Des s\'eries de tissus ordinaires de rang maximum en toute dimension

In this paper, we define, from a finite set E of functions, a family of holomorphic webs $\mathcal{W}(n;E)$ of codimension one in any dimension $n$. We prove that it is sufficient to check a finite number of conditions for these webs to be all ordinary and to have all maximal rank. Moreover, these conditions may be practically checked by computer with the program on Maple published in [DL](arXiv1408.3909v1, DG, 18 August 2014), the time of computation being acceptable, as far as some integer $k_0$ given in the data be “not too big”.