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In [[combinatorial theory]], a '''generalized polygon''' is an incidence structure introduced by [[Jacques Tits]].  Generalized polygons encompass as special cases [[projective plane]]s (generalized triangles, ''n'' = 3) and [[generalized quadrangle]]s (''n'' = 4). Many generalized polygons arise from [[groups of Lie type]], but there are also exotic ones that cannot be obtained in this way. Generalized polygons satisfying a technical condition known as the ''[[Ruth Moufang|Moufang]] property'' have been completely classified by Tits and Weiss. Every generalized polygon is also a [[near polygon]].


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A generalized ''2''-gon (or a digon) is a [[partial linear space]] where each point is incident to each line. For ''n > 3'' a generalized ''n''-gon is an [[incidence structure]] (<math>P,L,I</math>), where <math>P</math> is the set of points, <math>L</math> is the set of lines and <math>I\subseteq P\times L</math> is the [[incidence relation]], such that:
* It is a partial linear space.
* It has no ordinary ''m''-gons as subgeometry for ''2 < m < n''.
* It has ordinary ''n''-gon as a subgeometry.
* For any <math> \{A_1, A_2\} \subseteq P \cup L </math> there exists a subgeometry  (<math> P', L', I' </math>) isomorphic to an ordinary ''n''-gon such that <math>\{A_1, A_2\} \subseteq P' \cup L' </math>.
 
 
An equivalent but sometimes simpler way to express these conditions is: consider the [[bipartite graph|bipartite]] ''incidence graph'' with the vertex set <math>P \cup L</math> and the edges connecting the incident pairs of points and lines.
* The [[girth (graph theory)|girth]] of the incidence graph is twice the [[diameter (graph theory)|diameter]] 'n' of the incidence graph.
 
 
A generalized polygon is of order ''(s,t)'' if:
* all vertices of the incidence graph corresponding to the elements of <math>L</math> have the same degree ''s'' + 1 for some natural number ''s''; in other words, every line contains exactly ''s'' + 1 points,
* all vertices of the incidence graph corresponding to the elements of <math>P</math> have the same degree ''t'' + 1 for some natural number ''t''; in other words, every point lies on exactly ''t'' + 1 lines.
 
We say a generalized polygon is thick if every point (line) is incident with at least three lines (points).  All thick generalized polygons have an order.
 
The dual of a generalized ''n''-gon (<math>P,L,I</math>), is the incidence structure with notion of points and lines reversed and the incidence relation taken to be the [[inverse relation]] of <math>I</math>. It can easily be shown that this is again a generalized ''n''-gon.
 
==Examples==
 
* A generalized digon  is a [[complete bipartite graph]] K<sub>s+1,t+1</sub>.
 
* For any natural ''n'' ≥ 3, consider the boundary of the ordinary [[polygon]] with ''n'' sides. Declare the vertices of the polygon to be the points and the sides to be the lines, with set inclusion as the incidence relation. This results in a generalized ''n''-gon with ''s'' = ''t'' = 1.
 
* For each [[group of Lie type]] ''G'' of rank 2 there is an associated generalized ''n''-gon ''X'' with ''n'' equal to 3, 4, 6 or 8 such that ''G'' acts transitively on the set of flags of ''X''.  In the finite case, for ''n=6'', one obtains the Split Cayley hexagon of order ''(q,q)'' for [[List_of_finite_simple_groups#G2.28q.29_Chevalley_groups|''G''<sub>2</sub>(''q'')]] and the twisted triality hexagon of order ''(q<sup>3</sup>,q)'' for [[List_of_finite_simple_groups#3D4.28q3.29_Steinberg_groups|<sup>3</sup>''D''<sub>4</sub>(''q''<sup>3</sup>)]], and for ''n=8'', one obtains the Ree-Tits octagon of order ''(q,q<sup>2</sup>)'' for [[List_of_finite_simple_groups#3D4.28q3.29_Steinberg_groups|<sup>2</sup>''F''<sub>4</sub>(q)]] with ''q=2<sup>2''n''+1</sup>''.  Up to duality, these are the only known thick finite generalized hexagons or octagons.
 
== Feit-Higman theorem ==
 
[[Walter Feit]] and [[Graham Higman]] proved that ''finite'' generalized ''n''-gons with
''s''&nbsp;≥&nbsp;2, ''t''&nbsp;≥&nbsp;2 can exist only for the following values of ''n'':
 
:2, 3, 4, 6 or 8.
 
Moreover,
 
* If ''n'' = 2, the structure is a complete bipartite graph.
* If ''n'' = 3, the structure is a finite [[projective plane]], and ''s'' = ''t''.
* If ''n'' = 4, the structure is a finite [[generalized quadrangle]], and ''t''<sup>1/2</sup> ≤ ''s'' ≤ ''t''<sup>2</sup>.
* If ''n'' = 6, then ''st'' is a [[Square number|square]], and ''t''<sup>1/3</sup> ≤ ''s'' ≤ ''t''<sup>3</sup>.
* If ''n'' = 8, then ''2st'' is a square, and ''t''<sup>1/2</sup> ≤ ''s'' ≤ ''t''<sup>2</sup>.
* If ''s'' or ''t'' is allowed to be 1 and the structure is not the ordinary ''n''-gon then besides the values of ''n'' already listed, only ''n'' = 12 may be possible.
 
If ''s'' and ''t'' are both infinite then generalized polygons exist for each ''n'' greater or equal to 2. It is unknown whether or not there exist generalized polygons with one of the parameters finite and the other infinite (these cases are called ''semi-finite'').
 
== See also ==
 
* [[Building (mathematics)]]
* [[(B, N) pair]]
* [[Ree group]]
* [[Moufang plane]]
* [[Near polygon]]
 
==References==
*{{citation
| last1 = Godsil | first1 = Chris | author1-link = Chris Godsil
| last2 = Royle | first2 = Gordon | author2-link = Gordon Royle
| doi = 10.1007/978-1-4613-0163-9
| isbn = 0-387-95220-9
| location = New York
| mr = 1829620
| publisher = Springer-Verlag
| series = Graduate Texts in Mathematics
| title = Algebraic Graph Theory
| volume = 207
| year = 2001}}.
*{{citation
| last1 = Feit | first1 = Walter | author1-link = Walter Feit
| last2 = Higman | first2 = Graham | author2-link = Graham Higman
| doi = 10.1016/0021-8693(64)90028-6
| journal = Journal of Algebra
| mr = 0170955
| pages = 114–131
| title = The nonexistence of certain generalized polygons
| volume = 1
| year = 1964}}.
*{{citation
| last = van Maldeghem | first = Hendrik
| doi = 10.1007/978-3-0348-0271-0
| isbn = 3-7643-5864-5
| location = Basel
| mr = 1725957
| publisher = Birkhäuser Verlag
| series = Monographs in Mathematics
| title = Generalized polygons
| volume = 93
| year = 1998}}.
*{{citation
| last = Stanton | first = Dennis
| doi = 10.1016/0097-3165(83)90036-5
| issue = 1
| journal = [[Journal of Combinatorial Theory]]
| mr = 685208
| pages = 15–27
| series = Series A
| title = Generalized ''n''-gons and Chebychev polynomials
| volume = 34
| year = 1983}}.
*{{citation
| last1 = Tits | first1 = Jacques | author1-link = Jacques Tits
| last2 = Weiss | first2 = Richard M.
| isbn = 3-540-43714-2
| location = Berlin
| mr = 1938841
| publisher = Springer-Verlag
| series = Springer Monographs in Mathematics
| title = Moufang polygons
| year = 2002}}.
 
[[Category:Group theory]]
[[Category:Incidence geometry]]

Revision as of 00:22, 2 January 2014

In combinatorial theory, a generalized polygon is an incidence structure introduced by Jacques Tits. Generalized polygons encompass as special cases projective planes (generalized triangles, n = 3) and generalized quadrangles (n = 4). Many generalized polygons arise from groups of Lie type, but there are also exotic ones that cannot be obtained in this way. Generalized polygons satisfying a technical condition known as the Moufang property have been completely classified by Tits and Weiss. Every generalized polygon is also a near polygon.

Definition

A generalized 2-gon (or a digon) is a partial linear space where each point is incident to each line. For n > 3 a generalized n-gon is an incidence structure (), where is the set of points, is the set of lines and is the incidence relation, such that:


An equivalent but sometimes simpler way to express these conditions is: consider the bipartite incidence graph with the vertex set and the edges connecting the incident pairs of points and lines.

  • The girth of the incidence graph is twice the diameter 'n' of the incidence graph.


A generalized polygon is of order (s,t) if:

  • all vertices of the incidence graph corresponding to the elements of have the same degree s + 1 for some natural number s; in other words, every line contains exactly s + 1 points,
  • all vertices of the incidence graph corresponding to the elements of have the same degree t + 1 for some natural number t; in other words, every point lies on exactly t + 1 lines.

We say a generalized polygon is thick if every point (line) is incident with at least three lines (points). All thick generalized polygons have an order.

The dual of a generalized n-gon (), is the incidence structure with notion of points and lines reversed and the incidence relation taken to be the inverse relation of . It can easily be shown that this is again a generalized n-gon.

Examples

  • For any natural n ≥ 3, consider the boundary of the ordinary polygon with n sides. Declare the vertices of the polygon to be the points and the sides to be the lines, with set inclusion as the incidence relation. This results in a generalized n-gon with s = t = 1.
  • For each group of Lie type G of rank 2 there is an associated generalized n-gon X with n equal to 3, 4, 6 or 8 such that G acts transitively on the set of flags of X. In the finite case, for n=6, one obtains the Split Cayley hexagon of order (q,q) for G2(q) and the twisted triality hexagon of order (q3,q) for 3D4(q3), and for n=8, one obtains the Ree-Tits octagon of order (q,q2) for 2F4(q) with q=22n+1. Up to duality, these are the only known thick finite generalized hexagons or octagons.

Feit-Higman theorem

Walter Feit and Graham Higman proved that finite generalized n-gons with s ≥ 2, t ≥ 2 can exist only for the following values of n:

2, 3, 4, 6 or 8.

Moreover,

  • If n = 2, the structure is a complete bipartite graph.
  • If n = 3, the structure is a finite projective plane, and s = t.
  • If n = 4, the structure is a finite generalized quadrangle, and t1/2st2.
  • If n = 6, then st is a square, and t1/3st3.
  • If n = 8, then 2st is a square, and t1/2st2.
  • If s or t is allowed to be 1 and the structure is not the ordinary n-gon then besides the values of n already listed, only n = 12 may be possible.

If s and t are both infinite then generalized polygons exist for each n greater or equal to 2. It is unknown whether or not there exist generalized polygons with one of the parameters finite and the other infinite (these cases are called semi-finite).

See also

References

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    Once you place down the one per cent choice price to carry down a non-public property, it's important to accept its situation as it is whenever you move in – faulty air-con, choked rest room and all. Get round this by asking your agent to incorporate a ultimate inspection clause within the possibility-to-buy letter. HDB flat patrons routinely take pleasure in this security net. "There's a ultimate inspection of the property two days before the completion of all HDB transactions. If the air-con is defective, you can request the seller to repair it," says Kelvin.

    15.6.1 As the agent is an intermediary, generally, as soon as the principal and third party are introduced right into a contractual relationship, the agent drops out of the image, subject to any problems with remuneration or indemnification that he could have against the principal, and extra exceptionally, against the third occasion. Generally, agents are entitled to be indemnified for all liabilities reasonably incurred within the execution of the brokers´ authority.

    To achieve the very best outcomes, you must be always updated on market situations, including past transaction information and reliable projections. You could review and examine comparable homes that are currently available in the market, especially these which have been sold or not bought up to now six months. You'll be able to see a pattern of such report by clicking here It's essential to defend yourself in opposition to unscrupulous patrons. They are often very skilled in using highly unethical and manipulative techniques to try and lure you into a lure. That you must also protect your self, your loved ones, and personal belongings as you'll be serving many strangers in your home. Sign a listing itemizing of all of the objects provided by the proprietor, together with their situation. HSR Prime Recruiter 2010.