Universal Turing Machine: Algorithmic Halting – AltExploit

A natural number x will be identified with the x’th binary string in lexicographic order (Λ,0,1,00,01,10,11,000), and a set X of natural numbers will be identified with its characteristic sequence, and with the real number between 0 and 1 having that sequence as its dyadic expansion. The length of a string x will be denoted…

This Will Help You to Understand the Halting problem, by Bivverion nikhel

L12: Universal Turing Machines; The Halting Problem is Recognizable but Not Decidable

Alan Turing's Universal Computing Machine, by calhoun137

strings – AltExploit

intuition – AltExploit

A Simulator of a Universal Turing Machine - CodeProject

intuition – AltExploit

PPT - A Universal Machine PowerPoint Presentation, free download - ID:6309746

L12: Universal Turing Machines; The Halting Problem is Recognizable but Not Decidable

Introduction to Computer Science and Algorithms

Alan Turing as a Universal Turing Machine.