Category:Redirects from H2 symmetries
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The pages in this category are redirects from H2 symmetries to article sections of hyperbolic tilings on their symmetries. To add a redirect to this category, place {{Rcat shell|{{R from H2 symmetry}}{{R to section}}}} on the second new line (skip a line) after #REDIRECT [[Target page name]] . For more information follow the links. Never substitute redirect template(s), nor place them on soft redirects.See also the complete list of redirect templates and the redirect style guide. |
This is a maintenance category, used for maintenance of the Wikipedia project. It is not part of the encyclopedia and contains non-article pages, or groups articles by status rather than subject. Do not include this category in content categories.
This is a tracking category. It builds and maintains a list of pages primarily for the sake of the list itself. They are not part of the encyclopedia's categorization scheme.
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This category is used to collect and organize redirects to various hyperbolic plane symmetry information located in special sections in the hyperbolic tiling articles.
Hyperbolic plane reflective/rotational symmetry groups, including Triangle group#The hyperbolic case (and higher polygon groups), named by orbifold notation as a sequence of mirror order indices around the fundamental domain, listing highest index first, and with i for ideal ∞ mirror orders.
Pages in category "Redirects from H2 symmetries"
The following 59 pages are in this category, out of 59 total. This list may not reflect recent changes.
0–9
- 2^5 symmetry
- 2^6 symmetry
- 2^7 symmetry
- 2222222 symmetry
- 2^8 symmetry
- 2^i symmetry
- 3^4 symmetry
- 3^5 symmetry
- 3^6 symmetry
- 3^8 symmetry
- 4^4 symmetry
- 4^6 symmetry
- 4^8 symmetry
- 433 symmetry
- 443 symmetry
- 444 symmetry
- 542 symmetry
- 552 symmetry
- 553 symmetry
- 642 symmetry
- 644 symmetry
- 652 symmetry
- 662 symmetry
- 663 symmetry
- 664 symmetry
- 732 symmetry
- 742 symmetry
- 772 symmetry
- 832 symmetry
- 842 symmetry
- 862 symmetry
- 882 symmetry
- 883 symmetry
- 884 symmetry
- 3222 symmetry
- 3232 symmetry
- 3333 symmetry
- 4222 symmetry
- 4232 symmetry
- 4242 symmetry
- 4343 symmetry
- 4444 symmetry
- 22222 symmetry
- 33333 symmetry
- 222222 symmetry
- 333333 symmetry
- 444444 symmetry
- 22222222 symmetry
- 33333333 symmetry
- 44444444 symmetry