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Quasifield

In mathematics, a quasifield is an algebraic structure ( Q , + , ⋅ ) {\displaystyle (Q,+,\cdot )} where + {\displaystyle +} and ⋅ {\displaystyle \cdot } are binary operations on Q , {\displaystyle Q,} much like a division ring, but with some weaker conditions. All division rings, and thus all fields, are quasifields.

History, Definition & Projective planes

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Overview

Definition

Kernel

Examples

Projective planes

History

Advanced semantic analysis

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Map overview Semantic statistics

Quasifield

Nodes31
Edges30
Triples21
Avg. degree1.94
Density0.064516
Components1

How this topic connects Entity context

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Quasifield

Top relations

related to history · 9
Quasifield → Hall, Joseph Wedderburn, Oswald Veblen, Quasifields, Surveys, Veblen, Veblen-Wedderburn, Wedderburn, Weibel
related to Projective planes · 6
Quasifield → Associated, Given, Hall, It, One, The
is a · 2
Quasifield → algebraic structure, prime power
related to External links · 2
Quasifield → Hauke Klein, Quasifields
related to Examples · 1
Quasifield → All
related to Kernel · 1
Quasifield → The

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Important terminology

quasifields displaystyle division ring rings projective one plane cdot planes fields right called order hall 1959 weibel 2007 ternary binary

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Quasifieldis aalgebraic structure0.90text
Quasifieldis aprime power0.90text
Quasifieldrelated to ExamplesAll0.60section
Quasifieldrelated to External linksQuasifields0.60section
Quasifieldrelated to External linksHauke Klein0.60section
Quasifieldrelated to historyQuasifields0.60section
Quasifieldrelated to historyVeblen0.60section
Quasifieldrelated to historyWedderburn0.60section
Quasifieldrelated to historyVeblen-Wedderburn0.60section
Quasifieldrelated to historyOswald Veblen0.60section
Quasifieldrelated to historyJoseph Wedderburn0.60section
Quasifieldrelated to historySurveys0.60section

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    Min side: 3
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