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The Pixelated Self (en Inglés)
Néstor E. Ramos (Autor)
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CreateSpace Independent Publishing Platform
· Libro Físico
The Pixelated Self (en Inglés) - Néstor E. Ramos
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Reseña del libro "The Pixelated Self (en Inglés)"
Book Two of The Pixelated Universe If the universe is finite, what happens to the soul? The first book of The Pixelated Universe argued that infinity is a cognitive tool, not a feature of reality. This second book asks the human questions that claim forces open. What is consciousness in a discrete substrate? What is personal identity if the self is a pattern rather than a substance? What is free will inside a finite tree of possibilities? What grounds ethics when there is no transcendent authority? What is death if the person is a process that can halt? And what remains of “God” when the universe is a self-computing finite system? Néstor E. Ramos develops a single structural answer: the finite soul. Not an immaterial, immortal entity subject to salvation or damnation, but a real, bounded, computational pattern running on a discrete substrate. From this starting point the book derives a non-transcendent ethics, a token-based account of identity, a pixelated form of free will, and a clear view of death as process halt. It also confronts the leading contemporary objection (Alexander Lerchner’s argument that symbolic computation cannot instantiate experience) and shows why that objection fails if the substrate itself is discrete. This is not a book of consolation. It does not offer an afterlife, an infinite self, or a personal deity. It offers something rarer: a coherent picture of what remains valuable once infinity is set aside. Ethics, meaning, love, and the sense of being a self do not require the infinite. They require the finite to be structured — and the finite is structured. For readers of the first book, this is the necessary continuation. For new readers, it is a self-contained exploration of what it means to live in a universe that has a hard upper bound. The continuum is an approximation. The soul is a process. The computation is finite.
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