Langlands' discrete spectrum construction via Eisenstein series residues is reinterpreted as regularization that must track both zeros and poles, with a program to give them equal standing from the outset.
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Rethinking the work of Langlands on Eisenstein series
Langlands' discrete spectrum construction via Eisenstein series residues is reinterpreted as regularization that must track both zeros and poles, with a program to give them equal standing from the outset.