Machine that always halts

Results: 8



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1MCS 441 – Theory of Computation I Spring 2016 Problem Set 4 Lev Reyzin Due: at the beginning of class

MCS 441 – Theory of Computation I Spring 2016 Problem Set 4 Lev Reyzin Due: at the beginning of class

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Source URL: homepages.math.uic.edu

Language: English - Date: 2016-03-11 11:17:16
2Computational Irreducibility and Computational Analogy

Computational Irreducibility and Computational Analogy

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Source URL: www.complex-systems.com

Language: English - Date: 2015-10-12 16:05:50
3COMS11700  Undecidability Ashley Montanaro  Department of Computer Science, University of Bristol

COMS11700 Undecidability Ashley Montanaro Department of Computer Science, University of Bristol

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Source URL: www.cs.bris.ac.uk

Language: English - Date: 2014-05-31 09:18:34
4CAN A TURING PLAYER IDENTIFY ITSELF? DAVID K. LEVINE AND AND BALÁZS SZENTES A BSTRACT. We show that the problem of whether two Turing Machines are functionally equivalent is undecidable and explain why this is significa

CAN A TURING PLAYER IDENTIFY ITSELF? DAVID K. LEVINE AND AND BALÁZS SZENTES A BSTRACT. We show that the problem of whether two Turing Machines are functionally equivalent is undecidable and explain why this is significa

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Source URL: levine.sscnet.ucla.edu

Language: English - Date: 2006-03-16 11:03:47
5arXiv:1310.3225v1  [quant-ph]  11 Oct 2013

arXiv:1310.3225v1 [quant-ph] 11 Oct 2013

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Source URL: arxiv.org

Language: English - Date: 2013-10-13 20:16:43
6Sizes of Up-to-n Halting Testers Antti Valmari Tampere University of Technology FINLAND 1 2

Sizes of Up-to-n Halting Testers Antti Valmari Tampere University of Technology FINLAND 1 2

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Source URL: www.cs.tut.fi

Language: English - Date: 2012-09-25 12:22:43
7CAN A TURING PLAYER IDENTIFY ITSELF? DAVID K. LEVINE AND AND BALÁZS SZENTES A BSTRACT. We show that the problem of whether two Turing Machines are functionally equivalent is undecidable and explain why this is significa

CAN A TURING PLAYER IDENTIFY ITSELF? DAVID K. LEVINE AND AND BALÁZS SZENTES A BSTRACT. We show that the problem of whether two Turing Machines are functionally equivalent is undecidable and explain why this is significa

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Source URL: www.dklevine.com

Language: English - Date: 2006-03-16 11:03:47
8Theory of computation: Summary of main concepts  6. Effective computability: Turing machines Universal TM (UTM) interpreter that reads the description of any arbitrary TM M and executes operations on

Theory of computation: Summary of main concepts 6. Effective computability: Turing machines Universal TM (UTM) interpreter that reads the description of any arbitrary TM M and executes operations on

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Source URL: www.jn.inf.ethz.ch

Language: English - Date: 2005-11-28 16:45:13