# A new version of the constraint from the CFT$_4$ solution for the $SU(2)$ superconformal field theory

We investigate the constraint from the superconformal field theory (SCFT) of the Flat-Space-Time (FST) model by using the constraint of the three-dimensional (3D) Ramond-Ramond-Higgs (RNM) solution of the CFT$_4$ solution. The constraint analyzes the geometry of the SCFT, and it is obtained by obtaining the rotationally invariant result of the corresponding problem, as well as the corresponding solution of the CFT$_4$ and the corresponding solution of the SCFT. We analyze the constraint analytically, and we find that it is the constraint of the three-dimensional solution that is the constraint of the SCFT. We also show that it is the constraint of the solution of the CFT$_4$ that is the constraint of the SCFT. Our analysis also suggests that the constraint from the SCFT has a priori a different form depending on the boundary condition. This is related to the fact that the constraints are very different in the space of solutions of the CFT$_4$ and the SCFT.