%0 Journal Article
%T On autoequivalences of the (\infty, 1)-category of \infty-operads
%A Dimitri Ara
%A Moritz Groth
%A Javier J. Guti¨Śrrez
%J Mathematics
%D 2013
%I arXiv
%R 10.1007/s00209-015-1509-5
%X We study the (\infty, 1)-category of autoequivalences of \infty-operads. Using techniques introduced by To\"en, Lurie, and Barwick and Schommer-Pries, we prove that this (\infty, 1)-category is a contractible \infty-groupoid. Our calculation is based on the model of complete dendroidal Segal spaces introduced by Cisinski and Moerdijk. Similarly, we prove that the (\infty, 1)-category of autoequivalences of non-symmetric \infty-operads is the discrete monoidal category associated to Z/2Z. We also include a computation of the (\infty, 1)-category of autoequivalences of (\infty, n)-categories based on Rezk's \Theta_n-spaces.
%U http://arxiv.org/abs/1312.4994v3