"superellipsoid" meaning in English

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      "expansion": "Etymology tree\nEnglish superellipse\nLatin -oīdēslbor.\nEnglish -oid\nEnglish superellipsoid\n[Appendix:Glossary#learned_borrowing|Learned borrowing]] from\", \"terms\" : [ { \"id\" : \"-oid\", \"children\" : [ ], \"status\" : \"missing\", \"lang_name\" : \"Latin\", \"term\" : \"-oīdēs\", \"lang\" : \"la\" } ], \"keyword\" : \"lbor\" } ], \"lang_name\" : \"English\", \"term\" : \"-oid\", \"status\" : \"ok\", \"lang\" : \"en\" } ], \"keyword_label\" : \"From\", \"is_group\" : true, \"keyword\" : \"affix\" } ], \"lang_name\" : \"English\", \"term\" : \"superellipsoid\", \"status\" : \"ok\", \"lang\" : \"en\" }\" data-lang=\"en\" data-title=\"superellipsoid\">\nFrom superellipse + -oid.",
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  "etymology_text": "Etymology tree\nEnglish superellipse\nLatin -oīdēslbor.\nEnglish -oid\nEnglish superellipsoid\nFrom superellipse + -oid.",
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        "A closed surface, of which the sphere and ellipsoid are special cases, whose parametric equation is x = a.cos^(2/r)t, y = b.cos^(2/r)t, z = c.cos^(2/r)t."
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        "(algebra, geometry) A closed surface, of which the sphere and ellipsoid are special cases, whose parametric equation is x = a.cos^(2/r)t, y = b.cos^(2/r)t, z = c.cos^(2/r)t."
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        "(algebra, geometry) A closed surface, of which the sphere and ellipsoid are special cases, whose parametric equation is x = a.cos^(2/r)t, y = b.cos^(2/r)t, z = c.cos^(2/r)t."
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