This volume presents a Hilbert-VI-style axiomatic closure certificate for arc geometry under the Static-Field Prerequisite. It avoids both a pure zero-axiom topological derivation and an empirically back-fitted verdict, developing the closure within arc geometry’s self-contained syntax. The framework adopts the A Priori Asymmetric Dependency of the Static Field: dynamic implies static, static does not imply dynamic, and static without dynamic excitation is vacuum. In this setting, H = C_proj = πD_proj is treated only as the zero-excitation metric benchmark; kappa_I is formalized as a rigid compensation-projection law, not a fitting parameter; and C_Pi remains a comparison-layer perturbation, not a source primitive. The volume proves observed-layer residual closure by replacing an unconstrained empirical remainder with an exact source-derived comparison-layer residual and uniform bound, supplemented by a residual source-note dossier and external testability register. It records a publication-facing closure while preserving layer discipline, non-circularity, and the non-promotion of comparison objects directly into source-layer primitives.
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Paperback. Zustand: new. Paperback. This volume presents a Hilbert-VI-style axiomatic closure certificate for arc geometry under the Static-Field Prerequisite. It avoids both a pure zero-axiom topological derivation and an empirically back-fitted verdict, developing the closure within arc geometry's self-contained syntax. The framework adopts the A Priori Asymmetric Dependency of the Static Field: dynamic implies static, static does not imply dynamic, and static without dynamic excitation is vacuum. In this setting, H = C_proj = pD_proj is treated only as the zero-excitation metric benchmark; kappa_I is formalized as a rigid compensation-projection law, not a fitting parameter; and C_Pi remains a comparison-layer perturbation, not a source primitive. The volume proves observed-layer residual closure by replacing an unconstrained empirical remainder with an exact source-derived comparison-layer residual and uniform bound, supplemented by a residual source-note dossier and external testability register. It records a publication-facing closure while preserving layer discipline, non-circularity, and the non-promotion of comparison objects directly into source-layer primitives. This item is printed on demand. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. Bestandsnummer des Verkäufers 9798995627340
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Paperback. Zustand: new. Paperback. This volume presents a Hilbert-VI-style axiomatic closure certificate for arc geometry under the Static-Field Prerequisite. It avoids both a pure zero-axiom topological derivation and an empirically back-fitted verdict, developing the closure within arc geometry's self-contained syntax. The framework adopts the A Priori Asymmetric Dependency of the Static Field: dynamic implies static, static does not imply dynamic, and static without dynamic excitation is vacuum. In this setting, H = C_proj = pD_proj is treated only as the zero-excitation metric benchmark; kappa_I is formalized as a rigid compensation-projection law, not a fitting parameter; and C_Pi remains a comparison-layer perturbation, not a source primitive. The volume proves observed-layer residual closure by replacing an unconstrained empirical remainder with an exact source-derived comparison-layer residual and uniform bound, supplemented by a residual source-note dossier and external testability register. It records a publication-facing closure while preserving layer discipline, non-circularity, and the non-promotion of comparison objects directly into source-layer primitives. This item is printed on demand. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. Bestandsnummer des Verkäufers 9798995627340
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Taschenbuch. Zustand: Neu. e-Arc-Helix | Volume IV: Static-Field Prerequisite Axiomatic Closure under the a Priori Asymmetric Dependency of the Static Field | Arcman | Taschenbuch | Arc Theory | Englisch | 2026 | International Institute of Arc Theory | EAN 9798995627340 | Verantwortliche Person für die EU: Libri GmbH, Europaallee 1, 36244 Bad Hersfeld, gpsr[at]libri[dot]de | Anbieter: preigu Print on Demand. Bestandsnummer des Verkäufers 136291462
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Taschenbuch. Zustand: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - This volume presents a Hilbert-VI-style axiomatic closure certificate for arc geometry under the Static-Field Prerequisite. It avoids both a pure zero-axiom topological derivation and an empirically back-fitted verdict, developing the closure within arc geometry's self-contained syntax. The framework adopts the A Priori Asymmetric Dependency of the Static Field: dynamic implies static, static does not imply dynamic, and static without dynamic excitation is vacuum. In this setting, H = C_proj = ¿D_proj is treated only as the zero-excitation metric benchmark; kappa_I is formalized as a rigid compensation-projection law, not a fitting parameter; and C_Pi remains a comparison-layer perturbation, not a source primitive. The volume proves observed-layer residual closure by replacing an unconstrained empirical remainder with an exact source-derived comparison-layer residual and uniform bound, supplemented by a residual source-note dossier and external testability register. It records a publication-facing closure while preserving layer discipline, non-circularity, and the non-promotion of comparison objects directly into source-layer primitives. Bestandsnummer des Verkäufers 9798995627340
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