RatFunc ๐ | CompData | 241 mathmath: RatFunc.eval_mul, RatFunc.laurent_injective, RatFunc.ofFractionRing_mk', RatFunc.liftMonoidWithZeroHom_apply, RatFunc.toFractionRing_injective, RatFunc.num_div, RatFunc.coe_mapAlgHom_eq_coe_map, RatFunc.algEquivOfTranscendental_X, RatFunc.num_div_dvd, RatFunc.liftMonoidWithZeroHom_apply_ofFractionRing_mk, RatFunc.laurent_X, RatFunc.num_one, RatFunc.smul_def, LaurentSeries.LaurentSeriesRingEquiv_def, RatFunc.transcendental_X, RatFunc.exists_zpow_uniformizingPolynomial, RatFunc.denom_one, RatFunc.intDegree_div, RatFunc.denom_mul_dvd, FunctionField.inftyValuation.X_inv, RatFunc.map_apply_ofFractionRing_mk, RatFunc.laurent_algebraMap, RatFunc.irreducible_min_polynomial_valuation_lt_one_and_ne_zero, RatFunc.mk_smul, RatFunc.IntermediateField.adjoin_X, FunctionField.InftyValuation.map_zero', RatFunc.laurent_div, RatFunc.valuation_isEquiv_adic_of_valuation_X_le_one, RatFunc.eval_one, RatFunc.liftAlgHom_injective, FunctionField.instIsNontrivialRatFuncWithZeroMultiplicativeIntInftyValuation, RatFunc.liftMonoidWithZeroHom_apply_div', RatFunc.map_injective, RatFunc.coe_X, FunctionField.inftyValuation.polynomial, RatFunc.Luroth.algEquiv_apply, RatFunc.coe_mapRingHom_eq_coe_map, RatFunc.coe_coe, Polynomial.valuation_of_mk, LaurentSeries.inducing_coe, RatFunc.IntermediateField.isAlgebraic_X, LaurentSeries.continuous_coe, LaurentSeries.algebraMap_C_mem_adicCompletionIntegers, RatFunc.adicValuation_not_isEquiv_infty_valuation, RatFunc.map_apply, FunctionField.instIsTrivialOnWithZeroMultiplicativeIntRatFuncInftyValuation, RatFunc.mk_eq_mk', RatFunc.instNontrivial, RatFunc.ofFractionRing_div, RatFunc.toFractionRing_smul, RatFunc.num_denom_add, RatFunc.eq_C_of_minpolyX_coeff_eq_zero, FunctionField.valuedFqtInfty.def, RatFunc.instIsFractionRingPolynomial, RatFunc.intDegree_inv, RatFunc.ofFractionRing_one, RatFunc.laurent_at_zero, RatFunc.liftRingHom_injective, RatFunc.numDenom_div, RatFunc.instIsScalarTowerOfPolynomial_1, RatFunc.num_C, FunctionField.InftyValuation.map_add_le_max', RatFunc.smul_eq_C_mul, RatFunc.laurent_laurent, LaurentSeries.exists_ratFunc_val_lt, RatFunc.num_algebraMap, RatFunc.adjoin_X, RatFunc.ofFractionRing_zero, RatFunc.ofFractionRing_add, RatFunc.valuation_isEquiv_valuationIdeal_adic_of_valuation_X_le_one, RatFunc.liftMonoidWithZeroHom_apply_div, RatFunc.Luroth.algEquiv_algebraMap, RatFunc.num_dvd, RatFunc.laurentAux_div, RatFunc.algEquivOfTranscendental_symm_gen, RatFunc.Luroth.generator_mem, RatFunc.mk_eq_div, RatFunc.valuation_surjective, Polynomial.valuation_inv_monomial_eq_valuation_X_zpow, RatFunc.num_zero, RatFunc.intDegree_mul, RatFunc.liftOn_div, Polynomial.valuation_eq_valuation_X_pow_natDegree_of_one_lt_valuation_X, RatFunc.num_inv_dvd, RatFunc.ofFractionRing_comp_algebraMap, RatFunc.algebraMap_X, RatFunc.intDegree_C, FunctionField.InftyValuation.map_one', RatFunc.num_denom_mul, RatFunc.Luroth.generator_ne_C, RatFunc.intDegree_add_le, RatFunc.smul_eq_C_smul, RatFunc.valuation_eq_LaurentSeries_valuation, RatFunc.finrank_eq_max_natDegree, RatFunc.liftRingHom_apply, RatFunc.map_apply_div, RatFunc.instIsScalarTowerOfIsDomainOfPolynomial, RatFunc.liftRingHom_apply_div', LaurentSeries.coe_X_compare, FunctionField.InftyValuation.map_mul', RatFunc.liftRingHom_ofFractionRing_algebraMap, RatFunc.laurentAux_algebraMap, RatFunc.algebraMap_eq_C, RatFunc.algebraMap_apply_div, RatFunc.div_smul, RatFunc.Luroth.eq_adjoin_generator, RatFunc.minpolyX_aeval_X, RatFunc.algEquivOfTranscendental_symm_aeval, RatFunc.eval_C, RatFunc.inv_def, RatFunc.liftRingHom_apply_div, RatFunc.faithfulSMul, Polynomial.valuation_le_one_of_valuation_X_le_one, LaurentSeries.exists_powerSeries_of_memIntegers, LaurentSeries.continuous_coe', RatFunc.algebraMap_C, RatFunc.instIsScalarTowerPolynomial, RatFunc.num_eq_zero_iff, RatFunc.ofFractionRing_smul, RatFunc.irreducible_minpolyX, RatFunc.intDegree_add, RatFunc.Luroth.algEquiv_X, RatFunc.valuation_isEquiv_infty_or_adic, RatFunc.liftAlgHom_apply_div, RatFunc.liftRingHom_C, RatFunc.natDegree_minpolyX, RatFunc.ofFractionRing_injective, RatFunc.irreducible_minpolyX', LaurentSeries.LaurentSeriesRingEquiv_mem_valuationSubring, RatFunc.denom_div, LaurentSeries.valuation_LaurentSeries_equal_extension, RatFunc.ofFractionRing_sub, RatFunc.intDegree_polynomial, RatFunc.v_def, RatFunc.instCharZero, LaurentSeries.LaurentSeries_coe, RatFunc.ofFractionRing_neg, RatFunc.liftMonoidWithZeroHom_injective, LaurentSeries.powerSeries_ext_subring, RatFunc.liftAlgHom_apply_ofFractionRing_mk, RatFunc.minpolyX_eq_zero_iff, RatFunc.denom_div_dvd, RatFunc.laurent_C, RatFunc.eval_add, FunctionField.inftyValuation.X_zpow, RatFunc.rank_ratFunc_ratFunc, LaurentSeries.powerSeriesRingEquiv_coe_apply, RatFunc.transcendental_of_ne_C, RatFunc.instIsScalarTowerOfPolynomial, FunctionField.inftyValuation.X, Polynomial.valuation_monomial_eq_valuation_X_pow, RatFunc.denom_inv_dvd, RatFunc.setOf_polynomial_valuation_lt_one_and_ne_zero_nonempty, FunctionField.inftyValuedFqt.def, RatFunc.liftRingHom_apply_ofFractionRing_mk, RatFunc.num_mul_dvd, RatFunc.valuation_eq_valuation_X_zpow_intDegree_of_one_lt_valuation_X, Polynomial.cyclotomic_eq_prod_X_pow_sub_one_pow_moebius, RatFunc.instExpChar, RatFunc.valuation_isEquiv_adic_of_not_isEquiv_infty, RatFunc.liftOn'_div, RatFunc.denom_C, RatFunc.Luroth.generator_eq_zero, RatFunc.eval_zero, RatFunc.instCharP, RatFunc.natDegree_num_le_natDegree_minpolyX, RatFunc.C_injective, LaurentSeries.valuation_coe_ratFunc, RatFunc.liftRingHom_X, LaurentSeries.valuation_compare, RatFunc.coePolynomial_eq_algebraMap, RatFunc.ofFractionRing_inv, RatFunc.algebraMap_apply, RatFunc.Luroth.adjoin_generator_le, RatFunc.liftAlgHom_apply, RatFunc.Luroth.transcendental_generator, LaurentSeries.tendsto_valuation, RatFunc.transcendental, RatFunc.mk_one, RatFunc.algebraMap_injective, LaurentSeries.coe_range_dense, RatFunc.finrank_ratFunc_ratFunc, RatFunc.neg_def, RatFunc.ofFractionRing_eq, RatFunc.denom_algebraMap, RatFunc.liftRingHom_comp_algebraMap, RatFunc.isAlgebraic_adjoin_simple_X', RatFunc.valuation_isEquiv_inftyValuation_of_one_lt_valuation_X, RatFunc.intDegree_one, RatFunc.eq_C_iff, RatFunc.num_mul_eq_mul_denom_iff, LaurentSeries.comparePkg_eq_extension, RatFunc.liftAlgHom_apply_div', FunctionField.inftyValuation.C, RatFunc.liftRingHom_algebraMap, RatFunc.C_minpolyX, RatFunc.isScalarTower_liftAlgebra, RatFunc.valuation_eq_valuation_uniformizingPolynomial_pow_of_valuation_X_le_one, RatFunc.sub_def, LaurentSeries.ratfuncAdicComplRingEquiv_apply, RatFunc.div_def, RatFunc.add_def, RatFunc.denom_add_dvd, RatFunc.valuation_uniformizingPolynomial_lt_one, RatFunc.num_div_denom, RatFunc.toFractionRingRingEquiv_symm_eq, RatFunc.algEquivOfTranscendental_algebraMap, RatFunc.aeval_X_left_eq_algebraMap, Polynomial.residueFieldMapCAlgEquiv_symm_X, RatFunc.associated_num_inv, RatFunc.toFractionRingRingEquiv_apply, LaurentSeries.mem_integers_of_powerSeries, RatFunc.algebraMap_monomial, RatFunc.isAlgebraic_adjoin_simple_X, RatFunc.instSubsingleton, RatFunc.denom_dvd, RatFunc.mul_inv_cancel, RatFunc.intDegree_neg, RatFunc.uniformizingPolynomial_isUniformizer, RatFunc.mul_def, RatFunc.natDegree_denom_le_natDegree_minpolyX, FunctionField.inftyValuation_apply, Polynomial.residueFieldMapCAlgEquiv_algebraMap, RatFunc.toFractionRingAlgEquiv_apply, RatFunc.laurentAux_ofFractionRing_mk, LaurentSeries.exists_ratFunc_eq_v, RatFunc.algEquivOfTranscendental_apply, RatFunc.map_apply_div_ne_zero, LaurentSeries.uniformContinuous_withVal_equiv, RatFunc.denom_zero, RatFunc.associated_denom_inv, Polynomial.residueFieldMapCAlgEquiv_symm_C, RatFunc.intDegree_zero, RatFunc.algebraMap_comp_C, RatFunc.ofFractionRing_algebraMap, RatFunc.eval_algebraMap, RatFunc.Luroth.generator_spec, RatFunc.num_denom_neg, Polynomial.valuation_X_eq_neg_one, RatFunc.ofFractionRing_mul, RatFunc.toFractionRing_eq
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