 Furthermore, according to MOT\(^{dc}\), the object called “the round square”, i.e., \(\iota x\forall F(xF \equiv R \Rightarrow F \vee S \Rightarrow F)\), does not occupy any region in space. More exactly, it does not exemplify the property of occupying some region in space (though, perhaps it encodes this property, if being round implies occupying some region in space). Analogously, according to MOT\(^{dc}\), the object called “the golden mountain”, i.e., \(\iota x\forall F(xF \equiv G \Rightarrow F \vee M \Rightarrow F)\), does not exemplify the property of being accessible to the senses (at best, it encodes this property). Therefore, there is nothing paradoxical in the fact that nobody has ever seen a golden mountain and that it is impossible to determine the location of the round square.