A point D is taken on the arc BC of the circumcircle of triangle ABC which does not contain A. A point E is taken at the intersection of the interior region of the triangles ABC and ADC such that m(ABE)=m(BCE). Let the circumcircle of the triangle ADE meets the line AB for the second time at K. Let L be the intersection of the lines EK and BC, M be the intersection of the lines EC and AD, N be the intersection of the lines BM and DL. Prove that m(NEL)=m(NDE) geometrycircumcircleTurkeyPascal s therem