•
L
o
G
e
I'ropo/ilion;
Ihe
olh~r,
whcrein Ihe r.1me midcllc lerm is
compmd IVilh lh: fubj cél of Ihc conclulioo, or l,Ber ex·
Ir~me,
is c,t1led Ihe
minor
propoJiliM.
Alllhis i5 ob.
vious fromIhe f)'lIo.iifm alreadt givcn,
wh~re
Ihe con·
dulion is,
IILn
ÍI
am un/abl, fi¡r hi¡ afli•.
H .
For oere
Ihe predime,
acc",r./abl,
(O,
hi¡ afliMl,
being connec·
led IVilh Ihe miJdleterm inIhe hrll
uf
lhe
1100
premirres,
tU(rJ ma/u,.,
p?f:/ld
of
"afo uaud /ih,,/}
iJ
amun/ab/c
jor
hiJ
nf};'nJ,
glves whal \VeColilthe
m.jupropoji/i>n.
In
Ihe fecond of Ihe premirres,
M"n
ÍI
a
cm/Uf(
poj./ld
o[
"afon ar.d /ih,rt},
\\le fiad Ihe lerrer eXlreme, or fub·
jeél of Ihe conclufion,
uiz . TIIan,
conoeéled wilh Ihefame
middle Icrm, whenct: il is
~nown
10
be the
minor
pr.po·
ji/ion.
When a fyllogifm is propofed in due form, Ih e
major propofilion is always placed 6rll, Ihe minor neXI,
and Ihe cooclufion lan.
Thefe Ihings premifed, we mly in the general defioe
nafoning
lo be an
.0
or operalion o(
/h,
mind, dd,,·
ring
flrn, UuRn6'Wn
prop,ji/ion [ra¡n
./h"
pr"viou! olla
Ih.1
a" epidml and
~n(l1Un.
Thefe previnus propofitions,
in a Gmple aél of teafoning, are oo/y
11\10
iooumber; aod
il is always
reqoir~d
Ihal Ihey be of Ihemfeloes apparent
10
Ihe undedlanding, infomuch Ihat
lOe
arreot
10
and
perc,ivt Ihe Irulh of Ihem as fooo as propofed. In Ibe
fyllo~ifm
given above, Ihe
premilT~s
are filppofed
10
be
felf
e\'id~ol
trutha, olherwife Ihe conclufion (ould not be
inferred by a fingle aél of reafoning.
Ir,
for infiance,
in Ihe major,
tVU}
mo/u"
foffiffid
o[
na/on and li6er/}
j¡
a~counlablt
[or
hÍJ
aOion!,
Ihe cODoeélion betweenIhe
fubjeá and predicate could nOI be perceived by a bate ato
1:nlion to the idm themr.lres; it is evideot, that !his
propofilion would no lef, reqnire a proof thao the con·
clofion deduced fromit. lo this cafe a new middleterm
mull be fought for, to trace tbe conneéllonhere fuppofed;
and rhis of courfe forni!hes ¡nother fyllogifm,
by
which
Iming.effabli!hed the propofition in
q~efiioo,
IVe are then,
<,nd not before, ar liberty tOufe it in aoy fucceedingtraio
of rcafoning . And !hould it fohappen, that in Ihis fecond
elT~y
thm was fiill
Come
previous propofition whofe
truth did nOIappm at firll 6ghl, we mon then have re·
-courfe to a third fyllogifm iD on!er
10
lay opcn Ihat trulh
10
the mind ; becaufe, fo long astbe premirres
rem~in
un·
certain, the concluClon built upon themmufi be fo too.
When by conduéling our thoughts in rhis manner,
\Ve
al
tall arrive
lt
fome fyllogifm, where rhe previous propo·
fitions are intuilive trulhs ; the mind then rells i" full
Cecu,ity, as perceiving that the fevml conclofiona ir haa
parrcd Ihrough
lI.ndupon the immoveahle foundalion of
felf·evid~nce,
and when traced tQ Iheir fource
t~rminate
iD jt.
We fee rherefore, rha! in order to infer a conclufion
by a fingle aél of rcafoning, Ihe premilTes mua beinruirive
~ropofitions.
\Vhere they are nOI, previous Cyllogifms
are requircd; in which cafe rea(oning becomel a compli·
cated aél, taking in a variely of
focc~ffive
lIeps. This
frequendy happeos in tracing the more remote
rel~rions
of Ollr idm, where many
middl~
terms
bein~
called io,
the conclnfinocanoot be made OUI,
~ur
io coofequenceof
a feri.. of fyllogifms following one anorher in a traio'.
But allho'lgh in rhis
concmn~lion
or propofitions, thofe
,hal form Ihe prcmin'el of rhe lafi fyllogifm are ofteo
co,lfi1m'1Iy rem,,,!" í:o:n fdf.eriJence;
yet
if we trace
Ihe rcafoning
~d,kIVards,
\VC
!hlll find
Ih~m
the cODclu.
hons of previous fyllngirms, IVhofe prem:rres approach
nearer anrl neMe'
W
inl~ilinn,
io proponion as we ad .
VJoce, and . re found at 1,111 to lerminm iDit. And if
after having thus unravelled a demonllmion, we take i;
the conrrary \'Iay; and obfervehow the miftd. fClling out
wilh iotuiti"c perceplioos, CCluplel themlogerher ro Corm
a concluhon ; hOIV, by iotrod"cing Ihis cOOcJUfiOD ioto a.
opther fyllogifm, it f1ill advaoces one nep {ar!her ; and
f~
proceeds, m2king every new difcovery Cubfervieot to
jls future progrefs; we !hall then perceive clearly, tbal
mfooing, in the highen
~x:rcife
of thal faculty, is DO
more Ihan an orderly combinarioo of tbofe fimple aa,
which we hare already fo foil explaioed.
Thus we fa, Ihal reafooing.
b~ginning
with firfi prin.
ciples, rifes gradually from one
judgm~nl
to another,
and conncéls
th~m
in fuch a manner, thal every nage of
the progre/lioo brings intuitire ceminty along with ir,
And now at lenglh we may clcarly uoderfiand the defini.
tion given above of rhis difiinguiOling faculty of the hu.
man mind . Reafon is the
~biliry
of deducing unknown
truths from principies or propoGrions that are already
known. This
~videotly
appcars by Ihe foregoing accounl,
whm we fte, that
00
propófilion is admitted into a
fyllogifm, to Cerve as one of the
pr~"ioús
judgmeDrs
00
which the cODclufioD rells,
unl~fs
it is ilrdf a known and
efiabJilhcd truth, whoCe cooneélion Wilh fdf. evideot prio–
~iples
has been already traced.
O[ rht
fevual Jind!
~[
rtafonillg; and
jrJ1.[
IDar
6}
'Which 'Wt dtlum;,,,
rh,
gtntra .nd
jpt(Íti
of
rhingl.
A:tL
the
aim~of
liumao reafoomay be reduced to thefe
two:
l .
To rank things uDder thofe unimCa!
id~as
ro
whichthey truly belong; aod,
2.
To afcribe tothemtheir
feveral attributes aod propwies io confequeoce of thu
dillribution.
One great aim of homan rearon is, to
d~t~rmine
rhe
tenera and rpeci" of rhings. Now, as iDoniverfal pro–
pofitions \Ve allirm fOOle property of a genus or rpecies,
il is pl,in, !hat we cannol apply this propeny to par ti–
cular
obj~as,
till
~'e
have firfi derermioed whether
rh~J
are
compreh~oded
uoder that general idea of which the
property is affirmed. Tht1s
Iher~
are m tain propenie.
belonging to all
IV'"
numbcrs, which oeverrhelefs cao·
not be aprlied to aoy pmicolar number, until we have
firn difcovercd il to be of tbe
fpeci~s
exprerred by rha! ge–
neral.name. Hencereafoning begios wilh refmiog thinS'
10
their
f~vml
divifions and
c1alT~s
in the fcale of our
jd~as;
aod as
thef~
divifi nns are all diJlingui!hed by pe:
culiar
nam~s,
\Ve hereby learn to apply rhe terOlS ex·
preffing general conceptions tO Cuch particular objeéls a.
come
uod~r
ollr immedim obCwatioo.
Now, in
ord~r
10
arrive at
th~fe
cooclufions by which
Ihe feveralohjcéls of pcrccption
ar~
Iorou¡;hl
t1nd~r
g,ne–
r~1
names, two rhings are manifenly neccrr"y. r"lt,
thal IVe takea view of
rh~
idea itfelf
d~nored
by rhat ge–
nml
nam~,
aoo mefully amod lO rhe
difiincuifhin~
muks which feTVe ro
chm,~crize
it. Secondly, that we
ccmp"" rhis idea \Virh the objiél
und~r
confideration,
obfcrving diJig(Ody rlhmin rhey ' ¡He or ddfer.
Ir
the