G
E
o
G
R
A
H
Y.
Dorthero hemifpherc, \ViII be callcd ,he
1J0rlh/,ole
o/
Ihe
jpbrrr;
aod ,hal whieh is in lhe middle of
,~e
fou,hero
hemifphm, Ihe
flulh pole.
If anolher greal eirele be draIVn upon lhe (phere, in
{ueh a manner as 10 cut lhe
equin,,~lial
at an angle of
23-t
de¡;rees in IWO
0~por,le
poin,s, ir
"Al
reprcfen, lhe
cditlic,
or eirele of I,le fuo's
app~renl
anrrual mal ion:
cne hall' of whieh is on lhe nonh fide of Ihe equinoé!ial,
Wld
Ihe olber half on Ihe fOUlh .
lf
a large llud be made10more ea(!ward io lhis eeliplie,
io fuch a manner as 10 go quile round il, in rhe lime lhat
me fphere is turoed rOllnd IVe(!warJ
366,
limes upon ils
axis; Ihis nud l'Iill reprefenl Ihe/un, ehanging his place
every day a 36SI h pan of lhe celiplie; and going round
weflward, lhe fame way as Ihe Ilm do; bUl Wilh amo·
tion fo much nower lhan Ihe motion o¡ Ihe llars, lhal
they IVill make
366
revolulions abOUl lhe axis of lhe
{phere, in lhe time thal Ihe fun makes only
;65 .
Du·
ring one half of lhefe revolulions, lhe fun IVill be on rhe
nonh ficle of lhe equinoé!ial; during rhe olher half, on
th~
fouth; aod at lhe end of each hJlf, in lhe equinoc–
élial.
If
IVe fu ppofe lhe rerrenrial globe in lhis maehine 10be
abour one inch io diaméler, aoa lhediam :ter of lhe Ilarry
{pllere 10beabout five or r,x feer, a fmall iofea 00 lheglobe
wo'Ula fee only a very linle ponioo of its (urface; bUl
il would fee one half of Ihe flarry (phere; the coovexily
of rhe globe hidiog rhe olher half from ilS view.
lf
Ihe
{phere be luroed \VenIVard round rhe globe, aod lheiofeé!
could judge of rhe appearaoees which arife from rhal mo–
tion, it ",ould fee fome flars rir,ng rO its vieIV in lhe
caflero fide of lhe fphere, whilll orhers IVere fening on
Ihe weflero: bUl as alllhe Hars are fixed to Ihe fphe,e,
Ihe fame n2rs1I'0uld always rife in rhe farne poinls of I'icw
onlhe eafl fid e, and fet in rhe fame poinls of view on the
wefllide. Wilh lhe fun il 1V0uld be olhcrwife, becaufe
the fun is not
fixed
ro .ny point of lhe fphere, bUl moves
1I0IVly aloog an oblique cirele in ir. And if rhe infeé!
tltould look rOIVards lhe fourh, aod call1har poinl of tbe
globe, whcre the equioollial in rhe fphere feems 10eUl it
on lhe lell lide, lhe
e.ifI p.i/JI;
and where it CUlS lhe
¡¡Iobe 00 lhe right fide, lbe
'W'¡¡
poinl;
rhe little animal
\\'ould fee lhe fuo rife nonh of lhe eafl, and fet nonh of
tbe \Vell, for
182t
revolutions ; afler which, for as
nlany more, lhe fun would rife fOUlh of lhe can, aod fel
fOlllh of Ihe \Vefl. And io the whole
365
rerolutions,
fhe fuo would rife only rwice in rhe ean poinr, aod fel
lwice in lhe \Ven. AH th& apI,earances would be lhe
{ame, if rhe flarry fphere nood flill (lhe fun only moviog
iD rhe eeliplie) and the eanhly globe \Vere turned ,ound
lhe axis of lhefphere eaflward. For, as lhe infeé! would be
carried round Wilh Ihe globe, he would be quileinfeofible
of ilSmOlioo; and rhe fun and flars \Vould appear 10
move wefhvard.
We may imagine as many cireles defcribed upon lhe
eanh as IVe picafe ; and we may imagioe rhe plane of any
cirele defcribed upon lhe earrh rO be conlioued, unlil il
marb a cirele in the concave fphere of lhe hea.eos.
The
horizon
is eirber
flnjiblt
or
ralional.
The
flnjible
horizon is that eirele \Vhich aman flanding upop a large
rlane obfer,es 10 lerminare his view all around, where
lbe beaveo
and
eanb fcem tO meer. Tbe
pl~oe
of our
fenGble horizon conrinued la lhe he.v"-n, di,'ides il
,oto
1\1'0 hemifpheres ; one vifible rO us, lhe orher hid
by
¡be
convexily of rhe eanh.
The
pl.neof rhe
rolional horizon,
isfuppofcd parallel
10 lhe plane of Ihe feoG¡'le ; (o pafs rhrough rhe centre
of lhe
e.nh, and 'o be conlioued ¡O lhe heavcns. And
ahhough rhe plane of lhe fcnr,ble horizon rouches lhe
e.nhin lhe place of lhe obferver. yer
IhiJ
plaoe, and
lhar of the mional horizon, \\ ill feem10 coincide in lhe
he.ven, bec.ufe lhe whole earth is bur a poior comparcd
10 ¡he fph ere of lhe hea"en.
The eanh being a fpherical body, rhe horizon, or li.
mir of our vicw, mun ehange as we change our
p~ee.
The
po'"
o/
Ihe Mrlh,
are rhofe rwo poinls on il!
furface in IVlrich ilS axis termi natrs. The one is called
lhe
lIorlh
1,le,
.nd ,he orher the
flu lh p,le.
The
p./u.o[ Ihe he.v,n,
are thofe I\VO poinrs in which
lhe eanh's axis produced
lermin~res
in Ihe heavcn; fo
lhal lhe
norlhpole
of lhehea"en isdireé!ly over lhe oonb
poleof the
e.nh; and lhe
jóulh1'01,
of rhe heaven is di–
feé!ly over the fomh poIe of
rh~
eanh.
.
The
'qual"
is a grear cirele tlpOOrhe eanh, every
pa" of \Vhieh is equaHy diflanl fromeilher of rhe poles.
lt
divides ¡he eanh imo llVO e9ual pam, calJed Ihe
IIOr–
,her"
and
fi'i1hm, h'l/Iijphem.
lf we fuppofe lhe plane
of Ihis eirele 10 be eXltnded ro rhe heaven, il wi11 mark
lhe
(quino{/ial
thmio, and will di,ide the heaven ioto
rIVO equal pans, called lhe
/Jorlhern
and
flulh,m
hemi–
fploercs of ¡oe heaven.
T he
IIIcridi.n
of any place il a greal cirele paffiog
lhrough rhal place and lhe poies of the eanh We may
imagine as maoy fueh rneridians as \Ve pleafe, becaure aoy
place lhal is ever fo linle to lhe eafl or \Yefl of any olher
place, has a dilfercnl me'1dian from lhal place; for no
ooe eirele cao pafs rhrough any two fuch plaées and rhe
poles of rhe eanh.
T.heIlIeridian
of aoy place is divided by lhe poies io–
la t\Vo (cmicircles: rhar \Vhich paffes lhrough lhe place
is called rhe
g,ogrephicol,
or
upp" lIuridialJ;
and rhat
whieh palfes lhrough lhe oppofile place, is called lhe
lo'Wtr lIIeridian.
When the rOrarion of lhe earlh brings the plaoe of lhe
geographical meridian ro rhe fU.n. il is
nOM
or
lIIid-da}
la lhat place ; and when the lower meridian comes rOlhe
fuo, il is
mid.nighl.
Al! places Iying undrr rhe fame geographical meridiao,
have rheir noon ar Ihe fame lime, and confequently al!
lhe orher hours. Al! thore places are raid 10 have rhe
fame
IOllgilude,
bccaufe no one of ¡hem lies either eall·
ward or we(lward from any of rhe refl.
lf
IVe imagine
24
femieireles, one of whiclr is lhe geo–
graphical mcridian ora gi"en place, ro mm al rhe poles,
and ro divide the equalOr ioto
24
equal pans; eaeh of
lhefe meridians wi11 come rouod rOtite fun iD
24
hours,
by lhe earrb's equable motion rouod il! axis in rhar rime.
And, as lbe e9uaror cootains
360
degrees, lhere will be
IS
degrtes contaioed hetweeo any lWO of lhere meridians
which are nearefl rOone aoorher : for
24
rimes
J
5
is
360.
And as lhe carrh's mOlion is ealtward, Ihe fun's appmnt
motion will be weflward, al lhe fale of
J
S
degrees eacn
bour. Therefore,
They whofe geogmphical
mefiJi~o
is
J
5
degrm ufl·
ward