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Two Hermitian idempotents of the group algebra

We will choose arbitrarily to work with the first of the standard tableaux of a given partition. With this we can form the two Hermitian algebra elements [Pg.76]

Any tableau would do, but we only need one. This choice serves. [Pg.76]

We stated at the end of Seetion 5.4.3 that f/g)ffV or f/g)VM, g = n, will serve as an idempotent element of the algebra assoeiated with the partition upon which they are based, although these are, of course, notHermitian. This means that [Pg.77]


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Group algebra

Hermitian

Idempotent

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