<--- Back to Details
First PageDocument Content
Theory of computation / Computability theory / Busy beaver / Computable function / Computability / Turing machine / Halting problem / Hypercomputation / Computable number / Algorithm / Alan Turing / Ackermann function
Date: 2016-01-08 10:48:49
Theory of computation
Computability theory
Busy beaver
Computable function
Computability
Turing machine
Halting problem
Hypercomputation
Computable number
Algorithm
Alan Turing
Ackermann function

Who Can Name the Bigger Number? Scott Aaronson∗ 1999 In an old joke, two noblemen vie to name the bigger number. The first, after ruminating for hours, triumphantly announces ”Eighty-three!” The second,

Add to Reading List

Source URL: homepages.math.uic.edu

Download Document from Source Website

File Size: 132,03 KB

Share Document on Facebook

Similar Documents

Lines Missing Every Random Point∗ Jack H. Lutz† Neil Lutz‡  Abstract

Lines Missing Every Random Point∗ Jack H. Lutz† Neil Lutz‡ Abstract

DocID: 1qlxM - View Document

PDF Document

DocID: 1pZ37 - View Document

A computable axiomatisation of the topology of R and C Paul Taylor 6 August 2009

A computable axiomatisation of the topology of R and C Paul Taylor 6 August 2009

DocID: 1pMn0 - View Document

Microsoft Word - IBSAlgorithms.doc

Microsoft Word - IBSAlgorithms.doc

DocID: 1p3sE - View Document

Who Can Name the Bigger Number? Scott Aaronson∗ 1999 In an old joke, two noblemen vie to name the bigger number. The first, after ruminating for hours, triumphantly announces ”Eighty-three!” The second,

Who Can Name the Bigger Number? Scott Aaronson∗ 1999 In an old joke, two noblemen vie to name the bigger number. The first, after ruminating for hours, triumphantly announces ”Eighty-three!” The second,

DocID: 1oyBY - View Document