 Furthermore, it seems that many Meinongian objects do not only infringe laws of logic and geometry, but also intuitively plausible principles like “If something is round, it occupies some region in space” and “If something is a mountain, it is accessible to the senses”. It seems that having a particular shape entails occupying a region in space and that being a mountain entails accessibility to the senses (in principle). According to MOT\(^o\), the round square is round and the golden mountain is a mountain, but obviously neither the round square nor the golden mountain occupies any region in space and neither of them is accessible to the senses.