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Young tableau
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==References== * [[William Fulton (mathematician)|William Fulton]]. ''Young Tableaux, with Applications to Representation Theory and Geometry''. Cambridge University Press, 1997, {{isbn|0-521-56724-6}}. * {{Fulton-Harris}} Lecture 4 * Howard Georgi, Lie Algebras in Particle Physics, 2nd Edition - Westview * [[Ian G. Macdonald|Macdonald, I. G.]] ''Symmetric functions and Hall polynomials.'' Oxford Mathematical Monographs. The Clarendon Press, Oxford University Press, Oxford, 1979. viii+180 pp. {{isbn|0-19-853530-9}} {{MathSciNet|id=553598}} * Laurent Manivel. ''Symmetric Functions, Schubert Polynomials, and Degeneracy Loci''. American Mathematical Society. *{{Cite journal |last1=Greene |first1=Curtis |last2=Nijenhuis |first2=Albert |author1-link=Curtis Greene |author2-link=Albert Nijenhuis |last3=Wilf |first3=Herbert S. |author3-link=Herbert Wilf |title=A probabilistic proof of a formula for the number of Young tableaux of a given shape |journal=[[Advances in Mathematics]] |volume=31 |issue=1 |publisher=[[Elsevier]] |location=Amsterdam |year=1979 |pages=104–109 |doi=10.1016/0001-8708(79)90023-9 |doi-access=free |mr=0521470 |zbl=0398.05008 }} * Jean-Christophe Novelli, [[Igor Pak]], Alexander V. Stoyanovskii, "[https://dmtcs.episciences.org/239 A direct bijective proof of the Hook-length formula]", ''Discrete Mathematics and Theoretical Computer Science'' '''1''' (1997), pp. 53–67. * [[Bruce Sagan|Bruce E. Sagan]]. ''The Symmetric Group''. Springer, 2001, {{isbn|0-387-95067-2}} *{{eom|id=Y/y099100|first=E.B.|last= Vinberg| authorlink=Ernest Vinberg}} * {{cite journal | last = Yong | first = Alexander | title = What is...a Young Tableau? | journal = [[Notices of the American Mathematical Society]] |date=February 2007 | volume = 54 | issue = 2 | pages =240–241 | url = http://www.ams.org/notices/200702/whatis-yong.pdf | access-date = 2008-01-16 }} *[[Predrag Cvitanović]], ''Group Theory: Birdtracks, Lie's, and Exceptional Groups''. Princeton University Press, 2008.
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