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Quelle  manual.lab   Sprache: unbekannt

 
\GAPDocLabFile{ugaly}
\makelabel{ugaly:Title page}{}{X7D2C85EC87DD46E5}
\makelabel{ugaly:Abstract}{}{X7AA6C5737B711C89}
\makelabel{ugaly:Copyright}{}{X81488B807F2A1CF1}
\makelabel{ugaly:Acknowledgements}{}{X82A988D47DFAFCFA}
\makelabel{ugaly:Table of Contents}{}{X8537FEB07AF2BEC8}
\makelabel{ugaly:Introduction}{1}{X7DFB63A97E67C0A1}
\makelabel{ugaly:Purpose}{1.1}{X78E0A9867DABCE86}
\makelabel{ugaly:Preliminaries}{2}{X8749E1888244CC3D}
\makelabel{ugaly:Local actions}{2.1}{X86AC008984A3489F}
\makelabel{ugaly:Finite balls}{2.2}{X855A2B187C52B82A}
\makelabel{ugaly:Addresses and leaves}{2.3}{X7A77C1B579101B7C}
\makelabel{ugaly:Compatibility}{3}{X7F4E157A827198EA}
\makelabel{ugaly:The compatibility condition (C)}{3.1}{X81B0CAE97D161B97}
\makelabel{ugaly:Compatible elements}{3.2}{X82C839D7794DDBCD}
\makelabel{ugaly:CompatibilitySet}{3.2.3}{X7ECC9E9982597E12}
\makelabel{ugaly:Compatible subgroups}{3.3}{X7967612B81C5074E}
\makelabel{ugaly:Examples}{4}{X7A489A5D79DA9E5C}
\makelabel{ugaly:Discrete groups}{4.1}{X7A91225C7FCEBA7D}
\makelabel{ugaly:LocalActionElement}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:LocalActionGamma}{4.1.2}{X864633EB84B6C73E}
\makelabel{ugaly:LocalActionDelta}{4.1.3}{X8366310185354A2D}
\makelabel{ugaly:Maximal extensions}{4.2}{X7F731157843279EC}
\makelabel{ugaly:LocalActionPhi}{4.2.1}{X8348A9F887317289}
\makelabel{ugaly:Normal subgroups and partitions}{4.3}{X80EDDA597A66421E}
\makelabel{ugaly:LocalActionPhi}{4.3.1}{X8348A9F887317289}
\makelabel{ugaly:Abelian quotients}{4.4}{X784DFD007FE78DE9}
\makelabel{ugaly:Semidirect products}{4.5}{X87FE512E7DB7346C}
\makelabel{ugaly:CompatibleKernels}{4.5.1}{X7F425DFC8760388F}
\makelabel{ugaly:LocalActionSigma}{4.5.2}{X83920A2C7CC46AC9}
\makelabel{ugaly:PGL₂ over the p-adic numbers}{4.6}{X7A8A46F4856570BE}
\makelabel{ugaly:Discreteness}{5}{X7875F15E81CDBD6C}
\makelabel{ugaly:The discreteness condition (D)}{5.1}{X7B8BCB2681070C9C}
\makelabel{ugaly:Discreteness}{5.2}{X7875F15E81CDBD6C}
\makelabel{ugaly:Cocycles}{5.3}{X85A9B66278AF63D9}
\makelabel{ugaly:Bibliography}{Bib}{X7A6F98FD85F02BFE}
\makelabel{ugaly:References}{Bib}{X7A6F98FD85F02BFE}
\makelabel{ugaly:Index}{Ind}{X83A0356F839C696F}
\makelabel{ugaly:IsLocalAction for IsPermGroup}{2.1.1}{X7FCF15167D3A44B7}
\makelabel{ugaly:LocalAction for IsInt, IsInt, IsPermGroup}{2.1.2}{X81135CA77A3C0F4E}
\makelabel{ugaly:LocalActionNC for IsInt, IsInt, IsPermGroup}{2.1.3}{X84D5C421864EB7FD}
\makelabel{ugaly:LocalActionDegree for IsLocalAction}{2.1.4}{X8321CC72807D1096}
\makelabel{ugaly:LocalActionRadius for IsLocalAction}{2.1.5}{X7BF3EE4D794F8276}
\makelabel{ugaly:LocalAction for r, d, k, aut, addr}{2.1.6}{X7E0E11FC802B5210}
\makelabel{ugaly:Projection for F, r}{2.1.7}{X7BE35375787753EE}
\makelabel{ugaly:ImageOfProjection}{2.1.8}{X87A13DDE8321BEF3}
\makelabel{ugaly:AutBall}{2.2.1}{X784EBFE9796B960C}
\makelabel{ugaly:BallAddresses}{2.3.1}{X84DD7F7881A00315}
\makelabel{ugaly:LeafAddresses}{2.3.2}{X868811D87FEB1AA6}
\makelabel{ugaly:AddressOfLeaf}{2.3.3}{X78379A547ED7A317}
\makelabel{ugaly:LeafOfAddress}{2.3.4}{X7E43E2B87B97A9BE}
\makelabel{ugaly:ImageAddress}{2.3.5}{X871D6B8783E17AB8}
\makelabel{ugaly:ComposeAddresses}{2.3.6}{X862D09157F1D9D98}
\makelabel{ugaly:AreCompatibleBallElements}{3.2.1}{X84AA17C28591AC1F}
\makelabel{ugaly:CompatibleBallElement}{3.2.2}{X8206962582F9C96A}
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\makelabel{ugaly:CompatibilitySet for F, aut, dirs}{3.2.3}{X7ECC9E9982597E12}
\makelabel{ugaly:AssembleAutomorphism}{3.2.4}{X837E15117DB5B1DE}
\makelabel{ugaly:MaximalCompatibleSubgroup for IsLocalAction}{3.3.1}{X79D1BC54814345D4}
\makelabel{ugaly:SatisfiesC for IsLocalAction}{3.3.2}{X8302F28A85F1C4FE}
\makelabel{ugaly:CompatibleSubgroups}{3.3.3}{X7FF0262182F3B9E8}
\makelabel{ugaly:ConjugacyClassRepsCompatibleSubgroups for IsLocalAction}{3.3.4}{X7CEBD97183C3399E}
\makelabel{ugaly:ConjugacyClassRepsCompatibleGroupsWithProjection}{3.3.5}{X84F140AC7AD8D9EE}
\makelabel{ugaly:LocalActionElement for d, a}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:LocalActionElement for l, d, a}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:LocalActionElement for l, d, s, addr}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:LocalActionElement for d, k, aut, z}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:gamma, see LocalActionElement}{4.1.1}{X78CD1F4D86BF2A1B}
\makelabel{ugaly:LocalActionGamma for d, F}{4.1.2}{X864633EB84B6C73E}
\makelabel{ugaly:LocalActionGamma for l, d, F}{4.1.2}{X864633EB84B6C73E}
\makelabel{ugaly:LocalActionGamma for F, z}{4.1.2}{X864633EB84B6C73E}
\makelabel{ugaly:LocalActionDelta for d, F}{4.1.3}{X8366310185354A2D}
\makelabel{ugaly:LocalActionDelta for d, F, C}{4.1.3}{X8366310185354A2D}
\makelabel{ugaly:LocalActionPhi for F}{4.2.1}{X8348A9F887317289}
\makelabel{ugaly:LocalActionPhi for l, F}{4.2.1}{X8348A9F887317289}
\makelabel{ugaly:LocalActionPhi for d, F, N}{4.3.1}{X8348A9F887317289}
\makelabel{ugaly:LocalActionPhi for d, F, P}{4.3.1}{X8348A9F887317289}
\makelabel{ugaly:LocalActionPhi for F, P}{4.3.1}{X8348A9F887317289}
\makelabel{ugaly:SignHomomorphism}{4.4.1}{X7F4CC068860BA22F}
\makelabel{ugaly:AbelianizationHomomorphism}{4.4.2}{X7D8D1FC07BC90971}
\makelabel{ugaly:SpheresProduct}{4.4.3}{X83A7A23D875BFAA2}
\makelabel{ugaly:LocalActionPi}{4.4.4}{X79341499795BF8D9}
\makelabel{ugaly:CompatibleKernels for d, F}{4.5.1}{X7F425DFC8760388F}
\makelabel{ugaly:CompatibleKernels for F, z}{4.5.1}{X7F425DFC8760388F}
\makelabel{ugaly:LocalActionSigma for d, F, K}{4.5.2}{X83920A2C7CC46AC9}
\makelabel{ugaly:LocalActionSigma for F, K, z}{4.5.2}{X83920A2C7CC46AC9}
\makelabel{ugaly:LocalActionPGL2Qp}{4.6.1}{X7E80A4A27E8D846C}
\makelabel{ugaly:LocalActionPSL2Qp}{4.6.2}{X87D6A7B679C668A8}
\makelabel{ugaly:SatisfiesD for IsLocalAction}{5.2.1}{X87A11A3E7BDC0549}
\makelabel{ugaly:YieldsDiscreteUniversalGroup for IsLocalAction}{5.2.2}{X7C1C3A8386A91E6C}
\makelabel{ugaly:InvolutiveCompatibilityCocycle for IsLocalAction}{5.3.1}{X80ADE0E379590053}
\makelabel{ugaly:AllInvolutiveCompatibilityCocycles for IsLocalAction}{5.3.2}{X83A26CBF87AB1FD9}

[ Dauer der Verarbeitung: 0.11 Sekunden  (vorverarbeitet)  ]

                                                                                                                                                                                                                                                                                                                                                                                                     


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