See trapezohedron on Wiktionary
Download JSON data for trapezohedron meaning in All languages combined (7.1kB)
{
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}
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"2": "",
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"etymology_text": "From trapezium + -hedron, with trapezium used in the US sense of a convex irregular quadrilateral.",
"forms": [
{
"form": "trapezohedra",
"tags": [
"plural"
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},
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{
"ref": "1969, Carl W. Correns, translated by William D. Johns, Introduction to Mineralogy: Crystallography and Petrology, 2nd edition, page 40",
"text": "The general form is called the tetragonal trapezohedron. In this case also there are both left- (Fig. 97) and right-handed (Fig. 98) forms.",
"type": "quotation"
},
{
"ref": "2002, John Montroll, A Plethora of Polyhedra in Origami, page 105",
"text": "This trapezohedron, or antidiamond, is composed of ten quadrilaterals. In each quadrilateral, three of the angles are 108° and one is 36°.",
"type": "quotation"
}
],
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"Any of a class of polyhedra that have kite-shaped faces and are dual polyhedra of antiprisms."
],
"id": "en-trapezohedron-en-noun-FlYjKPFZ",
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"kite"
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[
"face",
"face"
],
[
"dual polyhedra",
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],
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],
"raw_glosses": [
"(geometry, crystallography) Any of a class of polyhedra that have kite-shaped faces and are dual polyhedra of antiprisms."
],
"synonyms": [
{
"_dis1": "56 44",
"sense": "polyhedron whose faces are kites",
"word": "antibipyramid"
},
{
"_dis1": "56 44",
"sense": "polyhedron whose faces are kites",
"word": "antidipyramid"
},
{
"_dis1": "56 44",
"sense": "polyhedron whose faces are kites",
"word": "deltohedron"
}
],
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"translations": [
{
"_dis1": "56 44",
"code": "eo",
"lang": "Esperanto",
"sense": "polyhedron whose faces are kites",
"word": "trapezoedro"
},
{
"_dis1": "56 44",
"code": "eo",
"lang": "Esperanto",
"sense": "polyhedron whose faces are kites",
"word": "trapezopluredro"
},
{
"_dis1": "56 44",
"code": "fi",
"lang": "Finnish",
"sense": "polyhedron whose faces are kites",
"word": "trapetsoedri"
},
{
"_dis1": "56 44",
"code": "it",
"lang": "Italian",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "trapezoedro"
},
{
"_dis1": "56 44",
"alt": "ねじれそうかくすい",
"code": "ja",
"lang": "Japanese",
"roman": "nejiresōkakusui",
"sense": "polyhedron whose faces are kites",
"word": "ねじれ双角錐"
},
{
"_dis1": "56 44",
"code": "pl",
"lang": "Polish",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "wielościan z trapezoidów"
},
{
"_dis1": "56 44",
"code": "ro",
"lang": "Romanian",
"sense": "polyhedron whose faces are kites",
"word": "trapezoedru"
},
{
"_dis1": "56 44",
"code": "ru",
"lang": "Russian",
"roman": "trapecoedr",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "трапецоэдр"
},
{
"_dis1": "70 30",
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "trapezopluredro"
},
{
"_dis1": "70 30",
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "trapezoedro"
},
{
"_dis1": "70 30",
"code": "eo",
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"sense": "any of several forms of crystal with trapezia as faces",
"word": "kajtopluredro"
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{
"_dis1": "70 30",
"code": "eo",
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"sense": "any of several forms of crystal with trapezia as faces",
"word": "kajtoedro"
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{
"_dis1": "70 30",
"code": "fr",
"lang": "French",
"sense": "any of several forms of crystal with trapezia as faces",
"tags": [
"masculine"
],
"word": "antidiamant"
}
]
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{
"_dis": "51 49",
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],
"examples": [
{
"ref": "1998, Cornelius S. Hurlbut Jr., W. Edwin Sharp, Dana's Minerals and How to Study Them (After Edward Salisbury Dana), page 23",
"text": "A trapezohedron has 24 equal faces, each a four-sided figure or trapezium. Unlike the forms already described, which are always the same, there are several different trapezohedrons, all having the same number of faces but differing in the angles between the faces.",
"type": "quotation"
}
],
"glosses": [
"A deltoidal icositetrahedron."
],
"id": "en-trapezohedron-en-noun-LS0hUG4t",
"links": [
[
"crystallography",
"crystallography"
],
[
"deltoidal icositetrahedron",
"deltoidal icositetrahedron"
]
],
"raw_glosses": [
"(crystallography) A deltoidal icositetrahedron."
],
"synonyms": [
{
"_dis1": "9 91",
"sense": "deltoidal icositetrahedron",
"word": "deltoidal icositetrahedron"
},
{
"_dis1": "9 91",
"sense": "deltoidal icositetrahedron",
"word": "strombic icositetrahedron"
},
{
"_dis1": "9 91",
"sense": "deltoidal icositetrahedron",
"word": "tetragonal icosikaitetrahedron"
},
{
"_dis1": "9 91",
"sense": "deltoidal icositetrahedron",
"word": "tetragonal trisoctahedron"
},
{
"_dis1": "9 91",
"sense": "deltoidal icositetrahedron",
"word": "trapezoidal icositetrahedron"
}
],
"topics": [
"chemistry",
"crystallography",
"natural-sciences",
"physical-sciences"
]
}
],
"wikipedia": [
"trapezohedron"
],
"word": "trapezohedron"
}
{
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"derived": [
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"word": "twelve-faced trapezohedron"
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"ref": "1969, Carl W. Correns, translated by William D. Johns, Introduction to Mineralogy: Crystallography and Petrology, 2nd edition, page 40",
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{
"ref": "2002, John Montroll, A Plethora of Polyhedra in Origami, page 105",
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"(geometry, crystallography) Any of a class of polyhedra that have kite-shaped faces and are dual polyhedra of antiprisms."
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"(crystallography) A deltoidal icositetrahedron."
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"sense": "polyhedron whose faces are kites",
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"sense": "polyhedron whose faces are kites",
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},
{
"sense": "polyhedron whose faces are kites",
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},
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"sense": "deltoidal icositetrahedron",
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"sense": "deltoidal icositetrahedron",
"word": "strombic icositetrahedron"
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{
"sense": "deltoidal icositetrahedron",
"word": "tetragonal icosikaitetrahedron"
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{
"sense": "deltoidal icositetrahedron",
"word": "tetragonal trisoctahedron"
},
{
"sense": "deltoidal icositetrahedron",
"word": "trapezoidal icositetrahedron"
}
],
"translations": [
{
"code": "eo",
"lang": "Esperanto",
"sense": "polyhedron whose faces are kites",
"word": "trapezoedro"
},
{
"code": "eo",
"lang": "Esperanto",
"sense": "polyhedron whose faces are kites",
"word": "trapezopluredro"
},
{
"code": "fi",
"lang": "Finnish",
"sense": "polyhedron whose faces are kites",
"word": "trapetsoedri"
},
{
"code": "it",
"lang": "Italian",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "trapezoedro"
},
{
"alt": "ねじれそうかくすい",
"code": "ja",
"lang": "Japanese",
"roman": "nejiresōkakusui",
"sense": "polyhedron whose faces are kites",
"word": "ねじれ双角錐"
},
{
"code": "pl",
"lang": "Polish",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "wielościan z trapezoidów"
},
{
"code": "ro",
"lang": "Romanian",
"sense": "polyhedron whose faces are kites",
"word": "trapezoedru"
},
{
"code": "ru",
"lang": "Russian",
"roman": "trapecoedr",
"sense": "polyhedron whose faces are kites",
"tags": [
"masculine"
],
"word": "трапецоэдр"
},
{
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "trapezopluredro"
},
{
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "trapezoedro"
},
{
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "kajtopluredro"
},
{
"code": "eo",
"lang": "Esperanto",
"sense": "any of several forms of crystal with trapezia as faces",
"word": "kajtoedro"
},
{
"code": "fr",
"lang": "French",
"sense": "any of several forms of crystal with trapezia as faces",
"tags": [
"masculine"
],
"word": "antidiamant"
}
],
"wikipedia": [
"trapezohedron"
],
"word": "trapezohedron"
}
This page is a part of the kaikki.org machine-readable All languages combined dictionary. This dictionary is based on structured data extracted on 2024-05-03 from the enwiktionary dump dated 2024-05-02 using wiktextract (f4fd8c9 and c9440ce). The data shown on this site has been post-processed and various details (e.g., extra categories) removed, some information disambiguated, and additional data merged from other sources. See the raw data download page for the unprocessed wiktextract data.
If you use this data in academic research, please cite Tatu Ylonen: Wiktextract: Wiktionary as Machine-Readable Structured Data, Proceedings of the 13th Conference on Language Resources and Evaluation (LREC), pp. 1317-1325, Marseille, 20-25 June 2022. Linking to the relevant page(s) under https://kaikki.org would also be greatly appreciated.