Useless Quantum Mechanics: The Complex Untold Story

If you don't understand quantum mechanics, ask yourself if I'm right, because others don't understand quantum mechanics either. Quantum mechanics is the newest science and therefore should be the most accurate, but unfortunately the opposite is true. By unnecessary quantum mechanics we mean incomplete/inexact parts of quantum mechanics in the classical R^4 or 3D+t manifold that are completely inadequate for generating exact definitions and hypotheses as well as a refined understanding of time- dependent events. Schrödinger PDE in particular and current quantum mechanics in general are incomprehensible. It is well known that the Schrödinger PDE (SE), in its current classical form in 3D geometric space plus time as an external controller, is incomplete and misleading. No wonder these definitions/assumptions are ugly and result in weak or intractable physics and mathematics, leading to all kinds of misunderstandings, from horrible notations to undisciplined length of theorems containing a considerable amount of magic black and ending with a gray nature of the mathematical result. got. Moreover, it is obvious that any attempt to reform probabilistic ES in R^4 space by combining it with deterministic theories of 4D unit space such as the theories of special and general relativity would be absurd. The proper reformulation of SE is simply to replace it with its square in the 4D x-t unit space. We also believe that this reformulation is capable of extracting the brilliant properties of quantum mechanics in many areas, which is the subject of this article. Fortunately, the present inaccurate assumptions that start with an ugly space for boundary conditions, initial conditions and source/sink term can be spotted and analyzed via 4D unitary numerical statistical theory called Cairo techniques in the format of transition chains of matrix B to complete what is missing. By complex and untold history, we mean that useless and misleading mathematics dominated scientific research and teaching throughout the 20th century, to such an extent that the accumulated legacy of misconceptions became a huge and complex mountain, almost impossible to eliminate. We present some of the most common incomprehensible, inaccurate, or false assumptions existing in current Schrödinger quantum mechanics, and show how to correct them via the new reformulation of the Schrödinger equation.