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Abstract
This paper aims to propose and elucidate a quantum theoretical framework based on "Topological Vortex" to address several fundamental dilemmas in the interpretation of traditional quantum mechanics. The theory asserts that the essence of quantum reality is not a probability wave or an uncertain superposition state, but the most fundamental topological structure of spacetime—the...
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2. Topological Vortices: The Geometric Entity as the Spacetime and Energy Primordial
The core postulate of TVT is that the spacetime of our universe is not a smooth, continuous background but is, at the Planck scale, a "fabric of spacetime" woven from countless dynamic, stable topological vortex structures. These vortices are:
The Most Fundamental Spacetime Structure: They are excitations...
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3. Spin: The Intrinsic Geometric Dynamics of a Topological Vortex
The most mysterious intrinsic property in quantum mechanics—"spin"—finds a natural and elegant interpretation in TVT. It is no longer the difficult-to-visualize "intrinsic angular momentum" of textbooks, but the direct manifestation of the rotational dynamics of the topological vortex's own spacetime structure[7]. A...
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4. Integrating Kant's "Thing-in-Itself": A Philosophical Revolution Resolving the Observer Paradox
The most contentious aspect of traditional quantum theory (especially the Copenhagen interpretation) is the mysterious[2], reality-creating role it assigns to "observation" or "consciousness." This leads to the philosophical quandary of "whether the moon exists when no one is looking," pushing...
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5. Conclusion: Pioneering a Revolutionary Direction for Quantum Theoretical Exploration
Topological Vortex Theory paints a brand new picture of the quantum world:
It puts an end to the metaphorical fallacy of the "dead-and-alive cat," redefining the quantum as an objective entity with a topological structure.
It unifies spacetime structure and the energy unit into the topological vortex,...
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References
Schrödinger, E. (1935). Die gegenwärtige Situation in der Quantenmechanik. Naturwissenschaften, 23(48), 807-812.
Heisenberg, W. (1927). Über den anschaulichen Inhalt der quantentheoretischen Kinematik und Mechanik. Zeitschrift für Physik, 43(3-4), 172-198.
Kibble, T. W. B. (1976). Topology of Cosmic Domains and Strings. Journal of Physics A: Mathematical and...
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