We start with the module header: module Agda where open import Relation.Binary.PropositionalEquality open ≡-Reasoning open import Data.Function using (_◦_) This is the identity function:

Source URL: www.andres-loeh.de

• Universal quantification
• Associative property
• Type
• Logic
• Mathematics
• Abstract algebra
• Quantification

Agdabladet nrEn kundtidning från Visma Agda årgång 23 nr1 Nyheter i Agda PS version

Source URL: www.agda.se

Resor i Agda PS Låt medarbetarna resa lättare Om Visma Agda Visma Agda är en trygg HR-strategisk leverantör och partner som tillhandahåller ett komplett HRM-system. Vi är

Source URL: www.agda.se

Personal i Agda PS Arbeta HR-strategiskt Om Visma Agda Visma Agda är en trygg HR-strategisk leverantör och partner som tillhandahåller ett komplett HRM-system. Vi är

Source URL: www.agda.se

Auto in Agda joint work with Pepijn Kokke ! Nijmegen

Source URL: www.staff.science.uu.nl

• Knowledge
• Functional languages
• Deduction
• Agda
• Mathematical proof
• Soundness
• Per Martin-Löf
• Constructivism
• Denotational semantics
• Logic
• Proof theory
• Mathematics

Auto in Agda joint work with Pepijn Kokke ! IFIP WG 2.1 #71 Zeegse, the Netherlands

Source URL: www.staff.science.uu.nl

• Logic
• Functional languages
• Agda
• Deduction
• Prolog
• Soundness
• Mathematical proof
• IP
• Proof theory
• Programming language theory
• Software engineering

Mining opportunities for unique inhabitants in dependent programs Gabriel Scherer, PhD student, Gallium (INRIA Paris-Rocquencourt) 1 Research Background

Source URL: gallium.inria.fr

• Type theory
• Functional languages
• Dependent type
• Type system
• Type inference
• Coq
• Programming language
• Agda
• Type safety
• Programming language theory
• Software engineering
• Computing

Auto in Agda Programming proof search using reflection Pepijn Kokke and Wouter Swierstra Universiteit Utrecht pepijn.kokke@gmail

Source URL: www.staff.science.uu.nl

• Type theory
• Functional languages
• Automated theorem proving
• Formal methods
• Theoretical computer science
• Agda
• Proof assistant
• Mathematical proof
• Dependent type
• Mathematics
• Logic
• Programming language theory

Towards a framework for the implementation and verification of translations between argumentation models Bas van Gijzel Functional Programming Laboratory School of Computer Science University of Nottingham

Source URL: www.inf.kcl.ac.uk

• Higher-order functions
• Lambda calculus
• Functional programming
• Functional languages
• Critical thinking
• Argumentation theory
• Haskell
• Agda
• Apply
• Software engineering
• Computing
• Computer programming

The Utrecht Agda Compiler Submitted to TFP 2015 Philipp Hausmann, Atze Dijkstra, and Wouter Swierstra Universiteit Utrecht, Netherlands http://www.uu.nl

Source URL: www.staff.science.uu.nl

• Functional languages
• Type theory
• Procedural programming languages
• Agda
• Data types
• Functional programming
• Haskell
• Dependent type
• Generalized algebraic data type
• Software engineering
• Computing
• Computer programming