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Consider a graph <math>G(V,E)</math> which is randomly generated as: Such graph is denoted as '''<math>G(n,p)</math>'''. This is called the '''Erdős–Rényi ...

...article. The number following the name of the group is the [[order (group theory)|order]] of the group. | [[File:Complete graph K5.svg|105px]] ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...s usually stated as a theorem for the existence of matching in a bipartite graph. In a graph <math>G(V,E)</math>, a '''matching''' <math>M\subseteq E</math> is an indep ...

...been used in proofs of many important results in computational complexity theory, such as [http://en.wikipedia.org/wiki/SL_(complexity) SL]=[http://en.wikip Consider an undirected (multi-)graph <math>G(V,E)</math>, where the parallel edges between two vertices are allo ...

== Graph Expansion == ...been used in proofs of many important results in computational complexity theory, such as [http://en.wikipedia.org/wiki/SL_(complexity) SL]=[http://en.wikip ...

...r function''' is a [[Function (mathematics)|function]] whose [[:wikt:graph|graph]] is a [[Line|straight line]] in 2-dimensions (see images).<ref>{{cite book ...a linear function is a function ''f''(''x''):'''R'''→'''R''' such that the graph of ''f'' is a line. This means the [[function (mathematics)|domain]] or inp ...

...been used in proofs of many important results in computational complexity theory, such as [http://en.wikipedia.org/wiki/SL_(complexity) SL]=[http://en.wikip Consider an undirected (multi-)graph <math>G(V,E)</math>, where the parallel edges between two vertices are allo ...

'''Probability Theory''' <br> & '''Mathematical Statistics'''</font> This is the webpage for the ''Probability Theory and Mathematical Statistics'' (概率论与数理统计) class of Spring 2024. Students who ...

In probability theory, the word "condition" is a verb. "Conditioning on the event ..." means that = Min-Cut in a Graph = ...

...l type of equation is called the function. This is often used in making [[graph]]s. ...mber or numbers into and get a certain number out. When using functions, [[graph]]s can be powerful tools in helping us to study the solutions to equations. ...

...ing a leaf (along with the edge adjacent to it) from a tree, the resulting graph is still a tree. :let <math>T</math> be empty graph, and <math>v_{n-1}=n</math>; ...

'''Probability Theory''' <br> & '''Mathematical Statistics'''</font> This is the webpage for the ''Probability Theory and Mathematical Statistics'' (概率论与数理统计) class of Spring 2023. Students who ...

Consider a graph <math>G(V,E)</math> which is randomly generated as: Such graph is denoted as '''<math>G(n,p)</math>'''. This is called the '''Erdős–Rényi ...