Euclidean no Dicionário de Espanhol-Inglês da Oxford

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This is true in a projective plane, though not true in Euclidean space of two dimensions where lines may be parallel.
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In general, the Euclidean algorithm is convenient in such applications, but not essential; for example, the theorems can often be proven by other arguments.
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It is so named because the Euclidean algorithm is a well-defined algorithm in these rings.
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Continuous transformations give rise to the objects of topology, similarity transformations to those of Euclidean geometry, and so on.
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The topologist's sine curve is a subspace of the Euclidean plane which is connected, but not locally connected. 4.
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The completeness assumption is automatically fulfilled for a surface which is embedded as a closed subset of Euclidean space.
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Finally, is not our Euclidean geometry in itself only a kind of convention of language?
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The proof that follows may be adapted for any Euclidean domain.
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In addition, there are properties of surfaces which depend on an embedding of the surface into Euclidean space.
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Using a different distance function other than (squared) Euclidean distance may stop the algorithm from converging.
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