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the¡¡universal£»¡¡that¡¡is£»¡¡as¡¡Notion¡£¡¡
C¡¡The¡¡Individual¡¡
1¡£¡¡In¡¡the¡¡first¡¡instance£»¡¡therefore£»¡¡individuality¡¡appears¡¡as¡¡the¡¡reflection¡¡of¡¡the¡¡Notion¡¡out¡¡of¡¡its
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individuality¡£¡¡But¡¡it¡¡has¡¡already¡¡been¡¡shown¡¡that¡¡they¡¡are¡¡in¡¡themselves¡¡the¡¡total¡¡Notion£»¡¡and
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individuality£»¡¡where¡¡the¡¡Notion¡¡is¡¡internal¡¡to¡¡itself£»¡¡it¡¡becomes¡¡external¡¡to¡¡itself¡¡and¡¡enters¡¡into
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into¡¡itself£»¡¡the¡¡difference¡¡becomes¡¡fixed£»¡¡it¡¡is¡¡only¡¡through¡¡individuality¡¡that¡¡the¡¡determining¡¡of¡¡the
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posited¡¡abstraction¡£¡¡
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so¡¡far¡¡exclusive¡£¡¡
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connection¡¡with¡¡the¡¡individual¡¡is¡¡this¡¡external¡¡relation¡¡of¡¡it¡¡as¡¡merely¡¡a¡¡common¡¡element¡£¡¡
Chapter¡¡2¡¡The¡¡Judgment
The¡¡judgment¡¡is¡¡the¡¡determinateness¡¡of¡¡the¡¡Notion¡¡posited¡¡in¡¡the¡¡Notion¡¡itself¡£¡¡The¡¡Notion's
determinations£»¡¡or¡¡what¡¡we¡¡have¡¡seen¡¡to¡¡be¡¡the¡¡same¡¡thing£»¡¡the¡¡determinate¡¡Notions£»¡¡have¡¡already
been¡¡considered¡¡on¡¡their¡¡own£»¡¡but¡¡this¡¡consideration¡¡was¡¡more¡¡a¡¡subjective¡¡reflection¡¡or
subjective¡¡abstraction¡£¡¡But¡¡the¡¡Notion¡¡is¡¡itself¡¡this¡¡abstractive¡¡process£»¡¡the¡¡opposing¡¡of¡¡its
determinations¡¡is¡¡its¡¡own¡¡determining¡¡activity¡£¡¡The¡¡judgment¡¡is¡¡this¡¡positing¡¡of¡¡the¡¡determinate
Notions¡¡by¡¡the¡¡Notion¡¡itself¡£¡¡Judging¡¡is¡¡thus¡¡another¡¡function¡¡than¡¡comprehension£»¡¡or¡¡rather¡¡it¡¡is
the¡¡other¡¡function¡¡of¡¡the¡¡Notion¡¡as¡¡the¡¡determining¡¡of¡¡the¡¡Notion¡¡by¡¡itself£»¡¡and¡¡the¡¡further
progress¡¡of¡¡the¡¡judgment¡¡into¡¡the¡¡diversity¡¡of¡¡judgments¡¡is¡¡the¡¡progressive¡¡determination¡¡of¡¡the
Notion¡£¡¡What¡¡kinds¡¡of¡¡determinate¡¡Notions¡¡there¡¡are£»¡¡and¡¡how¡¡these¡¡determinations¡¡of¡¡the
Notion¡¡are¡¡arrived¡¡at£»¡¡has¡¡to¡¡reveal¡¡itself¡¡in¡¡the¡¡judgment¡£
The¡¡judgment¡¡can¡¡therefore¡¡be¡¡called¡¡the¡¡proximate¡¡realisation¡¡of¡¡the¡¡Notion£»¡¡inasmuch¡¡as¡¡reality
denotes¡¡in¡¡general¡¡entry¡¡into¡¡existence¡¡as¡¡a¡¡determinate¡¡being¡£¡¡More¡¡precisely£»¡¡the¡¡nature¡¡of¡¡this
realisation¡¡has¡¡presented¡¡itself¡¡in¡¡such¡¡a¡¡manner¡¡that£»¡¡on¡¡the¡¡one¡¡hand£»¡¡the¡¡moments¡¡of¡¡the¡¡Notion
through¡¡its¡¡reflection¡into¡self¡¡or¡¡its¡¡individuality¡¡are¡¡self¡subsistent¡¡totalities£»¡¡while¡¡on¡¡the¡¡other
hand¡¡the¡¡unity¡¡of¡¡the¡¡Notion¡¡is¡¡their¡¡relation¡£¡¡The¡¡determinations¡¡reflected¡¡into¡¡themselves¡¡are
determinate¡¡totalities£»¡¡no¡¡less¡¡essentially¡¡in¡¡their¡¡indifferent¡¡and¡¡disconnected¡¡subsistence¡¡as
through¡¡their¡¡reciprocal¡¡mediation¡¡with¡¡one¡¡another¡£¡¡The¡¡determining¡¡itself¡¡is¡¡only¡¡totality¡¡in¡¡that¡¡it
contains¡¡these¡¡totalities¡¡and¡¡their¡¡connection¡£¡¡This¡¡totality¡¡is¡¡the¡¡judgment¡£¡¡It¡¡contains£»¡¡therefore£»
first£»¡¡the¡¡two¡¡self¡subsistents¡¡which¡¡are¡¡called¡¡subject¡¡and¡¡predicate¡£¡¡What¡¡each¡¡is¡¡cannot¡¡yet
really¡¡be¡¡said£»¡¡they¡¡are¡¡still¡¡indeterminate£»¡¡for¡¡it¡¡is¡¡only¡¡through¡¡the¡¡judgment¡¡that¡¡they¡¡are¡¡to¡¡be
determined¡£¡¡The¡¡judgment£»¡¡being¡¡the¡¡Notion¡¡as¡¡determinate£»¡¡the¡¡only¡¡distinction¡¡present¡¡is¡¡the
general¡¡one¡¡that¡¡the¡¡judgment¡¡contains¡¡the¡¡determinate¡¡Notion¡¡over¡¡against¡¡the¡¡still
indeterminate¡¡Notion¡£¡¡The¡¡subject¡¡can¡¡therefore£»¡¡in¡¡the¡¡first¡¡