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Consequently¡¡the¡¡conclusions¡¡will¡¡be¡¡much¡¡more¡¡numerous¡¡than¡¡the¡¡terms
or¡¡the¡¡premisses¡£
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¡¡¡¡Since¡¡we¡¡understand¡¡the¡¡subjects¡¡with¡¡which¡¡syllogisms¡¡are
concerned£»¡¡what¡¡sort¡¡of¡¡conclusion¡¡is¡¡established¡¡in¡¡each¡¡figure£»
and¡¡in¡¡how¡¡many¡¡moods¡¡this¡¡is¡¡done£»¡¡it¡¡is¡¡evident¡¡to¡¡us¡¡both¡¡what¡¡sort
of¡¡problem¡¡is¡¡difficult¡¡and¡¡what¡¡sort¡¡is¡¡easy¡¡to¡¡prove¡£¡¡For¡¡that¡¡which
is¡¡concluded¡¡in¡¡many¡¡figures¡¡and¡¡through¡¡many¡¡moods¡¡is¡¡easier£»¡¡that
which¡¡is¡¡concluded¡¡in¡¡few¡¡figures¡¡and¡¡through¡¡few¡¡moods¡¡is¡¡more
difficult¡¡to¡¡attempt¡£¡¡The¡¡universal¡¡affirmative¡¡is¡¡proved¡¡by¡¡means
of¡¡the¡¡first¡¡figure¡¡only¡¡and¡¡by¡¡this¡¡in¡¡only¡¡one¡¡mood£»¡¡the¡¡universal
negative¡¡is¡¡proved¡¡both¡¡through¡¡the¡¡first¡¡figure¡¡and¡¡through¡¡the
second£»¡¡through¡¡the¡¡first¡¡in¡¡one¡¡mood£»¡¡through¡¡the¡¡second¡¡in¡¡two¡£
The¡¡particular¡¡affirmative¡¡is¡¡proved¡¡through¡¡the¡¡first¡¡and¡¡through¡¡the
last¡¡figure£»¡¡in¡¡one¡¡mood¡¡through¡¡the¡¡first£»¡¡in¡¡three¡¡moods¡¡through¡¡the
last¡£¡¡The¡¡particular¡¡negative¡¡is¡¡proved¡¡in¡¡all¡¡the¡¡figures£»¡¡but¡¡once
in¡¡the¡¡first£»¡¡in¡¡two¡¡moods¡¡in¡¡the¡¡second£»¡¡in¡¡three¡¡moods¡¡in¡¡the¡¡third¡£
It¡¡is¡¡clear¡¡then¡¡that¡¡the¡¡universal¡¡affirmative¡¡is¡¡most¡¡difficult¡¡to
establish£»¡¡most¡¡easy¡¡to¡¡overthrow¡£¡¡In¡¡general£»¡¡universals¡¡are¡¡easier
game¡¡for¡¡the¡¡destroyer¡¡than¡¡particulars£º¡¡for¡¡whether¡¡the¡¡predicate
belongs¡¡to¡¡none¡¡or¡¡not¡¡to¡¡some£»¡¡they¡¡are¡¡destroyed£º¡¡and¡¡the¡¡particular
negative¡¡is¡¡proved¡¡in¡¡all¡¡the¡¡figures£»¡¡the¡¡universal¡¡negative¡¡in
two¡£¡¡Similarly¡¡with¡¡universal¡¡negatives£º¡¡the¡¡original¡¡statement¡¡is
destroyed£»¡¡whether¡¡the¡¡predicate¡¡belongs¡¡to¡¡all¡¡or¡¡to¡¡some£º¡¡and¡¡this
we¡¡found¡¡possible¡¡in¡¡two¡¡figures¡£¡¡But¡¡particular¡¡statements¡¡can¡¡be
refuted¡¡in¡¡one¡¡way¡¡only¡by¡¡proving¡¡that¡¡the¡¡predicate¡¡belongs¡¡either
to¡¡all¡¡or¡¡to¡¡none¡£¡¡But¡¡particular¡¡statements¡¡are¡¡easier¡¡to
establish£º¡¡for¡¡proof¡¡is¡¡possible¡¡in¡¡more¡¡figures¡¡and¡¡through¡¡more
moods¡£¡¡And¡¡in¡¡general¡¡we¡¡must¡¡not¡¡forget¡¡that¡¡it¡¡is¡¡possible¡¡to¡¡refute
statements¡¡by¡¡means¡¡of¡¡one¡¡another£»¡¡I¡¡mean£»¡¡universal¡¡statements¡¡by
means¡¡of¡¡particular£»¡¡and¡¡particular¡¡statements¡¡by¡¡means¡¡of
universal£º¡¡but¡¡it¡¡is¡¡not¡¡possible¡¡to¡¡establish¡¡universal¡¡statements¡¡by
means¡¡of¡¡particular£»¡¡though¡¡it¡¡is¡¡possible¡¡to¡¡establish¡¡particular
statements¡¡by¡¡means¡¡of¡¡universal¡£¡¡At¡¡the¡¡same¡¡time¡¡it¡¡is¡¡evident
that¡¡it¡¡is¡¡easier¡¡to¡¡refute¡¡than¡¡to¡¡establish¡£
¡¡¡¡The¡¡manner¡¡in¡¡which¡¡every¡¡syllogism¡¡is¡¡produced£»¡¡the¡¡number¡¡of¡¡the
terms¡¡and¡¡premisses¡¡through¡¡which¡¡it¡¡proceeds£»¡¡the¡¡relation¡¡of¡¡the
premisses¡¡to¡¡one¡¡another£»¡¡the¡¡character¡¡of¡¡the¡¡problem¡¡proved¡¡in
each¡¡figure£»¡¡and¡¡the¡¡number¡¡of¡¡the¡¡figures¡¡appropriate¡¡to¡¡each
problem£»¡¡all¡¡these¡¡matters¡¡are¡¡clear¡¡from¡¡what¡¡has¡¡been¡¡said¡£
¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡¡27
¡¡¡¡We¡¡must¡¡now¡¡state¡¡how¡¡we¡¡may¡¡ourselves¡¡always¡¡have¡¡a¡¡supply¡¡of
syllogisms¡¡in¡¡reference¡¡to¡¡the¡¡problem¡¡proposed¡¡and¡¡by¡¡what¡¡road¡¡we
may¡¡reach¡¡the¡¡principles¡¡relative¡¡to¡¡the¡¡problem£º¡¡for¡¡perhaps¡¡we¡¡ought
not¡¡only¡¡to¡¡investigate¡¡the¡¡construction¡¡of¡¡syllogisms£»¡¡but¡¡also¡¡to
have¡¡the¡¡power¡¡of¡¡making¡¡them¡£
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Callias£»¡¡i¡£e¡£¡¡the¡¡individual¡¡and¡¡sensible£»¡¡but¡¡other¡¡things¡¡may¡¡be
predicated¡¡of¡¡them¡¡£¨for¡¡each¡¡of¡¡these¡¡is¡¡both¡¡man¡¡and¡¡animal£©£»¡¡and
some¡¡things¡¡are¡¡themselves¡¡predicated¡¡of¡¡others£»¡¡but¡¡nothing¡¡prior
is¡¡predicated¡¡of¡¡them£»¡¡and¡¡some¡¡are¡¡predicated¡¡of¡¡others£»¡¡and¡¡yet
others¡¡of¡¡them£»¡¡e¡£g¡£¡¡man¡¡of¡¡Callias¡¡and¡¡animal¡¡of¡¡man¡£¡¡It¡¡is¡¡clear
then¡¡that¡¡some¡¡things¡¡are¡¡naturally¡¡not¡¡stated¡¡of¡¡anything£º¡¡for¡¡as¡¡a
rule¡¡each¡¡sensible¡¡thing¡¡is¡¡such¡¡that¡¡it¡¡cannot¡¡be¡¡predicated¡¡of
anything£»¡¡save¡¡incidentally£º¡¡for¡¡we¡¡sometimes¡¡say¡¡that¡¡that¡¡white
object¡¡is¡¡Socrates£»¡¡or¡¡that¡¡that¡¡which¡¡approaches¡¡is¡¡Callias¡£¡¡We¡¡shall
explain¡¡in¡¡another¡¡place¡¡that¡¡there¡¡is¡¡an¡¡upward¡¡limit¡¡also¡¡to¡¡the
process¡¡of¡¡predicating£º¡¡for¡¡the¡¡present¡¡we¡¡must¡¡assume¡¡this¡£¡¡Of
these¡¡ultimate¡¡predicates¡¡it¡¡is¡¡not¡¡possible¡¡to¡¡demonstrate¡¡another
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other¡¡things¡£¡¡Neither¡¡can¡¡individuals¡¡be¡¡predicated¡¡of¡¡other¡¡things£»
though¡¡other¡¡things¡¡can¡¡be¡¡predicated¡¡of¡¡them¡£¡¡Whatever¡¡lies¡¡between
these¡¡limits¡¡can¡¡be¡¡spoken¡¡of¡¡in¡¡both¡¡ways£º¡¡they¡¡may¡¡be¡¡stated¡¡of
others£»¡¡and¡¡others¡¡stated¡¡of¡¡them¡£¡¡And¡¡as¡¡a¡¡rule¡¡arguments¡¡and
inquiries¡¡are¡¡concerned¡¡with¡¡these¡¡things¡£¡¡We¡¡must¡¡select¡¡the
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down¡¡the¡¡subject¡¡and¡¡the¡¡definitions¡¡and¡¡the¡¡properties¡¡of¡¡the
thing£»¡¡next¡¡we¡¡must¡¡lay¡¡down¡¡those¡¡attributes¡¡which¡¡follow¡¡the
thing£»¡¡and¡¡again¡¡those¡¡which¡¡the¡¡thing¡¡follows£»¡¡and¡¡those¡¡which¡¡cannot
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Of¡¡the¡¡attributes¡¡which¡¡follow¡¡we¡¡must¡¡distinguish¡¡those¡¡which¡¡fall
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