AddChar 📖 | CompData | 197 mathmath: Polynomial.rightInverse_ofMultiset_roots, AddChar.card_addChar_le, AddChar.toMonoidHomEquiv_zero, Real.hasFDerivAt_fourierChar_neg_bilinear_left, AddChar.mul_eq_add, ZMod.LFunction_stdAddChar_eq_expZeta, Subgroup.HasDetPlusMinusOne.isParabolic_iff_of_upperTriangular, AddChar.map_nsmul_eq_pow, AddChar.exists_divisor_of_not_isPrimitive, Real.fourierIntegral_eq, Real.fderiv_fourierChar_neg_bilinear_right_apply, ZMod.invDFT_apply, AddChar.expect_ne_zero_iff_eq_zero, AddChar.wInner_cWeight_self, AddChar.doubleDualEmb_injective, AddChar.sum_mulShift, AddChar.coe_mul, Circle.starRingEnd_addChar, AddChar.prod_apply, AddChar.add_apply, AddChar.directSum_apply, tendsto_integral_exp_inner_smul_cocompact_of_continuous_compact_support, ZMod.stdAddChar_coe, AddChar.zero_apply, AddChar.IsPrimitive.zmod_char_eq_one_iff, AddChar.sum_eq_ite, AddChar.sub_apply, AddChar.compAddMonoidHom_injective_left, AddChar.map_neg_eq_inv, AddChar.map_zsmul_eq_zpow, gaussSum_mul, AddChar.neg_apply, AddChar.sum_apply, AddChar.coe_compAddMonoidHom, AddChar.wInner_cWeight_eq_zero_iff_ne, AddChar.sum_apply_eq_ite, AddChar.toMonoidHomEquiv_symm_apply, AddChar.ext_iff, AddChar.sum_eq_zero_iff_ne_zero, Matrix.GeneralLinearGroup.upperRightHom_apply, AddChar.zmod_add, AddChar.coe_toMonoidHomEquiv, gaussSum_frob, tendsto_integral_exp_smul_cocompact, AddChar.map_add_eq_mul, PadicInt.coe_addChar_of_value_at_one, AddChar.pow_apply, Real.fourier_real_eq, Real.fourierIntegral_convergent_iff', AddChar.expect_apply_eq_zero_iff_ne_zero, AddChar.doubleDualEmb_apply, AddChar.forall_apply_eq_zero, mul_gaussSum_inv_eq_gaussSum, Real.continuous_probChar, AddChar.sum_apply_eq_zero_iff_ne_zero, AddChar.coe_toAddMonoidHom, AddChar.mulShift_unit_eq_one_iff, AddChar.neg_apply', AddChar.sum_ne_zero_iff_eq_zero, AddChar.pow_mulShift, AddChar.zsmul_apply, AddChar.to_mulShift_inj_of_isPrimitive, AddChar.map_zero_eq_one, AddChar.zmodChar_apply', Matrix.GeneralLinearGroup.isParabolic_iff_of_upperTriangular_of_det, fourierIntegral_eq_half_sub_half_period_translate, AddChar.div_apply, Matrix.GeneralLinearGroup.continuous_upperRightHom, AddChar.coe_pow, AddChar.mulShift_apply, AddChar.coe_toAddMonoidHomEquiv, AddChar.toMonoidHom_apply, AddChar.toAddMonoidHomEquiv_symm_zero, AddChar.sum_eq_zero_of_ne_one, Circle.star_addChar, AddChar.card_eq, AddChar.inv_apply, AddChar.doubleDualEmb_bijective, AddChar.wInner_cWeight_eq_one_iff_eq, ZMod.dft_apply, AddChar.val_mem_rootsOfUnity, bijective_rootsOfUnityAddChar, AddChar.mulShift_mul, AddChar.one_apply, Real.fourier_eq, AddChar.expect_eq_zero_iff_ne_zero, tendsto_integral_exp_smul_cocompact_of_inner_product, AddChar.toAddMonoidHomEquiv_symm_apply, AddChar.toMonoidHomEquiv_symm_one, surjective_rootsOfUnityCircleEquiv_comp_rootsOfUnityAddChar, AddChar.inv_apply', Polynomial.roots_ofMultiset, AddChar.val_isUnit, AddChar.mulShift_spec', AddChar.one_eq_zero, AddChar.zmodChar_apply, AddChar.starComp_apply, AddChar.instDiscreteMeasurableSpace, PadicInt.continuous_addChar_of_value_at_one, AddChar.mul_apply, AddChar.coe_zero, PadicInt.continuousAddCharEquiv_of_norm_mul_symm_apply, AddChar.eq_zero_iff, AddChar.toMonoidHomEquiv_apply, AddChar.norm_apply, AddChar.coe_doubleDualEquiv, Real.probChar_apply', MonoidHom.coe_compAddChar, AddChar.toMonoidHomEquiv_add, AddChar.pow_eq_nsmul, AddChar.mulShift_zero, Polynomial.ofMultiset_apply, Real.fourierIntegral_convergent_iff, AddChar.starComp_eq_inv, Real.hasDerivAt_fourierChar, AddChar.compAddMonoidHom_apply, AddChar.prod_eq_sum, Real.fourierChar_apply, Real.fourier_bilin_convolution_eq_integral, MonoidHom.compAddChar_injective_right, Real.tendsto_integral_exp_smul_cocompact, fourierIntegral_half_period_translate, AddChar.coe_prod, AddChar.toAddMonoidHom_apply, AddChar.coe_add, AddChar.directSum_injective, Real.fourierChar_apply', AddChar.toMonoidHomEquiv_symm_mul, Real.differentiable_fourierChar, Real.continuous_fourierChar, Subgroup.mem_strictPeriods_iff, rootsOfUnityCircleEquiv_comp_rootsOfUnityAddChar_val, AddChar.doubleDualEquiv_symm_doubleDualEmb_apply, ZMod.toCircle_intCast, ZMod.toCircle_natCast, Real.deriv_fourierChar, ZMod.invDFT_def, Real.differentiable_fourierChar_neg_bilinear_right, ZMod.injective_toCircle, AddChar.toAddMonoidHomEquiv_zero, VectorFourier.fourierIntegral_comp_add_right, AddChar.zmod_zero, tendsto_integral_exp_inner_smul_cocompact, Fourier.fourierIntegral_def, PadicInt.continuousAddCharEquiv_symm_apply, AddChar.linearIndependent, Real.hasFDerivAt_fourierChar_neg_bilinear_right, ZMod.toCircle_apply, AddChar.doubleDualEmb_inj, fwdDiff_addChar_eq, Real.differentiable_fourierChar_neg_bilinear_left, AddChar.doubleDualEmb_eq_zero, AddChar.wInner_cWeight_eq_boole, AddChar.map_neg_eq_conj, AddChar.doubleDualEmb_doubleDualEquiv_symm_apply, AddChar.coe_complexBasis, Real.fourierInv_eq, AddChar.toAddMonoidHomEquiv_apply, MonoidHom.compAddChar_apply, AddChar.map_sub_eq_div, AddChar.complexBasis_apply, AddChar.coe_nsmul, Polynomial.ofMultiset_injective, Real.probChar_apply, AddChar.injective_iff, AddChar.zmod_intCast, AddChar.coe_eq_one, AddChar.expect_apply_eq_ite, Matrix.GeneralLinearGroup.injective_upperRightHom, VectorFourier.hasFDerivAt_fourierChar_smul, Real.fourierIntegral_real_eq, ZMod.injective_stdAddChar, AddChar.zmodAddEquiv_apply, gaussSum_mul_gaussSum_eq_card, AddChar.coe_one, AddChar.zmod_injective, Real.fourierIntegralInv_eq, AddChar.zpow_apply, Real.fderiv_fourierChar_neg_bilinear_left_apply, ZMod.dft_def, AddChar.eq_one_iff, Fourier.fourierIntegral_comp_add_right, AddChar.inv_apply_eq_conj, AddChar.nsmul_apply, AddChar.div_apply', AddChar.sub_apply', ZMod.rootsOfUnityAddChar_val, ZMod.toCircle_eq_circleExp, AddChar.inv_mulShift, ZMod.stdAddChar_apply, AddChar.coe_mk, AddChar.expect_eq_ite, MeasureTheory.charFun_eq_integral_probChar, AddChar.coe_toMonoidHomEquiv_symm, AddChar.coe_toAddMonoidHomEquiv_symm, PadicInt.addChar_of_value_at_one_def, AddChar.coe_sum
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