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- этимология
Что (кто) такое geometric homotopy - определение
UNIVERSAL BUNDLE DEFINED ON A CLASSIFYING SPACE
Homotopy quotient; Homotopy orbit space
Geometric art
![ekphora]]'', the act of carrying a body to its grave. National Archaeological Museum, Athens](https://commons.wikimedia.org/wiki/Special:FilePath/0020MAN-Room2.jpg?width=200 "ekphora]]'', the act of carrying a body to its grave. National Archaeological Museum, Athens")
PHASE OF GREEK ART CHARACTERIZED BY GEOMETRIC MOTIFS IN VASE PAINTING, FL. CA. 900–700 BCE, CENTRED IN ATHENS AND SPREAD AMONG AEGEAN TRADING CITIES
The Geometric Period; Geometric Greek art; Geometric Style; Geometric style; Geometric Period; Geometrical period; Geometric pottery; Geometric Art; Geometric vase painting; Geometric period; Geometric periods; Middle Geometrical
Geometric art is a phase of Greek art, characterized largely by geometric motifs in vase painting, that flourished towards the end of the Greek Dark Ages, . Its center was in Athens, and from there the style spread among the trading cities of the Aegean.
geometric progression
SEQUENCE OF NUMBERS WHERE EACH TERM IS FOUND BY MULTIPLYING THE PREVIOUS ONE BY A FIXED, NON-ZERO NUMBER
Geometric Progression; Larn-1; Geometric sequences; Geometrical progression; Geometric sequence; Finite geometric series
(also geometric series)
¦ noun a sequence of numbers with a constant ratio between each number and the one before (e.g. 1, 3, 9, 27, 81).
Geometric progression
SEQUENCE OF NUMBERS WHERE EACH TERM IS FOUND BY MULTIPLYING THE PREVIOUS ONE BY A FIXED, NON-ZERO NUMBER
Geometric Progression; Larn-1; Geometric sequences; Geometrical progression; Geometric sequence; Finite geometric series
In mathematics, a geometric progression, also known as a geometric sequence, is a sequence of non-zero numbers where each term after the first is found by multiplying the previous one by a fixed, non-zero number called the common ratio. For example, the sequence 2, 6, 18, 54, ...
Википедия
Universal bundle
In mathematics, the universal bundle in the theory of fiber bundles with structure group a given topological group G, is a specific bundle over a classifying space BG, such that every bundle with the given structure group G over M is a pullback by means of a continuous map M → BG.
