@inbook{5ca1f4c6a8ed42f99ede9d318e80530e,
title = "{\'E}tale Homotopy and Obstructions to Rational Points",
abstract = "These notes are supposed to serve as a condensed but approachable guide to the way {\'e}tale homotopy can be used to study rational points. I hope readers from different backgrounds will find it useful, but it is probably most suitable for a reader with some background in algebraic geometry who is not necessarily as familiar with modern homotopical and ∞-categorical methods. The original definition of the {\'e}tale homotopy type is due to Artin and Mazur, and the idea was further developed by Friedlander. In recent years there has been a lot of activity around {\'e}tale homotopy and its applications.",
author = "Schlank, {Tomer M.}",
note = "Publisher Copyright: {\textcopyright} 2021, The Author(s), under exclusive license to Springer Nature Switzerland AG.",
year = "2021",
doi = "10.1007/978-3-030-78977-0_4",
language = "الإنجليزيّة",
series = "Lecture Notes in Mathematics",
publisher = "Springer Science and Business Media Deutschland GmbH",
pages = "107--143",
booktitle = "Lecture Notes in Mathematics",
address = "ألمانيا",
}