In　this　paper,　we　investigate　the　regularity　criteria　of　axisymmetric　solutions　to　the　incompressible　MHD　equations,　which　have　the　form　u　=　u(r)e(r)　+　u(theta)e(theta).　+　u(z)e(z)　and　b　=　b(theta)e(theta).　Through　establishing　some　innovative　estimates,　we　obtain　some　new　regularity　criteria　that　are　scaling　invariant　and　independent　of　b(theta).　To　some　extent,　our　work　can　be　seen　as　a　generation　of　the　result　by　D.　Chae　and　J.　Lee　[9]　on　the　axisymmetric　incompressible　Navier-Stokes　equations.