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The incidence matrix of an incidence structure C is a  matrix B (or its transpose), where p and q are the number of points and lines respectively, such that  if the point p_i and line L_j are incident and 0 otherwise. In this case, the incidence matrix is also a biadjacency matrix of the Levi graph of the structure. As there is a hypergraph for every Levi graph, and vice versa, the incidence matrix of an incidence structure describes a hypergraph.

The incidence matrix of an incidence structure C is a  matrix B (or its transpose), where p and q are the number of points and lines respectively, such that  if the point p_i and line L_j are incident and 0 otherwise. In this case, the incidence matrix is also a biadjacency matrix of the Levi graph of the structure. As there is a hypergraph for every Levi graph, and vice versa, the incidence matrix of an incidence structure describes a hypergraph.

关联结构 ''C'' 的关联矩阵是一个矩阵''B'' (或其转置) ，其中 ''p'' 和 ''q'' 分别是点和线的数目，如果点 p_i和线L_j 是关联的，就为1，否则为0。在这种情况下，关联矩阵也是'''<font color="#ff8000">Levi图 Levi Graph</font>''' 的双邻接矩阵的结构。由于每个Levi图都有一个超图，反之亦然。关联结构的关联矩阵描述了一个超图。

关联结构 ''C'' 的关联矩阵是一个矩阵''B'' (或其转置) ，其中 ''p'' 和 ''q'' 分别是点和线的数目，如果点 p_i和线L_j 是关联的，就为1，否则为0。在这种情况下，关联矩阵也是'''<font color="#ff8000">Levi图 Levi Graph</font>''' 的双邻接矩阵的结构。每个Levi图都有一个超图，反之亦然，因此关联结构的关联矩阵就可以描述一个超图。

==Finite geometries 有限几何==

==Finite geometries 有限几何==