| (EP1) | For any region R occupied by object O with properties P1, …, Pn, there are in R exactly 2n coincident objects, each with its unique distribution of essentiality and accidentality across P1, …, Pn. |
| (EP2) | For any region R occupied by object O with non-sortalish properties P1, …, Pn, there are in R exactly 2n coincident objects, each with its unique distribution of essentiality and accidentality across P1, …, Pn. |
| (EP3) | For any region R occupied by object O with non-sortalish properties P1, …, Pn and, such that there are m logically permissible but metaphysically impermissible distributions of essentiality and accidentality across P1, …, Pn, (i) there are in R exactly 2n–m coincident objects, each with its unique metaphysically permissible distribution of essentiality and accidentality across P1, …, Pn, and (ii) 2n vastly outnumbers m. |