Editing Weierstrass function (section)

== References ==
*{{Citation | last=David | first=Claire  | year=2018 | title=Bypassing dynamical systems : A simple way to get the box-counting dimension of the graph of the Weierstrass function | journal=Proceedings of the International Geometry Center| publisher=Academy of Sciences of Ukraine | volume=11 | issue=2 | pages=53–68 | doi=10.15673/tmgc.v11i2.1028 | doi-access=free | arxiv=1711.10349 }}
*{{Citation | last=Falconer | first=K. | author-link=Kenneth Falconer (mathematician) | year=1984 | title=The Geometry of Fractal Sets | place=Cambridge | publisher=Cambridge University Press | series=Cambridge Tracts in Mathematics | volume=Book 85 | isbn=978-0-521-33705-2 | url={{Google books|-Kwp-GrimCIC|plainurl=yes}} }}
*{{Citation |last1=Gelbaum |first1=B Bernard R. |last2=Olmstead |first2=John M. H. |year=2003 |orig-year=1964 |title=Counterexamples in Analysis |publisher=Dover Publications |series=Dover Books on Mathematics |isbn=978-0-486-42875-8 |url={{Google books|D_XBAgAAQBAJ|plainurl=yes}} }}
*{{Citation | last=Hardy | first=G. H. | author-link=G. H. Hardy | year=1916 | title=Weierstrass's nondifferentiable function | journal=Transactions of the American Mathematical Society | publisher=American Mathematical Society | volume=17 | issue=3 | pages=301–325 | url=http://www.ams.org/journals/tran/1916-017-03/S0002-9947-1916-1501044-1/S0002-9947-1916-1501044-1.pdf | doi=10.2307/1989005| jstor=1989005 }}
*{{Citation | last=Weierstrass | first=Karl | author-link=Karl Weierstrass | date=18 July 1872 | title=Über continuirliche Functionen eines reellen Arguments, die für keinen Werth des letzeren einen bestimmten Differentialquotienten besitzen | publisher=Königlich Preußische Akademie der Wissenschaften }}
**{{Citation | last=Weierstrass | first=Karl | year=1895 | title=Mathematische Werke von Karl Weierstrass | chapter=Über continuirliche Functionen eines reellen Arguments, die für keinen Werth des letzeren einen bestimmten Differentialquotienten besitzen | location=Berlin, Germany | publisher=Mayer & Müller | volume=2 | pages=71–74 | chapter-url={{Google books|1FhtAAAAMAAJ|page=71|plainurl=yes}} }}
**English translation: {{Citation | last=Edgar | first=Gerald A. | year=1993 | title=Classics on Fractals | chapter=On continuous functions of a real argument that do not possess a well-defined derivative for any value of their argument | publisher=Addison-Wesley Publishing Company | series=Studies in Nonlinearity | pages=3–9 | isbn=978-0-201-58701-2 }}