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== Bibliografia ==
*{{citeCita booklibro | authorautore=Artin, Emil | titletitolo=Geometric Algebra | locationcittà=New York | publishereditore=Wiley | yearanno=1957 | isbnid=ISBN 0-471-60839-4}} ''See Chapter III'' for the orthogonal groups O(p,q).
*{{citeCita booklibro | authorautore=Carmeli, Moshe
|titletitolo=Group Theory and General Relativity, Representations of the Lorentz Group and Their Applications to the Gravitational Field
|publishereditore=McGraw-Hill, New York
|yearanno=1977
|isbnid=ISBN 0-07-009986-3}} A canonical reference; ''see chapters 1-6'' for representations of the Lorentz group.
*{{citeCita booklibro | authorautore=Frankel, Theodore | titletitolo=The Geometry of Physics (2nd Ed.) | locationcittà=Cambridge | publishereditore=Cambridge University Press | yearanno=2004 | isbnid=ISBN 0-521-53927-7}} An excellent resource for Lie theory, fiber bundles, spinorial coverings, and many other topics.
*{{Fulton-Harris}} ''See Lecture 11'' for the irreducible representations of SL(2,'''C''').
*{{citeCita booklibro | authorautore=Hall, G. S. | titletitolo=Symmetries and Curvature Structure in General Relativity | locationcittà=Singapore | publishereditore=World Scientific | yearanno=2004 | isbnid=ISBN 981-02-1051-5}} ''See Chapter 6'' for the subalgebras of the Lie algebra of the Lorentz group.
*{{citeCita booklibro | authorautore=Hatcher, Allen | titletitolo=Algebraic topology | locationcittà=Cambridge | publishereditore=Cambridge University Press | yearanno=2002 | isbnid=ISBN 0-521-79540-0}} ''See also'' the {{citeCita web | titletitolo=online version | url=http://www.math.cornell.edu/~hatcher/AT/ATpage.html | accessdateaccesso=July 3 | accessyear=2005 }} ''See Section 1.3'' for a beautifully illustrated discussion of covering spaces. ''See Section 3D'' for the topology of rotation groups.
*{{citeCita booklibro | authorautore=Naber, Gregory | titletitolo=The Geometry of Minkowski Spacetime | locationcittà=New York | publishereditore=Springer-Verlag | yearanno=1992 | isbnid=ISBN 0-486-43235-1 (Dover reprint edition)}} An excellent reference on Minkowski spacetime and the Lorentz group.
*{{citeCita booklibro | authorautore=Needham, Tristam | titletitolo=Visual Complex Analysis | locationcittà=Oxford | publishereditore=Oxford University Press | yearanno=1997 | isbnid=ISBN 0-19-853446-9}} ''See Chapter 3'' for a superbly illustrated discussion of Möbius transformations.
==Voci correlate==
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