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Titlebook: Topics Surrounding the Combinatorial Anabelian Geometry of Hyperbolic Curves II; Tripods and Combinat Yuichiro Hoshi,Shinichi Mochizuki Boo

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Synchronization of Tripods,nteresting consequence of this phenomenon of tripod synchronization is a certain . result [cf. Corollary 3.22 below]. Finally, we apply the theory of synchronization of tripods to show that, under certain conditions, . are . [cf. Corollary 3.25 below] and to compute the . in terms of . [cf. Corollary 3.27 below].
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0075-8434 has important applications to the study of such groups.The The present monograph further develops the study, via the techniques of combinatorial anabelian geometry, of the profinite fundamental groups of .configuration spaces. associated to .hyperbolic curves. over algebraically closed fields of ch
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Combinatorial Anabelian Geometry in the Absence of Group-Theoretic Cuspidality,low]. These Grothendieck Conjecture-type results may be regarded as . of [.], Corollary 4.2; [.], Remark 4.2.1, that may be applied to isomorphisms that are .. For instance, we prove [cf. Theorem 1.9, (ii), below] that any isomorphism between outer representations of . [cf. [.], Definition 2.4, (i)]
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Partial Combinatorial Cuspidalization for F-Admissible Outomorphisms, . [cf. Theorem 2.3, (i), below]. We also show that any F-admissible outomorphism of a configuration space group [arising from a configuration space] of . [i.e., ≥ 3 in the affine case; ≥ 4 in the proper case] is necessarily ., i.e., preserves the cuspidal inertia subgroups of the various subquotien
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