The material defect of the actual primary chart phase #
The same selected phase is pulled through the actual physical band change. The base coefficients are identified through their common physical field before the native material cancellation is used.
Only primitive base values and the actual chart differential enter this identity. It does not assume a phase-defect identity.
Native copy, constructed using ActualSignedGeometry.copyPoint.
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View map as an element of FullPoint →L[ℝ] Cylinder.
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The phase germ itself is valid on the closed native core, with the angle and both fast coordinates free. No open-q restriction is needed.
Defect as an element of FullPoint → ℝ.
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Reference material, constructed using LinearWaveResidual.materialPhaseDefect.
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Native expression as an element of ℝ.
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The literal initializer defect agrees as an ambient germ with the native material expression. The closed core condition includes both endpoints of the native slow partition and leaves all fast variables free.
Reduced expression as an element of ℝ.
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Material weight as an element of ℝ.
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The exact small factor is the target-band viscosity.
Material weight bound, given by 2*ActualSignedGeometry.powerBound (h/2+1/2) * ActualSignedGeometry.powerBound (CoordinateAlgebra.A h-h).
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Actual native jets before the copy-coordinate pullback #
Padded region, bundling carrier, isOpen, have, coord_pos and the required
compatibility proofs.
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Reduced slow domain, bundling scale, carrier, isOpen, one_le_scale.
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Reduced jet domain, given by (reducedSlowDomain U).slot (fun i => (phases B N0 i.1).V i.2) (fun i => (phases B N0 i.1).openV i.2).
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Native reduced, constructed using PrimaryMaterialDefect.expression.
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