Prismă triunghiulară triaugmentată (Romanian Wikipedia)

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en Sloane, N. J. A.; Hardin, R. H.; Duff, T. D. S.; Conway, J. H. (1995), „Minimal-energy clusters of hard spheres”, Discrete & Computational Geometry, 14 (3): 237–259, doi:10.1007/BF02570704, MR 1344734
en Johnson, Norman W. (1966), „Convex polyhedra with regular faces”, Canadian Journal of Mathematics, 18: 169–200, doi:10.4153/cjm-1966-021-8, MR 0185507, Zbl 0132.14603
en Trigg, Charles W. (1978), „An infinite class of deltahedra”, Mathematics Magazine, 51 (1): 55–57, doi:10.1080/0025570X.1978.11976675, JSTOR 2689647, MR 1572246
en Cundy, H. Martyn (decembrie 1952), „Deltahedra”, The Mathematical Gazette, 36 (318): 263–266, doi:10.2307/3608204, JSTOR 3608204, MR 0051525
en Berman, Martin (1971), „Regular-faced convex polyhedra”, Journal of the Franklin Institute, 291: 329–352, doi:10.1016/0016-0032(71)90071-8, MR 0290245 ; see Table IV, line 71, p. 338
en Fomin, Sergey; Reading, Nathan (2007), „Root systems and generalized associahedra”, În Miller, Ezra; Reiner, Victor; Sturmfels, Bernd, Geometric combinatorics, IAS/Park City Mathematics Series, 13, Providence, Rhode Island: American Mathematical Society, pp. 63–131, arXiv:math/0505518 , doi:10.1090/pcms/013/03, MR 2383126 ; see Definition 3.3, Figure 3.6, and related discussion
en Goldberg, Michael (1982), „On the space-filling enneahedra”, Geometriae Dedicata, 12 (3): 297–306, doi:10.1007/BF00147314, MR 0661535 ; see polyhedron 9-IV, p. 301

en Fomin, Sergey; Reading, Nathan (2007), „Root systems and generalized associahedra”, În Miller, Ezra; Reiner, Victor; Sturmfels, Bernd, Geometric combinatorics, IAS/Park City Mathematics Series, 13, Providence, Rhode Island: American Mathematical Society, pp. 63–131, arXiv:math/0505518 , doi:10.1090/pcms/013/03, MR 2383126 ; see Definition 3.3, Figure 3.6, and related discussion

en Amir, Yifat; Séquin, Carlo H. (2018), „Modular toroids constructed from nonahedra”, În Torrence, Eve; Torrence, Bruce; Séquin, Carlo; Fenyvesi, Kristóf, Proceedings of Bridges 2018: Mathematics, Art, Music, Architecture, Education, Culture, Phoenix, Arizona: Tessellations Publishing, pp. 131–138, ISBN 978-1-938664-27-4

en Sloane, N. J. A.; Hardin, R. H.; Duff, T. D. S.; Conway, J. H. (1995), „Minimal-energy clusters of hard spheres”, Discrete & Computational Geometry, 14 (3): 237–259, doi:10.1007/BF02570704, MR 1344734
en Johnson, Norman W. (1966), „Convex polyhedra with regular faces”, Canadian Journal of Mathematics, 18: 169–200, doi:10.4153/cjm-1966-021-8, MR 0185507, Zbl 0132.14603
en Trigg, Charles W. (1978), „An infinite class of deltahedra”, Mathematics Magazine, 51 (1): 55–57, doi:10.1080/0025570X.1978.11976675, JSTOR 2689647, MR 1572246
en Cundy, H. Martyn (decembrie 1952), „Deltahedra”, The Mathematical Gazette, 36 (318): 263–266, doi:10.2307/3608204, JSTOR 3608204, MR 0051525
en Berman, Martin (1971), „Regular-faced convex polyhedra”, Journal of the Franklin Institute, 291: 329–352, doi:10.1016/0016-0032(71)90071-8, MR 0290245 ; see Table IV, line 71, p. 338
en Fomin, Sergey; Reading, Nathan (2007), „Root systems and generalized associahedra”, În Miller, Ezra; Reiner, Victor; Sturmfels, Bernd, Geometric combinatorics, IAS/Park City Mathematics Series, 13, Providence, Rhode Island: American Mathematical Society, pp. 63–131, arXiv:math/0505518 , doi:10.1090/pcms/013/03, MR 2383126 ; see Definition 3.3, Figure 3.6, and related discussion
en Goldberg, Michael (1982), „On the space-filling enneahedra”, Geometriae Dedicata, 12 (3): 297–306, doi:10.1007/BF00147314, MR 0661535 ; see polyhedron 9-IV, p. 301

en Francis, Darryl (august 2013), „Johnson solids & their acronyms”, Word Ways, 46 (3): 177

en Trigg, Charles W. (1978), „An infinite class of deltahedra”, Mathematics Magazine, 51 (1): 55–57, doi:10.1080/0025570X.1978.11976675, JSTOR 2689647, MR 1572246
en Cundy, H. Martyn (decembrie 1952), „Deltahedra”, The Mathematical Gazette, 36 (318): 263–266, doi:10.2307/3608204, JSTOR 3608204, MR 0051525

en Johnson, Norman W. (1966), „Convex polyhedra with regular faces”, Canadian Journal of Mathematics, 18: 169–200, doi:10.4153/cjm-1966-021-8, MR 0185507, Zbl 0132.14603