from the Latin personal name Januarius (see January 1). Jänner is a South German word for ‘January’, and so it is possible that this is one of the surnames acquired from words denoting months of the year, for example by converts who had been baptized in that month, people who were born or baptized in that month, or people whose taxes were due in January.

    Jenner

  • Nazir
  • Boy/Male

    Muslim

    Nazir

    Similar. Comparable.

    Nazir

  • Nazeer
  • Boy/Male

    Arabic, Australian, Muslim

    Nazeer

    Similar; Comparable; One who Warns

    Nazeer

  • Gangi | கஂகீ
  • Girl/Female

    Tamil

    Gangi | கஂகீ

    Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga

    Gangi | கஂகீ

  • Nazir
  • Boy/Male

    Afghan, Arabic, Celebrity, German, Indian, Muslim, Sindhi

    Nazir

    Observer; Supervisor; Little; Insignificant; Warner; Similar; Comparable; Another Name for the Quran; One who Preaches

    Nazir

  • Gaangi | காஂகீ
  • Girl/Female

    Tamil

    Gaangi | காஂகீ

    Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga

    Gaangi | காஂகீ

  • Catt
  • Surname or Lastname

    English

    Catt

    English : nickname from the animal, Middle English catte ‘cat’. The word is found in similar forms in most European languages from very early times (e.g. Gaelic cath, Slavic kotu). Domestic cats were unknown in Europe in classical times, when weasels fulfilled many of their functions, for example in hunting rodents. They seem to have come from Egypt, where they were regarded as sacred animals.English : from a medieval female personal name, a short form of Catherine.Variant spelling of German and Dutch Katt.

    Catt

  • Nazeer
  • Boy/Male

    Muslim

    Nazeer

    Similar. Comparable.

    Nazeer

  • Gangi
  • Girl/Female

    Indian

    Gangi

    Sacred, Pure, Comparable to the ganges, Another name for Durga, ***, Another name for Durga

    Gangi

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Online names & meanings

  • Devanathan
  • Boy/Male

    Hindu

    Devanathan

    Daughter God

  • Putali
  • Girl/Female

    Hindu, Indian

    Putali

    Puppet

  • RÓŻA
  • Female

    Polish

    RÓŻA

    Polish form of Russian Roza, RÓŻA means "rose."

  • NoorMuhammad
  • Boy/Male

    Arabic, Muslim

    NoorMuhammad

    Light of the Prophet Muhammad

  • Dhrishtika
  • Girl/Female

    Hindu, Indian

    Dhrishtika

    Sight

  • Bijal | பிஜ஼ல 
  • Boy/Male

    Tamil

    Bijal | பிஜ஼ல 

    Lightning

  • Ghusun
  • Girl/Female

    Arabic, French, Indian, Muslim, Sindhi

    Ghusun

    Branches of a Tree

  • Sujog
  • Boy/Male

    Indian, Punjabi, Sikh

    Sujog

    Beauteous Union with God

  • Kalavathi
  • Girl/Female

    Hindu

    Kalavathi

    Artistic or Goddess Parvati

  • Margarethe
  • Girl/Female

    Danish, German, Greek, Latin

    Margarethe

    Pearl

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  • Imputability
  • n.

    The quality of being imputable; imputableness.

  • Incommutable
  • a.

    Not commutable; not capable of being exchanged with, or substituted for, another.

  • Incompliable
  • a.

    Not compliable; not conformable.

  • Answerable
  • a.

    Correspondent; conformable; hence, comparable.

  • Comportable
  • a.

    Suitable; consistent.

  • Commutability
  • n.

    The quality of being commutable.

  • Attributable
  • a.

    Capable of being attributed; ascribable; imputable.

  • Compliable
  • a.

    Capable of bending or yielding; apt to yield; compliant.

  • Competible
  • a.

    Compatible; suitable; consistent.

  • Commutable
  • a.

    Capable of being commuted or interchanged.

  • Equiparable
  • a.

    Comparable.

  • Compatibly
  • adv.

    In a compatible manner.

  • Confutable
  • a.

    That may be confuted.

  • Combatable
  • a.

    Such as can be, or is liable to be, combated; as, combatable foes, evils, or arguments.

  • Incomputable
  • a.

    Not computable.

  • Compatible
  • a.

    Capable of existing in harmony; congruous; suitable; not repugnant; -- usually followed by with.

  • Computable
  • a.

    Capable of being computed, numbered, or reckoned.

  • Commutableness
  • n.

    The quality of being commutable; interchangeableness.

  • Inconfutable
  • a.

    Not confutable.

  • Imputableness
  • n.

    Quality of being imputable.