Cilindros (sólidos)
- Ficha
- SKOS
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<skos:Concept rdf:about="http://vocab.getty.edu/aat/300163037">
<skos:prefLabel xml:lang="en">cylinders (solids)</skos:prefLabel>
<skos:prefLabel xml:lang="zh">圓柱體</skos:prefLabel>
<skos:prefLabel xml:lang="nl">cilinders (driedimensionale lichamen)</skos:prefLabel>
<skos:prefLabel xml:lang="es">cilindros (sólidos)</skos:prefLabel>
<skos:altLabel xml:lang="zh">yuán zhù tǐ</skos:altLabel>
<skos:altLabel xml:lang="zh">yuan zhu ti</skos:altLabel>
<skos:altLabel xml:lang="zh">yüan chu t'i</skos:altLabel>
<skos:altLabel xml:lang="en">cylinder (solid)</skos:altLabel>
<skos:altLabel xml:lang="es">cilindro (sólido)</skos:altLabel>
- <skos:broader rdf:resource="http://museovirtualfelixcanada.digibis.com//concepts/75042" />
<skos:note xml:lang="en">GGeometric solid figure having two ends comprising equal and parallel circles, and the intervening curved surface is such as would be traced out by a straight line moving parallel to itself with its ends in the circumferences of these circles. If the direction of this straight line is perpendicular to the planes of the circles, the figure is a right cylinder; if not, an oblique cylinder. In modern geometry, the term is used for the solid generated by a straight line moving always parallel to itself and describing any fixed curve, not necessarily a circle. Used in common language to refer to hollow forms as well as solid.</skos:note>
<skos:note xml:lang="es">Sólidos uniformes con los lados rectos y las secciones redondas formadas uniendo líneas rectas por los puntos correspondientes en dos regiones planas idénticamente congruentes situadas en planos paralelos.</skos:note>
<skos:note xml:lang="nl">Uniforme vaste lichamen met rechte zijden en cirkelvormige doorsneden, gevormd door het samenvoegen via rechte lijnen van corresponderende punten in twee congruente vlakgebieden die identiek geplaatst zijn in parallelle vlakken.</skos:note>
<skos:note xml:lang="zh">具筆直的邊與圓形剖面的均勻立體形,由直線與兩互相平行之全等平面上的對應點連接所形成。</skos:note>
<skos:notation>300163037</skos:notation>
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