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Logic & Foundations with Haskell: Haskell 13 :: Integers from Natural Numbers
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We implements datatypes for integers based in the natural numbers.
00:00 Introduction
00:57 Integers as disjoint union of Nat
05:56 Integers as difference classes of Nat
12:36 Defining addition
00:00 Introduction
00:57 Integers as disjoint union of Nat
05:56 Integers as difference classes of Nat
12:36 Defining addition
Logic & Foundations with Haskell: Course Intro
Logic & Foundations with Haskell: Haskell 8 :: Implementing Functions
Logic & Foundations with Haskell: Haskell 2 :: Basic Operations
Logic & Foundations with Haskell: Haskell 4 :: Functions
Logic & Foundations with Haskell: Haskell 1 :: Setup
Logic & Foundations with Haskell: Haskell 6 :: Sets
Logic & Foundations with Haskell: Haskell 5 :: Implementing Logical Functions
Logic & Foundations with Haskell: Logic 3 :: Naive First Order Logic
Logic & Foundations with Haskell: Haskell 11 :: Partial and Multivalued Functions
Logic & Foundations with Haskell: Haskell 13 :: Integers from Natural Numbers
Logic & Foundations with Haskell: Haskell 10 :: Folding over Lists
Logic & Foundations with Haskell: Logic 7 :: Semantics for Propositional Logic
Logic & Foundations with Haskell: Logic 6 :: Language of Propositional Logic
Logic & Foundations with Haskell: Logic 4 :: Informal Proof Theory
Logic & Foundations with Haskell: Haskell 7 :: Implementing Relations
Logic & Foundations with Haskell: Logic 5 :: Natural Deduction
Logic & Foundations with Haskell: Haskell 12 :: Typeclasses for Natural Numbers
Logic & Foundation with Haskell: Haskell 9 :: Natural Numbers
Logic & Foundations with Haskell :: Naive Set Theory
Logic & Foundations with Haskell: Haskell 14 :: Rational and Complex Numbers / Polynomials
Logic & Foundations with Haskell: Haskell 3 :: Types and Typeclasses
Logic & Foundations with Haskell :: Axiomatic Set Theory
Logic & Foundations with Haskell: Logic 9 :: Completeness of Natural Deduction for LP
Logic & Foundations with Haskell: Logic 2 :: Naive Propositional Logic
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