Lambda calculus definition

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1logical verificationexercises 2 Exercise 1. This exercise is concerned with dependent types. We use the following definition in Coq: Inductive natlist_dep : nat -> Set := | nil_dep : natlist_dep 0

logical verificationexercises 2 Exercise 1. This exercise is concerned with dependent types. We use the following definition in Coq: Inductive natlist_dep : nat -> Set := | nil_dep : natlist_dep 0

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Source URL: www.cs.ru.nl

Language: English - Date: 2011-09-02 08:06:23
2Reasoning about Programs in Continuation-Passing Style Amr Sabry Matthias Felleisen Department of Computer Science

Reasoning about Programs in Continuation-Passing Style Amr Sabry Matthias Felleisen Department of Computer Science

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Source URL: www.cs.ru.nl

Language: English - Date: 2011-10-24 10:44:59
3Microsoft PowerPoint - Lect14lecture_env3.ppt

Microsoft PowerPoint - Lect14lecture_env3.ppt

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Source URL: sicp.csail.mit.edu

Language: English - Date: 2005-11-01 06:30:49
4Crafting a Repository of Knowledge Based on Transformation Rules A.D. Rich (1) and D.J. JeffreyLoli’i Way, Kamuela, Hawaii, USA.

Crafting a Repository of Knowledge Based on Transformation Rules A.D. Rich (1) and D.J. JeffreyLoli’i Way, Kamuela, Hawaii, USA.

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Source URL: www.apmaths.uwo.ca

Language: English - Date: 2009-04-06 23:30:16
5BRICS  Basic Research in Computer Science BRICS RSDanvy & Rose: Higher-Order Rewriting and Partial Evaluation  Higher-Order Rewriting and

BRICS Basic Research in Computer Science BRICS RSDanvy & Rose: Higher-Order Rewriting and Partial Evaluation Higher-Order Rewriting and

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Source URL: repository.readscheme.org

Language: English - Date: 2010-10-22 08:06:09
6Self-applicable Partial Evaluation for Pure Lambda Calculus Torben Æ. Mogensen DIKU, University of Copenhagen, Denmark  Abstract

Self-applicable Partial Evaluation for Pure Lambda Calculus Torben Æ. Mogensen DIKU, University of Copenhagen, Denmark Abstract

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Source URL: repository.readscheme.org

Language: English - Date: 2010-10-22 08:04:54
702157 Functional programming  Michael R. Hansen DTU Informatics November 24, 2011 Revised October 21, 2013

02157 Functional programming Michael R. Hansen DTU Informatics November 24, 2011 Revised October 21, 2013

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Source URL: www.imm.dtu.dk

Language: English - Date: 2013-10-21 08:25:00
8Control-Flow Analysis of Dynamic Languages via Pointer Analysis Steven Lyde William E. Byrd

Control-Flow Analysis of Dynamic Languages via Pointer Analysis Steven Lyde William E. Byrd

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Source URL: matt.might.net

Language: English
9Errata and Addenda for “On Abstraction and Informatics” [12] Tom Verhoeff October 2011, Augustp.7, below (5) The definition of morphism composition ◦ should read

Errata and Addenda for “On Abstraction and Informatics” [12] Tom Verhoeff October 2011, Augustp.7, below (5) The definition of morphism composition ◦ should read

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Source URL: www.win.tue.nl

Language: English - Date: 2013-08-31 05:46:37
10Helly’s Intersection Theorem The main topic of this chapter is a famous combinatorial theorem by E. Helly (1884–Let us start with a useful terminology. Definition 0.1. Let F be a family of subsets of a set X,

Helly’s Intersection Theorem The main topic of this chapter is a famous combinatorial theorem by E. Helly (1884–Let us start with a useful terminology. Definition 0.1. Let F be a family of subsets of a set X,

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Source URL: users.mat.unimi.it

Language: English - Date: 2010-05-07 05:19:24