The structure of the split δ-Jordan Lie color system is studied

the concept of the split δ-Jordan Lie color system is defined.By developing techniques of connections of roots for δ-Jordan Lie color triple systems

we show that δ-Jordan Lie color triple systems T with a symmetric root system is of form T=U+∑［α］∈Λ1/~I［α］with U a subspace of T0and any I［α］a well described ideal of T

satisfying {I［α］

T

I［β］}={I［α］

I［β］

T}={T

I［α］

I[β]}=0

if［α］≠［β］.