| We call Campana points an arithmetic notion of points on Campana's orbifolds that has been first studied by Campana and Abramovich, and that interpolates between the notions of rational and integral points. In this talk we introduce Campana points and a Manin type conjecture for Campana points on Fano varieties, and we present results for equivariant compactifications of vector groups (joint work with A. Smeets, S. Tanimoto, T. Várilly-Alvarado) and for toric varieties (joint work with D. Schindler). |