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Part of the book series: Progress in Mathematics ((PM,volume 298))

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Abstract

We use the same setup as in the previous chapter: L/E is a quadratic extension of totally real fields \({\rm Gal}{(L/E)}={\langle 1,\varsigma\rangle},\,{\rm Gal}{(L/E)}^\wedge={\langle 1,\eta\rangle},\mathfrak{c}\subset\mathcal{O}_L\) is an ideal, and

$$n:=[L:\mathbb{Q}], \quad d:=d_{L/E},\quad \mathcal {D}:=\mathcal{D}_{L/E},\quad\mathfrak{c}_{E}:=\mathfrak{c}\cap\mathcal{O}_E.$$

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© 2012 Springer Basel

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Getz, J., Goresky, M. (2012). The Full Version of Theorem 1.3. In: Hilbert Modular Forms with Coefficients in Intersection Homology and Quadratic Base Change. Progress in Mathematics, vol 298. Springer, Basel. https://doi.org/10.1007/978-3-0348-0351-9_10

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