| Name | Category | Theorems |
J π | CompOp | 9 mathmath: J_sq, sigma_J, smulFDeriv_J_mul, denom_J, J_smul, coe_J_smul, det_J, val_J, denom_J_mul
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SLAction π | CompOp | 49 mathmath: specialLinearGroup_apply, ModularGroup.one_lt_normSq_T_zpow_smul, jacobiTheta_T_sq_smul, ModularGroup.sl_moeb, ModularGroup.coe_T_zpow_smul_eq, ModularGroup.tendsto_abs_re_smul, ModularGroup.exists_max_im, ModularGroup.im_T_smul, EisensteinSeries.G2_S_transform, isProperMap_smul_I, ModularGroup.SL_to_GL_tower, jacobiTheta_S_smul, ModularGroup.re_T_smul, exists_SL2_smul_eq_of_apply_zero_one_ne_zero, modular_S_smul, ModularGroup.re_T_inv_smul, ModularGroup.normSq_S_smul_lt_one, ModularGroup.exists_row_one_eq_and_min_re, instProperSMul, ModularGroup.re_T_zpow_smul, ModularGroup.eq_smul_self_of_mem_fdo_mem_fdo, ModularGroup.im_lt_im_S_smul, isPretransitiveSL2R, ModularGroup.im_T_zpow_smul, ModularForm.slash_action_eq'_iff, instIsIsometricSMulSpecialLinearGroupFinOfNatNatReal, ModularGroup.exists_one_half_le_im_smul, petersson_slash_SL, ModularForm.SL_slash_def, exists_SL2_smul_eq_of_apply_zero_one_eq_zero, SlashInvariantForm.slash_action_eqn_SL'', ModularGroup_T_zpow_mem_verticalStrip, coe_specialLinearGroup_apply, ModularGroup.im_smul_eq_div_normSq, EisensteinSeries.tendsto_double_sum_S_act, ModularGroup.exists_one_half_le_im_smul_and_norm_denom_le, ModularGroup.exists_smul_mem_fd, ModularGroup.im_T_inv_smul, modular_T_zpow_smul, ModularForm.SL_slash_apply, EisensteinSeries.eisSummand_SL2_apply, instContinuousSMulSL2R, toSL2R_smul_I, ModularGroup.SL_neg_smul, EisensteinSeries.tsum_symmetricIco_tsum_eq_S_act, ModularGroup.exists_eq_T_zpow_of_c_eq_zero, modular_T_smul, ModularGroup.smul_eq_lcRow0_add, SlashInvariantForm.T_zpow_width_invariant
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denom π | CompOp | 38 mathmath: re_smul, deriv_smul, im_smul_eq_div_normSq, moebius_im, glPos_smul_def, denom_cocycle_Ο, mdifferentiable_inv_denom, ModularGroup.denom_apply, contMDiff_inv_denom, hasStrictDerivAt_smul, denom_cocycle, coe_smul_of_det_pos, ModularGroup.denom_S, mdifferentiable_denom, im_smul, normSq_denom_pos, coe_smul, denom_J, SlashInvariantForm.slash_action_eqn'', denom_neg, contMDiff_denom_zpow, ModularForm.SL_slash_def, SlashInvariantForm.slash_action_eqn_SL'', ModularGroup.im_smul_eq_div_normSq, ModularGroup.exists_one_half_le_im_smul_and_norm_denom_le, denom_one, ModularForm.slash_def, denom_J_mul, ModularForm.SL_slash_apply, EisensteinSeries.eisSummand_SL2_apply, denom_cocycle', contMDiff_denom, mdifferentiable_denom_zpow, c_mul_im_sq_le_normSq_denom, smulAux'_im, det_smulFDeriv, Ο_denom, ModularForm.slash_apply
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glAction π | CompOp | 32 mathmath: ModularGroup.SLOnGLPos_smul_apply, instContinuousSMulGL2R, re_smul, analyticAt_smul, instSMulInvariantMeasureGeneralLinearGroupFinOfNatNatRealVolume, deriv_smul, tendsto_smul_atImInfty, im_smul_eq_div_normSq, ModularGroup.sl_moeb, glPos_smul_def, denom_cocycle_Ο, isPretransitiveGL2R, ModularGroup.SL_to_GL_tower, hasStrictDerivAt_smul, coe_smul_of_det_pos, im_smul, coe_smul, J_smul, SlashInvariantForm.slash_action_eqn'', coe_J_smul, meromorphicOrderAt_comp_smul, ModularForm.slash_def, instContinuousGLSMul, SlashInvariantFormClass.norm_petersson_smul, SlashInvariantForm.slash_action_eqn', neg_smul, SlashInvariantFormClass.petersson_smul, contMDiff_smul, hasStrictFDerivAt_smul, mdifferentiable_smul, ModularForm.slash_apply, petersson_slash
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num π | CompOp | 11 mathmath: mdifferentiable_num, re_smul, num_neg, moebius_im, glPos_smul_def, denom_cocycle, coe_smul_of_det_pos, contMDiff_num, Ο_num, im_smul, coe_smul
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smulAux π | CompOp | 2 mathmath: mul_smul', denom_cocycle'
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smulAux' π | CompOp | 1 mathmath: smulAux'_im
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toSL2R π | CompOp | 4 mathmath: coe_toSL2R, continuous_toSL2R, toSL2R_apply, toSL2R_smul_I
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Ο π | CompOp | 18 mathmath: ModularForm.smul_slash, Ο_sq, denom_cocycle_Ο, Ο_mul, norm_Ο, sigma_J, Ο_num, Ο_neg, coe_smul, Ο_ofReal, ModularForm.slash_def, Ο_conj, denom_cocycle', Ο_eventuallyEq, Ο_mul_comm, Ο_denom, ModularForm.slash_apply, petersson_slash
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