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The fundamental building blocks of a “theory of everything” under a unified theory of analytical integration
October 13 @ 6:00 pm - 7:30 pm
By targeting a very specific type of algorithm that would be constructed from the use of differentials defined in a very unique algebraic configuration, this has succeeding in exposing what appears to be a complete unified theory of analytical integration in Calculus. The unique mathematical properties of this algorithm could be exploited much further for establishing the basic fundamental building blocks of what is known today as the theory of everything. Under such a unified theory of integration, the analytical solutions of all fundamental PDEs of Physics and Engineering may now be potentially resolved in their complete original form thereby avoiding the uncertainty of having to apply various types of transformation processes just for reducing the PDEs to more integrable type.
The classical definition of the theory of everything according to many physicists is a hypothetical single, coherent theoretical framework of physics that fully explains and links together all physical aspects of the universe. We ask ourselves “how can such a grandiose physical theory for explaining everything about this universe be possible without the application of an equivalent grandiose mathematical theory that would explain everything about the complete integration of all differential equations (DEs) “. Since DEs are universal and not linked to any specific area of the Physical Sciences there is no evidence to support that Modern Physics is the only subject by which a complete theory of everything may be entirely constructed from. Instead, it is only by consolidating the general analytical solutions of all PDEs describing a unique physical system such as the Maxwell equations, the Einstein Field equations and the Navier-Stokes equations all in terms of fundamental theorems that would lead to the construction of some gigantic theory capable of explaining everything about our physical universe. This of course can only be possible under a complete unified theory of analytical integration such as the one that will be presenting in this talk.