%\input JOSEPH
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%\nssecp Application aux syst{\'e}mes lin{\'e}aires.|
%\nsssecp Syst{\`e}mes lin{\'e}aires
%\uppercase\expandafter{\romannumeral1}~:

%\nsssecp Syst{\`e}mes lin{\'e}aires
%\uppercase\expandafter{\romannumeral2}~:
%\nssecp Structure rationnelle sur un sous-corps.|
%\nsssecp  D{\'e}finitions exemples et propri{\'e}t{\'e}s.|
%\nsssecp Applications~:
%{\uppercase\expandafter{\romannumeral1}}
%Quelques propri{\'e}t{\'e}s des corps gauches.|
%\nsssecp Applications~:
%{\uppercase\expandafter{\romannumeral2}}
%Tours de sous-corps d'un corps non d{\'e}nombrable.|
%\nsssecp Applications~:
%{\uppercase\expandafter{\romannumeral3}}
%Dimension du dual d'un espace de dimension infinie.|
\null\vskip-10mm
\centerline{\petcap Compl{\'e}ments (non exhaustifs!) de bibliographie}
\vskip -1mm
 %
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ar1]}\
{\petcap E. Artin\/}\pointir 
{\sl {\"U}ber einen Satz von Herrn J.H. Maclagan Wederburn\/},\hfill\break
Hamb. Abb.  {\bf 5} ({\oldstyle 1928}) pp. 245-250,
Collected 
Papers 
%of Emil Artin, Addison-Wesley 
{\oldstyle 1965} pp. 301-306.
\par
}
\vskip-1mm
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ar2]}\
{\petcap E. Artin\/}\pointir 
{\sl Galois Theory\/},\hfill\break
Notre Dame Math. Lect. {\bf 2},
%Chap {\uppercase\expandafter{\romannumeralI}}
Notre Dame, {\oldstyle 1942}.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Bl]}\ {\petcap A. Blanchard\/}\pointir
{\it Les corps non commutatifs\/},
{P.U.F}, {\oldstyle 1972}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Bo]}\
{\petcap N. Bourbaki\/}\pointir 
{\sl Alg{\`e}bre\/},
Hermann, {\oldstyle 1947}, {\oldstyle 1959},
CCLS {\oldstyle 1970}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ch]}\
{\petcap C. Chevalley\/}\pointir 
{\sl D{\'e}monstration d'une hypoth{\`e}se de M. Artin\/},\hfill\break
Hamb.  {\bf 11\/} {\oldstyle 1936}
pp. 73-75.\par}
%
\vskip-1mm
{\hangindent=1cm\hangafter=1\noindent{\bf   [Co]}\
{\petcap P. Colmez\/}\pointir 
{\sl {\'E}l{\'e}ments d'analyse et d'alg{\`e}bre
(et de th{\'e}orie des nombres)\/},
Ed. Ec. Polytechnique, {\oldstyle 2009}.\par
%
\vskip-1mm
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ga]}\
{\petcap P. Gabriel}\pointir 
{\sl Matrices, g{\'e}om{\'e}trie, alg{\`e}bre
lin{\'e}aire\/},
Cassini, {\oldstyle 2001}.\par
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Go]}\
{\petcap R. Godement\/}\pointir 
{\sl Cours d'alg{\`e}bre\/},
Hermann, {\oldstyle 1966}.\par}
% 
{\hangindent=1cm\hangafter=1\noindent{\bf   [Gu]}\
{\petcap L. Guillou\/}\pointir
{\sl S{\'e}ries de Fourier et ensemble d'unicit{\'e}s\/}\note{\eightpoint
voir~:
http://www-fourier.ujf-grenoble.fr/%
$_{\tilde{}}\,$%
marin/Manuscripts/bili-ens/Reignier.pdf
},
{\oldstyle 2010}.
\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ha]}\
{\petcap P. R. Halmos\/}\pointir 
{\sl Naive Set Theory\/},
Litton Ed. Pub., {\oldstyle 1960}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [He1]}\
{\petcap I.N. Herstein\/}\pointir 
{\sl Wederburn's Theorem and a Theorem of Jacobson.\/},\hfill\break
Am. Math. Month.  {\bf 68} 3 ({\oldstyle 1961}) pp. 249-251.\par}
%
\vskip-1mm
{\hangindent=1cm\hangafter=1\noindent{\bf   [He2]}\
{\petcap I.N. Herstein\/}\pointir 
{\sl Topics in Algebra\/},
Blaisdell {\oldstyle 1964}.\par}
%
\vskip-1mm
{\hangindent=1cm\hangafter=1\noindent{\bf   [He3]}\
{\petcap I.N. Herstein\/}\pointir 
{\sl Non commutative rings\/},
Carus Math. Mon. {\oldstyle 1968}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ja]}\
{\petcap N. Jacobson\/}\pointir 
{\sl Lectures in Abstract Algebra\/},
van Nostrand {\oldstyle 1951}, {\oldstyle 53}, {\oldstyle 64}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Kr]}\
{\petcap J.-P. Krivine\/}\pointir 
{\sl Th{\'e}orie axiomatique des ensembles\/},
P.U.F., {\oldstyle 1969}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Ld]}\
{\petcap E. Landau\/}\pointir 
{\sl Grundlagen der Analysis\/},
Leipzig, {\oldstyle 1930}, Trad.  Chelsea {\oldstyle 1951}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Lg]}\
{\petcap S. Lang\/}\pointir 
{\sl Algebra\/},
Addison-Wesley, {\oldstyle 1965}.\par}
%
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [MW]}\
{\petcap J.H. Maclagan Wederburn\/}\pointir 
{\sl A theorem on finite algebras.\/},\hfill\break
T.A.M.S.  {\bf 6} ({\oldstyle 1905}) pp. 349-352.\par}
%
\vskip-1mm
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Sa1]}\ {\petcap P. Samuel\/}\pointir
{\it Anneaux factoriels\/},
{Publ. Soc. mat. S{\~ a}o\  Paulo}, {\oldstyle 1964}.\par}
%
\vskip-1mm
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Sa2]}\ {\petcap P. Samuel\/}\pointir
{\it Th{\'e}orie alg{\'e}brique des nombres\/},
{Hermann}, {\oldstyle 1967}.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Se]}\ {\petcap J.-P. Serre\/}\pointir
{\it Cours d'arithm\'etique},
{P.U.F}, {\oldstyle 1970}.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [vW]}\ {\petcap B. L. van der Waerden\/}\pointir
{\it Algebra,
{Springer}, {\oldstyle 1936}.\par}
%
{\hangindent=1cm\hangafter=1\noindent{\bf   [Wa]}\
{\petcap E. Warning\/}\pointir 
{\sl Bemerkung zur vorstehendenArbeit Herrn Chevalley\/},\hfill\break
Hamb. Abh. Math.  {\bf 11\/} {\oldstyle 1936}
pp. 76-83.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Wb]}\ {\petcap H. Weber\/}\pointir
{\it Lehrbuch der Algebra  \uppercase\expandafter{\romannumeral1}\/}.
{Braunschweig, F. Vieweg}, {\oldstyle 1894}.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Wl]}\ {\petcap A. Weil\/}\pointir
{\it Basic Number Theory\/},
{Springer}, {\oldstyle 1967}.\par}
%
{\hangindent=1,5cm\hangafter=1\noindent
{\bf [Wt]}\ {\petcap E. Witt\/}\pointir
{\it {\"U}ber die Kommutativit{\"a}t
endlischer Schiefk{\"o}rper\/},\hfill\break
Hamb. Abb.  {\bf 8} ({\oldstyle 1931}) pp. 413,
Ges.%ammelte 
Abh.%andlungen
, Springer {\oldstyle 1998} pp. 395.
\par}

%

%\end


%
%\hbox{\carre\nobreak\qed}
%\uppercase\expandafter{\romannumeral1}
%
%{\mathop{\rm Log}\nolimits}
%
%\build{=}_{}^{\sevenrm u.c.}
%
%\build{{\mathop{\rm Lim}\nolimits}}_{z\rightarrow u}^{}

%
%\rmc {\bf Exercice 1 }|
%\finc



%\nsecp Espaces m{\'e}triques sur un corps, orthogonalit{\'e} et  isomorphisme|
%

%\nssecp Produits scalaires et espaces m{\'e}triques|
