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The smallest particle of the Paramāvadhi is the proof. Multiplying the finest region of the Desāvadhi by an innumerable (an innumerable part of an Āvali) gives the proof of the smallest region of the Paramāvadhi. Multiplying the finest time of the Desāvadhi by an innumerable gives the proof of the smallest time of the Paramāvadhi. Multiplying the proof of the finest state of the Desāvadhi by an innumerable part of an Āvali gives the proof of the smallest state of the Paramāvadhi, because the state of the smallest particle of the Desāvadhi is in the form of a series multiplied by an innumerable part of an Āvali from the smallest Desāvadhi to the entire duration. Therefore, in relation to the state, multiplying the proof of the state related to the previous difference by an innumerable part of an Āvali gives the proof of the state related to the subsequent difference. 164. Question: How much is the subject of the finest Paramāvadhi in terms of particle, region, time, and state? Answer: The particle of the finest Paramāvadhi is Dhruvahara (which is an infinite part of the Siddhrāśi and an infinite multiple of the Abhavyarāśi) in proof. The region is innumerable Lokas in proof. The time is equal to the time of the regions of innumerable Lokas. The finest Paramāvadhi (84)