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added pointer to this new textbook
(Somebody should write a paragraph into this entry that gives an actual idea of what motivic integration is about, beyond it being an idea that Kontsevich had.)
added this sentences:
What is called motivic integration is an upgrade of p-adic integration to a geometric integration theory obtained by replacing the p-adic integers by a formal power series ring over the complex numbers.
p-adic integration is very cool indeed. I seem to remember it helping in counting subgroups of p-groups matching certain criteria. I also seem to remember the ideas lead to computations of invariants of certain moduli spaces that arise in representation theory. But it has been a few years since I looked at them. Glad to see the technique is getting wider use.
I took that sentence from the Introduction of the book. But by all means, somebody please expand on it.
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