Tubidy MP3 & MP4

En popüler MP3 müziklerinizi ve MP4 videolarınızı ücretsiz indirin. Geniş bir multimedya içeriği seçkisini keşfedin ve sorunsuz indirmelerin tadını çıkarın.

Logic & Foundations with Haskell: Logic 4 :: Informal Proof Theory
Logic & Foundations with Haskell: Logic 4 :: Informal Proof Theory
|
Yükleniyor...
Lütfen bekleyiniz...
Type
Size

İlgili Videolar

Logic & Foundations with Haskell: Logic 4 :: Informal Proof Theory

Logic & Foundations with Haskell: Logic 4 :: Informal Proof Theory

|
Logic & Foundations with Haskell: Logic 3 :: Naive First Order Logic

Logic & Foundations with Haskell: Logic 3 :: Naive First Order Logic

|
Logic & Foundations with Haskell: Haskell 5 :: Implementing Logical Functions

Logic & Foundations with Haskell: Haskell 5 :: Implementing Logical Functions

|
[Haskell'22] Coinduction Inductively: Mechanizing Coinductive Proofs in Liquid Haskell

[Haskell'22] Coinduction Inductively: Mechanizing Coinductive Proofs in Liquid Haskell

|
III.20: Cut-elimimination in proof theory

III.20: Cut-elimimination in proof theory

|
The Coq Proof Assistant, and Logical Foundations

The Coq Proof Assistant, and Logical Foundations

|
Functional Tricity #9 - Adam Slaski "he Coq Proof Assistant"

Functional Tricity #9 - Adam Slaski "he Coq Proof Assistant"

|
(Zwart, Marsden) / (Baez, Williams) (temporary)

(Zwart, Marsden) / (Baez, Williams) (temporary)

|
Induction in Lean

Induction in Lean

|
Lógicos em Quarentena 20/2020: Jeremy Avigad (Carnegie Mellon University)

Lógicos em Quarentena 20/2020: Jeremy Avigad (Carnegie Mellon University)

|
Sequents, semantics, and inductive types in Lean.

Sequents, semantics, and inductive types in Lean.

|
A Walk-through of Computational Reflection in Coq - Boston Haskell Meetup

A Walk-through of Computational Reflection in Coq - Boston Haskell Meetup

|
Proving in Constructive Mathematics by Programming in Agda Course by Uma Zalakain | Session 1

Proving in Constructive Mathematics by Programming in Agda Course by Uma Zalakain | Session 1

|
Pattern matching dependent types in Coq

Pattern matching dependent types in Coq

|
Klaus Mainzer: Constructivity and Computability. Perspectives for Mathematics [...]

Klaus Mainzer: Constructivity and Computability. Perspectives for Mathematics [...]

|
#rC3 Type theory and meaning in linguistics

#rC3 Type theory and meaning in linguistics

|
[Haskell'23] Verifying Haskell's Rewrite Rules based on Polymorphic Rewriting Theory

[Haskell'23] Verifying Haskell's Rewrite Rules based on Polymorphic Rewriting Theory

|
PLSE: Leonardo de Moura, "The Lean Theorem Prover"

PLSE: Leonardo de Moura, "The Lean Theorem Prover"

|
Lean Together 2021: Panel on teaching with proof assistants

Lean Together 2021: Panel on teaching with proof assistants

|
​Formalising a FOL Set Theory in Isabelle in a Textbook Fashion by I. Dimitriou (University of Bonn)

​Formalising a FOL Set Theory in Isabelle in a Textbook Fashion by I. Dimitriou (University of Bonn)

|