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. Etat : 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. N° de réf. du vendeur 9798995627340
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Paperback. Etat : 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. N° de réf. du vendeur 9798995627340
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Taschenbuch. Etat : 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. N° de réf. du vendeur 136291462
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Taschenbuch. Etat : 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. N° de réf. du vendeur 9798995627340
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