In 1938, the Danish numerical financial specialist Frederik Zeuthen demonstrated that the numerical model had a triumphant procedure by utilizing Brouwer's decent point theorem. [5] In his 1938 book Applications aux Jeux de Hasard and prior notes, Emile Borel demonstrated a minimax hypothesis for two-man lose lattice games just when the result network is symmetric and given an answer for a non-minor endless game (referred to in English as Blotto game). Borel guessed the non-presence of blended system equilibria in limited two-man lose situations, a guess that was discredited by von Neumann