 There are two main problems with the claim that fictional objects are possible objects. One is the problem of impossible fictional objects. Some fictional objects are ascribed incompatible properties in their home fiction by their original author (usually inadvertently). This seems to be sufficient for them to have those properties according to their home fiction, for what the author says in the fiction (inadvertently or not) seems to hold the highest authority on truth in that fiction. On the assumption that a fictional object has a given property if it has that property according to its home fiction, those fictional objects are impossible objects, for no possible object has incompatible properties. The other problem is the failure of uniqueness. It may be viewed as the problem of meeting the Quinean demand for clear identity conditions. Holmes is a particular fictional object. So if we are to identify Holmes with a possible object, we should identify Holmes with a particular possible object. But there are many particular possible objects that are equally suited for the identification with Holmes. One of them has n-many hairs, whereas another has (n+1)-many hairs. No fictional story about a particular fictional object written or told by a human being is detailed enough to exclude all possible objects but one to be identified with that fictional object, unless it is a fiction about an actual object or a non-actual possible object analogous to Kaplan’s automobile or Salmon’s Noman.