A Second Dimension of Time Explains Quantum and Classical Fields

This author had previously proposed that there is a Second Dimension of Time. The two times do not Commute. Usually when one says two things don't Commute one does not mean the dimensions themselves, although E does not commute with t, and one usually means that take the E operator first and then the t operator is not the same as taking the t operator then the E. Of course in that very statement is a puzzle since it involves t itself. What if t(clock) and t(information) do not commute, what that means is take t(clock) and t(information) at a point in x, is not the same as taking t(clock) and t(information) at a different point;Which is a Field and Special Relativity. So suddenly you can see that Fields arise because there are two non-commuting dimensions of time. Since the times are symmetric, what is Conserved Quantity between them? It can't be Energy, but rather Energy total--One Energy for Clock Time, and one Energy for Information Time. The Total Energy has an interesting property, as the two Dimension of Time result in a totally Geometrical Theory,with only the two time Dimensions themselve having a Quantum Character. Position and Momentum, Energy and time Commute with two Dimensions of time, as do their ``Dark'' conterparts. The Conservation ``makes'' the other Dimension