Difference between revisions of "Template:Group theory navbox"
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(Created page with "{{Navbox |name=Group theory navbox |state={{#if:{{{1|}}}|{{{1|}}}|<noinclude>plain</noinclude>}} |style= border: 1px solid #aaa;width: 100%;margin: auto;clear: both;font-size...") |
m (Added many things, important groups, iso theorems, group action., Looking much better.) |
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|above=Overview of the basic and important objects of [[Group Theory (subject)|group theory]] - a branch of [[Abstract Algebra (subject)|abstract algebra]] | |above=Overview of the basic and important objects of [[Group Theory (subject)|group theory]] - a branch of [[Abstract Algebra (subject)|abstract algebra]] | ||
|group1=Primitives | |group1=Primitives | ||
| − | |list1=[[semigroup]] {{M|\supset}} [[monoid]] {{M|\supset}} [[group]] {{M|\supset}} [[Abelian group]] ({{AKA}}: [[ | + | |list1=[[semigroup]] {{M|\supset}} [[monoid]] {{M|\supset}} [[group]] {{M|\supset}} [[Abelian group]] ({{AKA}}: commutative group), [[group action]] |
|group2=[[Morphisms]] | |group2=[[Morphisms]] | ||
|list2=[[Homomorphism (group)|Group homomorphism]], [[Isomorphism (group)|Group isomorphism]] | |list2=[[Homomorphism (group)|Group homomorphism]], [[Isomorphism (group)|Group isomorphism]] | ||
| Line 18: | Line 18: | ||
|list3=[[subgroup]], [[normal subgroup]], [[coset|cosets]] | |list3=[[subgroup]], [[normal subgroup]], [[coset|cosets]] | ||
|group4=Important theorems | |group4=Important theorems | ||
| − | |list4=( | + | |list4=[[First group isomorphism theorem|First isomorphism theorem]], [[second group isomorphism theorem|second isomorphism theorem]], [[third group isomorphism theorem|third isomorphism theorem]] ([[overview of the group isomorphism theorems]]) |
| + | |group5=Important groups | ||
| + | |list5=[[Symmetric group]], [[Alternating group]], [[Dihedral group]], [[Quaternion group]], [[Klein-4 group]] | ||
}}<noinclude> | }}<noinclude> | ||
[[Category:Navboxes]] | [[Category:Navboxes]] | ||
Revision as of 23:35, 21 July 2016
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Todo (Navbox project): Get this filled in
