Vers.2 / The Morphic Resolution of the Young's Slits Paradox
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2025
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| _version_ | 1866901879286398976 |
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| author | Karabudak, Nelson |
| author_facet | Karabudak, Nelson |
| contents | <p dir="ltr"><strong>Vers.2 / The Morphic Resolution of the Young’s Slits Paradox</strong></p> <p dir="ltr">1.0 Zenodo Description</p> <p dir="ltr">1.0.0 This chapter presents a structural and deterministic resolution to the foundational paradox of quantum mechanics: the Young double‑slit experiment.</p> <p dir="ltr">1.0.1 Within the framework of the Karabudak Unified Theory (KUT), this work transcends standard probabilistic interpretations and classical pilot‑wave models by introducing a fundamental physical dissociation between the particulate entity and its guiding field.</p> <p dir="ltr">1.1 Key Theoretical Insights</p> <p dir="ltr">1.1.0 The {ο, W} Model: The particle is redefined as a Localised Coherence Node (ο), whilst the guiding information is carried by a Delocalised Morphic Potential (W).</p> <p dir="ltr">1.1.1 The node traverses a single aperture, whereas the potential explores the entire available geometry.</p> <p dir="ltr">1.1.2 Metric Rigidification via Information: The chapter introduces the novel concept of metric rigidification.</p> <p dir="ltr">1.1.3 Measurement is not a passive observation but an active injection of information density I_meas which saturates the capacity of the geometric fabric to propagate interference.</p> <p dir="ltr">1.1.4 Reconstruction of the Born Rule: A rigorous mathematical derivation — based on an effective Lagrangian — demonstrates how the emergent probability density follows the square of the morphic field amplitude: D(x) ∝ |W|².</p> <p dir="ltr">1.2 Experimental Validation and Falsifiability</p> <p dir="ltr">1.2.0 Unlike purely metaphysical interpretations, this model offers explicit criteria for falsification.</p> <p dir="ltr">1.2.1 The chapter details four experimental protocols designed to test specific signatures.</p> <p dir="ltr">1.2.2 First, the existence of a critical information threshold I_crit which precipitates a non‑linear collapse of the interference fringes.</p> <p dir="ltr">1.2.3 Second, the dependence of contrast on the spatial resolution of the detector relative to the coherence radius R_c.</p> <p dir="ltr">1.2.4 Third, the temporal dynamics of saturation via pulsed activation tests.</p> <p dir="ltr">1.2.5 Fourth, the distinction between informational effects and simple energetic perturbations.</p> <p dir="ltr">1.2.6 This document includes standardised reporting templates to facilitate international collaboration and the verification of results by third‑party laboratories.</p> <p dir="ltr"><strong>README / USER NOTICE</strong></p> <p dir="ltr">2.0 File Metadata</p> <p dir="ltr">2.0.0 File: Vers.2 / The Morphic Resolution of the Young’s Slits Paradox.docx</p> <p dir="ltr">2.0.1 DOI: 10.5281/zenodo.17917287</p> <p dir="ltr">2.0.2 Format: Compliant with the Nelson Layout Rules.</p> <p dir="ltr">3.0 Instructions for Readers and Experimenters</p> <p dir="ltr">3.0.0 Reading Format: This document is composed in plain ordered text to ensure maximum interoperability and structural clarity.</p> <p dir="ltr">3.0.1 The hierarchical numbering system allows for the precise citation of every argument or equation (e.g. 3.0.4).</p> <p dir="ltr">3.0.2 Experimental Protocols: Researchers wishing to replicate these experiments are requested to adhere strictly to the conditions defined in Appendix A (Methodological Guidelines).</p> <p dir="ltr">3.0.3 Submission of Results: Standardised report templates are provided in section 9.0.</p> <p dir="ltr">3.0.4 Please do not convert these data into graphical tables or Word objects; retain the text‑based format to allow for automated processing by the theoretical team.</p> <p dir="ltr">3.0.5 Collaboration: The author welcomes collaboration regarding the analysis of raw data derived from independent tests concerning the I_crit threshold.</p> <p dir="ltr"> </p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_17917287 |
| institution | Zenodo |
| language | |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Vers.2 / The Morphic Resolution of the Young's Slits Paradox Karabudak, Nelson <p dir="ltr"><strong>Vers.2 / The Morphic Resolution of the Young’s Slits Paradox</strong></p> <p dir="ltr">1.0 Zenodo Description</p> <p dir="ltr">1.0.0 This chapter presents a structural and deterministic resolution to the foundational paradox of quantum mechanics: the Young double‑slit experiment.</p> <p dir="ltr">1.0.1 Within the framework of the Karabudak Unified Theory (KUT), this work transcends standard probabilistic interpretations and classical pilot‑wave models by introducing a fundamental physical dissociation between the particulate entity and its guiding field.</p> <p dir="ltr">1.1 Key Theoretical Insights</p> <p dir="ltr">1.1.0 The {ο, W} Model: The particle is redefined as a Localised Coherence Node (ο), whilst the guiding information is carried by a Delocalised Morphic Potential (W).</p> <p dir="ltr">1.1.1 The node traverses a single aperture, whereas the potential explores the entire available geometry.</p> <p dir="ltr">1.1.2 Metric Rigidification via Information: The chapter introduces the novel concept of metric rigidification.</p> <p dir="ltr">1.1.3 Measurement is not a passive observation but an active injection of information density I_meas which saturates the capacity of the geometric fabric to propagate interference.</p> <p dir="ltr">1.1.4 Reconstruction of the Born Rule: A rigorous mathematical derivation — based on an effective Lagrangian — demonstrates how the emergent probability density follows the square of the morphic field amplitude: D(x) ∝ |W|².</p> <p dir="ltr">1.2 Experimental Validation and Falsifiability</p> <p dir="ltr">1.2.0 Unlike purely metaphysical interpretations, this model offers explicit criteria for falsification.</p> <p dir="ltr">1.2.1 The chapter details four experimental protocols designed to test specific signatures.</p> <p dir="ltr">1.2.2 First, the existence of a critical information threshold I_crit which precipitates a non‑linear collapse of the interference fringes.</p> <p dir="ltr">1.2.3 Second, the dependence of contrast on the spatial resolution of the detector relative to the coherence radius R_c.</p> <p dir="ltr">1.2.4 Third, the temporal dynamics of saturation via pulsed activation tests.</p> <p dir="ltr">1.2.5 Fourth, the distinction between informational effects and simple energetic perturbations.</p> <p dir="ltr">1.2.6 This document includes standardised reporting templates to facilitate international collaboration and the verification of results by third‑party laboratories.</p> <p dir="ltr"><strong>README / USER NOTICE</strong></p> <p dir="ltr">2.0 File Metadata</p> <p dir="ltr">2.0.0 File: Vers.2 / The Morphic Resolution of the Young’s Slits Paradox.docx</p> <p dir="ltr">2.0.1 DOI: 10.5281/zenodo.17917287</p> <p dir="ltr">2.0.2 Format: Compliant with the Nelson Layout Rules.</p> <p dir="ltr">3.0 Instructions for Readers and Experimenters</p> <p dir="ltr">3.0.0 Reading Format: This document is composed in plain ordered text to ensure maximum interoperability and structural clarity.</p> <p dir="ltr">3.0.1 The hierarchical numbering system allows for the precise citation of every argument or equation (e.g. 3.0.4).</p> <p dir="ltr">3.0.2 Experimental Protocols: Researchers wishing to replicate these experiments are requested to adhere strictly to the conditions defined in Appendix A (Methodological Guidelines).</p> <p dir="ltr">3.0.3 Submission of Results: Standardised report templates are provided in section 9.0.</p> <p dir="ltr">3.0.4 Please do not convert these data into graphical tables or Word objects; retain the text‑based format to allow for automated processing by the theoretical team.</p> <p dir="ltr">3.0.5 Collaboration: The author welcomes collaboration regarding the analysis of raw data derived from independent tests concerning the I_crit threshold.</p> <p dir="ltr"> </p> |
| title | Vers.2 / The Morphic Resolution of the Young's Slits Paradox |
| url | https://doi.org/10.5281/zenodo.17917287 |