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      <comment>Export Date: 8 March 2023            
            Correspondence Address: Cooley, O.; Institute of Science and Technology Austria (ISTA), Am Campus 1, Austria; email: oliver.cooley@ist.ac.at            
            Funding details: Leverhulme Trust, RPG-2018-424            
            Funding details: European Research Council, ERC, 101020255            
            Funding details: Austrian Science Fund, FWF, I3747            
            Funding text 1: Supported by Austrian Science Fund (FWF) Grant I3747.            
            Funding text 2: Supported by ERC Advanced Grant 101020255 and Leverhulme Research Project Grant RPG-2018-424.</comment>
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      <title>On a question of Vera T. Sós about size forcing of graphons</title>
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      <abstractText>The k-sampleG(k, W) from a graphon W: [ 0 , 1 ] 2→ [ 0 , 1 ] is the random graph on { 1 , … , k} , where we sample x1, … , xk∈ [ 0 , 1 ] uniformly at random and make each pair { i, j} ⊆ { 1 , … , k} an edge with probability W(xi, xj) , with all these choices being mutually independent. Let the random variable Xk(W) be the number of edges in G(k, W). Vera T. Sós asked in 2012 whether two graphons U, W are necessarily weakly isomorphic if the random variables Xk(U) and Xk(W) have the same distribution for every integer k≥ 2. This question when one of the graphons W is a constant function was answered positively by Endre Csóka and independently by Jacob Fox, Tomasz Łuczak and Vera T. Sós. Here we investigate the question when W is a 2-step graphon and prove that the answer is positive for a 3-dimensional family of such graphons. We also present some related results. © 2022, Akadémiai Kiadó, Budapest, Hungary.</abstractText>
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          <link>/api/reference/39162564</link>
          <label>18. Lovász, L., (2012) Large Networks and Graph Limits, , Colloquium Publications. Amer. Math, Soc</label>
          <listPosition>18</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
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          <link>/api/reference/39162565</link>
          <label>19. Lovász, L., Sós, V.T., Generalized quasirandom graphs (2008) J. Combin. Theory (B), 98, pp. 146-163</label>
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          <snippet>true</snippet>
        </reference>
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          <label>20. Lovász, L., Szegedy, B., Limits of dense graph sequences (2006) J. Combin. Theory (B), 96, pp. 933-957</label>
          <listPosition>20</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
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          <link>/api/reference/39162567</link>
          <label>21. Lovász, L., Szegedy, B., Szemerédi’s lemma for the analyst (2007) Geom. Funct. Anal., 17, pp. 252-270</label>
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          <snippet>true</snippet>
        </reference>
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          <label>22. Lovász, L., Szegedy, B., Testing properties of graphs and functions (2010) Israel J. Math., 1 (78), pp. 113-156</label>
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          <snippet>true</snippet>
        </reference>
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          <label>23. Lovász, L., Szegedy, B., Finitely forcible graphons (2011) J. Combin. Theory (B), 101, pp. 269-301</label>
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          <published>false</published>
          <snippet>true</snippet>
        </reference>
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          <label>24. Sapozhenko, A.A., On the number of independent sets in extenders, Diskret. Mat., 13 (2001), 56–62 (in Russian)</label>
          <listPosition>24</listPosition>
          <published>false</published>
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        </reference>
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          <mtid>39162571</mtid>
          <link>/api/reference/39162571</link>
          <label>25. translation in Discrete (2001) Math. Appl., 11, pp. 155-161</label>
          <listPosition>25</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
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          <link>/api/reference/39162572</link>
          <label>26. 454–457 (in Russian)</label>
          <listPosition>26</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
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          <link>/api/reference/39162573</link>
          <label>27. translation in Dokl (2002) Math., 79 (2009), pp. 79-80</label>
          <listPosition>27</listPosition>
          <published>false</published>
          <snippet>true</snippet>
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          <label>28. Saxton, D., Thomason, A., Hypergraph containers (2015) Invent. Math., 201, pp. 925-992</label>
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          <label>29. Shapira, A., Tyomkyn, M., Quasirandom graphs and the pantograph equation, (2021</label>
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          <published>false</published>
          <snippet>true</snippet>
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          <label>30. Sliacǎn, J., (2015), Flag algebras and flagmatic, MPhil Thesis, University of Warwick</label>
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          <link>/api/reference/39162577</link>
          <label>31. Sós, V.T., (2012), Some open problems on dense graphs, in: Conference on Graphs and Analysis, Institute for Advanced Study (Princeton, NJ</label>
          <listPosition>31</listPosition>
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          <label>32. Tao, T., (2010), An Epsilon of Room. I: Real Analysis, Pages from year three of a mathematical blog, Graduate Studies Mathematics, 117, Amer. Math. Soc. (Providence, RIUR:https://www.scopus.com/inward/record.uri?eid=2-s2.0-85142413602&amp;doi=10.1007%2fs10474-022-01265-8&amp;partnerID=40&amp;md5=7c283b2be54c14f3797b22c80f243e67</label>
          <listPosition>32</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
      </references>
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&lt;div class=&quot;lastModified&quot;&gt;Last Modified: 2024.10.04. 10:08 Zsuzsanna Tomcsányi (MTMT_KP_admin)
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	&lt;pre class=&quot;comment&quot; style=&quot;margin-top: 0; margin-bottom: 0;&quot;&gt;&lt;u&gt;Comments&lt;/u&gt;: Export Date: 8 March 2023            
            Correspondence Address: Cooley, O.; Institute of Science and Technology Austria (ISTA), Am Campus 1, Austria; email: oliver.cooley@ist.ac.at            
            Funding details: Leverhulme Trust, RPG-2018-424            
            Funding details: European Research Council, ERC, 101020255            
            Funding details: Austrian S...&lt;/pre&gt;

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