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THE¡¡DOCTRINE¡¡OF¡¡THE¡¡NOTION
¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡Section¡¡One£º¡¡Subjectivity

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Judgment¡£

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Chapter¡¡1¡¡The¡¡Notion

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the¡¡understanding¡¡since¡¡they¡¡stand¡¡under¡¡the¡¡form¡¡of¡¡the¡¡abstract¡¡determinateness¡¡of¡¡the¡¡Notion¡£
Here£»¡¡however£»¡¡the¡¡Notion¡¡emphatically¡¡does¡¡not¡¡rank¡¡as¡¡something¡¡merely¡¡abstractly
determinate£»¡¡consequently£»¡¡the¡¡understanding¡¡is¡¡to¡¡be¡¡distinguished¡¡from¡¡reason¡¡only¡¡in¡¡the¡¡sense
that¡¡the¡¡former¡¡is¡¡merely¡¡the¡¡faculty¡¡of¡¡the¡¡notion¡¡in¡¡general¡£

This¡¡universal¡¡Notion£»¡¡which¡¡we¡¡have¡¡now¡¡to¡¡consider¡¡here£»¡¡contains¡¡the¡¡three¡¡moments£º
universality£»¡¡particularity¡¡and¡¡individuality¡£¡¡The¡¡difference¡¡and¡¡the¡¡determinations¡¡which¡¡the
Notion¡¡gives¡¡itself¡¡in¡¡its¡¡distinguishing£»¡¡constitute¡¡the¡¡side¡¡which¡¡was¡¡previously¡¡called¡¡positedness¡£
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whole¡¡Notion¡¡than¡¡it¡¡is¡¡a¡¡determinate¡¡Notion¡¡and¡¡a¡¡determination¡¡of¡¡the¡¡Notion¡£

In¡¡the¡¡first¡¡instance£»¡¡it¡¡is¡¡the¡¡pure¡¡Notion¡¡or¡¡the¡¡determination¡¡of¡¡universality¡£¡¡But¡¡the¡¡pure¡¡or
universal¡¡Notion¡¡is¡¡also¡¡only¡¡a¡¡determinate¡¡or¡¡particular¡¡Notion£»¡¡which¡¡takes¡¡its¡¡place¡¡alongside
other¡¡Notions¡£¡¡Because¡¡the¡¡Notion¡¡is¡¡a¡¡totality£»¡¡and¡¡therefore¡¡in¡¡its¡¡universality¡¡or¡¡pure¡¡identical
self¡­relation¡¡is¡¡essentially¡¡a¡¡determining¡¡and¡¡a¡¡distinguishing£»¡¡it¡¡therefore¡¡contains¡¡within¡¡itself¡¡the
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less¡¡immediately¡¡determines¡¡itself¡¡to¡¡be¡¡only¡¡the¡¡universal¡¡over¡¡against¡¡the¡¡distinguishedness¡¡of¡¡the
moments¡£

Secondly£»¡¡the¡¡Notion¡¡is¡¡thereby¡¡posited¡¡as¡¡this¡¡particular¡¡or¡¡determinate¡¡Notion£»¡¡distinct¡¡from
others¡£

Thirdly£»¡¡individuality¡¡is¡¡the¡¡Notion¡¡reflecting¡¡itself¡¡out¡¡of¡¡the¡¡difference¡¡into¡¡absolute¡¡negativity¡£
This¡¡is£»¡¡at¡¡the¡¡same¡¡time£»¡¡the¡¡moment¡¡in¡¡which¡¡it¡¡has¡¡passed¡¡out¡¡of¡¡its¡¡identity¡¡into¡¡its¡¡otherness£»
and¡¡becomes¡¡the¡¡judgment¡£

A¡¡The¡¡Universal¡¡Notion¡¡

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discussion¡¡which¡¡has¡¡the¡¡Notion¡¡for¡¡its¡¡content£»¡¡that¡¡we¡¡must¡¡look¡¡back¡¡once¡¡more¡¡at¡¡its¡¡genesis¡£
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reflection¡­into¡­self¡¡is¡¡a¡¡sheer¡¡becoming¡­other¡¡or¡¡determinateness¡¡which£»¡¡consequently£»¡¡is¡¡no¡¡less
an¡¡infinite£»¡¡self¡­relating¡¡determinateness¡£

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itself£»¡¡which¡¡is¡¡this¡¡relation¡¡by¡¡positing¡¡itself¡¡through¡¡the¡¡negativity£»¡¡is¡¡the¡¡universality¡¡of¡¡the
Notion¡£

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