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orm£»¡¡and¡¡the¡¡Composite¡¡of¡¡Matter¡¡and¡¡Form¡£¡¡One¡¡might¡¡refer¡¡to¡¡the¡¡family¡¡of¡¡the¡¡Heraclids¡¡as¡¡a¡¡unity¡¡in¡¡the¡¡sense£»¡¡not¡¡of¡¡a¡¡common¡¡element¡¡in¡¡all¡¡its¡¡members£»¡¡but¡¡of¡¡a¡¡common¡¡origin£º¡¡similarly£»¡¡Intellectual¡¡Substance¡¡would¡¡be¡¡Substance¡¡in¡¡the¡¡first¡¡degree£»¡¡the¡¡others¡¡being¡¡substances¡¡by¡¡derivation¡¡and¡¡in¡¡a¡¡lower¡¡degree¡£¡¡¡¡¡¡¡¡¡¡But¡¡what¡¡is¡¡the¡¡objection¡¡to¡¡including¡¡everything¡¡in¡¡a¡¡single¡¡category£»¡¡all¡¡else¡¡of¡¡which¡¡existence¡¡is¡¡predicated¡¡being¡¡derived¡¡from¡¡that¡¡one¡¡thing£»¡¡Existence¡¡or¡¡Substance£¿¡¡Because£»¡¡granted¡¡that¡¡things¡¡be¡¡no¡¡more¡¡than¡¡modifications¡¡of¡¡Substance£»¡¡there¡¡is¡¡a¡¡distinct¡¡grading¡¡of¡¡substances¡¡themselves¡£¡¡Moreover£»¡¡the¡¡single¡¡category¡¡does¡¡not¡¡put¡¡us¡¡in¡¡a¡¡position¡¡to¡¡build¡¡on¡¡Substance£»¡¡or¡¡to¡¡grasp¡¡it¡¡in¡¡its¡¡very¡¡truth¡¡as¡¡the¡¡plausible¡¡source¡¡of¡¡the¡¡other¡¡substances¡£¡¡¡¡¡¡¡¡¡¡Supposing¡¡we¡¡grant¡¡that¡¡all¡¡things¡¡known¡¡as¡¡substances¡¡are¡¡homogeneous¡¡as¡¡possessing¡¡something¡¡denied¡¡to¡¡the¡¡other¡¡genera£»¡¡what¡¡precisely¡¡is¡¡this¡¡something£»¡¡this¡¡individuality£»¡¡this¡¡subject¡¡which¡¡is¡¡never¡¡a¡¡predicate£»¡¡this¡¡thing¡¡not¡¡present¡¡in¡¡any¡¡thing¡¡as¡¡in¡¡a¡¡subject£»¡¡this¡¡thing¡¡which¡¡does¡¡not¡¡owe¡¡its¡¡essential¡¡character¡¡to¡¡any¡¡other¡¡thing£»¡¡as¡¡a¡¡quality¡¡takes¡¡character¡¡from¡¡a¡¡body¡¡and¡¡a¡¡quantity¡¡from¡¡a¡¡substance£»¡¡as¡¡time¡¡is¡¡related¡¡to¡¡motion¡¡and¡¡motion¡¡to¡¡the¡¡moved£¿¡¡¡¡¡¡¡¡¡¡The¡¡Second¡¡Substance¡¡is£»¡¡it¡¡is¡¡true£»¡¡a¡¡predicate¡£¡¡But¡¡predication¡¡in¡¡this¡¡case¡¡signifies¡¡a¡¡different¡¡relation¡¡from¡¡that¡¡just¡¡considered£»¡¡it¡¡reveals¡¡the¡¡genus¡¡inherent¡¡in¡¡the¡¡subject¡¡and¡¡the¡¡subject's¡¡essential¡¡character£»¡¡whereas¡¡whiteness¡¡is¡¡predicated¡¡of¡¡a¡¡thing¡¡in¡¡the¡¡sense¡¡of¡¡being¡¡present¡¡in¡¡the¡¡thing¡£¡¡¡¡¡¡¡¡¡¡The¡¡properties¡¡adduced¡¡may¡¡indeed¡¡be¡¡allowed¡¡to¡¡distinguish¡¡Substance¡¡from¡¡the¡¡other¡¡Existents¡£¡¡They¡¡afford¡¡a¡¡means¡¡of¡¡grouping¡¡substances¡¡together¡¡and¡¡calling¡¡them¡¡by¡¡a¡¡common¡¡name¡£¡¡They¡¡do¡¡not¡¡however¡¡establish¡¡the¡¡unity¡¡of¡¡a¡¡genus£»¡¡and¡¡they¡¡do¡¡not¡¡bring¡¡to¡¡light¡¡the¡¡concept¡¡and¡¡the¡¡nature¡¡of¡¡Substance¡£¡¡¡¡¡¡¡¡¡¡These¡¡considerations¡¡are¡¡sufficient¡¡for¡¡our¡¡purpose£º¡¡let¡¡us¡¡now¡¡proceed¡¡to¡¡investigate¡¡the¡¡nature¡¡of¡¡Quantity¡£¡¡¡¡¡¡¡¡¡¡4¡£¡¡We¡¡are¡¡told¡¡that¡¡number¡¡is¡¡Quantity¡¡in¡¡the¡¡primary¡¡sense£»¡¡number¡¡together¡¡with¡¡all¡¡continuous¡¡magnitude£»¡¡space¡¡and¡¡time£º¡¡these¡¡are¡¡the¡¡standards¡¡to¡¡which¡¡all¡¡else¡¡that¡¡is¡¡considered¡¡as¡¡Quantity¡¡is¡¡referred£»¡¡including¡¡motion¡¡which¡¡is¡¡Quantity¡¡because¡¡its¡¡time¡¡is¡¡quantitative¡­¡¡though¡¡perhaps£»¡¡conversely£»¡¡the¡¡time¡¡takes¡¡its¡¡continuity¡¡from¡¡the¡¡motion¡£¡¡¡¡¡¡¡¡¡¡If¡¡it¡¡is¡¡maintained¡¡that¡¡the¡¡continuous¡¡is¡¡a¡¡Quantity¡¡by¡¡the¡¡fact¡¡of¡¡its¡¡continuity£»¡¡then¡¡the¡¡discrete¡¡will¡¡not¡¡be¡¡a¡¡Quantity¡£¡¡If£»¡¡on¡¡the¡¡contrary£»¡¡the¡¡continuous¡¡possesses¡¡Quantity¡¡as¡¡an¡¡accident£»¡¡what¡¡is¡¡there¡¡common¡¡to¡¡both¡¡continuous¡¡and¡¡discrete¡¡to¡¡make¡¡them¡¡quantities£¿¡¡¡¡¡¡¡¡¡¡Suppose¡¡we¡¡concede¡¡that¡¡numbers¡¡are¡¡quantities£º¡¡we¡¡are¡¡merely¡¡allowing¡¡them¡¡the¡¡name¡¡of¡¡quantity£»¡¡the¡¡principle¡¡which¡¡gives¡¡them¡¡this¡¡name¡¡remains¡¡obscure¡£¡¡¡¡¡¡¡¡¡¡On¡¡the¡¡other¡¡hand£»¡¡line¡¡and¡¡surface¡¡and¡¡body¡¡are¡¡not¡¡called¡¡quantities£»¡¡they¡¡are¡¡called¡¡magnitudes£º¡¡they¡¡become¡¡known¡¡as¡¡quantities¡¡only¡¡when¡¡they¡¡are¡¡rated¡¡by¡¡number¡­two¡¡yards£»¡¡three¡¡yards¡£¡¡Even¡¡the¡¡natural¡¡body¡¡becomes¡¡a¡¡quantity¡¡when¡¡measured£»¡¡as¡¡does¡¡the¡¡space¡¡which¡¡it¡¡occupies£»¡¡but¡¡this¡¡is¡¡quantity¡¡accidental£»¡¡not¡¡quantity¡¡essential£»¡¡what¡¡we¡¡seek¡¡to¡¡grasp¡¡is¡¡not¡¡accidental¡¡quantity¡¡but¡¡Quantity¡¡independent¡¡and¡¡essential£»¡¡Quantity¡­Absolute¡£¡¡Three¡¡oxen¡¡is¡¡not¡¡a¡¡quantity£»¡¡it¡¡is¡¡their¡¡number£»¡¡the¡¡three£»¡¡that¡¡is¡¡Quantity£»¡¡for¡¡in¡¡three¡¡oxen¡¡we¡¡are¡¡dealing¡¡with¡¡two¡¡categories¡£¡¡So¡¡too¡¡with¡¡a¡¡line¡¡of¡¡a¡¡stated¡¡length£»¡¡a¡¡surface¡¡of¡¡a¡¡given¡¡area£»¡¡the¡¡area¡¡will¡¡be¡¡a¡¡quantity¡¡but¡¡not¡¡the¡¡surface£»¡¡which¡¡only¡¡comes¡¡under¡¡that¡¡category¡¡when¡¡it¡¡constitutes¡¡a¡¡definite¡¡geometric¡¡figure¡£¡¡¡¡¡¡¡¡¡¡Are¡¡we¡¡then¡¡to¡¡consider¡¡numbers£»¡¡and¡¡numbers¡¡only£»¡¡as¡¡constituting¡¡the¡¡category¡¡of¡¡Quantity£¿¡¡If¡¡we¡¡mean¡¡numbers¡¡in¡¡themselves£»¡¡they¡¡are¡¡substances£»¡¡for¡¡the¡¡very¡¡good¡¡reason¡¡that¡¡they¡¡exist¡¡independently¡£¡¡If¡¡we¡¡mean¡¡numbers¡¡displayed¡¡in¡¡the¡¡objects¡¡participant¡¡in¡¡number£»¡¡the¡¡numbers¡¡which¡¡give¡¡the¡¡count¡¡of¡¡the¡¡objects¡­¡¡ten¡¡horses¡¡or¡¡ten¡¡oxen£»¡¡and¡¡not¡¡ten¡¡units¡­¡¡then¡¡we¡¡have¡¡a¡¡paradoxical¡¡result£º¡¡first£»¡¡the¡¡numbers¡¡in¡¡themselves£»¡¡it¡¡would¡¡appear£»¡¡are¡¡substances¡¡but¡¡the¡¡numbers¡¡in¡¡objects¡¡are¡¡not£»¡¡and¡¡secondly£»¡¡the¡¡numbers¡¡inhere¡¡in¡¡the¡¡objects¡¡as¡¡measures¡¡£§of¡¡extensio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