Suppose there is a nonzero number of contingent entities and a nonzero number of necessary entities. For example, the law of non-contradiction is probably a plausible candidate for something that exists in all possible worlds. But surely there are many other such candidates.
But I have seen the claim (this being perhaps the clearest form I've seen the claim take) that any two existing entities are partially contingent upon each other so as to be non-identical/not-the-same-entity/two-entities (i.e. the differentness and separateness of the two is contingent upon each other), thus making them . . . well, contingent instead of necessary. (I have seen similar statements that a necessary entity needs to be monolithic, since otherwise it would be contingent upon its components.)
Is this claim accurate, or is it a fallacy of some sort? Can a single world (possible or actual) contain more than one necessary entity, or can only impossible worlds do that?