In mathematics, Jacob's ladder is a surface with infinite genus and two ends. It was named after Jacob's ladder by Étienne Ghys (1995, Théorème A), because the surface can be constructed as the boundary of a ladder that is infinitely long in both directions.
Walczak, Paweł (2004), Dynamics of foliations, groups and pseudogroups, Instytut Matematyczny Polskiej Akademii Nauk. Monografie Matematyczne (New Series) [Mathematics Institute of the Polish Academy of Sciences. Mathematical Monographs (New Series)], vol. 64, Birkhäuser Verlag, ISBN978-3-7643-7091-6, MR 2056374
This topology-related article is a stub. You can help Wikipedia by expanding it.
jacob, ladder, surface, mathematics, jacob, ladder, surface, with, infinite, genus, ends, named, after, jacob, ladder, Étienne, ghys, 1995, théorème, because, surface, constructed, boundary, ladder, that, infinitely, long, both, directions, also, editcantor, t. In mathematics Jacob s ladder is a surface with infinite genus and two ends It was named after Jacob s ladder by Etienne Ghys 1995 Theoreme A because the surface can be constructed as the boundary of a ladder that is infinitely long in both directions See also editCantor tree surface Loch Ness monster surfaceReferences editGhys Etienne 1995 Topologie des feuilles generiques Annals of Mathematics Second Series 141 2 387 422 doi 10 2307 2118526 ISSN 0003 486X JSTOR 2118526 MR 1324140 Walczak Pawel 2004 Dynamics of foliations groups and pseudogroups Instytut Matematyczny Polskiej Akademii Nauk Monografie Matematyczne New Series Mathematics Institute of the Polish Academy of Sciences Mathematical Monographs New Series vol 64 Birkhauser Verlag ISBN 978 3 7643 7091 6 MR 2056374 nbsp This topology related article is a stub You can help Wikipedia by expanding it vte Retrieved from https en wikipedia org w index php title Jacob 27s ladder surface amp oldid 1049754734, wikipedia, wiki, book, books, library,
