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02157 Functional Programming - A brief introduction to Lambda
02157 Functional Programming - A brief introduction to Lambda

... • λx1 x2 · · · xn .t means (λx1 .(λx2 .(· · · (λxn .t) · · · ))) ...
Beyond 2000 Beyond Object-Orientation
Beyond 2000 Beyond Object-Orientation

Advanced Programming Guide
Advanced Programming Guide

Recursion 2
Recursion 2

... avoid using excessively recursive algorithms even if the code is simple. ...
Higher-Order Functions for Parsing - Nottingham ePrints
Higher-Order Functions for Parsing - Nottingham ePrints

... Knowing that the empty–list [] is the identity element for ++, it is easy to verify from this definition that failure is the identity element for alternation: (fail $alt p) = (p $alt fail) = p. In practical terms this means that alt has the expected behaviour if only one of the argument parsers succ ...
Introduction to Functional Programming
Introduction to Functional Programming

... procedurally whereas mathematical functions are defined in terms of expression or application of other functions. Logic and functional programming The interpretation of logic program cube (X,Y) <-- Y = X * X * X is that ∀X,∀Y, (Y is a cube of X if Y = X*X*X). It asserts a condition that must hold b ...
7. Introduction to the Lambda Calculus
7. Introduction to the Lambda Calculus

... “If an expression can be evaluated at all, it can be evaluated by consistently using normal-order evaluation. If an expression can be evaluated in several different orders (mixing normal-order and applicative order reduction), then all of these evaluation orders yield the same result.” ...
Certified Automated Theorem Proving for Type Inference.
Certified Automated Theorem Proving for Type Inference.

Lambda Calculus
Lambda Calculus

... “If an expression can be evaluated at all, it can be evaluated by consistently using normal-order evaluation. If an expression can be evaluated in several different orders (mixing normal-order and applicative order reduction), then all of these evaluation orders yield the same result.” ...
funprog
funprog

Computational lambda calculus: A combination of functional and
Computational lambda calculus: A combination of functional and

... Functional programming languages, cf Lisp, have their roots in the lambda calculus and are widely known for their expressive power and simple semantics. Because of their mathematical simplicity are considered to be a great tool for formal analysis and program verification. Functional programs do not ...
Computer Science 203 Programming Languages Bindings
Computer Science 203 Programming Languages Bindings

... –  This makes it easier to understand and to reason about functional programs. ...
Executable Formal Specifications with Clojure
Executable Formal Specifications with Clojure

... written in imperative programming languages shows that assignment statements generate side-effects which explains the impure nature of the imperative programming. Like immutable data, pure functions are not characteristic only to functional programming: nothing prevents writing pure functions with i ...
Intro to Theano
Intro to Theano

... >>> del t[1] # tuples are immutable Traceback (most recent call last): File "", line 1, in TypeError: 'tuple' object doesn't support item deletion >>> t2 = tuple(l) >>> t2 ...
Functional Programming
Functional Programming

... of the variable x. The expression can be written (λx1.x2 x3), where the occurrences x1 and x2 of the variable x are bound, whereas the occurrence x3 is free in E. Definition 3. A variable is bound in a λ-expression E if all its occurrences in E are bound. If at least an occurrence of the variable is ...
Coding a Lisp Interpreter in Shen: a Case Study
Coding a Lisp Interpreter in Shen: a Case Study

slides
slides

Functional Programming in Haskell
Functional Programming in Haskell

... _ -> factorial’ (x-1) (x*p) Functional Programming in Haskell CSCI 3136: Principles of Programming Languages ...
Chapter 5 THE LAMBDA CALCULUS
Chapter 5 THE LAMBDA CALCULUS

... letter to stand as variables and constants. The pure lambda calculus has no predefined constants, but it still allows the definition of all of the common constants and functions of arithmetic and list manipulation. We will say more about the expressibility of the pure lambda calculus later in this c ...
EXCEPTION HANDLING Exception
EXCEPTION HANDLING Exception

... The throws keyword is used to declare an exception. It gives an information to the programmer that there may occur an exception so it is better for the programmer to provide the exception handling code so that normal flow can be maintained. Exception Handling is mainly used to handle the checked exc ...
Chapter 1 and 2
Chapter 1 and 2

LISP:Power and Elegance in ONE
LISP:Power and Elegance in ONE

... Russell, figured out a way to translate the eval function into machine language. “Steve Russell said, look, why don’t I program this eval… and I said to him, ho, ho, you’re confusing theory with practice, this eval is intended for reading, not for computing, But he went ahead and did it. That is, he ...
l06Monads&Interp
l06Monads&Interp

Concurrency and Parallelism in Haskell
Concurrency and Parallelism in Haskell

Expressing C++ Template Metaprograms as Lambda expressions
Expressing C++ Template Metaprograms as Lambda expressions

1 2 3 4 5 ... 28 >

Standard ML

Standard ML (SML) is a general-purpose, modular, functional programming language with compile-time type checking and type inference. It is popular among compiler writers and programming language researchers, as well as in the development of theorem provers.SML is a modern descendant of the ML programming language used in the Logic for Computable Functions (LCF) theorem-proving project. It is distinctive among widely used languages in that it has a formal specification, given as typing rules and operational semantics in The Definition of Standard ML (1990, revised and simplified as The Definition of Standard ML (Revised) in 1997).
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