One good reason why various selection rules of quantum mechanics became obsolete is that direct descriptions of the underlying matrices are more precise and computer friendly. Since elements of higher dimensional matrices are themselves matrices, it is possible to determine all the determinants of these submatrices or supermatrices. These processes can be carried out in both directions toward lower and lower submatrices or toward higher and higher supermatrices as much as computer memory allows. Consequently, probable energy transitions are allowed only for those element matrices with nonzero determinants.
Unfortunately, the determinants of all Hadamard matrices are zero. However, they are excellent matrix operators for describing zero probability energy transitions, specially the true vacuum. Moreover, in order to derive energy from the vacuum all that is required is to manipulate these matrices making their determinants nonzero. This procedure looks like a method used by perturbation theory. Since it is a linear process for Manipulating Unitary Symmetry of matrices, it could be called a MUSturbation theory.


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