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isometria

From Wiktionary, the free dictionary
See also: isometría

Finnish

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Etymology

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From Latin isometria, from Ancient Greek

Pronunciation

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  • IPA(key): /ˈisoˌmetriɑ/, [ˈis̠o̞ˌme̞t̪riɑ̝]
  • Rhymes: -etriɑ
  • Hyphenation(key): iso‧metria

Noun

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isometria

  1. isometry

Declension

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Inflection of isometria (Kotus type 12/kulkija, no gradation)
nominative isometria isometriat
genitive isometrian isometrioiden
isometrioitten
partitive isometriaa isometrioita
illative isometriaan isometrioihin
singular plural
nominative isometria isometriat
accusative nom. isometria isometriat
gen. isometrian
genitive isometrian isometrioiden
isometrioitten
isometriain rare
partitive isometriaa isometrioita
inessive isometriassa isometrioissa
elative isometriasta isometrioista
illative isometriaan isometrioihin
adessive isometrialla isometrioilla
ablative isometrialta isometrioilta
allative isometrialle isometrioille
essive isometriana isometrioina
translative isometriaksi isometrioiksi
abessive isometriatta isometrioitta
instructive isometrioin
comitative See the possessive forms below.
Possessive forms of isometria (Kotus type 12/kulkija, no gradation)

Italian

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Italian Wikipedia has an article on:
Wikipedia it

Etymology

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From Latin isometria, from Ancient Greek.

Noun

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isometria f (plural isometrie)

  1. isometry

Anagrams

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Latin

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Etymology

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From Ancient Greek ἰσομετρία (isometría), from ἰσο- (iso-) + -μετρία (-metría), from ἴσος (ísos, equal) and μέτρον (métron, measurement) + -ια (-ia, -y).

Noun

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īsometria f (genitive īsometriae); first declension

  1. (New Latin) isometry

Declension

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First-declension noun.

singular plural
nominative īsometria īsometriae
genitive īsometriae īsometriārum
dative īsometriae īsometriīs
accusative īsometriam īsometriās
ablative īsometriā īsometriīs
vocative īsometria īsometriae

Descendants

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Portuguese

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Etymology

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From Latin isometria, from Ancient Greek.

Pronunciation

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  • Hyphenation: i‧so‧me‧tri‧a

Noun

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isometria f (plural isometrias)

  1. (mathematics) isometry (function in which the distance between two images is equal to the distance between their pre-images)