Examples of 'lambda calculus' in a sentence
Meaning of "lambda calculus"
lambda calculus: a formal system in mathematical logic and computer science for expressing computation based on function abstraction and application
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- Any of a family of functionally complete algebraic systems in which lambda expressions are evaluated according to a fixed set of rules to produce values, which may themselves be lambda expressions.
How to use "lambda calculus" in a sentence
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lambda calculus
There is no concept in lambda calculus of variable declaration.
Boolean types are represented by functions as in lambda calculus.
The lambda calculus is a way of defining functions.
An equivalent example can be formulated in lambda calculus.
Lambda calculus is a consistent theory in its own domain.
This is famously demonstrated through lambda calculus.
Lambda calculus may be untyped or typed.
Haskell is based directly on the lambda calculus.
Lambda calculus was designed to investigate problems related to calculation.
This is called the pure lambda calculus.
Contains the lambda calculus definitions of several familiar functions.
Functional programming is based on the lambda calculus.
Programs in simply typed lambda calculus are guaranteed to always terminate.
Suppose we want to model the lambda calculus.
Lambda calculus is taught and used in computer science because of its usefulness.
See also
See also deductive lambda calculus.
Lambda calculus and programming languages regard function identity as an intensional property.
Its structure is determined by the limitations of lambda calculus.
Type theory connects lambda calculus computation and logic.
Functional programming languages implement the lambda calculus.
Type free lambda calculus.
Function application corresponds to beta reduction in lambda calculus.
The notion of reduction strategy in lambda calculus is similar but distinct.
This is true in general mathematics and it must be true in lambda calculus.
Inventor of lambda calculus.
It is the canonical and simplest example of a typed lambda calculus.
The implementation in lambda calculus is more difficult due to limitations in lambda calculus.
His creation of the lambda calculus.
Lambda calculus represents another way to manipulate information to obtain desired results.
Lecture notes on the lambda calculus.
These are the typed lambda calculus representations of the basic combinators of combinatory logic.
A classic example is lambda calculus.
Lambda calculus allows recursion by passing the same function that is called as a parameter.
Joy is based on composition of functions rather than lambda calculus.
Functional languages based on lambda calculus allow this mathematical approach to programming.
This is the undecidability of equivalence for the lambda calculus.
Lambda calculus provides a theoretical framework for describing functions and their evaluation.
Addition in the lambda calculus.
Alternately a function may be considered as a lambda term defined purely in lambda calculus.
It is known that a turing machine and the lambda calculus are equivalent in power.
Many functional programming languages can be viewed as elaborations on the lambda calculus.
A classic paper highlighting the importance of lambda calculus as a basis for programming languages.
Data can nevertheless be simulated with appropriate functions as in the lambda calculus.
Lambda calculus can be called the smallest universal programming language of the world.
One example of such a language is the untyped lambda calculus.
The lambda calculus allows a user to construct a function from a variable and an expression.
I am trying to learn lambda calculus.
Lambda calculus is the model and inspiration for the development of functional programming languages.
Lambda terms describe values from the lambda calculus domain.
An interpreter for the quantum lambda calculus was implemented using the functional programming language haskell.
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Differential calculus is the mathematics of using derivatives
I am very good at integral and differential calculus
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