Wiley Resonant Memory: Essays on the Mathematical Laws of History

Resonant Memory is a revelatory inquiry into the mathematical laws that govern history. The confluence of two revolutionary conceptions lies at the heart of this exciting new book by veteran diplomat and polymath Michael Gfoeller. On one side stands the theory of morphic resonance, which says that memory is inherent in nature. Decades of research, experimentation, and reflection back up this notion. On the other side stands a bold extension of spacetime geometry: the idea that time itself is three-dimensional, and physical reality is a six-dimensional manifold in which three dimensions of space are partnered with three of time. Merging these insights leads to a profound discovery: memory is indelibly linked to time, and the fabric of three-dimensional time is the parchment upon which nature’s memory is written. History is governed by mathematical laws, but not by the mathematics of Descartes, Newton, and the materialists who followed in their train, with their vision of a clockwork cosmos. Instead, a handful of elegant equations governs the morphic universe, with a mathematics both beautifully precise and inherently mysterious. In the world of morphic resonance, there will always be room for mystery and miracles, for uncertainty and creativity, for renewal and unexpected beauty. Resonant Memory unlocks the door to it all.