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{{DISPLAYTITLE:Janko group J<sub>4</sub>}}
{{Group theory sidebar |Finite}}


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In [[mathematics]], the '''fourth Janko group''' ''J''<sub>4</sub> is the [[sporadic group|sporadic]] [[finite simple group]] of order
 
:2<sup>21</sup>{{·}}3<sup>3</sup>{{·}}5{{·}}7{{·}}11<sup>3</sup>{{·}}23{{·}}29{{·}}31{{·}}37{{·}}43 (= 86775571046077562880)
  <li>[http://www.thomassankara.net/spip.php?article605&date=2008-05/ http://www.thomassankara.net/spip.php?article605&date=2008-05/]</li>
whose existence was suggested by {{harvs|txt |authorlink=Zvonimir Janko |last=Janko |year=1976}}.  
 
 
  <li>[http://b.huadingtuanshan.com/forum.php?mod=viewthread&tid=629912&fromuid=34794 http://b.huadingtuanshan.com/forum.php?mod=viewthread&tid=629912&fromuid=34794]</li>
The [[Schur multiplier]] and the [[outer automorphism group]] are both [[Triviality (mathematics)|trivial]].
 
 
  <li>[http://www.373hub.com/news/html/?61977.html http://www.373hub.com/news/html/?61977.html]</li>
J<sub>4</sub> is one of the 6 sporadic simple groups known as the "[[pariah group]]s" as they are not found within the [[Monster group]]. The order of the monster group is not divisible by 37 or 43.
 
 
  <li>[http://general.assembly.codesria.org/spip.php?article87&lang=pt/ http://general.assembly.codesria.org/spip.php?article87&lang=pt/]</li>
== Existence and uniqueness ==
 
 
  <li>[http://www.proyectoalba.com.ar/spip.php?article66/ http://www.proyectoalba.com.ar/spip.php?article66/]</li>
Janko found J₄ by studying groups with an involution centralizer of the form 2<sup>1 + 12</sup>.3.(M<sub>22</sub>:2).
 
Its existence and uniqueness was shown using computer calculations by [[Simon P. Norton]] and others in 1980.   It has a [[modular representation]] of dimension 112 over the finite field of two elements and is the stabilizer of a certain 4995 dimensional subspace of the exterior square, a fact which Norton used to construct it, and which is the easiest way to deal with it computationally. {{harvtxt|Aschbacher|Segev|1991}} and  {{harvtxt|Ivanov|1992}} gave computer-free proofs of uniqueness. {{harvtxt|Ivanov|Meierfrankenfeld|1999}} and {{harvtxt|Ivanov|2004}} gave a computer-free proof of existence by constructing it as an amalgams of groups  2<sup>10</sup>:SL<sub>5</sub>(2) and (2<sup>10</sup>:2<sup>4</sup>:A<sub>8</sub>):2 over a group 2<sup>10</sup>:2<sup>4</sup>:A<sub>8</sup>.
</ul>
 
==Representations==
 
The smallest faithful complex representation has dimension 1333; there are two complex conjugate representations of this dimension. The smallest faithful representation over any field is a 112 dimensional representation over the field of 2 elements.
 
The smallest permutation representation is on 173067389 points, with point stabilizer of the form 2<sup>11</sup>M<sub>24</sub>. These points can be identified with certain "special vectors" in the 112 dimensional representation.
 
==Presentation==
 
It has a presentation in terms of three generators a, b, and c as
:<math>a^2=b^3=c^2=(ab)^{23}=[a,b]^{12}=[a,bab]^5=[c,a]=</math>
:<math>(ababab^{-1})^3(abab^{-1}ab^{-1})^3=(ab(abab^{-1})^3)^4=</math>
:<math>[c,bab(ab^{-1})^2(ab)^3]=(bc^{bab^{-1}abab^{-1}a})^3=</math>
:<math>((bababab)^3cc^{(ab)^3b(ab)^6b})^2=1.</math>
 
==Maximal subgroups==
 
{{harvtxt|Kleidman|Wilson|1988}} showed that J<sub>4</sub> has 13 conjugacy classes of maximal subgroups.
* 2<sup>11</sup>:M<sub>24</sub> - containing Sylow 2-subgroups and Sylow 3-subgroups; also containing 2<sup>11</sup>:(M<sub>22</sub>:2), centralizer of involution of class 2B
* 2<sup>1+12</sup>.3.(M<sub>22</sub>:2) - centralizer of involution of class 2A - containing Sylow 2-subgroups and Sylow 3-subgroups
* 2<sup>10</sup>:PSL(5,2)
* 2<sup>3+12</sup>.(S<sub>5</sub> × PSL(3,2)) - containing Sylow 2-subgroups
* U<sub>3</sub>(11):2
* M<sub>22</sub>:2
* 11<sup>1+2</sup>:(5 × GL(2,3)) - normalizer of Sylow 11-subgroup
* PSL(2,32):5
* PGL(2,23)
* U<sub>3</sub>(3) - containing Sylow 3-subgroups
* 29:28 Frobenius group
* 43:14 Frobenius group
* 37:12 Frobenius group
A Sylow 3-subgroup is a [[Heisenberg group]]: order 27, non-abelian, all non-trivial elements of order 3
 
== References ==
 
*{{Citation | last1=Aschbacher | first1=Michael | author1-link=Michael Aschbacher | last2=Segev | first2=Yoav | title=The uniqueness of groups of type J₄ | url=http://dx.doi.org/10.1007/BF01232280 | doi=10.1007/BF01232280 | id={{MR|1117152}} | year=1991 | journal=[[Inventiones Mathematicae]] | issn=0020-9910 | volume=105 | issue=3 | pages=589–607}}
*D.J. Benson ''The simple group J<sub>4</sub>'', PhD Thesis, Cambridge 1981, http://www.maths.abdn.ac.uk/~bensondj/papers/b/benson/the-simple-group-J4.pdf
*{{Citation | last1=Ivanov | first1=A. A. | title=A presentation for J₄ | url=http://dx.doi.org/10.1112/plms/s3-64.2.369 | doi=10.1112/plms/s3-64.2.369 | id={{MR|1143229}} | year=1992 | journal=Proceedings of the London Mathematical Society. Third Series | issn=0024-6115 | volume=64 | issue=2 | pages=369–396}}
*{{Citation | last1=Ivanov | first1=A. A. | last2=Meierfrankenfeld | first2=Ulrich | title=A computer-free construction of J₄ | url=http://dx.doi.org/10.1006/jabr.1999.7851 | doi=10.1006/jabr.1999.7851 | id={{MR|1707666}} | year=1999 | journal=[[Journal of Algebra]] | issn=0021-8693 | volume=219 | issue=1 | pages=113–172}}
*Ivanov, A. A. ''The fourth Janko group.'' Oxford Mathematical Monographs. The Clarendon Press, Oxford University Press, Oxford, 2004. xvi+233 pp.&nbsp;ISBN 0-19-852759-4 {{MR|2124803}}
*Z. Janko, ''A new finite simple group of order 86,775,570,046,077,562,880 which possesses M<sub>24</sub> and the full covering group of M<sub>22</sub> as subgroups'', J. Algebra 42 (1976) 564-596.{{DOI|10.1016/0021-8693(76)90115-0}} (The title of this paper is incorrect, as the full covering group of M<sub>22</sub> was later discovered to be larger: center of order 12, not 6.)
*{{Citation | last1=Kleidman | first1=Peter B. | last2=Wilson | first2=Robert A. | title=The maximal subgroups of J<sub>4</sub> | doi=10.1112/plms/s3-56.3.484 | mr=931511 | year=1988 | journal=Proceedings of the London Mathematical Society. Third Series | issn=0024-6115 | volume=56 | issue=3 | pages=484–510}}
*S. P. Norton ''The construction of J<sub>4</sub>'' in ''The Santa Cruz conference on finite groups'' (Ed. Cooperstein, Mason) Amer. Math. Soc 1980.
 
==External links==
 
* [http://web.mat.bham.ac.uk/atlas/v2.0/spor/J4/ Atlas of Finite Group Representations version 2: ''J''<sub>4</sub>]
*[http://brauer.maths.qmul.ac.uk/Atlas/v3/spor/J4/ Atlas of Finite Group Representations version 3: ''J''<sub>4</sub>]
 
[[Category:Sporadic groups]]

Revision as of 13:03, 13 January 2014

Template:Group theory sidebar

In mathematics, the fourth Janko group J4 is the sporadic finite simple group of order

221Template:·33Template:·5Template:·7Template:·113Template:·23Template:·29Template:·31Template:·37Template:·43 (= 86775571046077562880)

whose existence was suggested by Template:Harvs.

The Schur multiplier and the outer automorphism group are both trivial.

J4 is one of the 6 sporadic simple groups known as the "pariah groups" as they are not found within the Monster group. The order of the monster group is not divisible by 37 or 43.

Existence and uniqueness

Janko found J₄ by studying groups with an involution centralizer of the form 21 + 12.3.(M22:2). Its existence and uniqueness was shown using computer calculations by Simon P. Norton and others in 1980. It has a modular representation of dimension 112 over the finite field of two elements and is the stabilizer of a certain 4995 dimensional subspace of the exterior square, a fact which Norton used to construct it, and which is the easiest way to deal with it computationally. Template:Harvtxt and Template:Harvtxt gave computer-free proofs of uniqueness. Template:Harvtxt and Template:Harvtxt gave a computer-free proof of existence by constructing it as an amalgams of groups 210:SL5(2) and (210:24:A8):2 over a group 210:24:A8.

Representations

The smallest faithful complex representation has dimension 1333; there are two complex conjugate representations of this dimension. The smallest faithful representation over any field is a 112 dimensional representation over the field of 2 elements.

The smallest permutation representation is on 173067389 points, with point stabilizer of the form 211M24. These points can be identified with certain "special vectors" in the 112 dimensional representation.

Presentation

It has a presentation in terms of three generators a, b, and c as

Maximal subgroups

Template:Harvtxt showed that J4 has 13 conjugacy classes of maximal subgroups.

  • 211:M24 - containing Sylow 2-subgroups and Sylow 3-subgroups; also containing 211:(M22:2), centralizer of involution of class 2B
  • 21+12.3.(M22:2) - centralizer of involution of class 2A - containing Sylow 2-subgroups and Sylow 3-subgroups
  • 210:PSL(5,2)
  • 23+12.(S5 × PSL(3,2)) - containing Sylow 2-subgroups
  • U3(11):2
  • M22:2
  • 111+2:(5 × GL(2,3)) - normalizer of Sylow 11-subgroup
  • PSL(2,32):5
  • PGL(2,23)
  • U3(3) - containing Sylow 3-subgroups
  • 29:28 Frobenius group
  • 43:14 Frobenius group
  • 37:12 Frobenius group

A Sylow 3-subgroup is a Heisenberg group: order 27, non-abelian, all non-trivial elements of order 3

References

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  • D.J. Benson The simple group J4, PhD Thesis, Cambridge 1981, http://www.maths.abdn.ac.uk/~bensondj/papers/b/benson/the-simple-group-J4.pdf
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  • Ivanov, A. A. The fourth Janko group. Oxford Mathematical Monographs. The Clarendon Press, Oxford University Press, Oxford, 2004. xvi+233 pp. ISBN 0-19-852759-4 Template:MR
  • Z. Janko, A new finite simple group of order 86,775,570,046,077,562,880 which possesses M24 and the full covering group of M22 as subgroups, J. Algebra 42 (1976) 564-596.Electronic Instrument Positions Staff (Standard ) Cameron from Clarence Creek, usually spends time with hobbies and interests which include knotting, property developers in singapore apartment For sale and boomerangs. Has enrolled in a world contiki journey. Is extremely thrilled specifically about visiting . (The title of this paper is incorrect, as the full covering group of M22 was later discovered to be larger: center of order 12, not 6.)
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    Naturally, you will have to pay a safety deposit and that is usually one month rent for annually of the settlement. That is the place your good religion deposit will likely be taken into account and will kind part or all of your security deposit. Anticipate to have a proportionate amount deducted out of your deposit if something is discovered to be damaged if you move out. It's best to you'll want to test the inventory drawn up by the owner, which can detail all objects in the property and their condition. If you happen to fail to notice any harm not already mentioned within the inventory before transferring in, you danger having to pay for it yourself.

    In case you are in search of an actual estate or Singapore property agent on-line, you simply should belief your intuition. It's because you do not know which agent is nice and which agent will not be. Carry out research on several brokers by looking out the internet. As soon as if you end up positive that a selected agent is dependable and reliable, you can choose to utilize his partnerise in finding you a home in Singapore. Most of the time, a property agent is taken into account to be good if he or she locations the contact data on his website. This may mean that the agent does not mind you calling them and asking them any questions relating to new properties in singapore in Singapore. After chatting with them you too can see them in their office after taking an appointment.

    Have handed an trade examination i.e Widespread Examination for House Brokers (CEHA) or Actual Property Agency (REA) examination, or equal; Exclusive brokers are extra keen to share listing information thus making certain the widest doable coverage inside the real estate community via Multiple Listings and Networking. Accepting a severe provide is simpler since your agent is totally conscious of all advertising activity related with your property. This reduces your having to check with a number of agents for some other offers. Price control is easily achieved. Paint work in good restore-discuss with your Property Marketing consultant if main works are still to be done. Softening in residential property prices proceed, led by 2.8 per cent decline within the index for Remainder of Central Region

    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
  • S. P. Norton The construction of J4 in The Santa Cruz conference on finite groups (Ed. Cooperstein, Mason) Amer. Math. Soc 1980.

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