Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明了这类李代数是半单李代数有二维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明了这类李代数是半单李代数且没有二维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明了这类李代数是半单李代数有二维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和，证明了这类李代数是半单李代数且没有二维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明李代数是半单李代数且没有二维交子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，这类李代数是半单李代数且没有二维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G是无限,若G存在正规初等交换子,则G是不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明了这类李代数是半单李代数且有维交换子代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G无限,若G存在正规初等,G可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数矩阵和极大项，证明了这类李代数半单李代数且没有二维代数。

Let G be an infinite group. If G has a normal elementary abelian subgroup, then G is irrecognizable.

设G,若G存在正规初等交换子,则G不可分辨的.

Using the notion of coefficient matrix and maximal element.We prove that the Lie algebra is semi-simple and it has no abelian two dimensional subalgebra.

利用系数极大项，证明了这类李代数半单李代数且没有二维交换子代数。