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The Unapologetic Mathematician
There’s a really neat notation for inner product spaces invented by Paul Dirac that physicists use all the time. It really brings to the fore the way a both slots of the inner product enter on an equal footing. First, we have a bra...
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The Unapologetic Mathematician
We continue discussing Dirac notation by bringing up the inner product. To this point, our notation applies to any vector space and its dual, with the ket denoting a vector and the bra denoting a linear functional . The evaluat...
The Unapologetic Mathematician
So we’ve got Dirac notation and it’s nice for inner product spaces, but remember we’re not just interested in vectors and vector spaces. We’re even more interested in transformations between vector spaces. So what happens when we ...
The Unapologetic Mathematician
Now, armed with Dirac notation, we can come back and reconsider matrices and forms. For our background, we’ve got an inner product space. That is, a vector space , equipped with a choice of a particular inner product . Now, any li...
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