#### Volume 14, issue 1 (2010)

A cartesian presentation of weak $n$–categories
 1 J C Baez, J Dolan, Categorification, from: "Higher category theory (Evanston, IL, 1997)" (editors E Getzler, M Kapranov), Contemp. Math. 230, Amer. Math. Soc. (1998) 1 MR1664990 2 C Barwick, Extended research statement (2007) 3 C Berger, A cellular nerve for higher categories, Adv. Math. 169 (2002) 118 MR1916373 4 C Berger, Iterated wreath product of the simplex category and iterated loop spaces, Adv. Math. 213 (2007) 230 MR2331244 5 J E Bergner, A model category structure on the category of simplicial categories, Trans. Amer. Math. Soc. 359 (2007) 2043 MR2276611 6 J E Bergner, Three models for the homotopy theory of homotopy theories, Topology 46 (2007) 397 MR2321038 7 E Cheng, Higher dimensional categories: An illustrated guide book (2004) 8 D Dugger, Universal homotopy theories, Adv. Math. 164 (2001) 144 MR1870515 9 P S Hirschhorn, Model categories and their localizations, Math. Surveys and Monogr. 99, Amer. Math. Soc. (2003) MR1944041 10 A Hischowitz, C Simpson, Descente pour les $n$–champs arXiv:math/9807049 11 M Hovey, Model categories, Math. Surveys and Monogr. 63, Amer. Math. Soc. (1999) MR1650134 12 A Joyal, Disks, duality, and $\Theta$–categories, Preprint (1999) 13 A Joyal, M Tierney, Quasi-categories vs Segal spaces, from: "Categories in algebra, geometry and mathematical physics" (editors A Davydov, M Batanin, M Johnson, S Lack, A Neeman), Contemp. Math. 431, Amer. Math. Soc. (2007) 277 MR2342834 14 T Leinster, A survey of definitions of $n$–category, Theory Appl. Categ. 10 (2002) 1 MR1883478 15 J Lurie, On the classification of topological field theories arXiv:0905.0465 16 C Rezk, A model for the homotopy theory of homotopy theory, Trans. Amer. Math. Soc. 353 (2001) 973 MR1804411 17 Z Tamsamani, Sur des notions de $n$–catégorie et $n$–groupoïde non strictes via des ensembles multi-simpliciaux, $K$–Theory 16 (1999) 51 MR1673923