Circuit Design Methods for Quantum Separator (QS) and Systems to Use Its Output

TL;DR

This paper introduces circuit design methods for a quantum separator (QS) that leverages a new physics framework based solely on dynamics, enabling separation of time-forward and time-inverted eigenfunctions in quantum systems.

Contribution

It presents novel circuit design techniques for quantum separators based on a physics model that does not assume causality constraints, challenging traditional approaches.

Findings

Design of a quantum separator (QS) for eigenfunction separation.

Demonstration of QS connection to bidirectional power supplies.

Potential for experimental validation of new physics-based quantum theory.

Abstract

The underlying dynamics (\partialt{\psi}=iH{\psi}) of quantum electrodynamics are symmetric with respect to time (T and CPT), but traditional calculations and designs in electronics and electromagnetics impose an observer formalism or causality constraints which assume a gross asymmetry between forwards time and backwards time. In 2008, I published a paper in the International Journal of Theoretical Physics (see arXiv:0801.1234) which describes how to construct physics based on the dynamics alone, without these extraneous assumptions. It pointed out that this changes certain predictions of physics in a testable way, and that evidence from experiment favors the new and simpler versions of quantum theory. This disclosure follows up on that paper, by describing methods for circuit design based on the new physics. It provides a striking example - how to design a quantum separator (QS), which separates out the eigenfunctions which supply ordinary time-forwards free energy from the time-inverted eigenfunctions, when the QS is connected to bidirectional power supplies now under development in several places.