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The group $\langle 4,3,2 \rangle$ abstractly presented as:
...\langle 3,3,2 \rangle$ as a subgroup of index 2. It occurs as a subgroup of the [[unit quaternion]]s.
612 bytes (88 words) - 20:50, 23 November 2023
The exceptional group $G_4$ or $\langle 3,3,2 \rangle$, abstractly presented as:
...] $A_4$ as quotient by the centre and the [[quaternion group]] of order 8 as a quotient.
764 bytes (115 words) - 20:46, 23 November 2023
This page is critized as anachronistic and needs urgent update.
This entry could be mistaken as something from the
317 bytes (50 words) - 20:59, 25 April 2012
The group $\langle 5,3,2 \rangle$ abstractly presented as:
It is finite of order 120. It occurs as a subgroup of the [[unit quaternion]]s.
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...e specifically working on structural aspects of sparse structures, as well as
on limits of structures.
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...s classes of numbers; [[conjunction]], [[disjunction]] and [[implication]] of propositions.
...A \times A$ (as for example division by zero is not defined). Properties of binary operations which occur in many contexts include
1 KB (193 words) - 19:47, 13 November 2016
Here "decomposition" means a closed disjoint covering of a topological space, but the linked article "[[Decomposition]]" does not me
...t turns out to be the same thing as an upper semi-continuous decomposition as defined here. [[User:Richard Pinch|Richard Pinch]] ([[User talk:Richard Pi
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though it started in the 19th century, and is a very important area of
modern (pure as well as applied) mathematics.
363 bytes (64 words) - 11:12, 25 April 2012
...uling problems, the problem of minimizing the makespan is as hard to solve as the [[travelling salesman problem]].
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...d at the barycentre. Geometrically, the barycentre is at the [[centroid]] of the body.
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...ontain elliptic points as well. Thus, an elliptic paraboloid consists only of elliptic points, and is an affine minimal surface.
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...usion, according to Michele Autin, she herself transliterated her own name as "Sophie Kowalevski". [[User:Richard Pinch|Richard Pinch]] ([[User talk:Ri
412 bytes (61 words) - 17:00, 24 March 2018
...a''' is a branch of [[mathematics]]. The term is used in combinations such as [[homological algebra]], [[commutative algebra]], [[Linear-algebra(2)|linea
An [[algebraic system]], consisting of a set with a family of algebraic operations.
788 bytes (106 words) - 11:22, 9 April 2017
A term with a variety of meanings.
...l function]], such as $\exp(x+y) = \exp(x)\exp(y)$ or of a [[power]], such as $x^{yz} = (x^y)^z$.
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...hen a computable real number is considered in the framework of some system of constructive mathematics (see [[Constructive analysis|Constructive analysis
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...ously with its negation. In the language of propositional calculus the law of contradiction is expressed by
This formula is derivable in classical as well as in intuitionistic [[Constructive propositional calculus|constructive propos
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...nly if $P$ is balanced as an $R$-module, projective and finitely generated as an $\mathrm{End}_R P$-module.
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...al{A}$-set (Suslin's criterion); and 2) it can be represented as the union of non-intersecting components (Luzin's criterion).
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