homotopy domination - significado y definición. Qué es homotopy domination
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Qué (quién) es homotopy domination - definición

UNIVERSAL BUNDLE DEFINED ON A CLASSIFYING SPACE
Homotopy quotient; Homotopy orbit space

World Empire         
  • the largest empire up until that time]], but it was still only a fraction of the land and people of the Earth.
  • The British Empire at its territorial peak in 1921
POLITICAL CONCEPT
Taking over the world; Universal world domination; World conquest; Take over the world; Global dominance; World empire; World Domination; World ruler; Global domination; WORLD DOMINATION; Global conquest; Conquer the World; World supremacy; World dictator; Domination of the world
World Empire is a turn-based strategy video game, published in 1991 by Viable Software Alternatives. Risk is similar to this game in that players compete to conquer the Earth country by country through military force.
Global Domination         
  • the largest empire up until that time]], but it was still only a fraction of the land and people of the Earth.
  • The British Empire at its territorial peak in 1921
POLITICAL CONCEPT
Taking over the world; Universal world domination; World conquest; Take over the world; Global dominance; World empire; World Domination; World ruler; Global domination; WORLD DOMINATION; Global conquest; Conquer the World; World supremacy; World dictator; Domination of the world
Global Domination is a 1993 strategy game modeled closely on the board game Risk. Impressions Games expanded on the game dividing the world into more territories, adding unit types which could be controlled in a mini-game, adding the concept of unit obsolescence, valuing regions higher or lower than others (for income), and adding the ability to fund intelligence operations.
Nation of Domination         
PROFESSIONAL WRESTLING STABLE
Nation of domination; The Nation of Domination
Rocky Maivia/The Rock (leader, co-leader, early 1998)Owen Hart (co-leader, 1998)CrushClarence Mason (Manager) Members:J. C.

Wikipedia

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 MBG.