A Siegel modular form on an arithmetic subgroup of $\Sp(2g,\Q)$ is said to be of degree $g$.
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- Last edited by Fabien Cléry on 2023-11-17 19:00:39
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- mf.siegel.automorphic_type
- mf.siegel.family.gamma0_2
- mf.siegel.family.gamma0_3
- mf.siegel.family.gamma0_3_psi_3
- mf.siegel.family.gamma0_4
- mf.siegel.family.gamma0_4_psi_4
- mf.siegel.family.sp4z
- mf.siegel.family.sp4z_2
- mf.siegel.family.sp6z
- mf.siegel.family.sp8z
- mf.siegel.koecher.principle
- mf.siegel.label
- mf.siegel.phi
- mf.siegel.weight
- mf.siegel.weight_k_j
- lmfdb/siegel_modular_forms/templates/ModularForm_GSp4_Q_dimensions.html (line 5)
- lmfdb/siegel_modular_forms/templates/ModularForm_GSp4_Q_family.html (line 30)
- 2023-11-17 19:00:39 by Fabien Cléry
- 2021-05-06 14:18:48 by Fabien Cléry
- 2021-05-02 16:06:37 by Fabien Cléry
- 2021-05-02 16:06:07 by Fabien Cléry
- 2018-06-28 00:18:20 by John Voight