Haskell代写代考

COMP30026 Models of Computation – Induction Principles COMP30026 Models of Computation Induction Principles Bach Le / Anna Kalenkova Lecture Week 5 Part 2 (Zoom) Semester 2, 2021 Models of Computation (Sem 2, 2021) Induction Principles c© University of Melbourne 1 / 14 This Lecture is Being Recorded Models of Computation (Sem 2, 2021) Induction Principles […]

COMP30026 Models of Computation – Logic Concepts COMP30026 Models of Computation Logic Concepts Bach Le / Anna Kalenkova Lecture Week 2 Part 2 (Zoom) Semester 2, 2021 Models of Computation (Sem 2, 2021) Logic Concepts c© University of Melbourne 1 / 22 This Lecture is Being Recorded Models of Computation (Sem 2, 2021) Logic Concepts

COMP30026 Models of Computation – Predicate Logic: Syntax COMP30026 Models of Computation Predicate Logic: Syntax Bach Le / Anna Kalenkova Lecture Week 3 Part 2 (Zoom) Semester 2, 2021 Models of Computation (Sem 2, 2021) Predicate Logic: Syntax c© University of Melbourne 1 / 25 This Lecture is Being Recorded Models of Computation (Sem 2,

COMP30026 Models of Computation – Propositional Logic COMP30026 Models of Computation Propositional Logic Bach Le / Anna Kalenkova Lecture Week 2 Part 1 (Zoom) Semester 2, 2021 Models of Computation (Sem 2, 2021) Propositional Logic c© University of Melbourne 1 / 18 This Lecture is Being Recorded Models of Computation (Sem 2, 2021) Propositional Logic

/Users/billy/gits/moc-2021/problem-sets/ps12.dvi School of Computing and Information Systems COMP30026 Models of Computation Problem Set 12 18–22 October 2021 Content: Undecidability, reductions, well-founded relations, termination P12.1 Show that ETM = {〈M〉 | M is a TM and L(M) = ∅} is undecidable. Hint: We know that ATM is undecidable. Show that if ETM was decidable, then ATM

/Users/billy/gits/moc-2021/problem-sets/ps02.dvi School of Computing and Information Systems COMP30026 Models of Computation Problem Set 2 Content: types, Haskell, propositional logic, truth tables, validity & satisfiability P2.1 In Haskell, the product of two types a and b is a type written (a,b), and its inhabitants are pairs of the form (x,y), where x :: a and y