| _version_ | 1866901923880239104 |
|---|---|
| author | Karabudak, Nelson |
| author_facet | Karabudak, Nelson |
| contents | <p>The Morphic Resolution of the Young’s Slits Paradox </p> <p>Wave-Particle Duality as a Morphic Guidance Phenomenon</p> <p>Abstract</p> <p>This research paper tackles the central mystery of quantum mechanics: the measurement problem in the double-slit experiment. Standard interpretations often invoke acausal mechanisms or the "collapse of the wavefunction" without providing a physical rationale.</p> <p>Based on the Karabdak Unified Theory (KUT), this work proposes a deterministic and structural resolution. We introduce a fundamental dissociation between the particle (defined as a Knot of Coherence \sigma) and its environment (the Morphic Potential W).</p> <p>The Guidance: The particle remains corpuscular and passes through a single slit, but its trajectory is guided by the potential W which passes through both, creating the interference pattern.</p> <p>The Collapse: The "collapse" upon measurement is identified as a phenomenon of Metric Rigidity. The injection of Information Density (I_{meas}) by the detector saturates the geometric fabric, freezing the morphic potential and forcing a ballistic trajectory.</p> <p>Theoretical Foundations & Related Works:</p> <p>This paper is an integral part of the "Grand Dossier of the Infinite Field". It applies the variables and dynamics defined in the author's canonical works:</p> <p>Macroscopic Application (Genesis Black Hole: SDSS J0100+2802):</p> <p>https://zenodo.org/records/17899960</p> <p>(Demonstrates the Morphic Threshold S_K at cosmic scales)</p> <p>Foundational Axioms (Karabdak Unified Theory - Chapter 3):</p> <p>https://zenodo.org/records/17639558</p> <p>(Defines the dimensional nature of W, I, and \sigma)</p> <p>Dynamics of Collapse (Terminal Dynamics of Coherence - Chapter 10):</p> <p>https://zenodo.org/records/17619951</p> <p>(Establishes the mathematical laws of corruption C(t) used here for the measurement problem)</p> <p>The Quantum Link (Morphic Origin of Entanglement):</p> <p>https://zenodo.org/records/17904653</p> <p>2. Pour le fichier "README.txt" (ou la section Notes)</p> <p>README – REPOSITORY INFORMATION</p> <p>Document Type: Theoretical Research Paper & Mathematical Appendix</p> <p>Title: The Morphic Resolution of the Young’s Slits Paradox </p> <p>Author: Nelson Karabudak</p> <p>Overview</p> <p>This document presents a geometric solution to the Wave-Particle duality. By applying the "Morphic Guidance Law" (derived in Appendix B), it demonstrates that quantum interferences are the result of a deterministic interaction between a localized singularity (the particle) and a delocalized information field (the vacuum potential).</p> <p>File Content</p> <p>Main Text: The physical model of the dual structure (Knot/Halo).</p> <p>Appendix B: Mathematical derivation of the Morphic Guidance Equation and the Metric Rigidity term explaining the collapse.</p> <p>Copyright and Licensing</p> <p>Copyright © 2025 Nelson Karabudak. All rights reserved.</p> <p>The concepts of "Morphic Guidance", "Metric Rigidity of the Vacuum", and the specific equations presented in Appendix B are the exclusive intellectual property of the author.</p> <p>Authorized Use: Short academic citations with explicit credit to the author and the DOI are permitted.</p> <p>Strict Prohibition: Any commercial use, reproduction, or training of AI models using this text without prior written consent is prohibited.</p> <p>Contact</p> <p>For theoretical inquiries:</p> <p>Nelson Karabudak</p> <p>Independent Researcher</p> <p>nelson.karabudak@gmail.com</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_17904967 |
| institution | Zenodo |
| language | |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | The Morphic Resolution of the Young's Slits Paradox Wave-Particle Duality as a Morphic Guidance Phenomenon Karabudak, Nelson <p>The Morphic Resolution of the Young’s Slits Paradox </p> <p>Wave-Particle Duality as a Morphic Guidance Phenomenon</p> <p>Abstract</p> <p>This research paper tackles the central mystery of quantum mechanics: the measurement problem in the double-slit experiment. Standard interpretations often invoke acausal mechanisms or the "collapse of the wavefunction" without providing a physical rationale.</p> <p>Based on the Karabdak Unified Theory (KUT), this work proposes a deterministic and structural resolution. We introduce a fundamental dissociation between the particle (defined as a Knot of Coherence \sigma) and its environment (the Morphic Potential W).</p> <p>The Guidance: The particle remains corpuscular and passes through a single slit, but its trajectory is guided by the potential W which passes through both, creating the interference pattern.</p> <p>The Collapse: The "collapse" upon measurement is identified as a phenomenon of Metric Rigidity. The injection of Information Density (I_{meas}) by the detector saturates the geometric fabric, freezing the morphic potential and forcing a ballistic trajectory.</p> <p>Theoretical Foundations & Related Works:</p> <p>This paper is an integral part of the "Grand Dossier of the Infinite Field". It applies the variables and dynamics defined in the author's canonical works:</p> <p>Macroscopic Application (Genesis Black Hole: SDSS J0100+2802):</p> <p>https://zenodo.org/records/17899960</p> <p>(Demonstrates the Morphic Threshold S_K at cosmic scales)</p> <p>Foundational Axioms (Karabdak Unified Theory - Chapter 3):</p> <p>https://zenodo.org/records/17639558</p> <p>(Defines the dimensional nature of W, I, and \sigma)</p> <p>Dynamics of Collapse (Terminal Dynamics of Coherence - Chapter 10):</p> <p>https://zenodo.org/records/17619951</p> <p>(Establishes the mathematical laws of corruption C(t) used here for the measurement problem)</p> <p>The Quantum Link (Morphic Origin of Entanglement):</p> <p>https://zenodo.org/records/17904653</p> <p>2. Pour le fichier "README.txt" (ou la section Notes)</p> <p>README – REPOSITORY INFORMATION</p> <p>Document Type: Theoretical Research Paper & Mathematical Appendix</p> <p>Title: The Morphic Resolution of the Young’s Slits Paradox </p> <p>Author: Nelson Karabudak</p> <p>Overview</p> <p>This document presents a geometric solution to the Wave-Particle duality. By applying the "Morphic Guidance Law" (derived in Appendix B), it demonstrates that quantum interferences are the result of a deterministic interaction between a localized singularity (the particle) and a delocalized information field (the vacuum potential).</p> <p>File Content</p> <p>Main Text: The physical model of the dual structure (Knot/Halo).</p> <p>Appendix B: Mathematical derivation of the Morphic Guidance Equation and the Metric Rigidity term explaining the collapse.</p> <p>Copyright and Licensing</p> <p>Copyright © 2025 Nelson Karabudak. All rights reserved.</p> <p>The concepts of "Morphic Guidance", "Metric Rigidity of the Vacuum", and the specific equations presented in Appendix B are the exclusive intellectual property of the author.</p> <p>Authorized Use: Short academic citations with explicit credit to the author and the DOI are permitted.</p> <p>Strict Prohibition: Any commercial use, reproduction, or training of AI models using this text without prior written consent is prohibited.</p> <p>Contact</p> <p>For theoretical inquiries:</p> <p>Nelson Karabudak</p> <p>Independent Researcher</p> <p>nelson.karabudak@gmail.com</p> |
| title | The Morphic Resolution of the Young's Slits Paradox Wave-Particle Duality as a Morphic Guidance Phenomenon |
| url | https://doi.org/10.5281/zenodo.17904967 |