Reseña del libro "Sacred Geometry (en Inglés)"
What if the universe is not a purposeless machine but a living, minded whole, and geometry is the one language that reveals this clearly? Sacred Geometry: Philosophy and Worldview is a rigorous, first-principles philosophy of mind and reality, written by Scott Onstott, creator of the documentary series Secrets in Plain Sight. It begins where modern science stops: at the hard problem of consciousness, where the materialist worldview quietly concedes it has no explanation for why there is something it is like to be you. Rather than patching materialism, Onstott builds an alternative from the ground up. Drawing on Plato, Gödel, Tarski, analytical idealism, and the geometry encoded in everything from atomic orbitals to planetary orbits, he maps what he calls the Reality Atlas: a coherent account of how one infinite awareness gives rise to the full spectrum of minds, worlds, and experience. In this book you will explore:The three domains of existence: how the Intelligible, the Visible, and the Invisible interact to produce the reality you experience every day Why the brain does not generate consciousness: what it actually does instead, and what the extreme cases of functional compensation reveal about the mind-body relationship The Reality Atlas: a systematic map of universal mind, its dissociations, and the mechanism by which one awareness becomes many apparently separate selves Geometry as the language of mind: from the modular symmetry of quark charges to the golden ratio's appearance in quasicrystals, Nobel-recognized physics, and the proportions of the human body Stages of mind: how human development moves from animistic to universalistic, and why most political and cultural conflict is a collision between stages rather than a disagreement about facts This is not a collection of mystical assertions. It is a self-consistent philosophical framework, intellectually honest about what it can and cannot prove, and written for the reader who suspects the standard worldview is incomplete but has not yet found a rigorous alternative.
