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One can attach $l$$\ell$-adic Galois representations to holomorphic cuspidal newforms of weight $2$ on the upper half-plane.

If a newform is $L^2$-normalized, can one extract its maximum value from the Galois representation?

One can attach $l$-adic Galois representations to holomorphic cuspidal newforms of weight $2$ on the upper half-plane.

If a newform is $L^2$-normalized, can one extract its maximum value from the Galois representation?

One can attach $\ell$-adic Galois representations to holomorphic cuspidal newforms of weight $2$ on the upper half-plane.

If a newform is $L^2$-normalized, can one extract its maximum value from the Galois representation?

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GH from MO
  • 105.3k
  • 8
  • 293
  • 398

One can attach $l$-adic Galois representations to holomorphic cuspidal newforms of weight 2$2$ on the upper half-plane.

If a newform is $L^2$-normalized, can one extract its maximum value from the Galois representation?

One can attach $l$-adic Galois representations to cuspidal newforms of weight 2.

If a newform is $L^2$-normalized can one extract its maximum value from the Galois representation?

One can attach $l$-adic Galois representations to holomorphic cuspidal newforms of weight $2$ on the upper half-plane.

If a newform is $L^2$-normalized, can one extract its maximum value from the Galois representation?

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