Tower of Hanoi (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Tower of Hanoi" in English language version.

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17doi.org

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7semanticscholar.org

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5nih.gov

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3books.google.com

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3harvard.edu

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1royalsocietypublishing.org

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1psychiatryonline.org

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archive.org

Hofstadter, Douglas R. (1985). Metamagical Themas : Questing for the Essence of Mind and Pattern. New York: Basic Books. ISBN 978-0-465-04540-2.
Russell, Eric Frank (April 1959). "Now Inhale". Novelettes. Astounding Science Fiction. Vol. 63, no. 2. pp. 31–77.
- Reprinted: Russell, Eric Frank (2000). "Now Inhale". In Katze, Rick (ed.). Major Ingredients: The Selected Short Stories of Eric Frank Russell. Framingham, Mass.: NESFA Press. pp. 399–417. ISBN 978-1-886778-10-8.

arxiv.org

Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)
Romik, D. (2006). "Shortest paths in the Tower of Hanoi graph and finite automata". SIAM Journal on Discrete Mathematics. 20 (3): 610–622. arXiv:math/0310109. doi:10.1137/050628660. S2CID 8342396.

bbc.co.uk

"The Fourth Dimension: The Celestial Toymaker". Doctor Who. BBC One. Retrieved April 2, 2021.

bbcmicro.co.uk

"Tower Of Hanoy Patience (AKA Tower Of Hanoi Patience)". bbcmicro.co.uk. Retrieved 2020-10-17.

berkeycolortran.wordpress.com

"University of Toronto CSC148 Slog". April 5, 2014. Retrieved July 22, 2015.

bnf.fr

gallica.bnf.fr

de Parville, Henri (1883-12-27). "Revue des Sciences". Journal des débats. Retrieved 2024-02-21.
Lucas, Édouard (1889). Jeux scientifiques pour servir à l'histoire, à l'enseignement et à la pratique du calcul et du dessin (in French). Paris: Chambon et Baye. Retrieved 2024-01-27.
Lucas, Édouard (1892). Récréations mathématiques (in French). Vol. 3. Librairie Albert Blanchard, 1979. p. 58.

books.google.com

Cohn, Ernst M. (1963). "A device for demonstrating some elementary properties of integers". The Mathematics Teacher. 56 (2). National Council of Teachers of Mathematics: 84. doi:10.5951/MT.56.2.0084. ISSN 0025-5769. Retrieved 9 March 2021.
Arnold, Peter (2003-05-28). Card Games for One. Sterling Publishing Company. ISBN 978-0-600-60727-4.
Hedges, Sid G. (2018-03-06). Everybody's Book of Hobbies. Read Books Ltd. ISBN 978-1-5287-8344-6.

core.ac.uk

Klavzar, Sandi; Milutinovi, Uro; Petrb, Ciril (2002). "Variations on the Four-Post Tower of Hanoi Puzzle" (Postscript). Congressus Numerantium. 102.

doi.org

Cohn, Ernst M. (1963). "A device for demonstrating some elementary properties of integers". The Mathematics Teacher. 56 (2). National Council of Teachers of Mathematics: 84. doi:10.5951/MT.56.2.0084. ISSN 0025-5769. Retrieved 9 March 2021.
Gedeon, T. D. (1996). "The Cyclic Towers of Hanoi: An Iterative Solution Produced by Transformation". The Computer Journal. 39 (4): 353–356. doi:10.1093/comjnl/39.4.353.
Bousch, T. (2014). "La quatrieme tour de Hanoi" (PDF). Bull. Belg. Math. Soc. Simon Stevin. 21 (5): 895–912. doi:10.36045/bbms/1420071861. S2CID 14243013. Archived from the original (PDF) on 2017-09-21.
Stewart, B. M.; Frame, J. S. (March 1941). "Solution to advanced problem 3819". American Mathematical Monthly. 48 (3): 216–9. doi:10.2307/2304268. JSTOR 2304268.
Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)
Hinz, A. (1989). "The Tower of Hanoi". L'Enseignement Mathématique. 35: 289–321. doi:10.5169/seals-57378.
Chan, T. (1988). "A statistical analysis of the towers of Hanoi problem". Internat. J. Comput. Math. 28 (1–4): 57–65. doi:10.1080/00207168908803728.
Romik, D. (2006). "Shortest paths in the Tower of Hanoi graph and finite automata". SIAM Journal on Discrete Mathematics. 20 (3): 610–622. arXiv:math/0310109. doi:10.1137/050628660. S2CID 8342396.
Yin, Xi; Liu, Xinhong; Pan, Yung-Tin; Walsh, Kathleen A.; Yang, Hong (November 4, 2014). "Hanoi Tower-like Multilayered Ultrathin Palladium Nanosheets". Nano Letters. 14 (12): 7188–94. Bibcode:2014NanoL..14.7188Y. doi:10.1021/nl503879a. PMID 25369350.
Shallice, T. (1982-06-25). "Specific impairments of planning". Philosophical Transactions of the Royal Society of London. B, Biological Sciences. 298 (1089): 199–209. Bibcode:1982RSPTB.298..199S. doi:10.1098/rstb.1982.0082. ISSN 0080-4622. PMID 6125971.
Zhang, J (1994). "Representations in distributed cognitive tasks" (PDF). Cognitive Science. 18: 87–122. doi:10.1016/0364-0213(94)90021-3.
Zhang, Jiajie; Walji, Muhammad F. (2011). "TURF: Toward a unified framework of EHR usability". Journal of Biomedical Informatics. 44 (6): 1056–67. doi:10.1016/j.jbi.2011.08.005. PMID 21867774.
Ruiz, Dirk; Newell, Allen (1989-06-01). Tower-Noticing Triggers Strategy-Change in the Tower of Hanoi: A Soar Model (Report). Fort Belvoir, VA: Defense Technical Information Center. doi:10.21236/ada218927.
Beers, S. R.; Rosenberg, D. R.; Dick, E. L.; Williams, T.; O'Hearn, K. M.; Birmaher, B.; Ryan, C. M. (1999). "Neuropsychological study of frontal lobe function in psychotropic-naive children with obsessive-compulsive disorder". The American Journal of Psychiatry. 156 (5): 777–9. doi:10.1176/ajp.156.5.777. PMID 10327915. S2CID 21359382.
Reid, C.R.; Sumpter, D.J.; Beekman, M. (January 2011). "Optimisation in a natural system: Argentine ants solve the Towers of Hanoi". J. Exp. Biol. 214 (Pt 1): 50–8. Bibcode:2011JExpB.214...50R. CiteSeerX 10.1.1.231.9201. doi:10.1242/jeb.048173. PMID 21147968. S2CID 18819977.
Bonanome, Marianna C.; Dean, Margaret H.; Dean, Judith Putnam (2018). "Self-Similar Groups". A Sampling of Remarkable Groups: Thompson's, Self-similar, Lamplighter, and Baumslag-Solitar. Compact Textbooks in Mathematics. Cham, Switzerland: Springer. p. 96. doi:10.1007/978-3-030-01978-5_3. ISBN 978-3-030-01976-1.
Birtwistle, Graham (January 1985). "The coroutines of Hanoi". ACM SIGPLAN Notices. 20 (1): 9–10. doi:10.1145/988284.988286. S2CID 7310661.

free.fr

wexler.free.fr

Zhang, J (1994). "Representations in distributed cognitive tasks" (PDF). Cognitive Science. 18: 87–122. doi:10.1016/0364-0213(94)90021-3.

fu-berlin.de

page.mi.fu-berlin.de

Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)

giantbomb.com

"Tower of Hanoi (video game concept)". Giantbomb.com. Retrieved 2010-12-05.

harvard.edu

ui.adsabs.harvard.edu

Yin, Xi; Liu, Xinhong; Pan, Yung-Tin; Walsh, Kathleen A.; Yang, Hong (November 4, 2014). "Hanoi Tower-like Multilayered Ultrathin Palladium Nanosheets". Nano Letters. 14 (12): 7188–94. Bibcode:2014NanoL..14.7188Y. doi:10.1021/nl503879a. PMID 25369350.
Shallice, T. (1982-06-25). "Specific impairments of planning". Philosophical Transactions of the Royal Society of London. B, Biological Sciences. 298 (1089): 199–209. Bibcode:1982RSPTB.298..199S. doi:10.1098/rstb.1982.0082. ISSN 0080-4622. PMID 6125971.
Reid, C.R.; Sumpter, D.J.; Beekman, M. (January 2011). "Optimisation in a natural system: Argentine ants solve the Towers of Hanoi". J. Exp. Biol. 214 (Pt 1): 50–8. Bibcode:2011JExpB.214...50R. CiteSeerX 10.1.1.231.9201. doi:10.1242/jeb.048173. PMID 21147968. S2CID 18819977.

jstor.org

Stewart, B. M.; Frame, J. S. (March 1941). "Solution to advanced problem 3819". American Mathematical Monthly. 48 (3): 216–9. doi:10.2307/2304268. JSTOR 2304268.

ludus-opuscula.org

rmm.ludus-opuscula.org

Prasad Vithal Chaugule (2015). "A Recursive Solution to Bicolor Towers of Hanoi Problem" (PDF). Recreational Mathematics Magazine (4): 37–48. ISSN 2182-1976.

nih.gov

pubmed.ncbi.nlm.nih.gov

Yin, Xi; Liu, Xinhong; Pan, Yung-Tin; Walsh, Kathleen A.; Yang, Hong (November 4, 2014). "Hanoi Tower-like Multilayered Ultrathin Palladium Nanosheets". Nano Letters. 14 (12): 7188–94. Bibcode:2014NanoL..14.7188Y. doi:10.1021/nl503879a. PMID 25369350.
Shallice, T. (1982-06-25). "Specific impairments of planning". Philosophical Transactions of the Royal Society of London. B, Biological Sciences. 298 (1089): 199–209. Bibcode:1982RSPTB.298..199S. doi:10.1098/rstb.1982.0082. ISSN 0080-4622. PMID 6125971.
Zhang, Jiajie; Walji, Muhammad F. (2011). "TURF: Toward a unified framework of EHR usability". Journal of Biomedical Informatics. 44 (6): 1056–67. doi:10.1016/j.jbi.2011.08.005. PMID 21867774.
Beers, S. R.; Rosenberg, D. R.; Dick, E. L.; Williams, T.; O'Hearn, K. M.; Birmaher, B.; Ryan, C. M. (1999). "Neuropsychological study of frontal lobe function in psychotropic-naive children with obsessive-compulsive disorder". The American Journal of Psychiatry. 156 (5): 777–9. doi:10.1176/ajp.156.5.777. PMID 10327915. S2CID 21359382.
Reid, C.R.; Sumpter, D.J.; Beekman, M. (January 2011). "Optimisation in a natural system: Argentine ants solve the Towers of Hanoi". J. Exp. Biol. 214 (Pt 1): 50–8. Bibcode:2011JExpB.214...50R. CiteSeerX 10.1.1.231.9201. doi:10.1242/jeb.048173. PMID 21147968. S2CID 18819977.

oeis.org

"A000225 - OEIS". oeis.org. Retrieved 2021-09-03.

pearsoned.com

occawlonline.pearsoned.com

Miller, Charles D. (2000). "Ch. 4: Binary Numbers and the Standard Gray Code". Mathematical Ideas (9 ed.). Addison Wesley Longman. ISBN 978-0-321-07607-6. Archived from the original on 2004-08-21.

psu.edu

citeseerx.ist.psu.edu

Reid, C.R.; Sumpter, D.J.; Beekman, M. (January 2011). "Optimisation in a natural system: Argentine ants solve the Towers of Hanoi". J. Exp. Biol. 214 (Pt 1): 50–8. Bibcode:2011JExpB.214...50R. CiteSeerX 10.1.1.231.9201. doi:10.1242/jeb.048173. PMID 21147968. S2CID 18819977.

psychiatryonline.org

ajp.psychiatryonline.org

Beers, S. R.; Rosenberg, D. R.; Dick, E. L.; Williams, T.; O'Hearn, K. M.; Birmaher, B.; Ryan, C. M. (1999). "Neuropsychological study of frontal lobe function in psychotropic-naive children with obsessive-compulsive disorder". The American Journal of Psychiatry. 156 (5): 777–9. doi:10.1176/ajp.156.5.777. PMID 10327915. S2CID 21359382.

royalsocietypublishing.org

Shallice, T. (1982-06-25). "Specific impairments of planning". Philosophical Transactions of the Royal Society of London. B, Biological Sciences. 298 (1089): 199–209. Bibcode:1982RSPTB.298..199S. doi:10.1098/rstb.1982.0082. ISSN 0080-4622. PMID 6125971.

segaarcade.com

"Tower of Hanoi / Andamiro". Sega Amusements. Archived from the original on 2012-03-01. Retrieved 2012-02-26.

semanticscholar.org

api.semanticscholar.org

Bousch, T. (2014). "La quatrieme tour de Hanoi" (PDF). Bull. Belg. Math. Soc. Simon Stevin. 21 (5): 895–912. doi:10.36045/bbms/1420071861. S2CID 14243013. Archived from the original (PDF) on 2017-09-21.
Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)
Romik, D. (2006). "Shortest paths in the Tower of Hanoi graph and finite automata". SIAM Journal on Discrete Mathematics. 20 (3): 610–622. arXiv:math/0310109. doi:10.1137/050628660. S2CID 8342396.
Beers, S. R.; Rosenberg, D. R.; Dick, E. L.; Williams, T.; O'Hearn, K. M.; Birmaher, B.; Ryan, C. M. (1999). "Neuropsychological study of frontal lobe function in psychotropic-naive children with obsessive-compulsive disorder". The American Journal of Psychiatry. 156 (5): 777–9. doi:10.1176/ajp.156.5.777. PMID 10327915. S2CID 21359382.
Reid, C.R.; Sumpter, D.J.; Beekman, M. (January 2011). "Optimisation in a natural system: Argentine ants solve the Towers of Hanoi". J. Exp. Biol. 214 (Pt 1): 50–8. Bibcode:2011JExpB.214...50R. CiteSeerX 10.1.1.231.9201. doi:10.1242/jeb.048173. PMID 21147968. S2CID 18819977.
Birtwistle, Graham (January 1985). "The coroutines of Hanoi". ACM SIGPLAN Notices. 20 (1): 9–10. doi:10.1145/988284.988286. S2CID 7310661.

pdfs.semanticscholar.org

Bousch, T. (2014). "La quatrieme tour de Hanoi" (PDF). Bull. Belg. Math. Soc. Simon Stevin. 21 (5): 895–912. doi:10.36045/bbms/1420071861. S2CID 14243013. Archived from the original (PDF) on 2017-09-21.

toronto.edu

math.toronto.edu

"Question Corner -- Generalizing the Towers of Hanoi Problem". math.toronto.edu. Retrieved 2023-07-28.

upenn.edu

seas.upenn.edu

"UPenn CIS 194 Introduction to Haskell Assignment 1" (PDF). Retrieved January 31, 2016.

web.archive.org

Miller, Charles D. (2000). "Ch. 4: Binary Numbers and the Standard Gray Code". Mathematical Ideas (9 ed.). Addison Wesley Longman. ISBN 978-0-321-07607-6. Archived from the original on 2004-08-21.
Bousch, T. (2014). "La quatrieme tour de Hanoi" (PDF). Bull. Belg. Math. Soc. Simon Stevin. 21 (5): 895–912. doi:10.36045/bbms/1420071861. S2CID 14243013. Archived from the original (PDF) on 2017-09-21.
Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)
"Tower of Hanoi / Andamiro". Sega Amusements. Archived from the original on 2012-03-01. Retrieved 2012-02-26.

wm.edu

cs.wm.edu

Stockmeyer, Paul K. "The Tower of Hanoi: A Bibliography" (PDF). Retrieved 2024-02-21.
Stockmeyer, Paul K. "Tower of Hanoi instructions in English, page 1". Retrieved 2024-02-21.
Stockmeyer, Paul (1994). "Variations on the Four-Post Tower of Hanoi Puzzle" (Postscript). Congressus Numerantium. 102: 3–12.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Tower of Hanoi". mathworld.wolfram.com. Retrieved 2023-10-20.

worldcat.org

search.worldcat.org

Cohn, Ernst M. (1963). "A device for demonstrating some elementary properties of integers". The Mathematics Teacher. 56 (2). National Council of Teachers of Mathematics: 84. doi:10.5951/MT.56.2.0084. ISSN 0025-5769. Retrieved 9 March 2021.
Herter, Felix; Rote, Günter (2018-11-14) [2018-08-09, 2017-12, 2017-08-09, 2016-04-22]. "Loopless Gray Code Enumeration and the Tower of Bucharest" (PDF). Theoretical Computer Science. 748. Berlin, Germany: 40–54. arXiv:1604.06707. doi:10.1016/j.tcs.2017.11.017. ISSN 0304-3975. S2CID 4014870. Archived (PDF) from the original on 2020-12-16. Retrieved 2020-12-16. [1] (15/18/19/24 pages)
Prasad Vithal Chaugule (2015). "A Recursive Solution to Bicolor Towers of Hanoi Problem" (PDF). Recreational Mathematics Magazine (4): 37–48. ISSN 2182-1976.
Shallice, T. (1982-06-25). "Specific impairments of planning". Philosophical Transactions of the Royal Society of London. B, Biological Sciences. 298 (1089): 199–209. Bibcode:1982RSPTB.298..199S. doi:10.1098/rstb.1982.0082. ISSN 0080-4622. PMID 6125971.