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Show that for all n ∈ N, L(n)



The Next CEO of Stack OverflowProof that $sqrt5$ is irrationalHow do I show that two sets are equal.Show that if $f:Ato B$ is a bijection then $f^-1$ is a surjectionShow root of unity and orderLet $G$ be a group of order 1210 with a subgroup $H$ of order 121. Show that every element of order 11 is in $H$How to show that the fabius function is nowhere analytic?Period of the decimal expression for the rational number $frac1n$ is at most $n-1$Show that variable lies in specific intervalProof: Well defined multiplication in groupsShow that $gcd(a, 0)$ exists and equals $|a|$ for all $a$ in $mathbb Z$










-4












$begingroup$


Im confused at what this question means and how to answer it.
Also unsure on how to do the following question



Show that L(n)􏰄 $geq fracn2$·􏰀 $(fracn2 −1)$ 􏰁 for $n ∈ N$



The $L(n)$ confuses me.
Thanks !



Edit: $L(n)$ (Landau’s function) is defined for every $n ∈ N$ to be the largest order of an element of Sn.










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  • 2




    $begingroup$
    How is $L(n)$ defined?
    $endgroup$
    – Dietrich Burde
    yesterday










  • $begingroup$
    I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
    $endgroup$
    – CiaPan
    yesterday











  • $begingroup$
    should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
    $endgroup$
    – Anonymous
    yesterday











  • $begingroup$
    Boxes still there on my feed.
    $endgroup$
    – coffeemath
    yesterday










  • $begingroup$
    where are the boxes
    $endgroup$
    – Anonymous
    yesterday















-4












$begingroup$


Im confused at what this question means and how to answer it.
Also unsure on how to do the following question



Show that L(n)􏰄 $geq fracn2$·􏰀 $(fracn2 −1)$ 􏰁 for $n ∈ N$



The $L(n)$ confuses me.
Thanks !



Edit: $L(n)$ (Landau’s function) is defined for every $n ∈ N$ to be the largest order of an element of Sn.










share|cite|improve this question









New contributor




Anonymous is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.







$endgroup$







  • 2




    $begingroup$
    How is $L(n)$ defined?
    $endgroup$
    – Dietrich Burde
    yesterday










  • $begingroup$
    I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
    $endgroup$
    – CiaPan
    yesterday











  • $begingroup$
    should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
    $endgroup$
    – Anonymous
    yesterday











  • $begingroup$
    Boxes still there on my feed.
    $endgroup$
    – coffeemath
    yesterday










  • $begingroup$
    where are the boxes
    $endgroup$
    – Anonymous
    yesterday













-4












-4








-4


1



$begingroup$


Im confused at what this question means and how to answer it.
Also unsure on how to do the following question



Show that L(n)􏰄 $geq fracn2$·􏰀 $(fracn2 −1)$ 􏰁 for $n ∈ N$



The $L(n)$ confuses me.
Thanks !



Edit: $L(n)$ (Landau’s function) is defined for every $n ∈ N$ to be the largest order of an element of Sn.










share|cite|improve this question









New contributor




Anonymous is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.







$endgroup$




Im confused at what this question means and how to answer it.
Also unsure on how to do the following question



Show that L(n)􏰄 $geq fracn2$·􏰀 $(fracn2 −1)$ 􏰁 for $n ∈ N$



The $L(n)$ confuses me.
Thanks !



Edit: $L(n)$ (Landau’s function) is defined for every $n ∈ N$ to be the largest order of an element of Sn.







proof-writing






share|cite|improve this question









New contributor




Anonymous is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











share|cite|improve this question









New contributor




Anonymous is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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share|cite|improve this question




share|cite|improve this question








edited yesterday









Anirban Niloy

8411318




8411318






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asked yesterday









AnonymousAnonymous

11




11




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New contributor





Anonymous is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.






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  • 2




    $begingroup$
    How is $L(n)$ defined?
    $endgroup$
    – Dietrich Burde
    yesterday










  • $begingroup$
    I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
    $endgroup$
    – CiaPan
    yesterday











  • $begingroup$
    should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
    $endgroup$
    – Anonymous
    yesterday











  • $begingroup$
    Boxes still there on my feed.
    $endgroup$
    – coffeemath
    yesterday










  • $begingroup$
    where are the boxes
    $endgroup$
    – Anonymous
    yesterday












  • 2




    $begingroup$
    How is $L(n)$ defined?
    $endgroup$
    – Dietrich Burde
    yesterday










  • $begingroup$
    I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
    $endgroup$
    – CiaPan
    yesterday











  • $begingroup$
    should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
    $endgroup$
    – Anonymous
    yesterday











  • $begingroup$
    Boxes still there on my feed.
    $endgroup$
    – coffeemath
    yesterday










  • $begingroup$
    where are the boxes
    $endgroup$
    – Anonymous
    yesterday







2




2




$begingroup$
How is $L(n)$ defined?
$endgroup$
– Dietrich Burde
yesterday




$begingroup$
How is $L(n)$ defined?
$endgroup$
– Dietrich Burde
yesterday












$begingroup$
I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
$endgroup$
– CiaPan
yesterday





$begingroup$
I can't see some characters in your question, they look like empty boxes in my browser: i.stack.imgur.com/362ag.png What are they?
$endgroup$
– CiaPan
yesterday













$begingroup$
should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
$endgroup$
– Anonymous
yesterday





$begingroup$
should be fine now, I can see the characters in the question clearly on mine, where can you see the boxes ?
$endgroup$
– Anonymous
yesterday













$begingroup$
Boxes still there on my feed.
$endgroup$
– coffeemath
yesterday




$begingroup$
Boxes still there on my feed.
$endgroup$
– coffeemath
yesterday












$begingroup$
where are the boxes
$endgroup$
– Anonymous
yesterday




$begingroup$
where are the boxes
$endgroup$
– Anonymous
yesterday










1 Answer
1






active

oldest

votes


















0












$begingroup$

For the second question: If $n=2k$ one can do the product of two disjoint cycles, one of length $k$ and one of length $k-1.$ (fix remaining spot.) Since order is lcm of cycle lengths this has order $k(k-1)=(n/2)(n/2-1).$



If $n=2k+1$ one can do the product of two cycles, one of length k and one of length $k+1.$ This has order $k(k+1)>(n/2)(n/2-1).$



I don't see how to do the first question, but the bound seems relatively high, I'd expect a better bound but don't see how to get it.






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    0












    $begingroup$

    For the second question: If $n=2k$ one can do the product of two disjoint cycles, one of length $k$ and one of length $k-1.$ (fix remaining spot.) Since order is lcm of cycle lengths this has order $k(k-1)=(n/2)(n/2-1).$



    If $n=2k+1$ one can do the product of two cycles, one of length k and one of length $k+1.$ This has order $k(k+1)>(n/2)(n/2-1).$



    I don't see how to do the first question, but the bound seems relatively high, I'd expect a better bound but don't see how to get it.






    share|cite|improve this answer









    $endgroup$

















      0












      $begingroup$

      For the second question: If $n=2k$ one can do the product of two disjoint cycles, one of length $k$ and one of length $k-1.$ (fix remaining spot.) Since order is lcm of cycle lengths this has order $k(k-1)=(n/2)(n/2-1).$



      If $n=2k+1$ one can do the product of two cycles, one of length k and one of length $k+1.$ This has order $k(k+1)>(n/2)(n/2-1).$



      I don't see how to do the first question, but the bound seems relatively high, I'd expect a better bound but don't see how to get it.






      share|cite|improve this answer









      $endgroup$















        0












        0








        0





        $begingroup$

        For the second question: If $n=2k$ one can do the product of two disjoint cycles, one of length $k$ and one of length $k-1.$ (fix remaining spot.) Since order is lcm of cycle lengths this has order $k(k-1)=(n/2)(n/2-1).$



        If $n=2k+1$ one can do the product of two cycles, one of length k and one of length $k+1.$ This has order $k(k+1)>(n/2)(n/2-1).$



        I don't see how to do the first question, but the bound seems relatively high, I'd expect a better bound but don't see how to get it.






        share|cite|improve this answer









        $endgroup$



        For the second question: If $n=2k$ one can do the product of two disjoint cycles, one of length $k$ and one of length $k-1.$ (fix remaining spot.) Since order is lcm of cycle lengths this has order $k(k-1)=(n/2)(n/2-1).$



        If $n=2k+1$ one can do the product of two cycles, one of length k and one of length $k+1.$ This has order $k(k+1)>(n/2)(n/2-1).$



        I don't see how to do the first question, but the bound seems relatively high, I'd expect a better bound but don't see how to get it.







        share|cite|improve this answer












        share|cite|improve this answer



        share|cite|improve this answer










        answered yesterday









        coffeemathcoffeemath

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Population.Datos básicos de Montenegro, historia y evolución política.Serbia y Montenegro. Indicador: Tasa global de fecundidad (por 1000 habitantes).Serbia y Montenegro. Indicador: Tasa bruta de mortalidad (por 1000 habitantes).Population.Falleció el patriarca de la Iglesia Ortodoxa serbia.Atacan en Kosovo autobuses con peregrinos tras la investidura del patriarca serbio IrinejSerbian in Hungary.Tasas de cambio."Kosovo es de todos sus ciudadanos".Report for Serbia.Country groups by income.GROSS DOMESTIC PRODUCT (GDP) OF THE REPUBLIC OF SERBIA 1997–2007.Economic Trends in the Republic of Serbia 2006.National Accounts Statitics.Саопштења за јавност.GDP per inhabitant varied by one to six across the EU27 Member States.Un pacto de estabilidad para Serbia.Unemployment rate rises in Serbia.Serbia, Belarus agree free trade to woo investors.Serbia, Turkey call investors to Serbia.Success Stories.U.S. Private Investment in Serbia and Montenegro.Positive trend.Banks in Serbia.La Cámara de Comercio acompaña a empresas madrileñas a Serbia y Croacia.Serbia Industries.Energy and mining.Agriculture.Late crops, fruit and grapes output, 2008.Rebranding Serbia: A Hobby Shortly to Become a Full-Time Job.Final data on livestock statistics, 2008.Serbian cell-phone users.U Srbiji sve više računara.Телекомуникације.U Srbiji 27 odsto gradjana koristi Internet.Serbia and Montenegro.Тренд гледаности програма РТС-а у 2008. и 2009.години.Serbian railways.General Terms.El mercado del transporte aéreo en Serbia.Statistics.Vehículos de motor registrados.Planes ambiciosos para el transporte fluvial.Turismo.Turistički promet u Republici Srbiji u periodu januar-novembar 2007. godine.Your Guide to Culture.Novi Sad - city of culture.Nis - european crossroads.Serbia. Properties inscribed on the World Heritage List .Stari Ras and Sopoćani.Studenica Monastery.Medieval Monuments in Kosovo.Gamzigrad-Romuliana, Palace of Galerius.Skiing and snowboarding in Kopaonik.Tara.New7Wonders of Nature Finalists.Pilgrimage of Saint Sava.Exit Festival: Best european festival.Banje u Srbiji.«The Encyclopedia of world history»Culture.Centenario del arte serbio.«Djordje Andrejevic Kun: el único pintor de los brigadistas yugoslavos de la guerra civil española»About the museum.The collections.Miroslav Gospel – Manuscript from 1180.Historicity in the Serbo-Croatian Heroic Epic.Culture and Sport.Conversación con el rector del Seminario San Sava.'Reina Margot' funde drama, historia y gesto con música de Goran Bregovic.Serbia gana Eurovisión y España decepciona de nuevo con un vigésimo puesto.Home.Story.Emir Kusturica.Tercer oro para Paskaljevic.Nikola Tesla Year.Home.Tesla, un genio tomado por loco.Aniversario de la muerte de Nikola Tesla.El Museo Nikola Tesla en Belgrado.El inventor del mundo actual.República de Serbia.University of Belgrade official statistics.University of Novi Sad.University of Kragujevac.University of Nis.Comida. Cocina serbia.Cooking.Montenegro se convertirá en el miembro 204 del movimiento olímpico.España, campeona de Europa de baloncesto.El Partizan de Belgrado se corona campeón por octava vez consecutiva.Serbia se clasifica para el Mundial de 2010 de Sudáfrica.Serbia Name Squad For Northern Ireland And South Korea Tests.Fútbol.- El Partizán de Belgrado se proclama campeón de la Liga serbia.Clasificacion final Mundial de balonmano Croacia 2009.Serbia vence a España y se consagra campeón mundial de waterpolo.Novak Djokovic no convence pero gana en Australia.Gana Ana Ivanovic el Roland Garros.Serena Williams gana el US Open por tercera vez.Biography.Bradt Travel Guide SerbiaThe Encyclopedia of World War IGobierno de SerbiaPortal del Gobierno de SerbiaPresidencia de SerbiaAsamblea Nacional SerbiaMinisterio de Asuntos exteriores de SerbiaBanco Nacional de SerbiaAgencia Serbia para la Promoción de la Inversión y la ExportaciónOficina de Estadísticas de SerbiaCIA. Factbook 2008Organización nacional de turismo de SerbiaDiscover SerbiaConoce SerbiaNoticias de SerbiaSerbiaWorldCat1512028760000 0000 9526 67094054598-2n8519591900570825ge1309191004530741010url17413117006669D055771Serbia