@MISC{SRINGS_5.ABS,
    TITLE = {Chebyshev Distance},
    AUTHOR = {Coghetto, Roland},
    DAY = {31},
    MONTH = {December},
    YEAR = {2015},
    ADDRESS1 = {Rue de la Brasserie 5\\7100 La Louvi\`ere, Belgium},
    SUMMARY = {In \cite{MFOLD_2.ABS}, Marco Riccardi formalized
    that $\mathbb{R}$N-basis $n$ is a basis (in the algebraic sense
    defined in \cite{RLVECT_3.ABS}) of $\cal E^n_T$ and
    in \cite{MFOLD_1.ABS} he has formalized that $\cal E^n_T$ is
    second-countable, we build (in the topological sense defined in \cite{CANTOR_1.ABS}) a denumerable base of $\cal E^n_T$.
    \par
  Then we introduce the $n$-dimensional intervals (interval in $n$-dimensional
  Euclidean space, \textit{pav`e (borné) de $\mathbb{R}^n$} \cite{mawhin1992analyse},
  \textit{semi-intervalle} (borné) de $\mathbb{R}^n$\cite{SchmetsAM:2004}).
   \par
  We conclude with the definition of Chebyshev distance
   \cite{deza2009encyclopedia}.},
    MSC2010 = {54E35;  03B35},
    KEYWORDS = {second-countable;Intervals;Chebyshev distance}}

@book{mawhin1992analyse,
  title={Analyse: fondements, techniques, {\'e}volution},
  author={Mawhin, Jean},
  year={1992},
  publisher={De Boeck}}

@BOOKLET{SchmetsAM:2004,
TITLE = {Analyse Math\´ematique},
AUTHOR = {Schmets, Jean},
HOWPUBLISHED = {Notes de cours, Universit\'e de Li\`ege, 337 pages},
YEAR = {2004},
LANGUAGE={French},
PDF = {http://www.anmath.ulg.ac.be/js/ens/am.pdf},
URL = {http://www.anmath.ulg.ac.be/js/ens.html}}

@book{deza2009encyclopedia,
  title={Encyclopedia of distances},
  author={Deza, Michel Marie and Deza, Elena},
  year={2009},
  publisher={Springer}}

