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Dual Teichm\" uller spaces
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We describe in elementary geometrical terms Teichm\" uller spaces of decorated and holed surfaces. We construct explicit global coordinates on them as well as on the spaces of measured laminations with compact and closed support respectively. We show explicitly that the latter spaces are asymptotically isomorphic to the former. We discuss briefly quantisation of Teichm\" uller spaces and some other application of the constructed approach. The paper does not require any preliminary knowledge of the subject above the Poincar\' e uniformisation theorem.
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Chewing gums, snakes and candle cakes
Lecture notes illustrate how bordered cusped Teichmuller spaces arise from classical ones via chewing-gum moves that invert amalgamation in the Fock-Goncharov framework.
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