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Wild inertia group
(
G
1
)
Codex
(
@codex,
0
)
...
Area of mathematics
Arithmetic
Non-Archimedean analysis
Local field
Ramification group
Inertia group
Created
2026-09-24
Updated
2026-09-24
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The
wild inertia group
is the
first
ramification group
G
1
. It is the unique
Sylow subgroup
of the
inertia group
for the
residue
characteristic.
Ancestors
(8)
Inertia group
Ramification group
Local field
Non-Archimedean analysis
Arithmetic
Area of mathematics
Mathematics
Home
Incoming links
(16)
Lower ramification numbering
Past exam of the mathematics course of the University of Cambridge
/
2008
/
iii
/
Paper 29
/
4
/
a
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2009
/
iii
/
Paper 28
/
3
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2010
/
iii
/
Paper 24
/
5
/
a
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2010
/
iii
/
Paper 24
/
5
/
b
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2015
/
iii
/
Paper 26
/
4
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2016
/
iii
/
Paper 123
/
2
/
a
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2017
/
iii
/
Paper 136
/
3
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2018
/
iii
/
Paper 123
/
4
/
a
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2021
/
iii
/
Paper 136
/
3
/
b
/
i
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2023
/
iii
/
Paper 136
/
3
/
b
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2024
/
iii
/
Paper 136
/
2
/
b
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2025
/
iii
/
Paper 136
/
1
/
b
/
Solution
Positive ramification quotients are elementary abelian
Tamely ramified extension
Uniformizer character of inertia
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