CUHK CSCI3230 Prolog Programming Assignment – Pentago Due date:: 23::559::559 (GGMT +008::000)),, 18 th November , 201 7 Introduction Pentago is a two – player board game played on a 6×6 board divided into four 3××33 sub – boards (oor quadrants)) . This game is similar to tic – tac – toe.. One player owns […]
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Declarative Programming Project: Delivery Planning The project presentation can be downloaded here: project presentation For the project you’ll have to implement a delivery planning tool using SWI-Prolog. Introduction The Delivery Planning Problem Assume you own a company with a set of depots storing goods, and a fleet of vehicles that can be used to transport
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The University of Melbourne School of Computing and Information Systems COMP30020/COMP90048 Declarative Programming Semester 2, 2017 Project Specification Project due 16 October 2017 at 5pm Worth 15% The objective of this project is to practice and assess your understanding of logic programming and Prolog. You will write code to solve maths puzzles. Maths Puzzles A
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The University of Melbourne Department of Computing and Information Systems Declarative Programming COMP30020/COMP90048 Semester 2, 2017 Project Specification Project due 2 October 2017 at 5pm Worth 5% (for students of COMP90048) The objective of this project is to practice your Prolog programming skills. You will write a few fairly simple Prolog predicates. Note well: This
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Project 5: Prolog CMSC 330, Fall 2017 (Due December 4th, 2017) Ground Rules This is NOT a pair project. You must work on this project alone. You can use any built-in arithmetic or list predicate, in addition to any predicate defined library(lists). Do not use additional libraries or syntactic extensions (unless given permission by an
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ECS140A SSI17 July 22, 2017 Due July 30, 2017 at 11:59 PM Overview Project 4 This project specification is subject to change at any time for clarification. For this programming assignment you will be programming in Prolog with a partner. This assignment is broken into four parts. The first part is a fairly straight forward
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1. [20 Marks] (Propositional Inferences) Prove whether or not the following inferences hold in propositional logic using the truth table method. (a) p∨(q∧r)|=(p∨q)∧(p∨r) (b) |= p → (q → p) (c) p → q |= ¬p → ¬q (d) p → q, ¬p → ¬q |= ¬p ↔ ¬q (e) ¬q → ¬p, ¬r →
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ECS140A SSI17 July 22, 2017 Due July 30, 2017 at 11:59 PM Overview Project 4 This project specification is subject to change at any time for clarification. For this programming assignment you will be programming in Prolog with a partner. This assignment is broken into four parts. The first part is a fairly straight forward
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Problem Description In this assignment, you will write two simple programs in Haskell and Prolog. Both solve the following problem: You are given a maze of m ⇥ n cells and you are to find a path from the top-left cell to the bottom-right cell. The input specifies whether there’s a wall between adjacent cells.
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Project 5: Prolog CMSC 330, Fall 2017 (Due December 4th, 2017) Ground Rules This is NOT a pair project. You must work on this project alone. You can use any built-in arithmetic or list predicate, in addition to any predicate defined library(lists). Do not use additional libraries or syntactic extensions (unless given permission by an instructor, which is unlikely). If asked to
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