Regular icosahedron (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Regular icosahedron" in English language version.

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Berman 1971. Berman, Martin (1971). "Regular-faced convex polyhedra". Journal of the Franklin Institute. 291 (5): 329–352. doi:10.1016/0016-0032(71)90071-8. MR 0290245.
Chudnovsky & Seymour 2005. Chudnovsky, Maria; Seymour, Paul (2005). "The structure of claw-free graphs" (PDF). In Bridget S. Webb (ed.). Surveys in combinatorics 2005. London Mathematical Society Lecture Note Series (327). Cambridge University Press. pp. 153–171. ISBN 978-0-511-73488-5. MR 2187738.
Gallian 1998. Gallian, Joseph A. (1998). "A dynamic survey of graph labeling". Electronic Journal of Combinatorics. 5: Dynamic Survey 6, 43 pp. (389 pp. in 18th ed.) (electronic). MR 1668059.
Gallian 1998. Gallian, Joseph A. (1998). "A dynamic survey of graph labeling". Electronic Journal of Combinatorics. 5: Dynamic Survey 6, 43 pp. (389 pp. in 18th ed.) (electronic). MR 1668059.
Verheyen 1989. Verheyen, H. F. (1989). "The complete set of Jitterbug transformers and the analysis of their motion". Computers and Mathematics with Applications. 17 (1–3): 203–250. doi:10.1016/0898-1221(89)90160-0. MR 0994201.
Whyte 1952. Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

archive.org

Cromwell 1997, p. 70. Cromwell, Peter R. (1997). Polyhedra. Cambridge University Press. ISBN 978-0-521-55432-9.
Cromwell 1997, p. 4. Cromwell, Peter R. (1997). Polyhedra. Cambridge University Press. ISBN 978-0-521-55432-9.
Cromwell 1997, p. 7. Cromwell, Peter R. (1997). Polyhedra. Cambridge University Press. ISBN 978-0-521-55432-9.
Heath 1908, p. 262, 478, 480. Heath, Thomas L. (1908). The Thirteen Books of Euclid's Elements (3rd ed.). Cambridge University Press.
Cromwell 1997, p. 55. Cromwell, Peter R. (1997). Polyhedra. Cambridge University Press. ISBN 978-0-521-55432-9.

books.google.com

Kappraff 1991, p. 475. Kappraff, Jay (1991). Connections: The Geometric Bridge Between Art and Science (2nd ed.). World Scientific. ISBN 978-981-281-139-4.
Steeb, Hardy & Tanski 2012, p. 211. Steeb, Willi-hans; Hardy, Yorick; Tanski, Igor (2012). Problems And Solutions For Groups, Lie Groups, Lie Algebras With Applications. World Scientific Publishing Company. ISBN 978-981-310-411-2.
Steeb, Hardy & Tanski 2012, p. 211. Steeb, Willi-hans; Hardy, Yorick; Tanski, Igor (2012). Problems And Solutions For Groups, Lie Groups, Lie Algebras With Applications. World Scientific Publishing Company. ISBN 978-981-310-411-2.
Dennis et al. 2018, p. 169. Dennis, L.; McNair, J. Brender; Woolf, N. J.; Kauffman, L. H. (2018). "The Context – Form Informing Function". In McNair, Jytte Brender; Dennis, Lynnclaire; Kauffman, Louis H. (eds.). Mereon Matrix, The: Everything Connected Through (K)nothing. World Scientific. ISBN 978-981-323-357-7.
Dennis et al. 2018, p. 169. Dennis, L.; McNair, J. Brender; Woolf, N. J.; Kauffman, L. H. (2018). "The Context – Form Informing Function". In McNair, Jytte Brender; Dennis, Lynnclaire; Kauffman, Louis H. (eds.). Mereon Matrix, The: Everything Connected Through (K)nothing. World Scientific. ISBN 978-981-323-357-7.
Dennis et al. 2018, p. 169. Dennis, L.; McNair, J. Brender; Woolf, N. J.; Kauffman, L. H. (2018). "The Context – Form Informing Function". In McNair, Jytte Brender; Dennis, Lynnclaire; Kauffman, Louis H. (eds.). Mereon Matrix, The: Everything Connected Through (K)nothing. World Scientific. ISBN 978-981-323-357-7.
Herz-Fischler 2013, p. 138–140. Herz-Fischler, Roger (2013). A Mathematical History of the Golden Number. Courier Dover Publications. ISBN 978-0-486-15232-5.
Simmons 2007, p. 50. Simmons, George F. (2007). Calculus Gems: Brief Lives and Memorable Mathematics. Mathematical Association of America. ISBN 978-0-88385-561-4.
Sutton 2002, p. 55. Sutton, Daud (2002). Platonic & Archimedean Solids. Wooden Books. Bloomsbury Publishing USA. ISBN 978-0-8027-1386-5.
Sutton 2002, p. 55. Sutton, Daud (2002). Platonic & Archimedean Solids. Wooden Books. Bloomsbury Publishing USA. ISBN 978-0-8027-1386-5.
Sutton 2002, p. 55. Sutton, Daud (2002). Platonic & Archimedean Solids. Wooden Books. Bloomsbury Publishing USA. ISBN 978-0-8027-1386-5.
Seidel 1991, p. 364. Seidel, J. J. (1991). Corneil, D. G.; Mathon, R. (eds.). Geometry and Combinatorics. Academic Press. ISBN 978-1-4832-6800-2.
Seidel 1991, p. 364. Seidel, J. J. (1991). Corneil, D. G.; Mathon, R. (eds.). Geometry and Combinatorics. Academic Press. ISBN 978-1-4832-6800-2.
Gray 2018, p. 371. Gray, Hermann (2018). A History of Abstract Algebra: From Algebraic Equations to Modern Algebra. Springer. doi:10.1007/978-3-319-94772-3 (inactive 14 March 2025). ISBN 978-3-319-94772-3.{{cite book}}: CS1 maint: DOI inactive as of March 2025 (link)
Rotman 1998, p. 74–75. Rotman, Joseph (1998). Galois Theory. Universitext (2nd ed.). Springer. doi:10.1007/978-1-4612-0617-0. ISBN 978-1-4612-0617-0.
Rotman 1998, p. 74–75. Rotman, Joseph (1998). Galois Theory. Universitext (2nd ed.). Springer. doi:10.1007/978-1-4612-0617-0. ISBN 978-1-4612-0617-0.
Senechal 1989, p. 12. Senechal, Marjorie (1989). "A Brief Introduction to Tilings". In Jarić, Marko (ed.). Introduction to the Mathematics of Quasicrystals. Academic Press. p. 12.
Walter & Deloudi 2009, p. 50. Walter, Steurer; Deloudi, Sofia (2009). Crystallography of Quasicrystals: Concepts, Methods and Structures. Springer Series in Materials Science. Vol. 126. p. 50. doi:10.1007/978-3-642-01899-2. ISBN 978-3-642-01898-5.
Bickle 2020, p. 147. Bickle, Allan (2020). Fundamentals of Graph Theory. American Mathematical Society. ISBN 978-1-4704-5549-1.
Fallat & Hogben 2014, p. 29, Section 46. Fallat, Shaun M.; Hogben, Lesley (2014). "Minimum Rank, Maximum Nullity, and Zero Forcing Number of Graphs". In Hogben, Leslie (ed.). Handbook of Linear Algebra. CRC Press. ISBN 978-1-4665-0728-9.
Pugh 1976b, p. 11, 26. ——— (1976b). An Introduction to Tensegrity. University of California Press. ISBN 978-0-520-03055-8.
Tsuruta 2024, p. 112. Tsuruta, Naoya (2024). "Polyhedral Realization as Deltahedra Using Subgroup Isomorphism Test". In Takenouchi, Kazuki (ed.). ICGG 2024 - Proceedings of the 21st International Conference on Geometry and Graphics. Lecture Notes on Data Engineering and Communications Technologies. Vol. 1. Springer. doi:10.1007/978-3-031-71225-8. ISBN 978-3-031-71225-8.
Barnes 2012, p. 79. Barnes, John (2012). Gems of Geometry (2nd ed.). Springer. doi:10.1007/978-3-642-30964-9. ISBN 978-3-642-30964-9.
Stillwell 2005, p. 173. Stillwell, John (2005). "Transformations". In Axler, S.; Ribet, K. A. (eds.). The Four Pillars of Geometry. Undergraduate Texts in Mathematics. Springer. doi:10.1007/0-387-29052-4. ISBN 978-0-387-29052-2.
Stillwell 2005, p. 173. Stillwell, John (2005). "Transformations". In Axler, S.; Ribet, K. A. (eds.). The Four Pillars of Geometry. Undergraduate Texts in Mathematics. Springer. doi:10.1007/0-387-29052-4. ISBN 978-0-387-29052-2.
Flanagan & Gregory 2015, p. 85. Flanagan, Kieran; Gregory, Dan (2015). Selfish, Scared and Stupid: Stop Fighting Human Nature and Increase Your Performance, Engagement and Influence. John Wiley & Sons. ISBN 978-0-7303-1279-6.
Dronskowski, Kikkawa & Stein 2017, p. 435–436. Dronskowski, Richard; Kikkawa, Shinichi; Stein, Andreas (2017). Handbook of Solid State Chemistry, 6 Volume Set. John Sons & Wiley. ISBN 978-3-527-69103-6.
Livio 2003, p. 147. Livio, Mario (2003) [2002]. The Golden Ratio: The Story of Phi, the World's Most Astonishing Number (1st trade paperback ed.). New York City: Broadway Books. ISBN 978-0-7679-0816-0.

combinatorics.org

Gallian 1998. Gallian, Joseph A. (1998). "A dynamic survey of graph labeling". Electronic Journal of Combinatorics. 5: Dynamic Survey 6, 43 pp. (389 pp. in 18th ed.) (electronic). MR 1668059.
Gallian 1998. Gallian, Joseph A. (1998). "A dynamic survey of graph labeling". Electronic Journal of Combinatorics. 5: Dynamic Survey 6, 43 pp. (389 pp. in 18th ed.) (electronic). MR 1668059.

doi.org

Numerical values for the volumes of the inscribed Platonic solids may be found in Buker & Eggleton 1969. Buker, W. E.; Eggleton, R. B. (1969). "The Platonic Solids (Solution to problem E2053)". American Mathematical Monthly. 76 (2): 192. doi:10.2307/2317282. JSTOR 2317282.
Berman 1971. Berman, Martin (1971). "Regular-faced convex polyhedra". Journal of the Franklin Institute. 291 (5): 329–352. doi:10.1016/0016-0032(71)90071-8. MR 0290245.
Gray 2018, p. 371. Gray, Hermann (2018). A History of Abstract Algebra: From Algebraic Equations to Modern Algebra. Springer. doi:10.1007/978-3-319-94772-3 (inactive 14 March 2025). ISBN 978-3-319-94772-3.{{cite book}}: CS1 maint: DOI inactive as of March 2025 (link)
Rotman 1998, p. 74–75. Rotman, Joseph (1998). Galois Theory. Universitext (2nd ed.). Springer. doi:10.1007/978-1-4612-0617-0. ISBN 978-1-4612-0617-0.
Rotman 1998, p. 74–75. Rotman, Joseph (1998). Galois Theory. Universitext (2nd ed.). Springer. doi:10.1007/978-1-4612-0617-0. ISBN 978-1-4612-0617-0.
Walter & Deloudi 2009, p. 50. Walter, Steurer; Deloudi, Sofia (2009). Crystallography of Quasicrystals: Concepts, Methods and Structures. Springer Series in Materials Science. Vol. 126. p. 50. doi:10.1007/978-3-642-01899-2. ISBN 978-3-642-01898-5.
Hopkins 2004. Hopkins, Brian (2004). "Hamiltonian paths on Platonic graphs". International Journal of Mathematics and Mathematical Sciences. 2004 (30): 1613–1616. doi:10.1155/S0161171204307118.
Brigaglia, Palladino & Vaccaro 2018. Brigaglia, Aldo; Palladino, Nicla; Vaccaro, Maria Alessandra (2018). "Historical notes on star geometry in mathematics, art and nature". In Emmer, Michele; Abate, Marco (eds.). Imagine Math 6: Between Culture and Mathematics. Springer International Publishing. pp. 197–211. doi:10.1007/978-3-319-93949-0_17. ISBN 978-3-319-93948-3.
Brigaglia, Palladino & Vaccaro 2018. Brigaglia, Aldo; Palladino, Nicla; Vaccaro, Maria Alessandra (2018). "Historical notes on star geometry in mathematics, art and nature". In Emmer, Michele; Abate, Marco (eds.). Imagine Math 6: Between Culture and Mathematics. Springer International Publishing. pp. 197–211. doi:10.1007/978-3-319-93949-0_17. ISBN 978-3-319-93948-3.
Brigaglia, Palladino & Vaccaro 2018. Brigaglia, Aldo; Palladino, Nicla; Vaccaro, Maria Alessandra (2018). "Historical notes on star geometry in mathematics, art and nature". In Emmer, Michele; Abate, Marco (eds.). Imagine Math 6: Between Culture and Mathematics. Springer International Publishing. pp. 197–211. doi:10.1007/978-3-319-93949-0_17. ISBN 978-3-319-93948-3.
Verheyen 1989. Verheyen, H. F. (1989). "The complete set of Jitterbug transformers and the analysis of their motion". Computers and Mathematics with Applications. 17 (1–3): 203–250. doi:10.1016/0898-1221(89)90160-0. MR 0994201.
Tsuruta 2024, p. 112. Tsuruta, Naoya (2024). "Polyhedral Realization as Deltahedra Using Subgroup Isomorphism Test". In Takenouchi, Kazuki (ed.). ICGG 2024 - Proceedings of the 21st International Conference on Geometry and Graphics. Lecture Notes on Data Engineering and Communications Technologies. Vol. 1. Springer. doi:10.1007/978-3-031-71225-8. ISBN 978-3-031-71225-8.
Barnes 2012, p. 79. Barnes, John (2012). Gems of Geometry (2nd ed.). Springer. doi:10.1007/978-3-642-30964-9. ISBN 978-3-642-30964-9.
Stillwell 2005, p. 173. Stillwell, John (2005). "Transformations". In Axler, S.; Ribet, K. A. (eds.). The Four Pillars of Geometry. Undergraduate Texts in Mathematics. Springer. doi:10.1007/0-387-29052-4. ISBN 978-0-387-29052-2.
Stillwell 2005, p. 173. Stillwell, John (2005). "Transformations". In Axler, S.; Ribet, K. A. (eds.). The Four Pillars of Geometry. Undergraduate Texts in Mathematics. Springer. doi:10.1007/0-387-29052-4. ISBN 978-0-387-29052-2.
Gallardo et al. 2021. Gallardo, J.; Pérez-Illana, M.; Martín-González, N.; San Martín, C. (May 2021). "Adenovirus Structure: What Is New?". International Journal of Molecular Sciences. 22 (10): 5240. doi:10.3390/ijms22105240. PMC 8156859. PMID 34063479.
Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.
Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.
Spokoyny 2013. Spokoyny, A. M. (2013). "New Ligand Platforms Featuring Boron-Rich Clusters as Organomimetic Sbstituents". Pure and Applied Chemistry. 85 (5): 903–919. doi:10.1351/PAC-CON-13-01-13. PMC 3845684. PMID 24311823.
Whyte 1952. Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

gmdice.com

"Dungeons & Dragons Dice". gmdice.com. Retrieved August 20, 2019.

jstor.org

Numerical values for the volumes of the inscribed Platonic solids may be found in Buker & Eggleton 1969. Buker, W. E.; Eggleton, R. B. (1969). "The Platonic Solids (Solution to problem E2053)". American Mathematical Monthly. 76 (2): 192. doi:10.2307/2317282. JSTOR 2317282.
Whyte 1952. Whyte, L. L. (1952). "Unique arrangements of points on a sphere". The American Mathematical Monthly. 59 (9): 606–611. doi:10.1080/00029890.1952.11988207. JSTOR 2306764. MR 0050303.

nih.gov

ncbi.nlm.nih.gov

Gallardo et al. 2021. Gallardo, J.; Pérez-Illana, M.; Martín-González, N.; San Martín, C. (May 2021). "Adenovirus Structure: What Is New?". International Journal of Molecular Sciences. 22 (10): 5240. doi:10.3390/ijms22105240. PMC 8156859. PMID 34063479.
Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.
Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.
Spokoyny 2013. Spokoyny, A. M. (2013). "New Ligand Platforms Featuring Boron-Rich Clusters as Organomimetic Sbstituents". Pure and Applied Chemistry. 85 (5): 903–919. doi:10.1351/PAC-CON-13-01-13. PMC 3845684. PMID 24311823.

pubmed.ncbi.nlm.nih.gov

Gallardo et al. 2021. Gallardo, J.; Pérez-Illana, M.; Martín-González, N.; San Martín, C. (May 2021). "Adenovirus Structure: What Is New?". International Journal of Molecular Sciences. 22 (10): 5240. doi:10.3390/ijms22105240. PMC 8156859. PMID 34063479.
Spokoyny 2013. Spokoyny, A. M. (2013). "New Ligand Platforms Featuring Boron-Rich Clusters as Organomimetic Sbstituents". Pure and Applied Chemistry. 85 (5): 903–919. doi:10.1351/PAC-CON-13-01-13. PMC 3845684. PMID 24311823.

princeton.edu

math.princeton.edu

Chudnovsky & Seymour 2005. Chudnovsky, Maria; Seymour, Paul (2005). "The structure of claw-free graphs" (PDF). In Bridget S. Webb (ed.). Surveys in combinatorics 2005. London Mathematical Society Lecture Note Series (327). Cambridge University Press. pp. 153–171. ISBN 978-0-511-73488-5. MR 2187738.

semanticscholar.org

api.semanticscholar.org

Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.
Strauss & Strauss 2008, p. 35–62. Strauss, James H.; Strauss, Ellen G. (2008). "The Structure of Viruses". Viruses and Human Disease. Elsevier. pp. 35–62. doi:10.1016/b978-0-12-373741-0.50005-2. ISBN 978-0-12-373741-0. PMC 7173534. S2CID 80803624.

web.archive.org

Incorrect descriptions of Jessen's icosahedron as having the same vertex positions as a regular icosahedron include: Wells 1991, p. 161,Jessen's Orthogonal Icosahedron on MathWorld (old version, subsequently fixed). Wells, David (1991). The Penguin Dictionary of Curious and Interesting Geometry. London: Penguin. p. 161.
Incorrect descriptions of Jessen's icosahedron as having the same vertex positions as a regular icosahedron include: Wells 1991, p. 161,Jessen's Orthogonal Icosahedron on MathWorld (old version, subsequently fixed). Wells, David (1991). The Penguin Dictionary of Curious and Interesting Geometry. London: Penguin. p. 161.