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%	TITLE SECTION 
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%\title{\huge {\it The $6^{th}$ Algebraic Combinatorics conference of Iran}} % Poster title
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\institute{\LARGE Title: Triple Triple ripleTriple Trip leTripleT riple Triple}
\author{ a. Mmmn, \\[7mm]
Department of Mathematics, University of 
} % Author(s)
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%	FOOTER TEXT
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\begin{document}

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%	OBJECTIVES
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%	INTRODUCTION
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\begin{block}{Introduction}
By a graph we mean a finite, simple, connected and undirected graph
$G(V, E)$, where $V$ denotes its vertex set and $E$ its edge set. Unless otherwise stated,
the graph $G$ has $p$ vertices and $q$ edges.
By a graph we mean a finite, simple, connected and undirected graph
$G(V, E)$, where $V$ denotes its vertex set and $E$ its edge set. Unless otherwise stated,
the graph $G$ has $p$ vertices and $q$ edges.By a graph we mean a finite, simple, connected and undirected graph
$G(V, E)$, where $V$ denotes its vertex set and $E$ its edge set. Unless otherwise stated,
the graph $G$ has $p$ vertices and $q$ edges.By a graph we mean a finite, simple, connected and undirected graph
$G(V, E)$, where $V$ denotes its vertex set and $E$ its edge set. Unless otherwise stated,
the graph $G$ has $p$ vertices and $q$ edges.
\end{block}

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%	MATERIALS
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%	RESULTS
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\begin{block}{Theorem}
For any connected graph $G$ with $p\ge5$, we have $3\le\gamma_{tct}(G)\le p-2$.
For $C_5$ , the lower bound is attained and for $K_6$ the upper bound is attained.
\end{block}
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