Cubo do Príncipe Ruperto

Em geometria, o cubo do Príncipe Ruperto (nomeado após Ruperto do Reno) é o maior cubo que pode passar em um buraco cortado através de um cubo unitário, i.e. através de um cubo cujos lados têm comprimento 1.^[1]^[2]^[3]

Referências

↑ Rickey, V. Frederick (2005), Dürer’s Magic Square, Cardano’s Rings, Prince Rupert’s Cube, and Other Neat Things (PDF), consultado em 8 de fevereiro de 2015, cópia arquivada (PDF) em |arquivourl= requer |arquivodata= (ajuda) 🔗 . 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.
↑ Jerrard, Richard P.; Wetzel, John E. (2004), «Prince Rupert's rectangles», The American Mathematical Monthly, 111 (1): 22–31, MR 2026310, doi:10.2307/4145012 .
↑ 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, ISBN 9780393020236, W. W. Norton & Company, pp. 172–173 .

[rickey-1] Rickey, V. Frederick (2005), Dürer’s Magic Square, Cardano’s Rings, Prince Rupert’s Cube, and Other Neat Things (PDF), consultado em 8 de fevereiro de 2015, cópia arquivada (PDF) em |arquivourl= requer |arquivodata= (ajuda) 🔗 . 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.

[jw04-2] Jerrard, Richard P.; Wetzel, John E. (2004), «Prince Rupert's rectangles», The American Mathematical Monthly, 111 (1): 22–31, MR 2026310, doi:10.2307/4145012 .

[gardner-3] 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, ISBN 9780393020236, W. W. Norton & Company, pp. 172–173 .

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