| Name | Category | Theorems |
AnalyticAt 📖 | MathDef | 159 mathmath: MeromorphicAt.analyticAt, ContinuousMultilinearMap.analyticAt_uncurry_compContinuousLinearMap, Complex.analyticAt_cosh, ContinuousMultilinearMap.analyticAt_uncurry_of_linear, Finset.analyticAt_fun_sum, UpperHalfPlane.analyticAt_smul, expNegInvGlue.not_analyticAt_zero, AnalyticAt.fun_const_smul, MeromorphicNFAt.meromorphicOrderAt_nonneg_iff_analyticAt, analyticAt_iff_analytic_mul, Real.analyticAt_cos, AnalyticAt.curry_right, HarmonicAt.analyticAt_complex_partial, AnalyticAt.rexp, PeriodPair.analyticAt_weierstrassPExcept, analyticAt_rexp, AnalyticAt.sigmoid', Real.analyticAt_sinh, analyticAt_neg, meromorphicOrderAt_ne_top_iff, AnalyticAt.exists_eventuallyEq_sum_add_pow_mul, Complex.analyticAt_sin, AnalyticAt.deriv, AnalyticAt.log, Meromorphic.MeromorphicOn.countable_compl_analyticAt, ProbabilityTheory.analyticAt_mgf, AnalyticAt.clog, AnalyticAt.smul, ContinuousLinearMap.analyticAt, AnalyticAt.rexp', analyticOrderAt_ne_zero, Real.analyticAt_sin, analyticAt_smul, NormedSpace.analyticAt_exp_of_mem_ball, AnalyticOn.analyticAt, MeromorphicOn.analyticAt_mem_codiscreteWithin, OpenPartialHomeomorph.analyticAt_symm, AnalyticAt.comp', ProbabilityTheory.analyticAt_complexMGF, AnalyticAt.fun_smul, AnalyticAt.prod, AnalyticWithinAt.exists_analyticAt, analyticAt_iff_analytic_fun_mul, analyticWithinAt_iff_exists_analyticAt', Meromorphic.countable_compl_analyticAt, natCast_le_analyticOrderAt, ContinuousMultilinearMap.analyticAt, ProbabilityTheory.analyticAt_cgf, MeromorphicAt.iff_eventuallyEq_zpow_smul_analyticAt, AnalyticAt.along_snd, meromorphicOrderAt_eq_int_iff, meromorphicNFAt_iff_analyticAt_or, analyticAt_sigmoid, AnalyticAt.restrictScalars, AnalyticAt.fun_zpow, AnalyticAt.analyticOrderAt_eq_natCast, Function.FactorizedRational.analyticAt, AnalyticAt.analyticOrderNatAt_eq_iff, Real.analyticAt_arcosh, analyticAt_const, analyticAt_iff_analytic_fun_smul, AnalyticAt.sub, analyticAt_id, LinearIsometryEquiv.analyticAt, OpenPartialHomeomorph.analyticAt_symm', HarmonicAt.analyticAt, MeromorphicAt.eventually_analyticAt, AnalyticAt.aeval_polynomial, MeromorphicOn.eventually_codiscreteWithin_analyticAt, AnalyticAt.sigmoid, analyticAt_fst, AnalyticAt.add, AnalyticAt.comp_of_eq, HasFPowerSeriesOnBall.analyticAt_of_mem, AnalyticAt.fun_mul, Complex.analyticAt_sinh, AnalyticAt.of_meromorphicOrderAt_pos, AnalyticAt.iterated_deriv, MeromorphicOn.countable_compl_analyticAt_inter, AnalyticAt.comp_sub, analyticAt_iff_analytic_smul, HasFPowerSeriesOnBall.analyticAt, AnalyticAt.fun_add, AnalyticAt.fun_pow, AnalyticAt.exists_eq_sum_add_pow_mul, AnalyticAt.cpow, analyticAt_comp_iff_of_deriv_ne_zero, MeromorphicOn.eventually_analyticAt_or_mem_compl, AnalyticAt.fun_neg, AnalyticAt.analyticOrderAt_ne_top, AnalyticAt.const_smul, AnalyticAt.neg, Finset.analyticAt_prod, CPolynomialAt.analyticAt, PeriodPair.analyticAt_derivWeierstrassPExcept, analyticAt_log, AnalyticAt.zpow_nonneg, FormalMultilinearSeries.analyticAt_changeOrigin, AnalyticAt.analyticAt_localInverse, isOpen_analyticAt, Real.analyticAt_arsinh, Finset.analyticAt_sum, AnalyticAt.fun_inv, Real.analyticAt_cosh, analyticWithinAt_iff_exists_analyticAt, AnalyticAt.fun_div, analyticWithinAt_univ, AnalyticAt.re_ofReal, AnalyticAt.congr, AnalyticAt.comp₂, analyticAt_finprod, Complex.analyticAt_of_differentiable_on_punctured_nhds_of_continuousAt, AnalyticAt.div_const, analyticOrderAt_eq_zero, analyticAt_mul, analyticAt_inv, ModularFormClass.analyticAt_cuspFunction_zero, AnalyticAt.aeval_mvPolynomial, ContDiffAt.analyticAt, AnalyticAt.compContinuousLinearMap, analyticAt_clog, AnalyticAt.along_fst, AnalyticAt.eventually_analyticAt, AnalyticAt.pi, analyticAt_inverse_one_sub, analyticAt_inv_one_sub, AnalyticAt.mul, AnalyticAt.div, analyticAt_congr, AnalyticAt.exists_eventuallyEq_pow_smul_nonzero_iff, DifferentiableOn.analyticAt, AnalyticAt.fun_sub, AnalyticAt.curry_left, AnalyticAt.fun_zpow_nonneg, AnalyticAt.fderiv, Complex.analyticAt_cos, ContinuousLinearEquiv.analyticAt, AnalyticAt.pow, MeromorphicOn.countable_compl_analyticAt, NormedSpace.exp_analytic, AnalyticAt.inv, ContinuousLinearMap.analyticAt_bilinear, AnalyticAt.cexp', ProbabilityTheory.analyticAt_iteratedDeriv_mgf, MeromorphicOn.eventually_analyticAt, ContinuousLinearMap.analyticAt_uncurry_of_multilinear, AnalyticAt.comp, analyticAt_pi_iff, analyticAt_inverse, Complex.analyticAt_iff_eventually_differentiableAt, AnalyticAt.zpow, Finset.analyticAt_fun_prod, HasFPowerSeriesAt.analyticAt, AnalyticAt.cexp, Differentiable.analyticAt, analyticAt_snd, AnalyticAt.im_ofReal, analyticAt_cexp, AnalyticAt.comp_of_eq'
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AnalyticOn 📖 | MathDef | 113 mathmath: AnalyticOn.exists_hasFTaylorSeriesUpToOn, AnalyticOn.aeval_polynomial, Real.analyticOn_cos, ProbabilityTheory.analyticOn_mgf, AnalyticOn.im_ofReal, AnalyticOn.cpow, Real.analyticOn_cosh, Complex.analyticOn_sin, AnalyticOn.comp_sub, AnalyticOn.iteratedFDerivWithin, AnalyticOn.fun_inv, AnalyticOn.rexp, AnalyticOn.sub, AnalyticOn.sigmoid, Complex.analyticOn_cosh, AnalyticOn.pow, AnalyticOn.neg, Complex.analyticOn_sinh, ContinuousLinearMap.analyticOn_bilinear, analyticOn_congr, analyticOn_empty, HasFPowerSeriesWithinOnBall.analyticOn, AnalyticOn.fun_zpow, AnalyticOn.fderivWithin, analyticOn_log, AnalyticOn.compContinuousLinearMap, contDiffOn_omega_iff_analyticOn, contDiffWithinAt_iff_of_ne_infty, AnalyticOn.congr, AnalyticOn.clog, AnalyticOn.pi, Real.analyticOn_arcosh, contDiffOn_succ_iff_fderiv_of_isOpen, ProbabilityTheory.analyticOn_cgf, AnalyticOn.zpow_nonneg, AnalyticOn.const_smul, Finset.analyticOn_fun_sum, AnalyticOn.comp₂, AnalyticOn.smul, contDiffWithinAt_succ_iff_hasFDerivWithinAt', contDiffOn_succ_iff_hasFDerivWithinAt, ContinuousLinearEquiv.analyticOn, analyticOn_taylorComp, Complex.analyticOn_iff_differentiableOn, AnalyticOnNhd.analyticOn, LinearIsometryEquiv.analyticOn, Complex.analyticOn_cos, contDiffOn_succ_iff_deriv_of_isOpen, AnalyticOnNhd.comp_analyticOn, AnalyticOn.inv, ContDiffOn.analyticOn, analyticOn_id, WithLp.analyticOn_toLp, Complex.analyticOn_univ_iff_differentiable, ContinuousMultilinearMap.analyticOn_uncurry_of_linear, AnalyticOn.add, PiLp.analyticOn_ofLp, AnalyticOn.zpow, ContinuousLinearMap.comp_analyticOn, PiLp.analyticOn_toLp, Real.analyticOn_sin, IsOpen.analyticOn_iff_analyticOnNhd, analyticOn_cexp, analyticOn_sigmoid, analyticOn_univ, analyticOn_pi_iff, AnalyticWithinAt.exists_mem_nhdsWithin_analyticOn, AnalyticOn.restrictScalars, ContinuousLinearMap.analyticOn, ContinuousMultilinearMap.analyticOn, analyticOn_inv, AnalyticOn.div, Finset.analyticOn_fun_prod, AnalyticOn.comp, AnalyticOn.fun_zpow_nonneg, contDiffOn_succ_iff_fderivWithin, AnalyticOn.curry_left, Finset.analyticOn_sum, LSeries_analyticOn, contDiffOn_succ_iff_fderiv_apply, contDiff_succ_iff_deriv, contDiffOn_succ_iff_derivWithin, ProbabilityTheory.analyticOn_complexMGF, AnalyticOn.fun_const_smul, contDiffOn_succ_iff_hasFDerivWithinAt_of_uniqueDiffOn, ContinuousLinearMap.analyticOn_uncurry_of_multilinear, Real.analyticOn_arsinh, Real.analyticOn_sinh, AnalyticOn.re_ofReal, AnalyticOn.eval_polynomial, AnalyticOn.div_const, AnalyticOn.prod, analyticOn_const, CPolynomialOn.analyticOn, ContDiffWithinAt.analyticOn, HasFTaylorSeriesUpToOn.analyticOn, AnalyticOn.fun_pow, AnalyticOn.mul, ProbabilityTheory.analyticOn_iteratedDeriv_mgf, ContinuousMultilinearMap.analyticOn_uncurry_compContinuousLinearMap, analyticOn_rexp, analyticOn_of_locally_analyticOn, AnalyticOn.log, AnalyticOn.curry_right, analyticOn_snd, AnalyticOn.mono, analyticOn_fst, Finset.analyticOn_prod, WithLp.analyticOn_ofLp, contDiffWithinAt_succ_iff_hasFDerivWithinAt, AnalyticWithinAt.exists_hasFTaylorSeriesUpToOn, AnalyticOn.cexp, DifferentiableOn.analyticOn
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AnalyticOnNhd 📖 | MathDef | 124 mathmath: AnalyticOnNhd.smul, LinearIsometryEquiv.analyticOnNhd, Finset.analyticOnNhd_prod, AnalyticOnNhd.curry_left, Real.analyticOnNhd_sin, AnalyticOnNhd.compContinuousLinearMap, AnalyticOnNhd.re_ofReal, analyticOnNhd_inverse, AnalyticOnNhd.iteratedFDeriv_of_isOpen, AnalyticOnNhd.eval_linearMap', analyticOnNhd_circleMap, AnalyticOnNhd.iteratedFDeriv, AnalyticOnNhd.rexp, analyticOnNhd_pi_iff, Complex.analyticOnNhd_univ_iff_differentiable, analyticOnNhd_rexp, contDiff_succ_iff_fderiv, LSeries_analyticOnNhd, AnalyticOnNhd.cpow, PeriodPair.analyticOnNhd_derivWeierstrassPExcept, analyticOnNhd_snd, analyticOnNhd_log, AnalyticOnNhd.fderiv_of_isOpen, analyticOnNhd_sigmoid, Real.analyticOnNhd_cosh, ProbabilityTheory.analyticOnNhd_cgf, AnalyticOnNhd.eval_linearMap, CPolynomialOn.analyticOnNhd, AnalyticAt.exists_ball_analyticOnNhd, AnalyticOnNhd.clog, analyticOnNhd_congr, AnalyticOnNhd.comp', Complex.analyticOnNhd_sin, AnalyticOnNhd.comp_sub, analyticOnNhd_id, AnalyticOnNhd.aeval_mvPolynomial, AnalyticOnNhd.cexp, analyticOnNhd_cexp, analyticOnNhd_const, AnalyticOnNhd.comp₂, ContinuousLinearMap.analyticOnNhd_bilinear, Real.analyticOnNhd_arsinh, AnalyticOnNhd.congr, AnalyticOnNhd.along_snd, contDiff_succ_iff_fderiv_apply, AnalyticOnNhd.comp, AnalyticOnNhd.eval_polynomial, AnalyticOnNhd.deriv_of_isOpen, MeromorphicNFOn.divisor_nonneg_iff_analyticOnNhd, AnalyticOnNhd.mul, AnalyticOnNhd.fun_zpow, HasFPowerSeriesOnBall.analyticOnNhd, Complex.analyticOnNhd_cosh, ContinuousLinearMap.analyticOnNhd_uncurry_of_multilinear, FormalMultilinearSeries.analyticOnNhd, AnalyticOnNhd.zpow, AnalyticOnNhd.deriv, AnalyticOnNhd.along_fst, IsOpen.analyticOn_iff_analyticOnNhd, harmonic_is_realOfHolomorphic, AnalyticOnNhd.fderiv, AnalyticAt.exists_mem_nhds_analyticOnNhd, analyticOn_univ, Finset.analyticOnNhd_sum, PeriodPair.analyticOnNhd_derivWeierstrassP, AnalyticOnNhd.add, AnalyticOnNhd.zpow_nonneg, AnalyticOnNhd.fun_pow, Complex.analyticOnNhd_canonicalFactor, Real.analyticOnNhd_cos, Finset.analyticOnNhd_fun_sum, analyticOnNhd_fst, ContinuousMultilinearMap.analyticOnNhd, AnalyticOnNhd.div, MeromorphicOn.extract_zeros_poles, contDiff_omega_iff_analyticOnNhd, AnalyticOnNhd.pi, ProbabilityTheory.analyticOnNhd_mgf, AnalyticOnNhd.div_const, DifferentiableOn.analyticOnNhd, ContinuousLinearEquiv.analyticOnNhd, AnalyticOnNhd.restrictScalars, InnerProductSpace.HarmonicOnNhd.exists_analyticOnNhd_univ_re_eq, Complex.analyticOnNhd_iff_differentiableOn, AnalyticOnNhd.curry_right, AnalyticOnNhd.mono, AnalyticOnNhd.aeval_polynomial, InnerProductSpace.harmonic_is_realOfHolomorphic_univ, AnalyticOnNhd.fun_zpow_nonneg, ContinuousMultilinearMap.analyticOnNhd_uncurry_compContinuousLinearMap, ContinuousLinearMap.analyticOnNhd, analyticOnNhd_empty, AnalyticOnNhd.sigmoid, Real.analyticOnNhd_sinh, PeriodPair.analyticOnNhd_weierstrassPExcept, analyticOnNhd_inv, Complex.analyticOnNhd_cos, ContinuousLinearMap.comp_analyticOnNhd, AnalyticOnNhd.pow, InnerProductSpace.HarmonicOnNhd.exists_analyticOnNhd_ball_re_eq, AnalyticOnNhd.fun_const_smul, analyticOnNhd_congr', ProbabilityTheory.analyticOnNhd_complexMGF, AnalyticOnNhd.log, AnalyticOnNhd.const_smul, AnalyticOnNhd.eval_continuousLinearMap', AnalyticOnNhd.iterated_deriv, ContinuousMultilinearMap.analyticOnNhd_uncurry_of_linear, PeriodPair.analyticOnNhd_weierstrassP, AnalyticOnNhd.neg, ValueDistribution.logCounting_isBigO_one_iff_analyticOnNhd, Real.analyticOnNhd_arcosh, AnalyticOnNhd.eval_mvPolynomial, AnalyticOnNhd.fun_inv, AnalyticOnNhd.im_ofReal, Complex.analyticOnNhd_sinh, AnalyticOnNhd.eval_continuousLinearMap, AnalyticOnNhd.sub, ContDiff.analyticOnNhd, Finset.analyticOnNhd_fun_prod, AnalyticOnNhd.inv, AnalyticOnNhd.congr', AnalyticOnNhd.prod, ProbabilityTheory.analyticOnNhd_iteratedDeriv_mgf
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AnalyticWithinAt 📖 | MathDef | 87 mathmath: AnalyticWithinAt.const_smul, ContinuousLinearMap.analyticWithinAt_bilinear, AnalyticAt.comp_analyticWithinAt, analyticWithinAt_id, ContinuousLinearMap.analyticWithinAt, AnalyticWithinAt.sub, AnalyticAtWithin.compContinuousLinearMap, analyticWithinAt_snd, AnalyticWithinAt.fun_zpow, analyticWithinAt_const, analyticWithinAt_pi_iff, Real.analyticWithinAt_sinh, AnalyticWithinAt.cpow, Complex.analyticWithinAt_cosh, HasFPowerSeriesWithinAt.analyticWithinAt, AnalyticWithinAt.restrictScalars, AnalyticWithinAt.cexp, AnalyticWithinAt.congr_of_eventuallyEq_insert, HasFPowerSeriesWithinOnBall.analyticWithinAt_of_mem, AnalyticWithinAt.prod, Finset.analyticWithinAt_fun_prod, AnalyticWithinAt.curry_right, AnalyticWithinAt.curry_left, AnalyticWithinAt.inv, Finset.analyticWithinAt_prod, ContinuousLinearMap.analyticWithinAt_uncurry_of_multilinear, AnalyticWithinAt.add, AnalyticWithinAt.eventually_analyticWithinAt, analyticWithinAt_iff_exists_analyticAt', AnalyticWithinAt.neg, AnalyticWithinAt.aeval_polynomial, contDiffWithinAt_omega_iff_analyticWithinAt, AnalyticWithinAt.fun_inv, AnalyticAt.comp₂_analyticWithinAt, LinearIsometryEquiv.analyticWithinAt, CPolynomialAt.analyticWithinAt, AnalyticWithinAt.pi, AnalyticWithinAt.re_ofReal, analyticWithinAt_fst, Real.analyticWithinAt_cos, AnalyticWithinAt.im_ofReal, AnalyticWithinAt.div_const, AnalyticWithinAt.comp_sub, AnalyticWithinAt.pow, AnalyticWithinAt.fun_zpow_nonneg, Complex.analyticWithinAt_sinh, AnalyticWithinAt.rexp, AnalyticWithinAt.congr_of_eventuallyEq, AnalyticWithinAt.mono, AnalyticWithinAt.congr, analyticWithinAt_sigmoid, AnalyticAt.analyticWithinAt, AnalyticWithinAt.div, AnalyticWithinAt.fun_pow, AnalyticWithinAt.congr_set, analyticWithinAt_of_singleton_mem, AnalyticWithinAt.zpow_nonneg, AnalyticWithinAt.comp₂, ContinuousMultilinearMap.analyticWithinAt_uncurry_of_linear, AnalyticWithinAt.sigmoid, AnalyticWithinAt.zpow, ContinuousMultilinearMap.analyticWithinAt_uncurry_compContinuousLinearMap, analyticWithinAt_iff_exists_analyticAt, analyticWithinAt_univ, ContinuousMultilinearMap.analyticWithinAt, analyticWithinAt_rexp, Real.analyticWithinAt_sin, AnalyticWithinAt.mono_of_mem_nhdsWithin, analyticWithinAt_insert, Complex.analyticWithinAt_sin, ContinuousLinearEquiv.analyticWithinAt, Real.analyticWithinAt_arcosh, Finset.analyticWithinAt_sum, Real.analyticWithinAt_arsinh, AnalyticWithinAt.clog, analyticWithinAt_cexp, Real.analyticWithinAt_cosh, HasFPowerSeriesWithinOnBall.analyticWithinAt, AnalyticAt.comp_analyticWithinAt_of_eq, Finset.analyticWithinAt_fun_sum, AnalyticWithinAt.log, AnalyticWithinAt.comp, AnalyticWithinAt.comp_of_eq, Complex.analyticWithinAt_cos, ContDiffWithinAt.analyticWithinAt, AnalyticWithinAt.mul, AnalyticWithinAt.smul
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HasFPowerSeriesAt 📖 | MathDef | 35 mathmath: hasFPowerSeriesWithinAt_iff_of_nhds, hasFPowerSeriesWithinAt_iff_exists_hasFPowerSeriesAt, PeriodPair.hasFPowerSeriesAt_weierstrassPExcept, NormedSpace.hasFPowerSeriesAt_exp_zero_of_radius_pos, one_add_cpow_hasFPowerSeriesAt_zero, HasFPowerSeriesAt.neg, HasFPowerSeriesAt.add, HasFPowerSeriesAt.comp, ContinuousLinearMap.hasFPowerSeriesAt, HasFPowerSeriesAt.congr, hasFPowerSeriesAt_const, hasFPowerSeriesWithinAt_univ, HasFiniteFPowerSeriesAt.hasFPowerSeriesAt, PeriodPair.hasFPowerSeriesAt_derivWeierstrassPExcept, HasFPowerSeriesAt.comp_sub, Complex.one_add_cpow_hasFPowerSeriesAt_zero, ProbabilityTheory.hasFPowerSeriesAt_mgf, HasFPowerSeriesAt.restrictScalars, NormedSpace.exp_hasFPowerSeriesAt_zero, HasFPowerSeriesAt.has_fpower_series_iterate_dslope_fslope, hasFPowerSeriesAt_pi_iff, OpenPartialHomeomorph.hasFPowerSeriesAt_symm, ContinuousLinearMap.hasFPowerSeriesAt_bilinear, AnalyticAt.hasFPowerSeriesAt, HasFPowerSeriesAt.const_smul, Real.one_add_rpow_hasFPowerSeriesAt_zero, HasFPowerSeriesAt.sub, one_add_rpow_hasFPowerSeriesAt_zero, HasFPowerSeriesAt.pi, HasFPowerSeriesAt.prod, HasFPowerSeriesOnBall.hasFPowerSeriesAt, HasFPowerSeriesAt.has_fpower_series_dslope_fslope, HasFPowerSeriesAt.compContinuousLinearMap, hasFPowerSeriesAt_iff', hasFPowerSeriesAt_iff
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HasFPowerSeriesOnBall 📖 | CompData | 65 mathmath: ContinuousLinearMap.hasFPowerSeriesOnBall, HasFPowerSeriesOnBall.congr, ModularFormClass.hasFPowerSeries_cuspFunction, HasFPowerSeriesOnBall.add, hasFPowerSeriesOnBall_pi_iff, HasFPowerSeriesOnBall.unshift, HasFPowerSeriesOnBall.restrictScalars, Real.hasFPowerSeriesOnBall_ofScalars_mul_add_zero, AnalyticOn.hasFPowerSeriesOnSubball, HasFPowerSeriesOnBall.const_smul, Real.one_add_rpow_hasFPowerSeriesOnBall_zero, NormedSpace.exp_hasFPowerSeriesOnBall, spectrum.hasFPowerSeriesOnBall_inverse_one_sub_smul, hasFPowerSeriesOnBall_const, hasFPowerSeriesWithinOnBall_iff_exists_hasFPowerSeriesOnBall, Differentiable.hasFPowerSeriesOnBall, HasFPowerSeriesOnBall.comp_sub, Real.one_div_one_sub_sq_hasFPowerSeriesOnBall_zero, HasFPowerSeriesOnBall.fderiv, HasFPowerSeriesOnBall.compContinuousLinearMap, Real.one_div_one_sub_hasFPowerSeriesOnBall_zero, NormedSpace.hasFPowerSeriesOnBall_exp_of_radius_pos, Real.one_div_sub_hasFPowerSeriesOnBall_zero, HasFiniteFPowerSeriesOnBall.toHasFPowerSeriesOnBall, hasFPowerSeriesWithinOnBall_univ, ContinuousLinearMap.hasFPowerSeriesOnBall_bilinear, Complex.one_div_sub_sq_hasFPowerSeriesOnBall_zero, Complex.one_div_one_sub_pow_hasFPowerSeriesOnBall_zero, HasFPowerSeriesOnBall.neg, HasFPowerSeriesAt.eventually, Real.one_div_one_sub_rpow_hasFPowerSeriesOnBall_zero, Complex.one_div_sub_pow_hasFPowerSeriesOnBall_zero, HasFPowerSeriesOnBall.sub, hasFPowerSeriesOn_cauchy_integral, DifferentiableOn.hasFPowerSeriesOnBall, hasFPowerSeriesOnBall_inv_one_sub, hasFPowerSeriesOnBall_inverse_one_sub, PeriodPair.hasFPowerSeriesOnBall_weierstrassP, HasFPowerSeriesOnBall.r_eq_top_of_exists, Real.hasFPowerSeriesOnBall_linear_zero, PeriodPair.hasFPowerSeriesOnBall_derivWeierstrassPExcept, HasFPowerSeriesOnBall.pi, hasFPowerSeriesOnBall_cuspFunction, Complex.one_div_one_sub_cpow_hasFPowerSeriesOnBall_zero, HasFPowerSeriesOnBall.prod, one_add_cpow_hasFPowerSeriesOnBall_zero, ContinuousLinearMap.comp_hasFPowerSeriesOnBall, Complex.one_div_one_sub_sq_hasFPowerSeriesOnBall_zero, PeriodPair.hasFPowerSeriesOnBall_weierstrassPExcept, AnalyticOn.hasFPowerSeriesOnBall, Real.one_div_sub_pow_hasFPowerSeriesOnBall_zero, Complex.hasFPowerSeriesOnBall_of_differentiable_off_countable, HasFPowerSeriesOnBall.changeOrigin, Complex.one_add_cpow_hasFPowerSeriesOnBall_zero, Complex.one_div_one_sub_hasFPowerSeriesOnBall_zero, DiffContOnCl.hasFPowerSeriesOnBall, Complex.one_div_sub_sq_sub_one_div_sq_hasFPowerSeriesOnBall_zero, HasFPowerSeriesOnBall.mono, Complex.hasFPowerSeriesOnBall_ofScalars_mul_add_zero, one_add_rpow_hasFPowerSeriesOnBall_zero, Real.one_div_sub_sq_hasFPowerSeriesOnBall_zero, FormalMultilinearSeries.hasFPowerSeriesOnBall_changeOrigin, HasFPowerSeriesOnBall.exchange_radius, FormalMultilinearSeries.hasFPowerSeriesOnBall, Complex.one_div_sub_hasFPowerSeriesOnBall_zero
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HasFPowerSeriesWithinAt 📖 | MathDef | 21 mathmath: hasFPowerSeriesWithinAt_iff_of_nhds, hasFPowerSeriesWithinAt_iff_exists_hasFPowerSeriesAt, HasFPowerSeriesWithinAt.comp_sub, HasFPowerSeriesWithinAt.const_smul, hasFPowerSeriesWithinAt_insert, hasFPowerSeriesWithinAt_univ, HasFPowerSeriesWithinAt.mono, HasFPowerSeriesWithinOnBall.hasFPowerSeriesWithinAt, HasFPowerSeriesAt.hasFPowerSeriesWithinAt, HasFPowerSeriesWithinAt.pi, HasFPowerSeriesWithinAt.sub, HasFPowerSeriesWithinAt.mono_of_mem_nhdsWithin, HasFPowerSeriesWithinAt.prod, HasFPowerSeriesWithinAt.restrictScalars, HasFPowerSeriesWithinAt.congr, hasFPowerSeriesWithinAt_pi_iff, HasFPowerSeriesWithinAt.neg, HasFPowerSeriesWithinAt.unshift, HasFPowerSeriesWithinAt.add, HasFPowerSeriesWithinAt.compContinuousLinearMap, HasFPowerSeriesWithinAt.comp
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HasFPowerSeriesWithinOnBall 📖 | CompData | 26 mathmath: HasFPowerSeriesWithinOnBall.restrictScalars, HasFPowerSeriesWithinAt.eventually, HasFPowerSeriesWithinOnBall.fderivWithin, hasFPowerSeriesWithinOnBall_iff_exists_hasFPowerSeriesOnBall, HasFPowerSeriesWithinOnBall.prod, HasFPowerSeriesWithinOnBall.unshift, HasFPowerSeriesWithinOnBall.sub, hasFPowerSeriesWithinOnBall_univ, ContinuousLinearMap.comp_hasFPowerSeriesWithinOnBall, hasFPowerSeriesWithinOnBall_insert_self, HasFPowerSeriesWithinOnBall.const_smul, HasFPowerSeriesWithinOnBall.comp_sub, HasFPowerSeriesWithinOnBall.compContinuousLinearMap, HasFPowerSeriesWithinOnBall.changeOrigin, HasFPowerSeriesWithinOnBall.fderivWithin_of_mem, HasFPowerSeriesWithinOnBall.congr, HasFPowerSeriesWithinOnBall.congr', HasFPowerSeriesWithinOnBall.iteratedFDerivWithin, HasFPowerSeriesWithinOnBall.neg, hasFPowerSeriesWithinOnBall_pi_iff, HasFPowerSeriesWithinOnBall.add, HasFPowerSeriesWithinOnBall.mono, HasFPowerSeriesWithinOnBall.pi, HasFPowerSeriesWithinOnBall.fderivWithin_of_mem_of_analyticOn, HasFPowerSeriesWithinOnBall.of_le, HasFPowerSeriesOnBall.hasFPowerSeriesWithinOnBall
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