¡¶the+critique+of+pure+reason_´¿´âÀíÐÔÅúÅС·

ÏÂÔر¾Êé

Ìí¼ÓÊéÇ©

the+critique+of+pure+reason_´¿´âÀíÐÔÅúÅÐ- µÚ13²¿·Ö


°´¼üÅÌÉÏ·½Ïò¼ü ¡û »ò ¡ú ¿É¿ìËÙÉÏÏ·­Ò³£¬°´¼üÅÌÉ쵀 Enter ¼ü¿É»Øµ½±¾ÊéĿ¼ҳ£¬°´¼üÅÌÉÏ·½Ïò¼ü ¡ü ¿É»Øµ½±¾Ò³¶¥²¿£¡
external¡¡phenomena£»¡¡are¡¡beside¡¡each¡¡other¡¡in¡¡space£»¡¨¡¡then¡¡the¡¡rule
is¡¡valid¡¡universally£»¡¡and¡¡without¡¡any¡¡limitation¡£¡¡Our¡¡expositions£»
consequently£»¡¡teach¡¡the¡¡reality¡¡£¨i¡£e¡££»¡¡the¡¡objective¡¡validity£©¡¡of
space¡¡in¡¡regard¡¡of¡¡all¡¡which¡¡can¡¡be¡¡presented¡¡to¡¡us¡¡externally¡¡as
object£»¡¡and¡¡at¡¡the¡¡same¡¡time¡¡also¡¡the¡¡ideality¡¡of¡¡space¡¡in¡¡regard¡¡to
objects¡¡when¡¡they¡¡are¡¡considered¡¡by¡¡means¡¡of¡¡reason¡¡as¡¡things¡¡in
themselves£»¡¡that¡¡is£»¡¡without¡¡reference¡¡to¡¡the¡¡constitution¡¡of¡¡our
sensibility¡£¡¡We¡¡maintain£»¡¡therefore£»¡¡the¡¡empirical¡¡reality¡¡of¡¡space¡¡in
regard¡¡to¡¡all¡¡possible¡¡external¡¡experience£»¡¡although¡¡we¡¡must¡¡admit¡¡its
transcendental¡¡ideality£»¡¡in¡¡other¡¡words£»¡¡that¡¡it¡¡is¡¡nothing£»¡¡so¡¡soon
as¡¡we¡¡withdraw¡¡the¡¡condition¡¡upon¡¡which¡¡the¡¡possibility¡¡of¡¡all
experience¡¡depends¡¡and¡¡look¡¡upon¡¡space¡¡as¡¡something¡¡that¡¡belongs¡¡to
things¡¡in¡¡themselves¡£
¡¡¡¡But£»¡¡with¡¡the¡¡exception¡¡of¡¡space£»¡¡there¡¡is¡¡no¡¡representation£»
subjective¡¡and¡¡ref¡¡erring¡¡to¡¡something¡¡external¡¡to¡¡us£»¡¡which¡¡could
be¡¡called¡¡objective¡¡a¡¡priori¡£¡¡For¡¡there¡¡are¡¡no¡¡other¡¡subjective
representations¡¡from¡¡which¡¡we¡¡can¡¡deduce¡¡synthetical¡¡propositions¡¡a
priori£»¡¡as¡¡we¡¡can¡¡from¡¡the¡¡intuition¡¡of¡¡space¡£¡¡£¨See¡¡SS¡¡3¡££©
Therefore£»¡¡to¡¡speak¡¡accurately£»¡¡no¡¡ideality¡¡whatever¡¡belongs¡¡to¡¡these£»
although¡¡they¡¡agree¡¡in¡¡this¡¡respect¡¡with¡¡the¡¡representation¡¡of
space£»¡¡that¡¡they¡¡belong¡¡merely¡¡to¡¡the¡¡subjective¡¡nature¡¡of¡¡the¡¡mode¡¡of
sensuous¡¡perception£»¡¡such¡¡a¡¡mode£»¡¡for¡¡example£»¡¡as¡¡that¡¡of¡¡sight£»¡¡of
hearing£»¡¡and¡¡of¡¡feeling£»¡¡by¡¡means¡¡of¡¡the¡¡sensations¡¡of¡¡colour£»
sound£»¡¡and¡¡heat£»¡¡but¡¡which£»¡¡because¡¡they¡¡are¡¡only¡¡sensations¡¡and¡¡not
intuitions£»¡¡do¡¡not¡¡of¡¡themselves¡¡give¡¡us¡¡the¡¡cognition¡¡of¡¡any
object£»¡¡least¡¡of¡¡all£»¡¡an¡¡a¡¡priori¡¡cognition¡£¡¡My¡¡purpose£»¡¡in¡¡the
above¡¡remark£»¡¡is¡¡merely¡¡this£º¡¡to¡¡guard¡¡any¡¡one¡¡against¡¡illustrating
the¡¡asserted¡¡ideality¡¡of¡¡space¡¡by¡¡examples¡¡quite¡¡insufficient£»¡¡for
example£»¡¡by¡¡colour£»¡¡taste£»¡¡etc¡££»¡¡for¡¡these¡¡must¡¡be¡¡contemplated¡¡not¡¡as
properties¡¡of¡¡things£»¡¡but¡¡only¡¡as¡¡changes¡¡in¡¡the¡¡subject£»¡¡changes
which¡¡may¡¡be¡¡different¡¡in¡¡different¡¡men¡£¡¡For£»¡¡in¡¡such¡¡a¡¡case£»¡¡that
which¡¡is¡¡originally¡¡a¡¡mere¡¡phenomenon£»¡¡a¡¡rose£»¡¡for¡¡example£»¡¡is¡¡taken
by¡¡the¡¡empirical¡¡understanding¡¡for¡¡a¡¡thing¡¡in¡¡itself£»¡¡though¡¡to
every¡¡different¡¡eye£»¡¡in¡¡respect¡¡of¡¡its¡¡colour£»¡¡it¡¡may¡¡appear
different¡£¡¡On¡¡the¡¡contrary£»¡¡the¡¡transcendental¡¡conception¡¡of¡¡phenomena
in¡¡space¡¡is¡¡a¡¡critical¡¡admonition£»¡¡that£»¡¡in¡¡general£»¡¡nothing¡¡which
is¡¡intuited¡¡in¡¡space¡¡is¡¡a¡¡thing¡¡in¡¡itself£»¡¡and¡¡that¡¡space¡¡is¡¡not¡¡a
form¡¡which¡¡belongs¡¡as¡¡a¡¡property¡¡to¡¡things£»¡¡but¡¡that¡¡objects¡¡are¡¡quite
unknown¡¡to¡¡us¡¡in¡¡themselves£»¡¡and¡¡what¡¡we¡¡call¡¡outward¡¡objects£»¡¡are
nothing¡¡else¡¡but¡¡mere¡¡representations¡¡of¡¡our¡¡sensibility£»¡¡whose¡¡form
is¡¡space£»¡¡but¡¡whose¡¡real¡¡correlate£»¡¡the¡¡thing¡¡in¡¡itself£»¡¡is¡¡not
known¡¡by¡¡means¡¡of¡¡these¡¡representations£»¡¡nor¡¡ever¡¡can¡¡be£»¡¡but
respecting¡¡which£»¡¡in¡¡experience£»¡¡no¡¡inquiry¡¡is¡¡ever¡¡made¡£

¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡SECTION¡¡II¡£¡¡Of¡¡Time¡£

¡¡¡¡¡¡¡¡¡¡SS¡¡5¡¡Metaphysical¡¡Exposition¡¡of¡¡this¡¡Conception¡£

¡¡¡¡1¡£¡¡Time¡¡is¡¡not¡¡an¡¡empirical¡¡conception¡£¡¡For¡¡neither¡¡coexistence
nor¡¡succession¡¡would¡¡be¡¡perceived¡¡by¡¡us£»¡¡if¡¡the¡¡representation¡¡of¡¡time
did¡¡not¡¡exist¡¡as¡¡a¡¡foundation¡¡a¡¡priori¡£¡¡Without¡¡this¡¡presupposition¡¡we
could¡¡not¡¡represent¡¡to¡¡ourselves¡¡that¡¡things¡¡exist¡¡together¡¡at¡¡one¡¡and
the¡¡same¡¡time£»¡¡or¡¡at¡¡different¡¡times£»¡¡that¡¡is£»¡¡contemporaneously£»¡¡or
in¡¡succession¡£
¡¡¡¡2¡£¡¡Time¡¡is¡¡a¡¡necessary¡¡representation£»¡¡lying¡¡at¡¡the¡¡foundation¡¡of
all¡¡our¡¡intuitions¡£¡¡With¡¡regard¡¡to¡¡phenomena¡¡in¡¡general£»¡¡we¡¡cannot
think¡¡away¡¡time¡¡from¡¡them£»¡¡and¡¡represent¡¡them¡¡to¡¡ourselves¡¡as¡¡out¡¡of
and¡¡unconnected¡¡with¡¡time£»¡¡but¡¡we¡¡can¡¡quite¡¡well¡¡represent¡¡to
ourselves¡¡time¡¡void¡¡of¡¡phenomena¡£¡¡Time¡¡is¡¡therefore¡¡given¡¡a¡¡priori¡£¡¡In
it¡¡alone¡¡is¡¡all¡¡reality¡¡of¡¡phenomena¡¡possible¡£¡¡These¡¡may¡¡all¡¡be
annihilated¡¡in¡¡thought£»¡¡but¡¡time¡¡itself£»¡¡as¡¡the¡¡universal¡¡condition¡¡of
their¡¡possibility£»¡¡cannot¡¡be¡¡so¡¡annulled¡£
¡¡¡¡3¡£¡¡On¡¡this¡¡necessity¡¡a¡¡priori¡¡is¡¡also¡¡founded¡¡the¡¡possibility¡¡of
apodeictic¡¡principles¡¡of¡¡the¡¡relations¡¡of¡¡time£»¡¡or¡¡axioms¡¡of¡¡time¡¡in
general£»¡¡such¡¡as£º¡¡¡¨Time¡¡has¡¡only¡¡one¡¡dimension£»¡¨¡¡¡¨Different¡¡times
are¡¡not¡¡coexistent¡¡but¡¡successive¡¨¡¡£¨as¡¡different¡¡spaces¡¡are¡¡not
successive¡¡but¡¡coexistent£©¡£¡¡These¡¡principles¡¡cannot¡¡be¡¡derived¡¡from
experience£»¡¡for¡¡it¡¡would¡¡give¡¡neither¡¡strict¡¡universality£»¡¡nor
apodeictic¡¡certainty¡£¡¡We¡¡should¡¡only¡¡be¡¡able¡¡to¡¡say£»¡¡¡¨so¡¡mon
experience¡¡teaches¡¡us£»¡¨¡¡but¡¡not¡¡¡¨it¡¡must¡¡be¡¡so¡£¡¨¡¡They¡¡are¡¡valid¡¡as
rules£»¡¡through¡¡which£»¡¡in¡¡general£»¡¡experience¡¡is¡¡possible£»¡¡and¡¡they
instruct¡¡us¡¡respecting¡¡experience£»¡¡and¡¡not¡¡by¡¡means¡¡of¡¡it¡£
¡¡¡¡4¡£¡¡Time¡¡is¡¡not¡¡a¡¡discursive£»¡¡or¡¡as¡¡it¡¡is¡¡called£»¡¡general¡¡conception£»
but¡¡a¡¡pure¡¡form¡¡of¡¡the¡¡sensuous¡¡intuition¡£¡¡Different¡¡times¡¡are
merely¡¡parts¡¡of¡¡one¡¡and¡¡the¡¡same¡¡time¡£¡¡But¡¡the¡¡representation¡¡which
can¡¡only¡¡be¡¡given¡¡by¡¡a¡¡single¡¡object¡¡is¡¡an¡¡intuition¡£¡¡Besides£»¡¡the
proposition¡¡that¡¡different¡¡times¡¡cannot¡¡be¡¡coexistent¡¡could¡¡not¡¡be
derived¡¡from¡¡a¡¡general¡¡conception¡£¡¡For¡¡this¡¡proposition¡¡is
synthetical£»¡¡and¡¡therefore¡¡cannot¡¡spring¡¡out¡¡of¡¡conceptions¡¡alone¡£
It¡¡is¡¡therefore¡¡contained¡¡immediately¡¡in¡¡the¡¡intuition¡¡and
representation¡¡of¡¡time¡£
¡¡¡¡5¡£¡¡The¡¡infinity¡¡of¡¡time¡¡signifies¡¡nothing¡¡more¡¡than¡¡that¡¡every
determined¡¡quantity¡¡of¡¡time¡¡is¡¡possible¡¡only¡¡through¡¡limitations¡¡of
one¡¡time¡¡lying¡¡at¡¡the¡¡foundation¡£¡¡Consequently£»¡¡the¡¡original
representation£»¡¡time£»¡¡must¡¡be¡¡given¡¡as¡¡unlimited¡£¡¡But¡¡as¡¡the
determinate¡¡representation¡¡of¡¡the¡¡parts¡¡of¡¡time¡¡and¡¡of¡¡every
quantity¡¡of¡¡an¡¡object¡¡can¡¡only¡¡be¡¡obtained¡¡by¡¡limitation£»¡¡the¡¡plete
representation¡¡of¡¡time¡¡must¡¡not¡¡be¡¡furnished¡¡by¡¡means¡¡of
conceptions£»¡¡for¡¡these¡¡contain¡¡only¡¡partial¡¡representations¡£
Conceptions£»¡¡on¡¡the¡¡contrary£»¡¡must¡¡have¡¡immediate¡¡intuition¡¡for
their¡¡basis¡£

¡¡¡¡¡¡SS¡¡6¡¡Transcendental¡¡Exposition¡¡of¡¡the¡¡Conception¡¡of¡¡Time¡£

¡¡¡¡I¡¡may¡¡here¡¡refer¡¡to¡¡what¡¡is¡¡said¡¡above¡¡£¨SS¡¡5£»¡¡3£©£»¡¡where£»¡¡for¡¡or¡¡sake
of¡¡brevity£»¡¡I¡¡have¡¡placed¡¡under¡¡the¡¡head¡¡of¡¡metaphysical¡¡exposition£»
that¡¡which¡¡is¡¡properly¡¡transcendental¡£¡¡Here¡¡I¡¡shall¡¡add¡¡that¡¡the
conception¡¡of¡¡change£»¡¡and¡¡with¡¡it¡¡the¡¡conception¡¡of¡¡motion£»¡¡as
change¡¡of¡¡place£»¡¡is¡¡possible¡¡only¡¡through¡¡and¡¡in¡¡the¡¡representation¡¡of
time£»¡¡that¡¡if¡¡this¡¡representation¡¡were¡¡not¡¡an¡¡intuition¡¡£¨internal£©¡¡a
priori£»¡¡no¡¡conception£»¡¡of¡¡whatever¡¡kind£»¡¡could¡¡render¡¡prehensible
the¡¡possibility¡¡of¡¡change£»¡¡in¡¡other¡¡words£»¡¡of¡¡a¡¡conjunction¡¡of
contradictorily¡¡opposed¡¡predicates¡¡in¡¡one¡¡and¡¡the¡¡same¡¡object£»¡¡for
example£»¡¡the¡¡presence¡¡of¡¡a¡¡thing¡¡in¡¡a¡¡place¡¡and¡¡the¡¡non¡­presence¡¡of
the¡¡same¡¡thing¡¡in¡¡the¡¡same¡¡place¡£¡¡It¡¡is¡¡only¡¡in¡¡time¡¡that¡¡it¡¡is
possible¡¡to¡¡meet¡¡with¡¡two¡¡contradictorily¡¡opposed¡¡determinations¡¡in
one¡¡thing£»¡¡that¡¡is£»¡¡after¡¡each¡¡other¡£¡¡thus¡¡our¡¡conception¡¡of¡¡time
explains¡¡the¡¡possibility¡¡of¡¡so¡¡much¡¡synthetical¡¡knowledge¡¡a¡¡priori£»¡¡as
is¡¡exhibited¡¡in¡¡the¡¡general¡¡doctrine¡¡of¡¡motion£»¡¡which¡¡is¡¡not¡¡a
little¡¡fruitful¡£

¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡SS¡¡7¡¡Conclusions¡¡from¡¡the¡¡above¡¡Conceptions¡£

¡¡¡¡£¨a£©¡¡Time¡¡is¡¡not¡¡something¡¡which¡¡subsists¡¡of¡¡itself£»¡¡or¡¡which¡¡inheres
in¡¡things¡¡as¡¡an¡¡objective¡¡determination£»¡¡and¡¡therefore¡¡remains£»¡¡when
abstraction¡¡is¡¡made¡¡of¡¡the¡¡subjective¡¡conditions¡¡of¡¡the¡¡intuition¡¡of
things¡£¡¡For¡¡in¡¡the¡¡former¡¡case£»¡¡it¡¡would¡¡be¡¡something¡¡real£»¡¡yet
without¡¡presenting¡¡to¡¡any¡¡power¡¡of¡¡perception¡¡any¡¡real¡¡object¡£¡¡In
the¡¡latter¡¡case£»¡¡as¡¡an¡¡order¡¡or¡¡determination¡¡inherent¡¡in¡¡things
themselves£»¡¡it¡¡could¡¡not¡¡be¡¡antecedent¡¡to¡¡things£»¡¡as¡¡their
condition£»¡¡nor¡¡discerned¡¡or¡¡intuited¡¡by¡¡means¡¡of¡¡synthetical
propositions¡¡a¡¡priori¡£¡¡But¡¡all¡¡this¡¡is¡¡quite¡¡possible¡¡when¡¡we¡¡regard
time¡¡as¡¡merely¡¡the¡¡subjective¡¡condition¡¡under¡¡which¡¡all¡¡our¡¡intuitions
take¡¡place¡£¡¡For¡¡in¡¡that¡¡case£»¡¡this¡¡form¡¡of¡¡the¡¡inward¡¡intuition¡¡can¡¡be
represented¡¡prior¡¡to¡¡the¡¡objects£»¡¡and¡¡consequently¡¡a¡¡priori¡£
¡¡¡¡£¨b£©¡¡Time¡¡is¡¡nothing¡¡else¡¡than¡¡the¡¡form¡¡of¡¡the¡¡internal¡¡sense£»¡¡that
is£»¡¡of¡¡the¡¡intuitions¡¡of¡¡self¡¡and¡¡of¡¡our¡¡internal¡¡state¡£¡¡For¡¡time
cannot¡¡be¡¡any¡¡determination¡¡of¡¡outward¡¡phenomena¡£¡¡It¡¡has¡¡to¡¡do¡¡neither
with¡¡shape¡¡nor¡¡position£»¡¡on¡¡the¡¡contrary£»¡¡it¡¡determines¡¡the¡¡relation
of¡¡representations¡¡in¡¡our¡¡internal¡¡state¡£¡¡And¡¡precisely¡¡because¡¡this
internal¡¡intuition¡¡presents¡¡to¡¡us¡¡no¡¡shape¡¡or¡¡form£»¡¡we¡¡endeavour¡¡to
supply¡¡this¡¡want¡¡by¡¡analogies£»¡¡and¡¡represent¡¡the¡¡course¡¡of¡¡time¡¡by¡¡a
line¡¡progressing¡¡to¡¡infinity£»¡¡the¡¡content¡¡of¡¡which¡¡constitutes¡¡a
series¡¡which¡¡is¡¡only¡¡of¡¡one¡¡dimension£»¡¡and¡¡we¡¡conclude¡¡from¡¡the
properties¡¡of¡¡this¡¡line¡¡as¡¡to¡¡all¡¡the¡¡properties¡¡of¡¡time£»¡¡with¡¡this
single¡¡exception£»¡¡that¡¡the¡¡parts¡¡of¡¡the¡¡line¡¡are¡¡coexistent£»¡¡whilst
those¡¡of¡¡time¡¡are¡¡successive¡£¡¡From¡¡this¡¡it¡¡is¡¡clear¡¡also¡¡that¡¡the
representation¡¡of¡¡time¡¡is¡¡itself¡¡an¡¡intuition£»¡¡because¡¡all¡¡its
relations¡¡can¡¡be¡¡expressed¡¡in¡¡an¡¡external¡¡intuition¡£
¡¡¡¡£¨c£©¡¡Time¡¡is¡¡the¡¡formal¡¡condition¡¡a¡¡priori¡¡of¡¡all¡¡phenomena
whatsoever¡£¡¡Space£»¡¡as¡¡the¡¡pure¡¡form¡¡of¡¡external¡¡intuition£»¡¡is
limited¡¡as¡¡a¡¡condition¡¡a¡¡priori¡¡to¡¡external¡¡phenomena¡¡alone¡£¡¡On¡¡the
other¡¡hand£»¡¡because¡¡all¡¡representations£»¡¡whether¡¡they¡¡have¡¡or¡¡have¡¡not
external¡¡things¡¡for¡¡their¡¡objects£»¡¡still¡¡in¡¡themselves£»¡¡as
determinations¡¡of¡¡the¡¡mind£»¡¡belong¡¡to¡¡our¡¡internal¡¡state£»¡¡and
because¡¡this¡¡internal¡¡state¡¡is¡¡subject¡¡to¡¡the¡¡formal¡¡condition¡¡of
the¡¡internal¡¡intuition£»¡¡that¡¡is£»¡¡to¡¡time¡­¡¡time¡¡is¡¡a¡¡condition¡¡a¡¡priori
of¡¡all¡¡phenomena¡¡whatsoever¡­¡¡the¡¡immediate¡¡condition¡¡of¡¡all
internal£»¡¡and¡¡thereby¡¡the¡¡mediate¡¡condition¡¡of¡¡all¡¡external¡¡phenomena¡£
If¡¡I¡¡can¡¡say¡¡a¡¡priori£»¡¡¡¨All¡¡outward¡¡phenomena¡¡are¡¡in¡¡space£»¡¡and
determined¡¡a¡¡priori¡¡according¡¡to¡¡the¡¡relations¡¡of¡¡space£»¡¨¡¡I¡¡can
also£»¡¡from¡¡the¡¡principle¡¡of¡¡the¡¡internal¡¡sense£»¡¡affirm¡¡universally£»
¡¨All¡¡phenomena¡¡in¡¡general£»¡¡that¡¡is£»¡¡all¡¡objects¡¡of¡¡the¡¡senses£»¡¡are
in¡¡time¡¡and¡¡stand¡¡necessarily¡¡in¡¡relations¡¡of¡¡time¡£¡¨
¡¡¡¡If¡¡we¡¡abstract¡¡our¡¡internal¡¡intuition¡¡of¡¡ourselves¡¡and¡¡all
external¡¡intuitions£»¡¡possible¡¡only¡¡by¡¡virtue¡¡of¡¡this¡¡internal
intuition¡¡and¡¡presented¡¡to¡¡us¡¡by¡¡our¡¡faculty¡¡of¡¡representation£»¡¡and
consequently¡¡take¡¡objects¡¡as¡¡they¡¡are¡¡in¡¡themselves£»¡¡then¡¡time¡¡is
nothing¡£¡¡It¡¡is¡¡only¡¡of¡¡objective¡¡validity¡¡in¡¡regard¡¡to¡¡phenomena£»
because¡¡these¡¡are¡¡things¡¡which¡¡we¡¡regard¡¡as¡¡objects¡¡of¡¡our¡¡senses¡£
It¡¡no¡¡longer¡¡objective¡¡we£»¡¡make¡¡abstraction¡¡of¡¡the¡¡sensuousness¡¡of¡¡our
intuition£»¡¡in¡¡other¡¡words£»¡¡of¡¡that¡¡mode¡¡of¡¡representation¡¡which¡¡is
peculiar¡¡to¡¡us£»¡¡and¡¡speak¡¡of¡¡things¡¡in¡¡general¡£¡¡Time¡¡is¡¡therefore
merely¡¡a¡¡subjective¡¡condition¡¡of¡¡our¡¡£¨human£©¡¡intuition¡¡£¨which¡¡is
always¡¡sensuous£»¡¡that¡¡is£»¡¡so¡¡far¡¡as¡¡we¡¡are¡¡affected¡¡by¡¡objects£©£»¡¡and
in¡¡itself£»¡¡independently¡¡of¡¡the¡¡mind¡¡or¡¡subject£»¡¡is¡¡noth
СÌáʾ£º°´ »Ø³µ [Enter] ¼ü ·µ»ØÊéÄ¿£¬°´ ¡û ¼ü ·µ»ØÉÏÒ»Ò³£¬ °´ ¡ú ¼ü ½øÈëÏÂÒ»Ò³¡£ ÔÞһϠÌí¼ÓÊéÇ©¼ÓÈëÊé¼Ü