  We consider the commutative limit of matrix geometry described by a large-$N$
sequence of some Hermitian matrices. Under some assumptions, we show that the
commutative geometry possesses a K\"{a}hler structure. We find an explicit
relation between the K\"{a}hler structure and the matrix configurations which
define the matrix geometry. We also find a relation between the matrix
configurations and those obtained from the geometric quantization.
