unitary 📖 | CompOp | 222 mathmath: unitary.spectrum.unitary_conjugate, Unitary.openPartialHomeomorph_source, CStarRing.norm_mul_coe_unitary, unitary.star_eq_inv', Unitary.mul_left_inj, unitary.norm_expUnitary_smul_argSelfAdjoint_sub_one_le, Unitary.conjStarAlgAut_trans_conjStarAlgAut, Unitary.toLinearMap_mulRight, CStarRing.norm_unitary_smul, Unitary.norm_expUnitary_smul_argSelfAdjoint_sub_one_le, Unitary.conjStarAlgAut_symm, unitary.map_id, Unitary.mem_pathComponentOne_iff, Unitary.toUnits_injective, val_inv_unitarySubgroupUnitsEquiv_symm_apply_coe, unitary.inv_mul_mem_iff, Unitary.coe_zpow, Unitary.conjStarAlgEquiv_unitaryLinearIsometryEquiv, selfAdjoint.expUnitaryPathToOne_apply, Unitary.continuousOn_argSelfAdjoint, Unitary.mapEquiv_symm_apply, selfAdjoint.norm_sq_expUnitary_sub_one, val_unitarySubgroupUnitsEquiv_symm_apply_coe, unitary.smul_mem_of_mem, mem_unitarySubgroup_iff, unitary.coe_star_mul_self, Unitary.coe_linearIsometryEquiv_apply, Unitary.inv_mul_mem_iff, Unitary.smul_mem, unitary.spectrum.unitary_conjugate', Pell.is_pell_solution_iff_mem_unitary, unitary.mem_iff_self_mul_star, unitary.coe_div, Unitary.linearIsometryEquiv_coe_apply, CFC.abs_coe_unitary, Matrix.kroneckerTMul_mem_unitary, LinearIsometryEquiv.trans_smul, unitary.coe_zpow, unitary.map_comp, Unitary.tmul_mem, Unitary.mulRight_trans_mulRight, unitary.mapEquiv_trans, QuadraticAlgebra.norm_eq_one_iff_mem_unitary, Zsqrtd.mker_norm_eq_unitary, Unitary.spectrum_star_left_conjugate, Unitary.openPartialHomeomorph_symm_apply, Units.mul_inv_mem_unitary, Pell.Solution₁.coe_mk, instIsTopologicalGroupSubtypeMemSubmonoidUnitaryOfContinuousMulOfContinuousStar, unitary.mem_iff, Unitary.mem_iff_self_mul_star, unitary.coe_smul, unitarySubgroupUnitsEquiv_apply_coe, LinearIsometryEquiv.smul_apply, Unitary.map_coe, unitary.linearIsometryEquiv_coe_symm_apply, unitary.toUnits_comp_map, Unitary.expUnitary_eq_mul_inv, unitary.norm_sub_eq, Unitary.coe_symm_linearIsometryEquiv_apply, selfAdjoint.expUnitary_zero, unitary.mem_iff_star_mul_self, Unitary.instLocPathConnectedSpace, Unitary.coe_mul_star_self, pinGroup.mem_unitary, Unitary.mul_star_self, Unitary.spectrum_star_right_conjugate, selfAdjoint.continuous_expUnitary, Unitary.conjStarAlgAut_ext_iff', selfAdjoint.unitarySelfAddISMul_coe, Unitary.mulLeft_trans_mulLeft, QuadraticAlgebra.mem_unitary, unitary.mul_left_inj, unitary.smul_mem, LinearIsometryEquiv.conjStarAlgEquiv_ext_iff, Unitary.inv_mem, Unitary.map_comp, Unitary.mul_right_inj, Unitary.mapEquiv_apply, unitary.toUnits_injective, Unitary.smul_mem_of_mem, Units.unitary_eq, unitary.star_mem, Pell.isPell_iff_mem_unitary, Unitary.coe_smul, CStarAlgebra.norm_smul_two_inv_smul_add_four_unitary, Matrix.IsHermitian.cfcAux_apply, IsUnit.mem_unitary_of_star_mul_self, Unitary.linearIsometryEquiv_coe_symm_apply, Unitary.star_mul_self, unitary.norm_argSelfAdjoint, unitary.spectrum_subset_circle, unitary.val_toUnits_apply, Unitary.mul_inv_mem_iff, Unitary.instIsStarNormal, Matrix.kronecker_mem_unitary, Unitary.conjStarAlgAut_apply, LinearIsometryEquiv.toLinearEquiv_smul, unitary.mapEquiv_symm, Unitary.mem_iff_star_mul_self, Unitary.toAlgEquiv_conjStarAlgAut, pinGroup.units_mem_iff, selfAdjoint.realPart_unitarySelfAddISMul, Unitary.openPartialHomeomorph_target, Unitary.inv_mem_iff, spectrum_subset_unitary_of_mem_unitary, Matrix.det_of_mem_unitary, unitary.coe_mul_star_self, unitary.joined, Unitary.coe_isStarNormal, Unitary.symm_mulRight, Unitary.conjStarAlgAut_symm_apply, selfAdjoint.star_coe_unitarySelfAddISMul, Unitary.toRingEquiv_conjStarAlgAut, Unitary.val_toUnits_apply, unitary.coe_inv, Matrix.IsHermitian.spectral_theorem, unitary.coe_map, Unitary.coe_div, QuadraticAlgebra.mker_norm_eq_unitary, Unitary.val_inv_toUnits_apply, Unitary.norm_map, Unitary.joined, Unitary.toUnits_comp_map, Unitary.mulLeft_mul_apply, Unitary.coe_map_star, unitary.norm_map, Unitary.instSMulCommClassSubtypeMemSubmonoidUnitary, Unitary.toLinearEquiv_mulRight, unitary.coe_map_star, unitary.inv_mem, Commute.expUnitary_add, Unitary.isPathConnected_ball, unitarySubgroup_toSubmonoid, Unitary.map_injective, Unitary.mapEquiv_symm, instContinuousStarSubtypeMemSubmonoidUnitary, Unitary.conjStarAlgAut_mul_apply, Unitary.mulRight_apply, cfc_unitary_iff, unitary.toMonoidHom_mapEquiv, Unitary.mulRight_mul_apply, Unitary.map_id, Unitary.map_mem, IsStarProjection.two_mul_sub_one_mem_unitary, Unitary.mapEquiv_trans, pinGroup.mem_iff, LinearIsometryEquiv.smul_trans, Unitary.inner_map_map, Unitary.norm_sub_eq, unitary_iff_isStarNormal_and_spectrum_subset_unitary, unitary.coe_star, Unitary.coe_map, unitary.mul_inv_mem_iff, mem_unitary_of_spectrum_subset_unitary, unitary.map_mem, unitary.expUnitary_eq_mul_inv, unitary.mapEquiv_refl, LinearIsometryEquiv.symm_units_smul, Unitary.symm_mulLeft, Unitary.mem_iff, Unitary.instIsScalarTowerSubtypeMemSubmonoidUnitary, LinearIsometryEquiv.symm_smul_apply, Unitary.symm_mulRight_apply, IsSelfAdjoint.self_add_I_smul_cfcSqrt_sub_sq_mem_unitary, Unitary.coe_neg, Matrix.IsHermitian.star_mul_self_mul_eq_diagonal, Unitary.star_eq_inv, Unitary.norm_argSelfAdjoint, CStarRing.norm_coe_unitary_mul, instContinuousInvSubtypeMemSubmonoidUnitaryOfContinuousStar, Unitary.mulLeft_apply, Unitary.conjStarAlgAut_symm_unitaryLinearIsometryEquiv, Unitary.symm_mulLeft_apply, unitary.isPathConnected_ball, Zsqrtd.norm_eq_one_iff_mem_unitary, IsUnit.mem_unitary_of_mul_star_self, Unitary.toLinearEquiv_mulLeft, Unitary.coe_star_mul_self, unitary.map_injective, Unitary.instStarModuleSubtypeMemSubmonoidUnitary, Unitary.toMonoidHom_mapEquiv, IsUnit.mem_unitary_iff_mul_star_self, Unitary.star_mem_iff, Unitary.openPartialHomeomorph_apply, Matrix.IsHermitian.conjStarAlgAut_star_eigenvectorUnitary, Unitary.argSelfAdjoint_coe, unitary.mul_star_self, unitary.star_mem_iff, CStarAlgebra.exists_sum_four_unitary, Unitary.coe_star, NormedSpace.exp_mem_unitary_of_mem_skewAdjoint, Unitary.conjStarAlgAut_star_apply, unitary.coe_neg, LinearIsometryEquiv.toContinuousLinearEquiv_smul, unitary.star_eq_inv, unitary.mem_pathComponentOne_iff, mem_unitary_iff_isStarNormal_and_realPart_sq_add_imaginaryPart_sq_eq_one, Unitary.mapEquiv_refl, CStarRing.norm_coe_unitary, Unitary.star_eq_inv', CStarAlgebra.span_unitary, Unitary.star_mem, IsUnit.mem_unitary_iff_star_mul_self, Unitary.path_apply, Unitary.conjStarAlgAut_ext_iff, unitary.two_mul_one_sub_cos_norm_argSelfAdjoint, Unitary.spectrum_subset_circle, Unitary.isUnit_coe, unitary.mul_right_inj, Commute.expUnitary, unitary.star_mul_self, Units.inv_mul_mem_unitary, Unitary.coe_inv, selfAdjoint.expUnitary_coe, isClosed_unitary, unitary.inner_map_map, selfAdjoint.joined_one_expUnitary, unitary.continuousOn_argSelfAdjoint, Unitary.mulRight_one, unitary.linearIsometryEquiv_coe_apply, Unitary.two_mul_one_sub_cos_norm_argSelfAdjoint
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