Prince Rupert's cube (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Prince Rupert's cube" in English language version.

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10doi.org

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8books.google.com

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8ams.org

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6semanticscholar.org

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3arxiv.org

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1usma.edu

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1archive.org

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1momath.org

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1shapeways.com

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1heldermann.de

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ams.org

mathscinet.ams.org

Jerrard, Richard P.; Wetzel, John E. (2004), "Prince Rupert's rectangles", The American Mathematical Monthly, 111 (1): 22–31, doi:10.2307/4145012, JSTOR 4145012, MR 2026310
Ogilvy, C. Stanley (1956), Through the Mathescope, Oxford University Press, pp. 54–55. Reprinted as Ogilvy, C. Stanley (1994), Excursions in mathematics, New York: Dover Publications Inc., ISBN 0-486-28283-X, MR 1313725
Ehrenfeucht, Aniela (1964), The Cube Made Interesting, translated by Zawadowski, Wacław, New York: The Macmillan Co., p. 77, MR 0170242
Parker, Matt (2015), Things to Make and Do in the Fourth Dimension: A Mathematician's Journey Through Narcissistic Numbers, Optimal Dating Algorithms, at Least Two Kinds of Infinity, and More, New York: Farrar, Straus and Giroux, p. 98, ISBN 978-0-374-53563-6, MR 3753642
Scriba, Christoph J. (1968), "Das Problem des Prinzen Ruprecht von der Pfalz", Praxis der Mathematik (in German), 10 (9): 241–246, MR 0497615
Steininger, Jakob; Yurkevich, Sergey (2023), "An algorithmic approach to Rupert's problem", Mathematics of Computation, 92 (342): 1905–1929, arXiv:2112.13754, doi:10.1090/mcom/3831, MR 4570346
Bezdek, András; Guan, Zhenyue; Hujter, Mihály; Joós, Antal (2021), "Cubes and boxes have Rupert's passages in every nontrivial direction", The American Mathematical Monthly, 128 (6): 534–542, arXiv:2111.03817, doi:10.1080/00029890.2021.1901461, MR 4265479, S2CID 235234134
Guy, Richard K.; Nowakowski, Richard J. (1997), "Unsolved Problems: Monthly Unsolved Problems, 1969-1997", The American Mathematical Monthly, 104 (10): 967–973, doi:10.2307/2974481, JSTOR 2974481, MR 1543116

archive.org

Swinden, J. H. Van (1816), Grondbeginsels der Meetkunde (in Dutch) (2nd ed.), Amsterdam: P. den Hengst en zoon, pp. 512–513

arxiv.org

Steininger, Jakob; Yurkevich, Sergey (2023), "An algorithmic approach to Rupert's problem", Mathematics of Computation, 92 (342): 1905–1929, arXiv:2112.13754, doi:10.1090/mcom/3831, MR 4570346
Bezdek, András; Guan, Zhenyue; Hujter, Mihály; Joós, Antal (2021), "Cubes and boxes have Rupert's passages in every nontrivial direction", The American Mathematical Monthly, 128 (6): 534–542, arXiv:2111.03817, doi:10.1080/00029890.2021.1901461, MR 4265479, S2CID 235234134
Fredriksson, Albin (2024), "Optimizing for the Rupert property", The American Mathematical Monthly, 131 (3): 255–261, arXiv:2210.00601, doi:10.1080/00029890.2023.2285200

books.google.com

Gardner, Martin (2001), The Colossal Book of Mathematics: Classic Puzzles, Paradoxes, and Problems : Number Theory, Algebra, Geometry, Probability, Topology, Game Theory, Infinity, and Other Topics of Recreational Mathematics, W. W. Norton & Company, pp. 172–173, ISBN 9780393020236
Wells, David (1997), The Penguin Dictionary of Curious and Interesting Numbers (3rd ed.), Penguin, p. 16, ISBN 9780140261493
Ozanam, Jacques (1803), Montucla, Jean Étienne; Hutton, Charles (eds.), Recreations in Mathematics and Natural Philosophy: Containing Amusing Dissertations and Enquiries Concerning a Variety of Subjects the Most Remarkable and Proper to Excite Curiosity and Attention to the Whole Range of the Mathematical and Philosophical Sciences, G. Kearsley, pp. 315–316
Ogilvy, C. Stanley (1956), Through the Mathescope, Oxford University Press, pp. 54–55. Reprinted as Ogilvy, C. Stanley (1994), Excursions in mathematics, New York: Dover Publications Inc., ISBN 0-486-28283-X, MR 1313725
Darling, David (2004), The Universal Book of Mathematics: From Abracadabra to Zeno's Paradoxes, John Wiley & Sons, p. 255, ISBN 9780471667001
Pickover, Clifford A. (2009), The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics, Sterling Publishing Company, Inc., p. 214, ISBN 9781402757969
Parker, Matt (2015), Things to Make and Do in the Fourth Dimension: A Mathematician's Journey Through Narcissistic Numbers, Optimal Dating Algorithms, at Least Two Kinds of Infinity, and More, New York: Farrar, Straus and Giroux, p. 98, ISBN 978-0-374-53563-6, MR 3753642
Thompson, Silvanus P.; Gardner, Martin (1998), Calculus Made Easy (3rd ed.), Macmillan, p. 315, ISBN 9780312185480

doi.org

Jerrard, Richard P.; Wetzel, John E. (2004), "Prince Rupert's rectangles", The American Mathematical Monthly, 111 (1): 22–31, doi:10.2307/4145012, JSTOR 4145012, MR 2026310
Jerrard, Richard P.; Wetzel, John E.; Yuan, Liping (April 2017), "Platonic passages", Mathematics Magazine, 90 (2), Washington, DC: Mathematical Association of America: 87–98, doi:10.4169/math.mag.90.2.87, S2CID 218542147
Chai, Ying; Yuan, Liping; Zamfirescu, Tudor (June–July 2018), "Rupert Property of Archimedean Solids", The American Mathematical Monthly, 125 (6): 497–504, doi:10.1080/00029890.2018.1449505, S2CID 125508192
Lavau, Gérard (December 2019), "The Truncated Tetrahedron is Rupert", The American Mathematical Monthly, 126 (10): 929–932, doi:10.1080/00029890.2019.1656958, S2CID 213502432
Steininger, Jakob; Yurkevich, Sergey (2022), "Extended Abstract for: Solving Rupert's Problem Algorithmically" (PDF), ACM Commun. Comput. Algebra, 56 (2): 32–35, doi:10.1145/3572867.3572870, S2CID 253802715
Steininger, Jakob; Yurkevich, Sergey (2023), "An algorithmic approach to Rupert's problem", Mathematics of Computation, 92 (342): 1905–1929, arXiv:2112.13754, doi:10.1090/mcom/3831, MR 4570346
Bezdek, András; Guan, Zhenyue; Hujter, Mihály; Joós, Antal (2021), "Cubes and boxes have Rupert's passages in every nontrivial direction", The American Mathematical Monthly, 128 (6): 534–542, arXiv:2111.03817, doi:10.1080/00029890.2021.1901461, MR 4265479, S2CID 235234134
Fredriksson, Albin (2024), "Optimizing for the Rupert property", The American Mathematical Monthly, 131 (3): 255–261, arXiv:2210.00601, doi:10.1080/00029890.2023.2285200
Huber, Greg; Shultz, Kay Pechenick; Wetzel, John E. (June–July 2018), "The $n$ -cube is Rupert", The American Mathematical Monthly, 125 (6): 505–512, doi:10.1080/00029890.2018.1448197, S2CID 51841349
Guy, Richard K.; Nowakowski, Richard J. (1997), "Unsolved Problems: Monthly Unsolved Problems, 1969-1997", The American Mathematical Monthly, 104 (10): 967–973, doi:10.2307/2974481, JSTOR 2974481, MR 1543116

heldermann.de

Hoffmann, Balazs (2019), "Rupert properties of polyhedra and the generalized Nieuwland constant", Journal for Geometry and Graphics, 23 (1): 29–35

inria.fr

hal.inria.fr

Steininger, Jakob; Yurkevich, Sergey (2022), "Extended Abstract for: Solving Rupert's Problem Algorithmically" (PDF), ACM Commun. Comput. Algebra, 56 (2): 32–35, doi:10.1145/3572867.3572870, S2CID 253802715

jstor.org

Jerrard, Richard P.; Wetzel, John E. (2004), "Prince Rupert's rectangles", The American Mathematical Monthly, 111 (1): 22–31, doi:10.2307/4145012, JSTOR 4145012, MR 2026310
Guy, Richard K.; Nowakowski, Richard J. (1997), "Unsolved Problems: Monthly Unsolved Problems, 1969-1997", The American Mathematical Monthly, 104 (10): 967–973, doi:10.2307/2974481, JSTOR 2974481, MR 1543116

momath.org

Hart, George W. (January 30, 2012), Math Monday: Passing a Cube Through Another Cube, Museum of Mathematics; originally published in Make Online

semanticscholar.org

api.semanticscholar.org

Jerrard, Richard P.; Wetzel, John E.; Yuan, Liping (April 2017), "Platonic passages", Mathematics Magazine, 90 (2), Washington, DC: Mathematical Association of America: 87–98, doi:10.4169/math.mag.90.2.87, S2CID 218542147
Chai, Ying; Yuan, Liping; Zamfirescu, Tudor (June–July 2018), "Rupert Property of Archimedean Solids", The American Mathematical Monthly, 125 (6): 497–504, doi:10.1080/00029890.2018.1449505, S2CID 125508192
Lavau, Gérard (December 2019), "The Truncated Tetrahedron is Rupert", The American Mathematical Monthly, 126 (10): 929–932, doi:10.1080/00029890.2019.1656958, S2CID 213502432
Steininger, Jakob; Yurkevich, Sergey (2022), "Extended Abstract for: Solving Rupert's Problem Algorithmically" (PDF), ACM Commun. Comput. Algebra, 56 (2): 32–35, doi:10.1145/3572867.3572870, S2CID 253802715
Bezdek, András; Guan, Zhenyue; Hujter, Mihály; Joós, Antal (2021), "Cubes and boxes have Rupert's passages in every nontrivial direction", The American Mathematical Monthly, 128 (6): 534–542, arXiv:2111.03817, doi:10.1080/00029890.2021.1901461, MR 4265479, S2CID 235234134
Huber, Greg; Shultz, Kay Pechenick; Wetzel, John E. (June–July 2018), "The $n$ -cube is Rupert", The American Mathematical Monthly, 125 (6): 505–512, doi:10.1080/00029890.2018.1448197, S2CID 51841349

shapeways.com

3geek14, Prince Rupert's Cube, Shapeways, retrieved 2017-02-06{{citation}}: CS1 maint: numeric names: authors list (link)

usma.edu

math.usma.edu

Rickey, V. Frederick (2005), Dürer's Magic Square, Cardano's Rings, Prince Rupert's Cube, and Other Neat Things (PDF), archived from the original (PDF) on 2010-07-05; notes for “Recreational Mathematics: A Short Course in Honor of the 300th Birthday of Benjamin Franklin,” Mathematical Association of America, Albuquerque, NM, August 2–3, 2005

web.archive.org

Rickey, V. Frederick (2005), Dürer's Magic Square, Cardano's Rings, Prince Rupert's Cube, and Other Neat Things (PDF), archived from the original (PDF) on 2010-07-05; notes for “Recreational Mathematics: A Short Course in Honor of the 300th Birthday of Benjamin Franklin,” Mathematical Association of America, Albuquerque, NM, August 2–3, 2005

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W., "Cube Square Inscribing", MathWorld