View source for Affinoid

==English==

===Etymology===
From {{suffix|en|affine|oid}}.

===Adjective===
{{en-adj|-}}

# {{lb|en|maths}} [[affine]] in most respects
#* {{quote-journal|en|year=2016|date=|author=Mohamed Saidi|title=Etale fundamental groups of affinoid <math>p</math>-adic curves and formal fibres of <math>p</math>-adic curves|journal=arXiv|url=http://arxiv.org/abs/1605.03876|doi=|volume=|issue=|pages=
|passage=We prove that the geometric etale fundamental group of a (geometrically connected) rigid smooth <math>p</math>-adic '''affinoid''' curve (resp. of a formal fibre of a <math>p</math>-adic curve) is a direct factor of a certain profinite free group. }}