Lecture
Pen-and-paper session: Lambda Calculus Proofs
In course
DEMO: labore occaecat nulla ad
Commodo aute dolor dolore tempor labore dolor officia nostrud amet. Non excepteur ipsum aliquip occaecat tempor esse quis laboris exercitation dolore laboris. Proident deserunt nostrud esse incididunt est officia nostrud elit minim eu cillum velit. Aliquip anim ullamco do enim amet id.
Description
This lecture covers a pen-and-paper session on Lambda Calculus, focusing on proving the uniqueness of terms after reductions. The instructor guides the audience through structural induction on the term structure, demonstrating how to reason about closed terms and manipulate free variables. The session includes detailed explanations and examples, encouraging students to engage in the exercise and explore the intricacies of Lambda Calculus proofs.
This video is available exclusively on Mediaspace for a restricted audience. Please log in to MediaSpace to access it if you have the necessary permissions.
Watch on MediaspaceInstructor
ad velit veniam
Ullamco minim Lorem id laboris incididunt sunt occaecat non deserunt fugiat sint amet. Pariatur sit ipsum culpa laborum dolore voluptate dolor aliqua quis fugiat commodo amet aute. Velit mollit aute ut consequat ad reprehenderit non sint dolore dolore et. Eiusmod adipisicing velit deserunt nulla excepteur aute ex aliqua eu. Nostrud enim nisi et cupidatat quis occaecat sit sit dolor cupidatat. Dolore exercitation esse ipsum ea sit exercitation. Officia minim commodo amet dolor cupidatat consectetur exercitation amet minim aliqua nulla laborum occaecat exercitation.
Official source
About this result
This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.
Ontological neighbourhood
Related lectures (30)
Logical Formulas and Types: Understanding the Kerry Howard Isomorphism
Explores the Kerry Howard Isomorphism, translating logical propositions into types and terms, with a focus on proof by induction and exam preparation.
Lambda Calculus and Type Safety: An Overview
Provides an overview of lambda calculus, type safety, and type inference in programming languages.
Lambda Calculus: Syntax and Abstractions
Introduces terms, abstractions, applications, and values in the lambda calculus.
Encoding Recursion as Self-Application
Explores lambda calculus, higher-order functions, and recursive function encoding.
Lambda Calculus: Church Numerals
Explores Church numerals, Booleans, pairs, recursion, and behavioral equivalence in Lambda Calculus.