All.lean
Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.All
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Module documentation
Neu1999 local-field value images
This is the umbrella module for the Neu1999 specialization of the tame Abhyankar value-group frontier. The implementation is split into:
NAField.Valuation: the normalized integer valuation and norm formula;NAField.Invariants: elementarye * f = [L : K]consequences;NAField.BaseNorm: concrete norm-subgroup elements from base units;NAField.FieldNormImage: field-norm value images and subgroup generator
forms;
NAField.ResidueDegree: concrete residue-degree divisibility;NAField.GaloisInvariants: field-degree identities for finite Galois valued
extensions;
NAField.GaloisRamification: ramification-index generators and powered
lower-branch images from embedded base units in the finite Galois setting;
NAField.GaloisNormDown: valuation images after applyingN_{L/K}to the
powered Galois ramification image;
NAField.GaloisNormDownPrimitive: primitive residue-degree divisors
extracted from those norm-down lcm sources;
NAField.GaloisNormDownLcm: lower Galois residue-degree lcm value-step
inclusions for the norm-down image.
Imports7
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.BaseNorm
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.FieldNormImage
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.Galois.All
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.GaloisInvariants
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.Invariants
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.ResidueDegree
- Nyll.SchemeTheory.AbhyankarLemma.TameRamification.ValueGroup.NonarchimedeanLocalField.Valuation
This module has no indexed declarations. Its imports and full source are available here.