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IACOBVS ZIEGLERVS LAN;DAVVS BAVARVS, PAVLO BOMs
BASIO BONGNIENSI S. D,
VominSapheam comentarcr,
pollicitusfummeetiam icriptu?
rumin Sphseram Archimedis>
quam ego ei autoritnbuo,quo*nia habeo periiiaium mihi, Ar=
chimedemprimum uel coftituiflehanc, quam
folidam dicimus3uel collocaflein eam ftellas fe*
cundum canonicas radices, Eius ergo conftru
dtionem daturus prxfenti opera, faeram addi=turus etiam iiagogas ccditus apparentium re^
nimcircumtetTenahabitationem^uemmquia
ueterescum alij, tum Proclus , quorum ftudfjs
conferremeno audeo,ueriati in eodempropo*fitoiunt5 aduetereseamegopartemremifi, de*
fumpficpProdu quihanc abfoluat Addidi ta*
me locis opportunis fcholm, adduxicp fenfaau
toris ad defignatoru in fphpra circuloru cxem*plum manifeftum, Quademu iiidicationcab^
foluta,fubiunxi quaficoronidepauds capitib*
quemadmodum canonicaratio coeleftiu mo*tuumrepr^fenteturin propofi'tafph^ra
5in qua
etiamipfi operemureofdenieflidus concordi
iymbolo,&quo eos operatur in coelo poteftas
nature. Hanclucubratione tibinucupauiPauleBombafi amico benemereti Neque ueritus
fum, q>abie<Surus fores opellam hanc, quauis
a br&
e DESPHAERAB
breue, &tuain mebeneuolentialongeinferio^
rem 5immb ea uel autoreipfo placebit,uelexem*
plo,uel potius utroq> Autore,quiahanc trada
uitProclus, atq$is Platonicus, quiaAratus, in
quem commentari non eft dedignatus mathe*
maticusfummusTheon Alexadrinus. Exem*
plo ,quiaCicero Si Germanicus , is imperator
&familixAugiifbe, illeoratorconfularis Phas
nomenalatimtatedonarunt:quiaLinacrustra
du&ionehanc uiro prindpi dedicauit Ardu*
ro, adeo nullamagna ngenia exiftimarunt ifta
ftudijs fuis ndigna. Sed praeftatomnibus can
dor tuus,Is in gradu retinebit opellamhanc5&tn numero aliquo habebit, perficietcp utagentc
hoc tuo nominefufcipias& ames5quem amarc
ha(flenus,uel nihil agentem potuifth
DB SPHAERAE SOLIDAIconjkutticnt,
APteturfphxra abfolutaad femidrcufi dr*
cunducfti caftigarioncm 5fuperdiametro
non minori palma& feniis , fiueutlibitu cuicg
fuerit>& uifum opportunu. Ea fphaera fi exme
tailo efl;inargentetur. Sic cnim profunda drcu
lorum& deiignationu fient confpe&iora, Vel
fi ex materia fiet3parcntur tres armilla?cx una a**
quilatatione,qua^fintprcfunda:interius 5adr<
cunfcrcntiadigitos duoslatos, perharumme*
diasiuperfides fcribantur drculi utroSp earura
laterc
-« 5 R y C I . .
iatere,exuna gquilatatioeperfingulas iiiper
tis diametralib.A c d,& ebf, etCEDF.Inri
mamateria a cetro ad drcunferen tia infcriore,
& finientemprofunditatemarmillarumexdns
jdatur. Duarpofteapriores armiilx inferantur
mordicus mutuo in communib, punctis »His terriainducaturfecundu fimilia figna prio
rum cedf, couenientcp tres iiiper circulo me«dio profun ditatis,ficutunam &Caequalem red^dantiuperfidem fupremam, Relinquunturfic
quartae. uacuac, quas oportebit iblidama*teriaexpleri: uidelicctparanturcunei deiiibere,
quoniahaicmateriaeftarida5 necinflaturudis
auftris, nec dehifdt ficcis aquilonib.flantib.un
deuidumglobofierct. Cuneorumpars fiteli*
mata, ficutinteriori drcunferentiaparesGmmteriorib, armillarum, exteriori autem pares drsculo medio du&o. Pars altgracuneorum elimc
turjUtinteriordrcunferenaareipondeatddem
drcuio medio , id eft , conueniatad ambitu ex*
tmoremprioru, Verumexteriori5 fimiliter ex*
teriori armillarum, fuperpofitiqp fibi reddantmulprofunditatemaflumptarum armillarum»His coftipenturuacua lpatiaquartaru,interiorconftipatio ordiarurex utroq^Imtacarmiite c£ D F ubi ftatuanturlatera, defcendatcp uvcincp
cotra & angulos, copingant &confiipentprobe>& iniecfio glutino cofirment.Huic coftt
pationialtera>& quscexpleatglobu inducatur,
a i) tranfc
tranfuerfis cuneis, fic ut eoru frotes ab armilla
C D F defcendat tota iiloru proceritate. exple=
ds his quoque& conftiparis fpadjs^compagi*
netur glutino fubimmixto . Hac rationecund
indiuerfanitentes,efEciuntglobuperpetuuiri,
&nullauemfetefatifcentem.Hocperfeao 5no
tenturpunftaabutrinquefignataperfuprema
fpinam armillaru,perqjfedionem exomni late
remediam.exhis pundis fcribanxrduo circuli
fuperdiametris, quafi digitalib. pofteainipfis
pundis Bfigaturaxescraffiinftarcalami ari
ftge}aut eo etiam craffiores }
et exeant afuperfide
fecundum angulos redos.Cuius rei exame eft:
ftatuaturpescircinifupermediacraiTitudinea*
xiumquafi' centro 3altercxtendaturfuper circu
lu iuxta defcriptu- Is cirdnus circududus, ubi
manferit undiquaq* in drcunferentia, axis eft
correctus.ergo con firmetur. In eos axes fufpen
datur armilla, cuius diameter exeatperme*
diamcraflltudinemaxiu. Interiorautcircunfe
rentia fitelimatafecundu ^quilatationem fphe
rse. Eaergoarmilla transferatur perintegrum
globum, isfcp dimeturfecundu illius canonem
ad abfolutam fphxrau Ei caftigato inducantur
nemi tufi,&: his glutinum 5& ca?ra ,
leuigeturqj
rurfus fuperfides fphaerac adcanonem,&de*
mum inducatur candor ceruffe, &apparata
cft fphaera.
CONSTRVCTIONB. f
D S I G I S,
SVfpendaturrurius canon axes . con
ta&us diamctri C leuiter figneturfug fphas
ra, Extrahatur axes,& locacopleanturutdrd*
nus figi in fjs poflitPoli figneturmaiufculis \U
teris,&coloreiniigni JPoftexploreturpun
ftumfa&um ex c diametro canonis, ut fitme*
dium inter polos, 8cex alterutro poloru exten*
fo circino incurui crure in notam media ipha&s
raeicribamrinfignicoior€5quidiuidatdrculus
inpartes quatuor sequas cedf, Ruriusfa*
peralterutrofigno uelF fcribatcirculusinfis
gnis expriori 2cquilataaone}fuperfignis c
D,Rurfus ex altero pun<fk> c uel d fcribatur cir
culus infignis exeadem sequilatatione fiiper fi*
gnis aebf, Circulus acbd iiiper quartis di*
uidat in quater xc partes Inicriptio GtexE &F per notas denarias uerius polos* Item
maiiturarcus quatuorin diftati)s tropids gra*
duum XX & fanis fere F G> H5
F5& *Fixoq? drcino in L udl fcribat ex priori axjui*
a t lataticne
# D 8 R
latationecirculus infignis c G D , Poft hxc
duo circuli cedf,&CGDH diuidatur kcun*
duni quadrantes iri quater xc. partes, Porroin
circulo c G d Hfignenturtrigefimsefediones,
ordientes ex quatuormemoratis fignis,perhaec
fegmenta xrj. ¬as l fcribanturcirculi ex
priori aequilatationeomnes infignes, hi partien
tur zodiacum,Si fimul totam fpharra partes
^quas xi>Scribatapud c Aries,fiuehuius nota
*\ fequeti fpatiouerfus G Taurus V- Hincge*
miniHT.ExtraG Cacer c^.pbftLeojl- poft itp.
ultra D Libra HincScorpius m- HincSa*
gittarius >7r ultraH capricornus^poftAqua
rius ^ poltremopifces x.Diuifionesgduos
circulosnumerodenario fignetur, &fquide in
circulo CEDF,fxC per d Fcorinuanumeri
fucceffioncii% in ccclx, Vlrimoex polis
fcribantur
C 8 R V C . 9
fcribantur atrameto quataordrculipermediafigna hg&l K.Ite exalterofigno G uelH
5 fumatur latitudo zodiad utrin^gradus vi. Scpolo: extenfioneautem perimgulos vi.gradusborealiores ecliprica ducatur drculi atrameto.Itcm L centro
}extenfioneautperfingulosgratf
dus vi.auftraliores ducant finguli drculi. HxceftdefignatioiphasraxErgoreponanturaxes inpriores iedes ,& corrigantur fecudumde*fcriptosex L&K drculosjhrmeturq^necppoft
hac ufquam moueantur,fintautemprocerimunus medio articulo digiti.
DB ARJilLLiS CLIMATVI.
PArentur armillse tres ex metailo Latitudofitutiuperetquaqiia ueriiim ambitu fpha?*
ra? tribus lads digitismidelicetpro mefura iphgnr
5quata affumpta pernos eft. Trium lamina*rumuna Gt quadrata, Dua^itiperent tertia par*
telatitudine.In ea qii£ paribus lateribus5afliim
ptoumbiiicofupereoeducanturdiametri
s & R ^defcribaturq? drculus fuper figno,
extefioR paulb mefura iphser^ :nempequantSoccupctgranum canabi interie&u>& fit infcxU
ptio exM R contra R & c in gradibus xc. fu*
peretiam extremo niargine fiatipatium drculo
rum , Id diuidaturin partes aequas xrj,& fuper
lineis edu&is ex centro fcribantur uentoru no*mina, fuper aufter, fuperR eurus, fuper s fe*
ptentrio8
3 D S Afi R Af
ptentrio, fuper c fauonius , Si reliquorum no*
mina ordinefuo,Gcut haecnemo no nouicRe*
liquc laminsc quadrent diametris, Seddu£ qu£
tranfuerfsefunt longitudini, diftetafrontibus
per menfuramfemidiametri tabulae prio*
lis» Vnaergo quadretur, &quidem tranfuerfa
fit s, quacautem perlongitudine5v O.AU
tera quocplamina quadrifaria diuidatur3&: dia
meter eius tranfuerfa REC, quaeperlongu
D, fug R D c fcribat circulus exprimaaflum^
ptagquilaudoneuidnafphasrx^atcpfemidrcu
lus R C diuidamrfuperutroq^margine5int€i
riori &€xteriori fn partes utrincf xc Fiatcp in*
fcriptioexteriorismarginisex R &ccontrav*
&inferioris ex V contraR& c. SuperauteM
S lamina fcribatur ex interioripnorum gqui
latatione circulus afbae, diuidatcp in partes
quaterxc ,& fiat infcriptio ex ae contra &.Abhoc extendat cirdnusad fpatiu prope lati
digiti 5&fcribat drculus alius diftas aproximo
non amplius grano finapis interiedois quoqj*
diLiidaturinpartesbis xc,&: fiat infcriprioex
s contra v,item ex contra M* Fa&is dimenfio
nibus circunddantur extrema tabularu ad ab*
folutam rotunditatcfecundu figna R s c m 5&
r c,& V s Interiora quoquefuper intima
drculoru deiignationeJtemarmilla f ae to
ta Ubereturab armilla fua ipfius fuperiori fuper
fpatio interie&i miltj, ficut punda fuperioris
non
C& N S TR VC Tl 36. *
ponuiolmturJPoftidcomponanturomniaincorpusunum.Sphpafuis axib, fuipedaturin armillam afbae in iimilia figtia, Rtxfin opereprobato diameterapudae fignumjredeinfi
ftens fupermedio drcuf Cedf iphaers&Sug*
ficies autem armiila^ quge prafert defignatioes,
ibitpermediu axem iphaorx. Pofthsecapte
turaxisipfimeridianoin pundouerricis,asquotanquam cardinepolari moueant quar
tseuerticahum vr, 8c
c. uidelicet actipiat
duplex craflitudoari:
mill^meridianiSecui:
dumhuius menfuram ducaturin planicie dia*
meter Sitquoq?propofitalamina,exqua a*xis perficietim In ea ducaturlinea C d contines
diametrum tercum & ex C D ducantur
perpendiculares CE&df* funganturquoqucF rc&a. Eius quadraguli duo laterace&df
fintlonga, utpattes. qualiumeft totalatis
tudo,fiueprofanditas meridiani HarumaiTusmanturduse &Tfemis ex C D &iungantur re&aG H. Eius quadraguli ghef duolatera diiridan
turin partes iii ,a2quas>&pun&aiungatur re^
ihs. SicdelineatalaminajComplicet lateribus CGE&DHF f&caftigeturad teretem figura, reddetq?modulum aflumptu elimetur fecuru
dum oppofitas ex diametro partes prideaffum
b ptas
io DB SPHAERAE
ptas per quartas ab imo pede F ad finem G H,
fic utfiiTuraarflecomplertatur crafikudineme
ridianijipforumq^brachiorum gehf rotun^
ditas complanabiturmalleoload aequalefuper*
ficiemfui &meridiani ,ficcp axis agbh extu*
berabitdecenter ultrautrinqp fuperficiem merii
diani, pr^ftabuntcp fequenri operi commodita
tem, Inde parentur axes duo, quibus duaequar
tsc R& c fufpendanturin priorem axem, in
eocpuoluatur, Accipiaturcumcircino fumma
craffitudo fuper diametro axis prioris,fecundu
eius menfuram ducatur in planidedimetiens
, Sit quocppropofitalamina exquaaxis perfi*
ciatur, in ea ducaturlinea c d trib.partib.&longioripfa , ducanturexC D perpendicula
res ce&df, Hceclaterafintlon^aadmenfura
priorum agbh, iunganturre&a F.Eius qua
dranguli lateracd&df diuidant in partes iirj,
sequas, &iungatiSrlineis parallelis: mediafitg
h 5quaeexeat ,
fitcp quanta G . Eius
accipiaturmediu fignu L,undeexeatperpendis
cularis par profunditari quartaeuerticali,iis:
ueea denicppaulo contradiorJpfi quotj? HLKducanturutrincpa^quidiftates pro craflitudinc
quamc.Extra has 2equidiftates5&: lineamMLNquicquidlaminx eft refdndatur. Quadrangus
lum quoqpcedf fuper linea
F
5liberefab
F
ab extremis finibus ufcp adaequidiftantes,
utrinqticipfi LK^antaparccfolumcoh^reant
CONStR vcrf 8» R B
duo quadrangula ; Pofteacedf ieuabitur, fic
utGH ftet iuperplano
lk ad angulum re*
ftumin H.Torquebit
autem c d f in figu*
ram terete, inftar axis
prioris, coibuntcp late
ra c &Cd f lineam
nam, reddetq? ea figu^
rateres interiori iiiacir
cunferetk modulumcirculi deicripa,iuper
fic caftigatu, uta^
xisindu&us priori cir
cumeuuoluatur con*tigue,neq?arAius
}nes
quelaxius. Laterade*
indeMl&nl fuglk
nasaequidiftatib, ipfi
L inclinabuturde?
orfumadangulos iru
teriores reCtosfupcr^
quidiftantikdeniqjfi
nes diftetmutuo
feamdumparallelas* Eoaxefa^
brefado, pareturaliuseodefche
matepropofito, quihuic indu*
tfhiSjdrcumeum uoluaturcorig
tantumutabitjdiuifalaminain partes quatuor,
b * ducatur
DF
II N
t «81
ducantiir ipfis C utrinq? aequidiftates OR,&Q.R paulum diftantes amarginib, Poftealamu
naredu&a in axem,fs elimetur toto corporeme
dio inter latera 8 reliquis paretur
Jcutprior. Quoniauerohiaxes in an*
gulis infiftut in firmius,cp ut quartis
v R& c ferendis fuflSciant5iuerit ne*
ceffe adderehis a tergo cathetos,ut
CErgo axis pofteriorinducaturpriori. Sicmu
tuo induclisjaddatur ipfis a tergo catheti, quo*
rulateraG fintpaulobreuioraipfisaxib.prars
ferrim in axe priore fecundum fpatium *fierioris, Fithoc opere, ut duo axes fibi gpetuo
cohaoreantvfic rite coheretib.omnes fimulcoms
mifluracconfirmeturillo glu*
tino metallico fiiforio. Demuipfisbrachrfs inferatur
quartsedux R& C in mo*dfeimhuncAxes G ftatuan*
turmedrjfuper diameirum d inmediamneam uerticis ,&communem duabus quar*
tis R &CV C, Lateraautem lm$>Cln deicen
dant utrinqueper latera quartartim, easqp arfte
comprehendant Diriganturautem finibus
&C. re<fte in centrum drculi5 ficq? corre&acon*
figantur utrinq? binis clauiculis , ne quartsed&moueriabhabitudine centripoffint. Spatium
quocpquartarum, quodefta diametro ad bra*
chia, umnq^refcindaturJntra hanceniminas
nitatem.
-o C Pfe
C S R V C I fi.
tatem fufcipieturcraffitudo armilfaemeridias
nx. Ambsepoftea quartse refecabuntur fuper
media diametro R C dereltquamedietate R Dc. Reftat difpofitio indids In affumpta lami^
na ducamr linea G longaut in opere fuperio*
ri5exearefecetur , ducanturaequidiftaiii:
tes qusefatisfaciant craflkieiarmillaram,*roex ducaturperpendicularis3
atq^huic alia
^quidiftas exX,Finisq? utri*
ufquetermineturfuper 8n. Porrbex xquidiftatibus
apud ducantur duaeline^,
quseconcurrantin G.Quio:\. N|
]
}
tra defcriptionem hanc reie*
cetur . Tuc L K(quod fieri
ctiam in iuperioribusoport€bit)reiiocabitura
rectafuperficieadporrionem cireulifecundum
conformationem circunft^entice umusarm&larum.Conus autcm G in bafi erigeturadan*
gulumreflum fiiper h, utapex G reipondeat
in iineam diametri edu&a ex centro per feffios
nem qualemcunq^armillaru, utcjangulus ma*
neatcorrecftus addetur illi quoquecathetus
g Brachiaautorthlm,&h ln demitteturin*
ftarpriorumadangulos re&os,red:iscg flnibus
iuis ipedarttibus in cmtrum:fic utcomprehen
dantlateranon quidear&eutin prioribus, ied
necglaxe: uerum iaftait contigue, &C moueri
b poffint
» S S fc R AB
poffintperc^ichnequartp, cuiindexpro tem
pore&Cobferuationeinfidcbit. Hancfabricam
axiculorum Si indicisfum prolixius& diligen
tius executus, quoniamno aliud eft ngenium,
quo hse quarta: prsedpue aptari poffint iecun*
dumcanonica organoruoperatione, 8i fuerat
meo iudido diffirilior,cj ut artifexeamexiemet
conciperet. Etficdeniq?diffidlisubi leuiter in^
choatardinqueretur. Admultaaute organa&
capr^ftantiffimatutpote adiphgra hancfolida
fugficici cceleftist adaltera fugfidei terr^: ad ar*
millas,fi libetPtolemgi meteorofcopiu,organu
l^hscrsemundanacjadorgana^fingularu fphc
rarum planetarum,tam eft neceffariapars haec,
utpraeterhanc iftaperfici nequeat. Sedtandem
poft longamquafidigreiTionem,adcoformai
tionemorganiredeamus, In armill^mrsc me*
dietateM R s,ducaturaequidiftansipfi s fecun
dumcraffitudineaimillsealteriusM vs D.Poft
exmterioricircunferenaautriiK^ apud mSCsuerfusexteriorem fumatur diftantia quantaeft
latitudo armillsc f , : hse partes dimens
tur.Pbfl:acdpiatur medium refidug armill^ins
tegreuerius exteriorem circunfermaamutrin*
que,& medietates cxteriorcs dimentur. Super
autem diametro R C,diuidaturtota latitudoin
partestres3cquas}&medi^pertundanturfuper
mediadiametro R c, \n armillae mdsv medie*
tatcM D s,ducamr aequidiftasipfiM s,fecundu
CCNSTRVCTIoNE. »#
craffitudinemdus mrs C.Etduslaatudomes
diaduridatur3 &medietas elimetur adrcunfe*
renriainterioriutrirw^apud &C s.Super alte*
ra diametro quse apudD defcenditinpedc mee
dia diuidatut (uperT,&medietasabafiadT elt
metpro craffidcarmillasr RDC, iugmedttlinca
D T*
ni D JS S AE R AE
t> 4 Sed Si irdiquadus medietas findat, uthac
partedidud dmaricaricppoffit In tertiaearmiU
\x medietateRDC ducatur cquidiftans ipfi R c
procrafficiearm%M RS c,at<^huiuslatitudo
diuidatur in partes tresaequaSj&extremacdnae
refdndantur, extantemediautrinq^ fuper alte?
ra diamctro quxapud d defcendit in pede, acci
piamr ex pede diftantia par priori.Eius armil
Ixquodfupra eft elimeturfupermediadiame
tro D procraffitudinearmifigcfimiliufigno^
rum * His omnibus indfionibus coaptaris, ar^
milla F AEjfimulcumfphscraconfixa:ponatur ncifuras apud & s armillac mrsc.Sic utambarum interiores circumferentix
naiiifaciantccquilatadonemadglobuiiijobfer
uetur nc niutetur facies. Verum qux defignata
eftarmilte F AE,refpidatR fignumalterius,
Poft, armilla mds v inferatur in illam mrscfecundum fimilia figna & s, SCconenimt fi*
bifecundum exteriorem fuperfidem.fi quidin
alteraintortueft corrigat, ftabitrurfusarmilla
F ae infuperficieMVSDjUndeexdfafoit.
Fiflurareliqua bafis ab intima circuferentiaad
cofirmetur rurfus 5perindudam tranfuerfam
laminamlongamlatamq? minus digito &confixam.Armillcautem dimidiatae R D C bafis in*
feratui alteri bafi, fic ut duae ftent una fuper^
fide. Interioruero eius ambitus couemat cum
prioribus mrsc,&afb ae in a?quilatatione
ad
C S R V C I . j?
adfph£ram. Capitib.autR Sic inferaturin per*
tufas partes alterius in parib, fignis . His rite itis
ferris^fefeuicifflmmordicus compIedentiKaxis g imponaturarmi%mvs in figno*
fic fineiuo f tendatre&e incentnim,&configatun Fron tes quocpquartarumVR&vcaipudvdrcuddantur in rotundum, ddndefiusaxibus fuipendanturadaxem nuncconfixum,undetanquamexpolo defcendatiiiperfuperfi*
ciem mrsc, experiaturq? utfineuido quaqu&suerfummoueantur. Quodutcautu fuerit,im*mittatur ftridim&coa&ein cauum axis primicu lato &plano capite, utcontegat&contineat
axes quaitammPofthaecdiuidaturquartsearimillarumM vs& R &C v,fuperfumma at<J
mediaipina in partesqusequepro fe xc affinesj
his quaeperearu iuperfideantea digeftac funt*
Canoniumquoq? fiat, quod dirigatlineammcridianam,uidelicetin fuperfitiearmillse r proxime M,fiatcauumrotundum inftariciotherid
compaffi :perhuius tympanicentrumducaturparallela s ,& centro figaturaculeus,
cui fuperincumbatlingulamagnetis nutans adomnempofitionem, &os tympani daudaturctyftallo.Sed&Tper iuperfidembafisiiibtus
defcedat perpendiculum parallelum diametro
V Djiecundumrationemlinesc xy, Hocper*pendiculum corrigetfitum organiad planide
horizotis Hsec efttotius conftrudionisrmot
c Proderit
D S R
proderirautc proponcrccfiigicni opcris den
ia charta,& ea experiri tota concinnarioncm
extraiacfhiram.Nequeenim omnis commodutasfatisdeicribi 5 nequeomnis erroriemel iatis
caueri poteft,
1 D V C I O,
PRimi qui coelitus res ad difciplinam addiu
xerunt,non potueruntinuenta fua explica
refatis , nifi organum coftruxiflentexemplum
coeleftis corporis,quodreferretcirculos cogna*
tos, &CrepradTentaretortuSjOCcafus fiderum,ac*
ceffiones ad climata, &C receffiones, deniq?onunes euentus , quales plurimi ex coeli conuerfio*
ne continguntcircumambitum terrenum. Ers
gopropoiuerunteffidumorganum: quodduplicieffigiepofteritati commendarunt, unain
armillis corporalib. quam uocarunt pertuiam,
alterain cotinuafapcrficieabfolutaepila?. Etha
bet utraquediipofitio eandem potcftatem, Sed
placuit Proclo fphaera corinua, qualcm pridcm
coftruximus , &qua ufosfuifTeueteres probos
autores fatis coftat. Ob perpetuam enim iiiam
faciem,& lineares tenuiflimos circulorum du*
dtus, &coeleftii5imaginum comprehefioncm,
multocognatius euidentiusq? fubindicatcode*
ftis corporis habitudinem* Priorautem forma
armillaris utneceffari]s quidem negociocircu*
lisconfta^ficreliquaipfiusjquiainaiiiafun^au
ferunfc
CONSTR VCTIONI, 7feruntoculiscum craffidemateri^tum ipfa inanimteiliperiorumphantafiam. Fitqpdum drciilos fpharrales tantu uidemus
, requiramus fub*indecorpus qualecircunfcribut Sedhabet hecetiam immenfam utilitatemaliam, quantaiph^ra folida prasftare potefbdequa alio loco rurfus dicemus. adeo alteraalteram pncftat,&neutraalteri ufu conceditVtratamen utamur
5conuenitcondpereanimo rarionem, quapropoii*tumorganu fubfaciemcoeli coponatur. Quocnimmodo umbra a lucefua no recedit, fed huic illafecundum linea reipondet: eomodo fphgraconftru&anon receditab 2ethereafphgra
5fedhuius drculidrculis ilhus,&pattcs partibus
)&:tota toti fuperincumbit, Ergo fiquapoteftas fit
fecfla nobis, fiuequia eafadano fiiitvrefcramus
fakemimaginationecentrum iphaenc ti*
pnem centri terra?, ficquodduo h£ccentrauniiilliceireintelligatur, quomoclo dua? gemmulseroris in unamconfluant. Hacimaginationefuperfides fphara noftra?ambibit centrum uni*uerfi,non fecus atqpfuperfidesfumma terrse,&codum illudambiunt Deniq; ftatuaturillicor
ganu, ficutipfiuslineaM s extendatur interau*ftrum etboream ad canonemmagnetis.Super*ficies autem armilfe r s c planidem horiszonas mundani fecundu diredionem perpen*diculi x v. Hoc fitu organi intelle<fro circu cen*trum mundi, quapcunquepunda, Sc quicunqi
c circuU
D SPftABR At ·
circuli ex coelefti fuperficiein centru perueniut-
quoniamperaenire nifi fabre
fa&se fphaerscinteruentunon
poflunt Sequiturutfadatin
eadefignationes rjfdemnominib.&rationib.quibus in cce
lo cenfenrur.Eftoenimambo
bus ccelo &fph^rac commui
necentrum e>&C portio cardi*
nisinterid&rmeridie pertin*
gens ,porrio cceleftisam«
bitus N.Sphaerarautemnos
ftra» , Ggneturincoeto quodlibetpun&um,
ut c, undeperueniatreitain centrum . Secat \U
neain , fpherad pundum fimilis rationisdinccelo.utcparcusM c5
itaarcus D,quiauter^
uni angulo iubtenditur, itapunda pucfHs,
circunferentiacircunferenti^& tota fphaerato
ti ccelorefpondet^edputabitquilpiam obfta*
rehuicailumpdoni^quia ftatuere fphaerain cen
tro untuerfi non poffumus ,proptereaq? relatiV
defignationes afemutuo diffidebuntvquan
tum diftant centraamborumfph^ne&uniuer
fi, Refpodemus, hocnopolTeinfirmareailum
ptione.Habentquidem terracfumma diftanria
memorabile h centro.Sed ubi terra tota adcodi
fpatiacoferimus ,idquodnoftro fieri negocio
oportet,totaquarta a centro aflurgi^ukem nifi
pucli tenet, qa manifeftis experimetis alio loco
ofteru
COKSTRVCTl ' . fr
oftendet,&nucutreceptu uolumus.Ergo redi
mus adaffumptionenoftrajfi^deinceps tra&a
mus iphgra hancin terr^iuperficiepro cocleftis
etiuperficiei experimetocaptando,omnes lineg
circuli intelledi egredi ex cetro organi perquafe
cunqpipfius {e(ihOnes5pemeniutre&ain iuper*
ficiecoeleftiineiufdemnotsecirculos &*nes. Poftea,fiquaeProduscoeIeftium fegmen*
torum definierit,nos ih fphseraexemplari
defignabimus,id quamuis in altero
fiat, tamen in utrocp dcfigna*
tum accipi debebit*
c
Sft>{/,$ /* cdir>%
KtyovT^ 7tf-*&jj^ &*
yvnu.^, <fi.&, </j&@^^ 7&/ -. :
jocfj$>«^7& .&- ySLv- TQf\ u$^ * wccf *>«*\& ivcu. «^ Svou. ngu, hi twi
yusj7rtf* «< &*PROCLI DIADOCHI SPHAERA,
LINACRO R I
1NTERPRETE.Oeaxi &polis»
Xis mundi uocatur dimericns ipfius,
drcaqua uoluitur. Axis extreina,poli
mudi feu u^rrices fun t nominati.Ho*rum alter feptetrionalis, alterauftrinus dicitur.
Septentrionalis,qui femperin noftra habitatio
neapparet.Auftrinus contra5quifemper5 utad
noftrum horizonta,conditur,Suntautein ter*
raloca qua?da\in quibus polus5qui femperno*
bis coipicuus eft,r)s qui ibi degun t haudquacpcernit. Qui ueronobis perpetuo occultus eft,
rjfdemcofpicuuscuadit. Rurfus quocplocumquepia in terris inuenias,ubiambo poli aequas
bilem in horizontefitum habenr,
S L I ,
Ar
S C L I .AwV.) Axis mundi eft ut linea tranfmiffaimaginarkper fpharam.
hmusamfummafignafunt A B, & quidemBpolusborealis,Aaufiralit^
ln noflra.) Nojira habitatlo eji ab Aethiopum climate pertinens in bore»
4tn, at(p is eft primusfitusfpbaree ex tribus quos Proclus explicat . 1 ta autemreprafentatur,AE fignumfubaquinottiakmoueturexuerticeV uerftts M,framdumquam libuerit dtflantiam . Hoc fitu polus continuc Uuatur*pra horizpmem & huiusftgnum S, undefemper apparet. Sunt tamen.)
U ejlalterfuusfphxra, quem habentloca ultrddima Acthiopm uerfusau
firum^ualia repcrerunthac atatc Rifpam . Ita autem deftgnatur, AE fignii
moueturex Vucrticeuerfus s horizonth perquamlibuemdiflantiam.Hoc
fuu polus defcenditfub horizpntem apudfignum S. uero auflralis coru
fpicuusfiet, leuatusfupra hori^ontem apud ftgnum. Kurfus.) U efi ter
tiusfitus fphara, qnem habent loea media ethiopum,funt'<pfukperpencb
cubaquinoftidtis. ltadUtemdefignatur,AK fignumrepomturfub V uerth
cem.uocfrtu mudi,polui uterqj & Btconfp\citur vn plano horiqontis apuds& M.ufitusfphxra dkitur refius,priom obliqulHacforfan mamfcftio»ra cuipiam uidentur, quam ut extra autorem debuerint fmgulariter enand*n.Scdcoucmttutficut Proclus ex his initijs, nulli ignoratafunt, alia du
cugrdulorajicmiadfcquentiumfphteralmm mumojien[ione,ab hocor*
dmeUgttimeueniYcmm. (*TvyF 7w o-cpcufCL «V/§<79,
tofoi>ot 3</1&.·,/^&.&-
jj-^^ ^^
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vpoTrbh&.£« pS& \*& vvfW/TtA«7f &.$>\& V&v &*givlw^^ & ^wuyJSgtxy(/14\^^/,' u$ ,&^*. )^.[\ #h y&i^ [^ kj &(£>( *\35> yny >>&otsqtoy cjfgc\ tfeiy §toj>x[x*
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D CIRCVLIS SPHAERAE,
Clrculorum fphsefccalrj paralleli funt, fiuc
equidiftates 5alrj obliquijali) perpolos du
&iAequidiftantes funt,quibus rjdecummundo poli funt , Suntaute hinumero quinq? : Se*
ptentrionaliSjSolftitialiSjAequato^Brumalis,
Antar&icus. Septentrionalis igiturcirculus eft
isjquiomnium^uos perpetuo cernimuspla-
ne maximus eft, qiriq? horizontefolo pundocontingi^
contingit, totus iupraterram intcrccptus. Inter
huncquaxunqueciaudunturaftra, nec ortumnecoccafum norunt, fedcircapolumuerti tos
ta no&ecernuntur. Porro is circulus in noftro
tra&iijapriorimaiorisurfepede deicribit. SoUftitialis autem circulus is eft, quiomnium qui a
ible deicribunturmaxime ieptentrionalishabe
tur? Inquemcumie folreceperit, seftiuam reci*
procationempera^t, longiffimusq? totiusam
ni dies> breuiffimaq?nox erit, Poftaute rccipro
cattonemnequaqua ultrauerius ieptentriones
iblemprogredi, qui potiusad diuerfamundi re
fedi cernas : unde 8>C tropico grsece nomen,quatorcirculuseftis ,qui maximus a?quidi=s
ftantium circulorumftatuitur, ita nimirumabhorizontedii!echis,utdus femicirculus fupra
terram, atter iub terracondatur , In hocfol du*
plex scquinodlium, uernum,autarnnaleq?faak
Brumalis circulus is eft, qufomnium circuloru
qui afolecircumadunudi deicribuntur, maxi^
meadauftrum pertinettin quo folbrumalem re
dprocationemfacit,maximacp totius anni ,minimustp dies efficitur. Pofthanc metam ne^
quaqua ultraprogredit ibl , fedad alteras muiis
di partesreuerritur; undetropicus hic quoquequafi uerfilis appellat. Antar&icus uero circu
lus, sequalis &a:quidiftans ieptentrionalicircu
lo eft,&Chorizotauno con ringens.To*
tus prartereaiub terris mcrfus5intra quein fita a*
«fi, d ftra
<?
ftrafempernobis occulta manet.Maximus au^
tem ex quinquememoratis circulis eftaequatoiy
deinde tropici.Miriimi uerb(quodadnoftram
habitationem dixerim)ar(flici. Porrb hos circu
los, citraomnem latitudinemintelligi couenit,
rationc cognobiles ex aftroru fnu ,& eode dio*
ptr£obtutu,&noftro ntelle&u delineatos.Sen
fu enim unus lafteus difcerni in codo poteft>re«
liqui omnes ratione*
^ S C O L I A,
0Mi$«i.) Vr eftcirculus CGDH, de<jHo pojieriui dicetur. Aequis
Apantes.) sumptoarcinopes eiuidlterfldtudturm mc/ polumy aU
icrextenddturadaliquamdiftantidmabaqudtore CEDF; auem ficdefcrh
hlcircumfpharamcontingetjicimuscequidiflantem, Eiusgeneristantum
quknp dffumpfit Proclm, fidles defcrtbi contingu perfignd cr ex
,-per G &S ex ,' F expolo dlterittro. Septentrwndlis.)
Stdtudtur AE fignumdd qudmlibetdiftdntidmex V uerttce uerfus ko;
j^onm,&prrrirani/fatM4fwm pohim , d/fer exfenc&ift<r ii) S confds
{ium horizontis fph<srce% cum ed extenfione defcribi intelligdtur circulus
perfpharl: h eftfeptenmondltsfecundu omnem conditionem Procli defcris
ptionis. intrd hunc.') Sk ntdgisproprie dixerimus quam in hoc,ut uulga
taexemplarld legunt.lntrd ht^ic,ncptfeptentriondle. igiturfignetur auod=
libet punftum fuperfphard propius dd , quamfn S fignum , uoiude
turfphcerdinfidrmotusdiumi. idempunflumdppdret femper leudtumtos
tdconuerfionefuprdhoriKontem . Emsckculirecentiores nuUam fdclunt
tnenttonem: ueteret uerb pracipudm rationem hdbuerunt . Mfmimt huius
Strdbo proxime inhium operhdefitu orbis: uerbd eiusfiint ex caly Cdlcds
gnlni trdduftione. Qubd autem ad urfds extrcmitds dttigud fit ocedno Jic
innuit de urfd loquem: Solaip ddocedtii declmat bdlned mtnquam . Per ure
fam entm o-plduftrum, drftkumfigmficdt. Ne<penim auom tot Jleila eo la
co circunferantur.fcmper perfpicuo foldtn dixh bdlneorum expertem oceda
m,ne<p adeb eius imperhtireddrguum,qudfi umm urfdtn pro dudbus dgno
uerlt; necp cmtn confentdneutn erdt, nondum dlterdmm ajirddfcitdtn. Sed
ex auo Phcenhes notdriit, ttfifunt ddnauigdtionem, huncquo'<p ordinem
ad Gracos perueniffcftcut& Biremces crimm ©· cdnopu heri& mdmster
tius denotnindtii: multdsip dd hdnc ufip atdtem ftne nomine mdnere, ut etid
ait Ardtus. tionigw ttftefcribit aratts;Sokmemtxptrs eji balneom-,
. .. nonfugm
* . - *tionfugknddfugiem. comodior HerdclitustO- Homeroapttorjtmittterpromilico urfam dppellis. Auroraenim& uefpera termini drftostidefi>urfd.
Ef contra,urfeterrmmsferem louU. Artticus enim occafus t? ortus termi
msefi,nonurfd. Perurfdmquidem.qudmo-pldufiriiuocdt, o- Orioneob*
feruare dicit, drtticu mtelligit. Per ocedniidutem hori%ontemt tn quem, o*tx quo occafus ©· ortusfiunt. Dicens aut ipfum uerti cexpertem ejfe oceda
mt nouifje cognofchur qubd ddfignu mdxtme drfticii hori^oth efi drtticus.
Confequeteritd<p huicpoeticu illuddccomoddntes, horizontemquidemdes
bemus dccipere, qubd terra ulcmii eft ocedno : drflicumdutm, qubdtenxttttiguum, qudftfignit hdbitdta pdrtismdxime drflicum fecundumfenfum:qudre hdnc terrapdrtem ocedms dlluit. Hdftenus Strdbo, er uerboriiiU
liusferekxceflfententid. Cumeniminhocfufermone, utdfjerdtoceanum
circunfundi ubi<$ terris, ne cui qubdddfeptentrione quoqj circunfunddtur,
m dubium ueniat, conjimdtfementidm cdrmne Homerl : Soldcp ddocedni
declinat bdlned nunqudm. Cuiusfubmdefenfum endrr<is,inquk,Poctdm lo
de urfd tndiofi . Per edtn dutemfignificdre circuti drfticum , per ocednii
dutem hori%ontem, infrdquem drtticus non defcendit ; ficqj uerbis dcconis
moddttsfuo drgumento,fupremdfententidm mfert ddmodum hunc. Poeta
nonfuerh ufuruswmine oceani pro horiqonte hic , ubi non occidere urfdtn
iixlty nifi illic ejfe ocednum mtellexiflet . igituv ejl ocedtms cum dlijs mundipdrtib. tumhocetiamcdrdinefeptentriondlicircunfluus terrh. Hacfum*mdfententid efi , nunc uerbd eius loci pdrthuldtim expendamus. Nequeenimcum tot. ) Strdboexponensurfdmprodrfiico,nefdcerecodfliMuided
tur cdufdm fuifenfus, rcdditm modum hunc Poctd, dicens: Solddd ocedni
declkidt bdlned nunqudm. non potult intelligerefoldtn, nempe urfdtn exper
ttmocedm: tot pratereafiellis m eodem trdty cali expembus ocedni.
• Ne$ ddeb.) Duafunt urfie: mdior,qua Cynofurd: mino^qua Elice; hdc
Gr#ci, illd Phcenices funt ufi in namgdtionib . quod Ouidius tefiaturm F<fs
/?ix: Kffe duas drttos,qudrum Cynofurd petdtur Stdonijs, Elicen Qrdtd ca
rind notdt. Elice proximd uerticimundh immb qui polus uocdtur extftit
inillius,'^* boredlib. longeeldtlor fuprd horU
spntem,dcinde Gracis notiffimdJoUd} obferudtd in marl obquds res pof*
fttquifpidm (quodo Crdtcsfdch)fufpicdri,Homeriiedm pracipuenotdffe
illocdrmine ; alterdm uerbficutiperegrmanedj nouijfe . Hocrefellit Strdbo
vkquienr.Nemo reddrguk Homeru eitts tmpernia, ut und tdntu urfdm noue
rit,cum dua fmt, neip quifpidm drbitrdtur Cynofurdm nondu peruenifle >*
tdteEomeYidddracos immbexquotemporePhanicesedm obferudrunt,
ipfdh Greech etid celeriter cogmtdfuh , quomodo atdte nojkd Berenich cri
ms,c cdnopusftelLe dnnotdta heri mdtus tertius db Aegyptiji : ddGmcosquo^fere perendie peruenerut.Sic Strdbofdthfdcit pro dfjumptd expofi
tione* Mnltds^.^Ne alitnu ijlud uideatur,nouds dtnicp fielUs drmotariM*
d t quitfdUz
:auit, autoreetUm Ardto chato in teflem,hdudqudd.udm omnes annumtra-
tns hatlcnus ejfejmmb reflare adhanc ufque atatemmultdsfine nomne&i
cbferuatione. Aurora& uefpera. ) Denotat hominibus ipfos ortus
occafitsftderum perukcs, «p cefjam effe m ciradodrtlko, ut Proclus mes
morat,v nos in organofphtra ofiendimus:U uMcetjer non urfa pro;
mhtrmmtfereni \ouis,fiuc*iaora&uefpera. Quodurfaautceffeeius
tcrmirvas diatur, hoc adeb , csubd hwus nomine Romerus utkur prodr,
dico. orionem obferuare dicit. ) Qwif hodie «fierifmus uocetur Orion,
uulgdtius ut conucniat ddmonere : ucmm is difiat db urfd mdiorc
perfuperficiemcali pdrtibusnonmhws Ix. circulimdximi t<{ua dtfianM
fdc\t,ut dchocdfierifmo loaui Eomerus non potuerit, qudfi hunc urfd obfer
uet. Sed Bootes dicitur cuftos urfaunde ilh Artiophylaci nome. Et hunc
ejfe ditium plerifp orionem, dutor Hefychius in ciilione:^*. a*p2pomnsoy0/ua{waifio0T(ut: idep,Orion>confiitutioex xxiiij.fieU
Us,<ptemnonmlUdppeUdntBootem. Exhwusdutoritdtc fentioHomtrum
fuborionismentionedixijfeEootem. Adfignum.) Mdximedraicum,
id^ urfdtn uerti effe expertem ocednhintcllexhftgmnon quod*
Ubet horizotis , fedquod ipfius eflmdxtme boredU, utpottaucd nos infph*
td oftendimus effe in communi contdftu e;«r, & drtiia dpuds figmm.
Confequenter. ) ^^^ ^°'^ 0<:€0 ^
horizonte dhimusfecundum caleftemfuperjiciem. sed hxc ut ddtenenam
accommodemus, dicimus horizontem debere dccipi m tmd figrmm, oce<u
nodttiguum.Arfticumutrbftgmmt^udeiushdbhdta^
boream dccedit. Perobfcuredutem inmitfubuertkdlUpunfld,!? fubuers
tlcdles circulos, qui in terrd defignantur ex perpendiculo fimilium m calo:
tdquodmgeogrdphicistrddifiombusopportumusdecldrdtur, Poftlongdm
dijjertdtionem Strdboredtt ddcceptum initiofermonem concludem: ftdre
O-hdncterriepdrtemocedtwsdllutt . Verumnospropter unius drfticicir*
culimemwnem dd hdnc uenimus longdtn digrejfionem. Porrb is circu*
lus. ) Stelk d priori pede mdioris urfadefcribitur , rddtcem hdbet dd
atdtemhipparchi grddus xl Umutids primas v. cdncri .Ldtitudimmdb
tcUptkaborealegradusxvij.. M. primds xv.fecundaqudmrddicemfiinfcri
bitur mfpharam :mW eim rdtw pojlerius trddetur ,reperitur declmdtio
dbtqudtoregraduumarcher xxxh. Leueturergo hpolusfecundumtotu
demgradusfupra S horiKontisyc\rculu^driiicmperhdncdt[tdnnd 6 3
duci intelligdtur clrcumfuperficiemfphara: qwftc duflus fuerit , ibit per
medidmdnnotdtdmflelldm,dtqueidemdrHkuuenfetwfecundumd^
ptum Procli climd. Kceccdufdfuit Homero , ut uteretur prcmifcue urfdpro
drflico. Siquidem fub fuo \llmsc\imdtecumdrtt\cm cfrculusper pdrtem
urfa rdnfitttum urfdpdrtefui drtlkudefigndt in chmdte^uo is edtn obftt
mwnefpharafcribdaMUodfercdccidit tm*Mtu*,tt urbiAthendnu
Solftitialu*.
> ,:
SolftUlalis.y idefiquiexB ,-extenfioneE G ptrfphdramdefcrU
ptusefl. Longifjimus.) stdtudtur jphxrddddflumpMpriusclimdAthe*
narum,solfiicialis pdrtemfuaareunferentiitmaionm habetfupra horizon
tem. Per quantam ergo portionem cttmfol defertur, prolixius curfum confi»
c\i,quhm aliquo alio ecliptica loco uicinwre aqudtori ; rurfus noiie celerius
perficit, cjuhmfub aliquo alio parallelo, quonidm partem fui omnm reliquoa
rum brewffimam habetfub hbri%onte. AequatorS) U f/, qui ex alterutro
polo fcribuur medtusfphara, ut circulus CBDF. Brwmd/w.)
lf efl qui ex polo, & extenfione defcriptus efl. Antdrfticus.) Si<fc
tuatur ciranus in polum, pts etus alterextendatur in cota&um fphara cr
horizontis apud ftgnum, circulusqui indrdefcribikiteUighurperfpha?»
ram dicitur dntdrfthus,eequidijidns reliquis memoratis. Tamen feptentrios
ndliaquidifldredtcituraProclo, quontamduohicx pdriconftant aquiUtaa
tione. Porrb hos.) Sdtis liquet exprafentutm defignatloutaequidiflantes
memomtos, & omnes circulos caltjies carere latitudme, effeip pertenues li
neds.Porrbinfuperficie caleftitne<p'tfiudhdbentqubdforet ddeummodum
tndmfefi,fedquomodofemttam monfiramusm dere uohtcris prteteruolan»
iisjmb quomodopdubdnte drflicos imagmdrios delmeautmus perfphara:
eo modo quosltbet circulos infuperficie cali defimmus phatdfid,exfidto tr<m
fitu dfirorumfub conuerfione diurna. Ex aflrorum. ) Afirorum fuus
locus cuiufquefuusin dxfidiitia ctxid exdhquo afjumpto punfio * Sicut quod
orion ejlditfirdlis d uertice, urfd dutem boredlis,qudltsfuus certe oculis de*
prehenditur. Dtoptrcc.) Dioptrdeftregutduiforid,plurimdpdrs'mobftr
udtwnibuidjlronomicisAnhocuerO orgdnoaculeusere&us in fummdfpit
nd,quddrdnt\s habet iocum© ufum dioptra , ut dc ipfms rationc
loco rurfus dicemuu»
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CVR QVINQ:VE V V ·
diftdntes fphar*.
QVinq? uero dutaxatsequidiftantes circu*
li defcribi in fphserafolent,quod tame
eo ualet,quaii hi folrinmudo aequidiftates fint;
quippecum ibl quotidie ccquidiftantem ^qua^
tori circulUjquodfenilxanimaduern lket,mundi rotatu peragat,quo fit ut intra circulos tropi
cos centum lxxx.bis circuli paralleli a fole defcri
bantur » Totidemenim dies intrareciprocatioi
nes numerantur. Quin &ftellaeuniueriadn ae*
quidiftantibus circulis quotidieferuntur, nontamen hi omnes in fphseram adhibetur.Quod
tametfi mulrisalfjsrebusin aftrologia condu*
cancfiquidem fieri nequit, ut.uel aftraprobe in
fphaera
* .31
ipharralocetur fine omnibus sequidiftantibus
circulis, uelexamuffim dierum nodiumqpma*gnitudines finerjfdeminueniantur:tamequodadprimaaftrologiserudimentanonadeb utiles
exiftimati iunt,paruuifumeft eosin iphaeram
afcribi.Quincpuero a?quidiftatesdrculi ob cer
tacompeiidia, quacaftrologice tyronibus affes
runt, optimoiurein iph^ramfuntadhibiUSe^ptentrionalis enim, aftra quaenobis perpetuocernuntur definit, folftitialis tropicus folis red*
procationem continet}finisq? efteiufdem in bo
rea tranfitus, ^quatordrculus aequino&iacomplc&it. Brumalistropicus folis ad auftrupro*
greffi meta eft,etbrumaledus redprocationeminfehabet Antar&icus drculus^ftraquamo*
fliTimcofpedumfugiutdeten^inat. Itaq?cumhis quiprimis aftrologisc rudimentis imbuensdi funt,certa emolumentafliggerant, merito irt
fphaeramconie&as quis duhmuS C L ! A.
Quodtamen.') Locdtoeritmfolefubquocunajpunfioecltptice C CT>Jf9tum co loco exiflem , cbcuferdtur perfufnficum cali conuerftone diurna,
xntellignur ex illo puHo defignare aquidtflantem eo exemplo,quo exifiensmalterutrofigno G uel ujeftgnat cequidijiantem aui trcpicus dicitur. qwofit .) Uenda in numcro. Bis envm c xciij. factt ccclxxxitij . quot dks in arts
,-integraln eclipticdpunfianonfunt: legendum fuerit clxxxy . Secuns
dum enim dies anni tteteres adnotarunt, aqiddiflantes aquatorifatis probda
hili ratione, qubd totidem dies intra reciprocationes numerdntur » Medieta»
tem autemdffumpferunt, quonidmaudnto numtro dierum trdnfit d tropico
in brumd , tdnto redit k brumadd folflitium . \ntelteflus eji dutem fol defu
gnare,diebusfingidtsfingulos pdrdllelosaqudtorimflar fummorum duoz
tiiMtduifumddfolftitmm&brumdmsxG figmsduftiperdmbitum.
Quin &fielU.) signftur enimquocunas hcofpbarawnttum tanqudm
[tclk
j*
flelld foret, tlludfphara reuoluta intelbgnur defcribere,»curAurMioncmqualemdefolcnmcdmmus. Siquidem.') quomodoftel
U infcribantur \nfphicram, at$ magnitudines dierum nofliwro exaquidi
ftmihui deprehendatur,f>oflcrius dicemus»
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DE OCCVLTATIONB Rs
fu (equidiftamium.
Erumex memoratis quincp equidiftatib*
V GirculiSj arciicus iane fupra tefra totus exi
ftitSolftitialis auttropicus5biparritoabhorizo
tefcind&maioredus partefapraterram conipicua, minorefubterocculta. Neqptamein omnitradujurbeueiimiliterdrculus hicab horizonte fecatur, fedprodimatum uarietate,uariam fe*
ctionu exuperantia forritur: rjs quoqp,qui pro*pius feptentriones agunt, in^quabilius ab horizonte icinditun Nec finis, donec eo loci ucntufit, ubi totusfupraterram emineat.Qui ueroadauftrumagis uergunt, rjs profecftoper inaxjua*
biliores partes ab horizote diuiditur , don ecadplagam quandam uentu fit(nobis certe auftra**··· - e km)in
14
iem)inquatroptcus ab horfzonte peracquas
partes fecatur.At in noftra habitatione3itafol(ti
tialis ab horizontefdnditur, utuniuerib drcu^
10 per 0A0 partes diiTedo, quinCpfupra terram
appareant, tres fub terra lateant Sanead hoc di
ma direxiffe ftilum Aratus uidetur , cum Phass
nomenacofcnberet, in quibus cum de folftiria^
11 tropico difTerit, itaait:
Huius in o&onis difledi parribus, alta
Terraru inuifunt quinq?, tres imafrcquentant
Alterni& Phoebi reditus celebrantureodem.
Exhacdiuifionefequiturmaximu dkmhosrarum equinoctialium quindedm efle,no(f}:em
uero nouem. In Rhodio autemhorizote ifa tro
picus ab horizonte dirimitur , ut cumcirculus
uniuerfusinocflo& quadraginta parteis fecet,
undetriginta iediones iupra horizontem appa
reant, undeuiginti fub terralateant Ex quaduuiftone fit, utapud. Rhodios longiffimus dies,
horas ^quinocfhales quatuordecim habeat,nox
nouem, additis hincindefemiffibus uniushos
ra? fingulis.&quatoruero drculus, peruniuer*
fumterrarumorbemita abhorizote diuiditur,
ut femicirculus dus fupra terra extet, fcmidrcus
lus fub terralinquat Quo fit , ut in hoc drculo
aequino&ia fiant. Brumalis aut tropicus ea ras
tioeab horizoteinterfaflus eft,utminoreie(fHo
nib. fupra tcrrahabeamr, maior iub terra. Ina?s
quabilicas uero fe&ionueandemin omnib, di*
matibus
2 » lf
maribus uarietatehabet, quam etia iblftitiaH
tropicodiximus. Semg enimreipondentesexaduerib tropicoru feftioes^quales interfefun t.
Eoq? fit,utmaximus diesmaximaenofti, &Cminimus diesminimasnodisequalis euadat An*tardicusautcirculus totus fub horizontelatetv
S C O L I A»Ne<ptdtnen.) Ltueturenim Bpolusfupra s horizontis per punfld, uts
pote xxx. solflitialismaiorisfuipdrteemfuprahori^ontem, leuetur palus altiusjotfittidlis item dmplioriadhucfui portione quimfuerat, primuttritfupra hori%ontem, hoccpillicontinueaccidit magh, quo magis leuatur
polus.Sic tdndemeueniet,ubi polusitalcuabitur 3 ut circulus duflustx L ueneritfub V uert\cem,qubd folfiuialiscontmget hori^ontemapudS, totusergo dpparebit. qpi uero. ) Videlicet populi qui mdgis dd dusfkum concedunt,qum hiquorum tmncfitumfphara exhibuimus hist er,nrgocouertdmusfuperiordexempld
to- B polumdimouedmuscontimtemdgtsh uffike: eritquodsfolfiitidhspdrte fuidppdrenteaqitdbilior, continue
ti non dppdrenti. Donec dd. ) EdpUgd efi fubaquinottidlis , fiue fuusfphararetta. Oemutdturhddj polusufipin S bori^ontis, uidebiturfoU
fiitidlis pdrtib.fuis cequis eflefuprdfubtu/dj horizontem . Ex hdc dimfio=
ne. ) solfiitidlis intelligitur diuidi mfidr aquinoftidltsm punftd ccclx. qu<t
fimultiplicenturin y. pdrtes: uidelicet folflitidlisdppdrentis, o-fummd di
utddturper viij. totdmemscircuferentiam^roueniuntpunfld ccxxv.Kacdmiddnturperxv.undtn uidelicet hordm aqudlem,proueniunt horee diei maximi xv. Notfem.) Secundum priorem rdtionem pdrtes tres non dppdx
rmisfolflitidlisrefpondentpunftis cxxxy. Hxcreddunthords aqudlesix.
Hac qudntitds dieimdxim ©· nottismimma accidit m chmdte Athetidrii:
quemfuum reprafentdmus kfpk*rdy ut AE fignum dimoueamus ex uer
ticeuerfus M,perpdrtescirc'tterxl. Q-femis. InRhodio dutemhori^ons
te.) Suffecertt prius explicdtum exemplum,pro hoc quoque loco exponeris
do. Pofierius tdtnen cdnon ddbitur in uriiuerfum, quomodomaximm dies ex
dato climdte,uictffm cltmd ex dato tndximo die deprehenddtur. Brumdslis. ) H*c hdbitudo manifefld efiexfuperius endrrdtis, excp mfpettioefpha
r*:qu4retwll4cdufdeft,utcircaeamquo<poccupemut.
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woA9j KOLrie yit/iTXi . $ rfw&& rtxpy^ ^6)-,& &'^£&%~9,csv f>&$2, "Toy ikgKTiKoy£ ^yio-Hyi^ivoy^i^. y^y*\ov\x -€^> >7&-'^/&, £ nrotei7{ ywovTTtiji j. ngu % 7&*<THy€ft<xy^&&&*< Xby K^yoykin \z®v \^ « y$j/ \zsro rvy^ yivov) ccg-
/9*( CU>CUQ0U2)T? , CWTI 'gxThnKtoy«)/^«? ym^j, %3(ga^y lo-vy-^ivQy*
D MAGNITVDINE Q.VI DI ST VM.
SEd ex quinqp iammemoratis drculis, quo^rundammagnitudinem, peruniuerium ter
raruorbemeade fibi conftant^nonnulloruprodimatibus mutanturjalrjs^maioreSjalfjsminorcscirculieuadut,Tropicienim &^quatorpas
res per totum orbemmagnitudines feruantAr
» |7
fticimagnitudineeuariant,cum alibi maiorcs,
alibi minores cernantur.Quippehis qui fepteri
triones uerfus degunt, maiores ieptentrionales
fiunt, cumpolomagisinaltumfiiblato arAicucirculum,qui horizontacotingit
5neceffe fit affi
duemaiorem ficri.His uero qui magis etiam adfeptentriones uergunt,interdum folftitialis tro*
picus ardicum plane abit , fitq$utduo drcusli ieptentrionalis, tropicusq? coeant, pro unoq?habeantur, adeo cu magis adieptentriones etia
accediuir,maiores folftiriali tropico feptemonales redduntunNec finis donec eo uentu fit:ubiquoniampolus iixpra uerticem conipiatur
,
ptentrionalisinhorizontislocum cedit5 dq? in
mundi rotatu coiungitur}a?quatoris planemas
gnitudine,fitqp ut tres drculi3feptentrionaIis53c=
quatorethorizon}eundenifitiipofitum9obti
neant . Rurfusautcm his qui adauftrum habistantpolihumiliores fiunt, feptentrionales uerocircuiirninores. Finis aut decrementi, eftlocus
adauftru nobis fub axjuatore, in quo poli fubhorizontehabetur , Septentrionales autem cir*
culiprorfus euanuere:ita ex quinc^asquidiftan
tibus tres deniq?fuperant5nempecum acquato*
re,tropidduo.
5 C O L 1 A,
Cttm polo.) Oiximustoties circulum artticum defcrihi ex pobt&ctis
fiamia ad s fignum korizoMh.Sequkur,ut quoeleitdtiorefipolus,eo fttnut
St &m4iorcirculurf<imexm4Mridefa^ *
~~ - c j nk
,a
Bif uero.) Admoueaturfphara \n L punflofub V uerticem,c\rculut tx
S iijidnuddefi^dtusprodr^tcOtidemmciditinipfum folflitialemt eft$
u pro ardico. Adeocum.) Admoueatur polusuerfus V ucrttceprot
pms fttupriori drcus S,euddit dtnplior ddhuc proximo priore .IgituretH
arfticus s rKdiff nwc nwior priori folflitiali. Necfinis. ) Admoueatur
/w£> V ucrticcm,o-ipfo exemplo euenient, quahic memorat Proclus: nift
quodno tres modofedomninoqudtuor(ndmtribusddditurdntdrfticu:)eun
demfttumhdbent. Rurftu autem.) whduidddufirumhdbitdnt.Xntelhge
non qui ultra aaudtoremfcd <\m hdbitdnt duflrdbord his,de quibus modo di
ilumfuk. In poii.) Sub horizpnte hdbentur,uideltcet mciduntpdmtcrmfuperficicmhorizoMisdpudilliusfignd MffS.£^.
y&f 7>&9 ovxy&oKHrftoy yt*
vi&KC Tzwri7§\ ,\' 7&
-iy \&$).&· &^]>& yivotfxt,^ - ufii
y»s, & , $>
-moAtay^tTH &iy-, vsrfcg ^/*, 7ifO<rctyo%fboy$lJrti -^sro -rvy.DE V R Q.V IDISTANTIVM*
ob ea quscdi&a funt, quinque
perpetuos a?quidiftantes exiftimandum,
led pro no ftra habitarionenumerum eoru exis
fcere; quippequibufdam ih horizontibus, tres
duntaxat scquidiftantes inuenias.SuntianeS£
fupra terra habitatioes ,quaru prima eft in qua
folititialis circulus horizontacotingitjetpro ar
ctico planehabetur fecuda,quam fub polo ap«
pellat. Tertia,dequa paulo anteretulimus, qua
fub aequatorenominant
» 39
o&j/& *r&y 7&> «
•ararga:- <&, 7? ^^
^&^<!·>&'*j7° &, \9^ §<^ ^ fivrtfos ^ 6-) niroi^Tos Aj><>(&&£%&«, yfy ©-& ytvtf
DE ORDINB AE^VIDISTANTI VM.
QVo circa,necordo quincp sequidiftaiititt
circulorum idemapudomneseft,fed in
noftro tradiiprimu fane feptetrionalemdixe*
risjfecundum folftitialem, tertium aequatorem,
quarmmbrumaleni5quinmmantardicum.At
his qui propius quamnos jTeptentriones inco*
lunt,primusinterdu folftitialistropicus numeratur, fecundus feptentrionalis , tertius a^qua*
tor, quartus antarcfticus, quintus brumalis cirs
culus,Cumnanc^feptcntrionalisfolftitialica*
patioreuaditjnecejTeeft memoratum ordinemferuari,
S O L I A,
^SummafenttntUefl, intercircidotattkum&folliuUlemfa&dcolU:
thne,alter altero cenfetur, amplitudmefuperat . Uuenh autequodarHicifint minoresfolflttialijonec uerfusfeptemriones perueniatur adfitu.
fpharaeum^o folfitialis totus tmtrgt&ftt ideyui arfiicus.Etfi polus
4» 6 ·proptus hocfitu ddutrtlcem admoueatur. ipfe quocp drflkttsjit matorfolfiU
,- numeratur proximus ab aqwitore. Exempla horu prius exhibttajunu
sV1 'cct <(& ^,7&.^
k\toy ou. oujtou. &o-iy. yoy> «$>"}>9?,> & ©* yiwroti.o j7^;, »7 yivvmt4J>07TtKQS* Toh Toy·<) &<<
dtftvot &<ri]>. yzs ycty 7*t/loy& k&vtvu.th 7&«9/$ ^xTiixyn
txy $$ -. ol
<.·{ yofy ocy 7&'oivxyS^tjy hgivog \zsx\)(iy-fi ^*
s» ?i- wa^etfj/,W ny ou.Tixy vsrr -^*voy ^^ yivvq -^. yccp*>7 ffl iogvcplw ylvvTta »,· yivov
coJ&h htcu/tw ·§<9 >- c/ji*% . yoty ?9, friyo*. \%rb £\.
D POTESTATE AEQ.V1D1STANTI VM.
IAm uero nec po:eftates , eorundem ccquidu
ftantium eacdem . Nam qui nobis folftitialis
circulus habet,Antipodibus certebrumalis effi
citur,contra qui illis iblftitialis eft,nobisbruma
lis reddit-Sed qui fub aequatore degut, his uni*
uerfi tres circuli uiribus plane folftitiales funt,
utpotefub ipfam folis orbita incoleribus 5quan
quam ad fe inutce conferantur5qui nobis pro
scquatore ftaruitur, iblftitialis uice obtinct.Ambouero tropicipro brumalibusccnfenf. Nan^
qucis demum namrafolftitialis drculus perpe*
tuaq^
\
» 4*
pemacprationem toto terraru orbe dici poteft,
qui proxime habitationem habetur,Quo fit,ut
rjs5qui fub acquatoreagut,scquatoripfepro foU
ftitiali ftatuatur , utpotein quo fol iiipra uertice
agitur.Proaequatoribusautemomnes a?qu duftates drculi,uelutperaequas partes ab horizon
tediiTedi,
S C L I »Solfiitialcm circulum , uocat Proclus omnem aquidifiantm aquatdri
tnedium inter duoi tropicos:in quofolad diem exiflens,mcedtt per uerticem
fubiefta regwnls, utqui per imtium tauri parallelus ducitur , foljiltiahs
habttantib. Meroen mfulam. sicuocemfolfihialisueteresacceperut^uem
illorum ufum qui non aduenunt, nonfacile explicabtmt locum Lucani: Ra*
tidup leonhfolfiitiale caput. Antipodibus.) Antipodes dixit Itberius eos
habitanteseregione&ddauflrumtantum abfunt^uantum nos adfeptens
trionem ab aquatore , Antaciproprie diciirttur : quibtts tandem qul Prs
ticecifitnt, ijdem nobh uere Antipodes extfiunt. Nancp demum. ) Hacrd
tlonequipercancri iriuwmparallelusducitur, Idemcenjetur folflitialis du
pltci ratione: Superiori.quia imtmnet his qui Syenem,at<p periacis qui
idem cUma circuhabitant. Oeinde hac peculiari^uia regiomb. borealiortb-
Syene his eji uickiiorm relicptis aquidiflantib.
Ov cu </ltxsx(r&s cu faf $ cu,tAiccySbjva-t [/>T&S$&^tplw a-cpcufoy ^tou^oiw^ 3Ttoff.7tf) %<££
t/liaJLgsySdiv f oc£&'* Kctfxyfoc
.*&\ ff ff» <- ufr^ fafc - fagtvv< fj uo ·% eccf^1£>07 f|
5
j4& 9 hk r owT>tft
; |/u / 9» // s-. \$\£*Qey
5
j^ (/lixscca-fe-*ot/,' 5£*$ cck "-\^^\^\
cthriut^"<> 9 kft
Xfxmmy £ < o^tdsxo-ty^y^i $£
4t
Dfi INTERVALLO AEQVID I STANTI VM.
SEd ncc interualla drculoruin toto orbe a ie
iiurice ftata fun t : ueru pro fpha?raru defcris
ptione, adhuncmodu diipenfari folet. Diuifoin fexaginta partes meridiano quouis circulo,ie
ptcntrionalis circulus a polo iexagefimaru par^
rium fexjinteruallo defcribitur.Idem in alteram
pattem a folftitiali circulo fexagefimarupartiu
quinqpinteruallo notat.^Equatorab utroq? tropicoru fexagefimis quaternisdiftat. Brumaliscirculus ab antanflico fexageiimis quinq?. An*tardicus a polo fexagefimis fex. Neq?tamcn in
omiiiplagaurbeueeandcintercapedineinteric
feruantrfcd tropici ab axjuatoreparem in omnimdinauonediftaiitia uendicat. Iidemautab ar
&ids no pareperomneshorizotas, fedalibi minorem, alibi maiore . Itademu S>C anfhti a polisno parein quauis indinatione diftantia feruar,
fed alibi maiore,alibi minorehabet Sph^rse tas
menomnes ad Graccia^horizontadcfcriburur»S C L I A,
Proclusfdcitpartionmaauidifiantmmjuundumclm^
dumPartcs cmm yi. qualiumeflfphara Ix. fupermaxima ckcunfcrentU
conftituum gradut xxxvi.auahum ejl chcunferentidgrdduum cecb. Eiut
difpofitwcfi fignut mouetur ab V uerticecontra hori:;onthperpun
fta xxxvi. idemmalterampdrtem.) Secundumfexagefimipdrtitionent
fph*r*j4(itf<ddrdnfmtcr*<iHdtQr€m& b^olumpdna xy. Atdijlan
mwm
S / 4?tidktertqudtorm&tropkumtUtarcus G partes. &<ptdnthdsfu*perarcumertdianiB S partesyi. siergodrflicusdeftgneturaf st dcceadit ddtropicumin G ddpdrtes v.Hacdbmfpefiione fpharamukomdnifcfiiord hdbhur. M<p tdtnen.) Kdbtdt ergo drftuus exemplicaufafub dlio
fttufphtradrcum st minmmpdrteundqudliumfuithdflemspdrtiumirl Difldntid db eodd tropicum, ejlpartmm vl Rurjits dliofttu habcat smioremparteundtut v^. Difldntiddb eo ad troptcum,repericturpdrtmm«9. SicinreliqwquocutKpfitu fpharareperiturdlidVdlid difidntid,una
ffXdgefimdfdcitgrddusvi qualium eji circunferentia ccclx.
yOw^tiot€&% xzro Wwy vrtytQigiSiy
•rt)- nrotevs fe^ei/. &otou$Oi ,<& [9 rt9<*%. yoty 9$79· &%>
xAojf/ fei , ££ 730 \&«&7€(4/!/*. J
j> ot c/j&
T&y J>omK&y& ,- «ff » tQt (fiieugovcrt rcy jfe&%<rtoyT$iylot<AitoyKVKhtoy>
COLVRIS.
SVnt&C perpolos du&i circuli, quos nonuUlicoluros uocant, Iisaccidit,utinanibitus
fuosmundi polos recipiantColuriautem didifiint ,qubd partes aliquas inieminimeconipes
ftashabent Reliqui enim circuli in mundi cir^
cumadu integricernuntur.Sedcolurorum par
tes quaepiam, quseuiddicetabar&ico iub hori*
zontelatent,cerninon poflunt Signanturaus
tem hi circuli pertropicapuncfo , diuidutq? per
duas acquas partes circulu,quipermediafignis
feriducitim
f * Scholia,
*4'
S C L I ,Signantur.) Alteramborum F, udditperfigndtrophd GH. kl
ter C D perceqmnottiorumfigna c D. Relidut cirfw/i flwfxiflrnui
funtdefignati, emergentes conuerficne cceli cernumurper pdrtcr.fed colua
rorum pdrtes quapid, inquh Proclus,qUi£ ad dntdrttlciifunt,cerfii r.on pof»
funt. Atquialiciuofitumundicermetlihi integripoffunt . Keuoceturenim
fphara infitum fuUqumoftidlem, ut eum alids defignauimui.Vterdj colus
rvs bis confpic\tur,cumincidut diurnaconuerfione infuperfickm hori^oti:
itsjemelmatutino tempore, rurfus uefpmmo.Qiudre PtoUmaus eos cdfti
gdtius uocdt: hunc eumem per polos ofignd tropkd: illum euntem per pos
loso-figndaquinottiorum. SedProclus confiderdtionemhdbuitfpharxno
vn umuerfum, fed eius* dd climdgracumquod dixkfuper'ms)defcrtpta
foret. Diuidunt.) Smguliquidemdiuidutfigmferum CCDHifl pdu
tes bindsjed dmbofimul eundem diuidunt m pdrtes qudtuor,$ in Craca
leftione pro legendum.
7§««{/<$/\77<°&&yi7?¥*. j -¥ xocA«7?,*&ff
tcptXTifiTou </lvo ' ty^^ /v\
$9 vfi iiw&& ^'^^^7 $\ 72$) cuyoKiftoVS7>>7*> <f£ TJAecSf^^ 3& Asfc? kckKhtxu ZqhAmkos
D SIGNIFERO.
OBliquus circulus is eft, g duodecim figna
continet, ex tribus ^quidiftantib- circulis
conftastquoru duo latitudine figniferi determi
nantjUnus pcrmedia figna ductus uocatun hic
adeo duos parcs & equidiftantes circulos attin
gi t, fblftitialcm in prima cacri parte , brumale iii
capricorniprmdpio.Latitudo figniferi codnet
partcs xrj. Di&us cilauthiccirculusobliquus,
qp equidiftates ad in^quales angulos in teriecet.
» 4t
dfifav dltoylpy ,* ro
--^</ iiw ^·,-^^- /\\ yny€&~- \ yriy. ejcri <Avo> & cuobti*, KoyiM^^&$§<& Qftfey
\2Gro ?1 o4*®S7€^%/0 $\? cfxcnoos&s & { sxt/lmy
#£<%.^ hoyto ditofn&s ctft^y^y^ ^^&&pu>y hfxritos <^^^,^-* £ $\- tfiybgay (£? <fciy^\7<&&/&- <^<Poy u&i $~h cw-Tcg (PlxyJb/i , «sfc tcc^^^ KgU
?$ toc5/> <&*7{<f£sx</Uu>y ytt/oyJUcoy ffl tIuj ^x?i\ocylw ?1 »((>
yivtTva r> <^> i&i tfvcvwz
tcc&&'[&* c^e ySLvrot y\ rlw •vfyxTh.xylw5< rlw \zs\%-iiss sxflivs^<£& $\
tLjj7&£-7<*7 fi\ yXf u$i' 'T
<£)§«9/ oiKOvcty cbj? sx<Attoy^..$ <&0§©-5 q xutc^kj 7/ rn§a7tAk<rix cu i&m rot &^ cu& £< icrovim / «?<&··§7& oU
-u Clxtoc;
j >§7$ ^^, £>^ yiviofi& -^^^kj >&>^ iyu/ rce <^ !
j^ <rcpoufcus< curlcw%*^ ot /\ $>! *?
K?er \ </< ,' i&c xbv>i
Ttf,--^ ^ <&&^^ ccwt^
vxfiy^ djg,* Ǥ^ ogi-
, sgc<poyS(xtoy cdrrzoy <rcw[§cuvy/ ccy
vx%y kj xThorptoy · Ao^vasro y$b/7°tyc <?\
fiKng Qhkhs -r h%X$vr>2&o-ts kxtxvo^tou^
f DB HORU
4« F
D HORIZONTE.HOrizon uero circulus eft,quiconlpe&am
mundipatteab inconipeda dirimitJtaqjin duas partes uniuerfam fphscram fecat, ut alte
rumhemifphaerium fupra terram , alterumfub
terrardinquat. Eftuero horizonduplex, alter
quifenfu ufurpat, alterqui folarationeperdpis
tur.Ergo fenfibilishorizon eft, qui a noftro ui
fu in termino uifionis circufcribitHicadeo noamplius duum milium ftadiorum dimetietem
habet , Qui autem ratione percipitur, ad fixaru
ftellarumfphserampertinet,mundumcp totum
induo iecat Nec uero peromnem traftumurs
bemiieide horizon eft, fed feniii idem quadrin
genris fere ftadrjsmanetQuo fit,utdierum lon
gitudo Si clima, 8iapparenti^omnes esede fibi
conftent .Audo uero ftadiorum numero , pro
habitationis diuerfitatejhorizon^lima, omnesdem^apparmtiaemutantur. Couenit tamen,
ut habitationis ultra quadringentaftadia mustarionem adauftruboreamue accipiamus. Suquidemqui eundem acquidiftantem incolunt;
in quamlibetmagnoftadiorum numero, hori
zontaquidediuerfum habet: climauero idem,
&fapparentias omes fimiles. Dierumtamen exi
tiis initiaqp,haudquaqua i)s quieundem aequis
diftantem habitant ,eodem temporis momenj:
to euenient . Verum fi exaflae rationisexamini
ftareudimus,pro quolibetpu&o,in quauis or*
bis
hV
£ · 4f
bis parte mutati fitus, horizon,clima}& appa*
rentiseomnes euariant . Horizon uero earatio*nein fphaeraru defcriptionemnonadhibetuiv
quod reliqui circuli omnes ab ortu ad occafumrircuaclo mundouna rapiutur,horizon faa*
ptenaturaquietemarnat, eodemfemper feruas
to fitu.Si itacp horizon in ijphseras adderetjdr*
cumadisijs, eaam moueri,&:nonnuquam iu*
pra uerricem cfle acdderetad quodcote tumcaptum omnemfuperat^uma iphaerce ratios
neabhorret.Verumno incommodedusabaleueo,in quo iphserareuoluitur, intelligi folet.
. . . . IC L 1 A,
kon>n.) Ih conctpto organo efiafmilla fignh notata MKSC, ni*rfffeo.) Ouomiliaftadwrumreddunt cclx. M.paJJuuminterrd^iusnume»r\ medtetas ejlmiliapajjuum cxxv.per quantumfpatium amjiatm plantcie
terra marhue,prorfus uidet terram mareue contingere calum. Dr hoc horiZpntefenfibtli dixit Strabo his uerbts:Confequent(r ita<p huicpoethum illud
aecommoddtes,hori%ontem quidem debsmus acciftre, auodttrra uicinumfjioceano. Arfticumautem auod urret attiguum, quafi fignum habiuupdrtistmavmeardicum fccundum fenfum.cumprioreius traflatio futfjet
dchorizonte,quifolapercipuurratione. Quiautcm.) Oiximutalioca*pite qubddrculi circunfcribunt calefiem fpharamfola tmagmatwnc . Adhuncmodum hori^onmundanus calummedmm arcuncmgu, autemuhculo mauriali. Nrc uero. ) Tra{hm uocat chm<kclima uero( dif*
fcres fuus regionum, qualem habet una ukiniorem remotioremuc attera abtquatoreuerfus alterutrum mundipolum . Stadia uero cccc. reddunt xlvitj.
M. paffuui perquamufpatiumubi locusborcalior diflat abaufiraliori,fme
isabillofphararecipitalmfuiit cuiusfntxemplu:Kom
pra S horiKomlspundisxlii.QuiergolocummutetdifiamemKoma uerfusboredtn fiddijs cccc. leuabh polum amplim unofere punfio.Sed qui locummuut tatofpatio aufiralioreRoma, idedeponetfpharam poto piiilo uno \
fere minus parttbusxlij.proptcrca ut ccelitus apparentmrerum effe0ittstu*o!
rfpQndtmptrwintmiiatdjccsto 4dmtuuZc<tnonem* Gfacnitosta
4| 6 .dijsemm O.fecundurationemPioUmaiJiue D CC.fecundumueterufupt
futationcm conueniat mutarefitumfphcerapergrddum unum. Siquide.')
loca cjuxfnum habent diffcrentem interfeptentrionem meridicm:utfere
Cartbago<^Romathachabenthori^ontemuariatumfecundumfigna S.
Spbara cmm wj fignojit hoc loco aukm altero altwr. Roma quidtm partU
bus x/t;. Carthagmixxxij.Locaautemquafitumhabentaqualiterdtflantem
ttb aquatore uerum dijferentem,quid alter altero ejl oriemabor-.ut Conftan*
tmopolisipfacp Koma,b(£chcibenthori^ontemmutatumfeciidumfigna R C,
uideheetefioRomdfttdfub V uert'tce,eiushori^onejlper figna MRSC.Porrb cbfiantinopolis eji orientaltor Roma partibusaquatorisfere wc. Totu
demitacppambusquartte V R, reuocatafuper R fignumhortzontis,tfluer
tex Conjlantinopolis orientdltor V uertice Romdno.Et qutd per conftruttios
nem orgdm horizon©fuus ipfitti uertex dijldnt toto quddrdteugitur ho»
nzon Cofiantinopolis, dfldbttdfuo ucmce pcr quddratem, numeretur qua:
drdns ex loco uemch,Conftdnt'mopolis defigndto fuper qudrtd V R, dfidbit
horizonConfldntinopolis ex R& Cutrinqjtqudntumipfiuertices^nietur^
apud Rfubhorizonte.Apud C dutem fuprdhorizomem.perhos fines o-M
C S fignd tintelligdtur duci perpetuus circulus.li ertt horizpn:polisreprafentdtusmanentibusRomce.fubhoc fitu fphteraeuentuntutrotf
loco ftmditer dppdremia caleftes,quaUi nunc plurimd: de aqutdiftdntibus
C7- colur\t,v dierum prolixkdte dmmus.Sed hoc diffnunt, quid Confldntu
nopoli inuid dierum praueniunt Romdtid, cr tllic uefptr prauenit hunc ROs
tndnum fecundumrdtioncmdifidntia horfcontis butusdbillo quaeflhora
uniui (equtnottidlis& tertia pdrtis. Q«od tdle efi ubi Rcma numerdthordtn
undtn & pdrtem tertidmtdb ortu Confidniinopohsnumtrat hords duds cum
tertid pdrte db ortu: c? Roma qudtido meridies, Confldntinopolt eflhord fus
prd meridiem pnmd cum terttd unius : Roma qudndo occdfus Confidntia
nopoli hord und cum tertid nottis . Sed eflo obferudtio Confldntinopoh,fuc»
rittunccommutawlocofuuseiusfub V uertice,&horiz,onM. R SC.Exdlo
loco concipimus hdbttudinem hori^ontis Romani hoc modo. Differenttd lon
gitudmts utriufp efl noftrd, grddus xx qutbus eft Romd occidetaltor.ergofu
perqudrtd V C,totidem grddus djjumuntur ex V,dlic fitmintelligiitir uera
tex Romdnus. Ab hoc loco dccipidtur utrincp qudrtd circuli,finiet und db hos
ri%mteapud C, dlterd totidtrmgradibusfuprdhori^ontemdpud R.pereoi
fines& pundd S intelltgatur ducicirculus .Ii ejlhortzpnRomdms coU
lationecius ConftantinopoUi.Suntty hic rurfusfub duobus locis unius latitu
dinh omnid calnus dppdrentidfimdid,prater prceuentiones & confequutio;
na ortus& occdfus fic, utexemplopriort expofuimus.UdPiOclustdcitono
mine longuudinum, tdrum trdfldt rdtionem ,qudm nos prolixius enarrduU
mui, ut nunc edrum cogmtio pardretur, & pofiedin geogrdphicis longe fic*
rcnt mamfefliord^Uie tdnto antc meditatdfuiflent. Veru /i.) Dixit Pro<
S .clu:medmMdrtfttumfph*r*mdiftdnt'^adior^
rem rationem adducit, qua pcteflfic colligi. Gradus unus mcridiani, dmidimtelltgiturm rmmittas primds Ix. Porro Lc M.pdffmm terra.refpodem gradut unt calcjil Secundumhanc dflumptionem , efiobtm borealiorprimornille paffb.Uudbimusfphardmjubhoclwom potominuto uno dmpltusmerididMdfitu priorl Eflo rurfus locusfccudusorientaUorprimo millepdf*bbusfldtuemus uerticem loci orientaliorh proculunommtO,db V uertkebci primiuerfus Kfigmm, hocip feaudtur fuusillius horizonfecundumexpofitdm pdulb dnte rationem. Bodem exemplo mdiorib. mttrualla dfjumsptis, dptdbimusfphardmhancdd ccsleftis hdbttudinem.
rSoyfitto-Hyfytvvy LvtCKtoy*
tm^^l KOfvqlw&yfctcpo^®' » \<$ ffia&/ iic& , & -srom
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rfMKO<riw £> </li<ty9Jt\ . 7rf&f IfcgT
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DE R I D I I S CIRCVLIS,
MEridianusdrculuscft3quipermtindipolos 8ipunftum,quodnobis fupraucxtu
cem emine^&uciturJn quecumibl indditjmc^dios dies^ediasq^no&es efficit. Hicetia cirois:
tus,immotusinmimdo eft, uno eodemq^in to*
tamundiuertigineimiatopofitu, Nec in fphcc
ris,quiaftris infigniuturafcribitu^quod &:im
. g motus
f#
motus fit ,& nullam mutationem reripiat. Sed
(quod fenfu ufurpari poflit) treceris fere ftadrjs
idem meridianus manet . Rarionis tamen fcru*
pulofioreindaginead quemuis grefiun^qui or
mmuerfusoccafumue dirigit, nouus meridia*
nus notatur. Ad auftruenim boreamue quan«
tumui s progrediare5etiam fi dccem millium fta
dioruminterualluinterfit, idem meridianusfer
uatur, cum ab ortu adoccafum tur3niutatur.
S C L I A.
Semckcuhtsmcridianiefinotatusfignis V S, necinfpharhdfcribi
tur mier reliquos circulos, cequatcrem, pdrallclos, ecliptkdtn, colurosjed
exmnfecusadtjchurmfiarhortzotis. Seddubd.)Exfuperiorihypothefi
fladia ccc.dant xxxvi. M.pdffuil,dUdlwmflddidOJamgrddumum:fiut
ftadia ccc.dant xxvM.pdffuu }audlmm dcc. dantgradum circunferentiit
tnaximx, per quantufpatiu in terra, ubi difidt duo locd mteromntem&oc
ii<UntetmteBgiturmut0rimM
loci fcrupulofioris mdagnis,reycimus ddfitpmore cxplkationc de hor'u&t9
Ptei bi/Ktev*
lon ; <rui*san\ U/&&%&1<,0 tsty -&)*· iy&ysou. 3 «Sff, ijM& /*** ^tg»
tfAgsouq-&^ &^&,fcs-/ </£ / %'^.^^ ycty &T&yovq r>> Ktvfroy - . <# </£$^^('£<->& c c^gc ,ufc(rfc{/ ·?
jfaPmy. e/fgc ^, $ imslw bdfofrh%^^ -.LACTEO CIRCVLO.
ORliquuseriameft &laftcus drculus, Hic
kaq> fupratropicos obliquatus cernit.Co
ftat
.ftatautex tenui nebulofafubftan tia, unus certe
coeleftium circuloru conipicuus,nec certa latim
dinedefinitus, fedaliquafui partelatiore,aliqua
anguftiore. Quo minus equidemin plerafque
ipha^ras afcribi ibletEftautunus enumeromaximorumdrculoru; quippecummaximi drculi in iphaeris dicantur, quibusidem centrumcuiphseraeft. Suntporrbmaximi circuli feptem,
/EquatorjSigniferjquipermediafignaducitur,
qui perpolos dudtur, cuiufq? habitarionis hos .
rizon, Meridianus, Lafteus,
s c l . i
Vi4 ktfed per cjuas calipartes ducatur, traditur libro yli/ . magna compofttionis Ptokmcehquem locu ne<p totu defcr'tbimuitne(p relinquimus otnni
no. Delineabimus aut per eiusfumma uefhgta. Inhium ejlo apud Centauru,
unde peruenit uno margjneaddorfum lupi, altero adignem ara , hincpro»
cedk adfpondilespofirematfcorpionis margme boreali Jedaujlrali adpes
demprioremdextrumfctgittarij, mdeaquis laterib . peruenitad uulturem
uolantem,indeadgallmam : hmcmargofeptentrionalis tenditadcaput Cephei, undefpdrgitur in ramos, unomterorientemo-feptentrionem, altero
admeridiemo-orientem. Hac^onacomprehendit CafJlopeam,ldtus fepten
triondlegerw Kerculis: Meridiondle,ftelldmillius luciddtn . Hincldtusboa
redle tendit dd brdchm agitdtoris: Auflrale ad talumfimjirum ewfdtm.ttn:
de procedit ddpedesgeminom. Mdrgo uerb occidentdlis, comprehenditmanum Orionis, praterit duos cdnes , procedit ad nduim prope clypeum , inde
adinitiumredit. mmquiuoletdeftgndrejsperfuperftckmfphariedudflel
l* locatur,per auds ducitur mducet colorem candidiorem, rdiauQsfic ut in
coelo uia Idftea efi luce perfufior calo*T&yvTt»
·7·#\(/<{-^ ^ssi^ovQt^tAiM
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rt
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c/ oujTOti \2&7&- Kjfromxiioy*,.. 9 5i$><?eg*j&t?tof/ xi
ySLuy <. wr($& «/» Wgoc/Vi^\^ <*>
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DE Q.VINQ.VE S.
TOtius terrxfuperficies fpha?ricaeft,Srdiui
dkurinzonas quincj?. Ex quib. dusefunt,
qusecircapolos defcribimtur, frigidsedidse, q>
maxime abfunt a folis orbita : eaedem ob fngos
ris niuriam paruhabitatar*D etermi anturau*
te polos ueriusanftids circulis. Quaeuero poft
has deinceps habent5quodmediocriteradpra!<
tereuntem folem funt fit£5temperatae appellanf,
habentcp in coelo limites ar(fKcos5 tropicosq? cir
culos,quibus interiacet.Reliquajquasinterme«
moratasquamormedium locu tene^quod fub
ipfo fohs tranimnacer, torrida nuncupatur, a
terreftri ^quatorein duas partes diuiia: isporro
iub mundtaequatoreporrigitun Sedextempes
ratisaltera anoftriorbishominibus incolitur,
ipfalongapropecentummilibus ftadioram,la,
taferedimidio.
s c l .Totlus terra, calum non minusqukm terradimdimm qum({uci%ondi
tt&tWAi*. txhk duce funt , uidclicctqu& cx polis , " hts-uicms
2 » fj
figms L defcribuntur utrinque. \pfd longd.y Stcundum hypothefim,
qubd D, mi ferrd ddntgrddum unum mdxtmte circunferentue caU*
jlis,reddunt centum M.flddiorumgrddusducentosfuper aquatore . At Vto*
lcmaus extenditorbem habkatum inter occidentem c orientem grddibus
clxxx.fiue flddysinterrd xc.M.differentia eft inter utruncp finem grddtts
xx. fladta autem. M. Ldta autem. ) Oimtdium numeri prioris funi fids
dia mille quinqudgtntdjd efi,grddusfuper merididnocentu. AtPtolerhatts
finit orbem hdbitdtum uerfusfeptentYionemfub pdrdllehjiftdnte grddibus
Ixiij. uerfus dutem duflrum ultrd aqudtorempdrdllelo difidntegrddibuf dtn*
pliusxvifdcit tdHtudofuper drcutnerididnigrddus Ixxh.fiadia autein ter*
rd xxxixM . duingentd.PorroProctus de teperdtd uerfusfeptentrionem
folum uidetur:hac dutem ut IdtiJJtmd dccipidtur, comprehenditur inter pdt
rdllelosduos t huncperlAeroent illumper Tylen grddibus fuper merididno
xlvyfiddijs uerom terrd xxvij. M.quinghis.Ad hdnc rdtionem uelcorrigdn
tur numeri Proclidni uel excufentur:quonidm intdntis tendru fpdtijs, dein
de comtnentdrijs,o-tdbiilis terrenifitus differentibus dondndum duthoribus
eftji qutppidm cdlculo mdulferunt, ft<p fequuti diuerfdfueruni. Bttdmfic ut
ueteres omnes cofentidntttdmen noua hiflorid cognitijhdc <etdte quaqtidutf
fttm orbts cosomneiemendau
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D SIGNIS COELESTIBVS.
Slgna ftellis infignitadiuidunt in partes tres.
Quasdam in fignifero locataiimt, qusedamicptenmonaliauocanmr
5qu^daauftrina. Qu£itacpin figniferoiita funt, duodedm animalia
funt,quorumnomenclaturas alibi diximus. Inrjs duodedmftellasqugdamfunt^quseob qua£dam quas referunt notas
> proprias appellatios
nes meruerunt . Siqiridemiexnumero, qusc
tauri dorib uifunf,Pleiadas nominamnQuinsqueuero, quanncapite tauri cernuntur, Hya*des dicuntur. Stellauero,qua!pedesgemino5
rum praxedit, Propus quafi prsepes uocatimQuseuero in Cancro nubeculam referut,PncfepeuocantAtdua?quaduxtaPrsefepe collocatgiunt, Afdli dicuntur, Prsenitens autem fidus,
quodin cordeleonisnotaturjfimilicum loco
nomineleoniscordiciturranonnullisregiaftel
la,quod qui fub eanaicuntur, regiam natiuitas
tem fint nadi.Sed qusein uirginis fumma5fini^
ftramanu hxretjfulgidaiane ftella, ipicanomunantStellulauero quse iuxtauirginis dextramalafigitur, Prottygctes dicit Atquatuor fte%,
quadn fummaaquari} dextrauifunf,Vrnscnomen habet, Qux uero a pifciu caud^epartibus
f4
fite deinceps funt,graxelini}latine lineae: uel ut
quibufdam placet, lineolsenuncupantur. Sunt
itac^in auftrinalineafteltenouem.in feptetrio*
nali quinq$.Sedpr£fulges fydus, quod in fum*
malinea cofpicitur,gr2ece fy defmos,latineno*
dus nuncupamr.Septentrionalia {unt,qu£cun
que adfeptentrionefigniferi fitum habent. Sut
autemh#c;Vrfa maior, urfaminor, draco qui
interurfas locatArcflophylax, Corona,Eng05
nafinjSerpmtariuSjSerpenSjLyrajAuiSjSagit^
tajAquila^Dclphinus, Protomehippijhoceft,
prior equi porrio,iuxta ipparchu equus, Ce*
pheus5Cafiopeia5 Andromeda, Perfeus, Aurii
g^Ddtoton.Etquipofteaa Callimacho in a*
ftra rdatus eft,Berenices crinis. In rjs rurfus ftcl
l£qu£dam,ob notas quafdam integras,quas in
iecontinent proprias appellationes funt fortis
tae.Nam infigne fydus, quod fupra media Ar*
dophylads cruraiacet,Ar(5hirusappellat. Cla*
ra autem ftella> quae iuxta Lyram pofita eft , to*
rius figninomineLyradicit.Quxuero in Pcrs
feifumma finiftrafpedatur,Gorgone^nommhabent, Sedquaem fumma eius dextra notan*
tur, ftellubccerte crebrxparua?^, ialcemconfi*
dunt.Atilluftrefydus, quod in auriga? finiftro
humerocernimus, Capra nominamus . Duas
uero exiguas ftelias,quaein fumma eiufdem au
rigxmanu figuntur, Hocdos didmus. Auftri^
na fignafunt, quxcuq?ad meridionalem figni*
ten partem funtpofita,Eoru nominahscc (unttOrion, Procyon,Lepus
5 ArgcHydra, Crate*ra,Coruus, Centaurus,Feraquam Cetaurus te
nei^ThyrfoIochusqueCentauruspr^fertjThuribulum,Auftrinus pifcis,Cetus,Aquaqu^abaquariofunditur.FlumenquodabOrionedeifluit, Auftraliscorona, quam nonnulliurani*fcumuocauere, acfia coelo diminutiuum decli*
nesr&TiuxtaHipparchu caduceus, In s quoq*ftellaequacdampropriafibinomina uendicauererquippeluddaftellajquseinProcyonecerni^
tur,Procyonappellatur.Qua2uero in orecanisconipicuo iplendoreaipicitur,quod(^gftus in*crementafecuafferreputatur, caniseodemquototumfignu, nominecenfetur. At fidus quodinfummo Argus gubernaculo fiilget, Cano*pus nominatur. Hicin Rhodo segreconfpic^turvautcerteab^ditislocis, InAlexandriaueroprorfus non cernitur, utpote uix quarta figni
jportione,fuprahorizontemextante,
8 C O L I ,SMMi difiipfcwlwrw tiottihiiijlelldfuni & Proclo non commmoma,™*
Pleiadcs Grace, Latinc fuccul* dicunturjiue fidus parilicium, f«i Gr*ce
Protrygetes, latinc Prouindemia , uel AnteuindemiatortaltergeminorumappelUturTripus. DuxcUra mantmoribuscornibuscancri, vtresob,fcura uocanturnubilttm, luxtacaudam Uonis obfcurx vjt difiaBeremcescrincs. quampcdoreltoniscordichur, eademo-Tybtrone. Quamca»pkccdnis, Ifis uocatur: qu* uerbm orc, Syrius, aua& CdnicuU.Canopitgttiamuocatur, Ptolemcon. sigiaponbc<xlejlid,&corumfmgul* ftclU
rt
ficinfph<xrdminfcribumurt tabuUefl uocataraiicum fidUrum: vquam
nos aiio oprre in hunc ufum reduximus ex radicibus Ptolemai,dd xtatem no
firldnnii chriflinatt M. D.XXlIil.In illa m linea uocabult dffumptae,
fcnbicur mtmerusfub tnulo, fcenfio refta: itemaltus numerus e regwfab
utulodcdimtio. Afccnfio rctiatflaYculusmaxmus deftgnatus per polos
mundt S, o-quashtetf(^iionesaquatom,cuniigener'.sfiinrhi quosco
luroi uacat Proclur. mithimearum af.ennonum incioit infeft:one urrnd,
-fuccedhfupcr xdudtoremjtd uc numerusinlicat. Brgo dfcenfio rctld,cfi
d^lantidientriftellainfuperfKiecaiidmedietdtetotdcoluri ACB. De*
clindtio/ft diftuntid db xaudtore uerfus duflrii uelboredmfuper audc
libetafccnftone. Eddccipiturincirculis , quositocdt Proclus aquidifldntet
fub cdpue, cur aumq duntdxdt aditidifidntes, illtc m<ptiens: Qj(in &flelU
umuerfa m cequid-fldtitibus aradts quotidie fcruntur. Rurfusfiduvdemfies
ri neauit, ut ucl aflrd probe in fphcerd locentur fme ommbus aciuidfldnttbi
circuhs. Defigndnturdutem, utillic dtinotdtumefi , exutro<ppoh
B.&extctfioneperqudritbetfetimescoluri F.Eiusgenemfunt^
qwperfigna & H,cr G c? L dutitfumJetiiocomunisduoriuirculorH
(nempedfcenhonisreflcc&declindtioms) diciturradixcentri jiellaAgitut
ajfumatur fiella quxpidm, utpotefpkd uirginis. Afcenfio eius reftapraftrt
numerumgradus cxcuij. o-femist ajfumaturfuperfphcerdpiinflum<€<iud:
toristotidempdrtib.diftdnsexcoluro CK.Upunftusfidtuaturfubars
rmildm AE B. Oeclindtio porrb dlicm tdbuidfcribitur A,X,idefl,au
firdlisab neaudtoregradus x. Ergonumertnturex A£ fignouerfut rori
dempdrtes,incommumfett'tonefpk<ierce&dmilU AE B.ftgneturpuiu
flus fuper fphcera. Edefipofitio fpicae uirgmh refpondemcognatoloco mfuperficiecab. Loeaquoquein terrdtnfaibuntur eademrdtione qudflella.
Sedfupputdtlofupenequdtoreuddit contrdrio modo,c fidtmtur initmm
apud D feilionem,fupenptotofemkirctilo D E.qmperinfuUs forttts
ndtasduchur:indetycrefcuntmmeriuerfiisfcmickculum ,finus ingrddibus clxxx.indeq dd mtium red:t. Oeinde quaillicdfcenfionet
rctta, hic loguudinss: c? aux illic declmationes,h>c Uthudms cenfentur*
E/mj c/io excmplum urbs Koma . Longuudoex D grddus xxxvi . cum
dudbustertijsjdtitudo xlij.fere. Pxddiceset<am ftclldrttmprcetered figuna
tur fecundumpofitionem adeclipticdm^Utiradices prope fola obferuana
tur. \n tabuldflelldrum m Ivned uocdbulifiella, fcribhur mtmerusfub titu
io, longttudo: Uem dliusfub thulo, Latitudo. Eflf longttudocirculusmde
ximusdefignatusperpolos L tclpucce.o-huiusaMdslibctfelliones^cue
hsgcnerisfunt vi. defcrlpti m fphxra deftgndntes xij. iriuid fignorum^o
imci. Initiumlongjtudinuminciph afettioneucrnddpudct &fucceditnu
nurm
* tn
merusfccundumfignorum zodidci ordinem, Ariet, Tdttrut,* liqttd . Er*
golongitudofiellaefi ciut diflantiain fuperficietotdcceliextotdmedietds
te C L. Ldtitudo ftelUefieiuidifldntiddbeclipticd tterfusditftrumuel
borcdm. Sunt dutem hi quoque tquidijidtesfibi & ecliptiae defigndti ex po
lisK&L tdnqudtncentrh ,o-qudhbet fettionc circuli longhudinis cL. Eiusgcnerhfunt aquidtjldntes xy. ipfi cdiptkce, qui utrmque finluntUtitudtncmzodidcL Horum ctrculorum , nempe longitudinis o* latitudmh,
communisfeftio eflrddixfielU. IgiturfufpenddturfphardinpolisK cr L:
fmeiubi idefi mims commodum) polus L ecliptlcajidtuaturfubV fignum
uerttcis, tta ut tota ecliptica mceddt per totum fitum hort^omis ,cdnccr<p
apud VL.Cdpficorms apud s feftiones hori^ontho-meridiani ,Lit>rdr
<pds
pttd R,? Aries dpud C communes feflioneshorizomis o* aqtidtorh, o*
tcltpticafldtudntur. Sicconformdtd a-confirmatd fphcerd,infcr'ibdntur
auotlibetfiella.qudrum Uthudo eji boredlis. Efto exemplt caufd Arilurus,
tongitudoefiLibragrddusxviij .mmut'ueprimce v. Uac pars figni affumd;
turfuper fph(erd,tllucddmouedturqudrtd V R cum eiusldtereeunteper
centrum V ucrttcis.Lathudoponbillicintdbuldfcribimr xxxi.c fe=
ms/^fiboredlis, totidempdrtium. Ergommerentur fuprdqudrtd R V,
tx R totidcmpdrtes,o-incommunifefttonequartao-fph(er* figdturpun
Hum Miufire. Raccfirddixcentri Artiuri. Pro ftellit, quarum ejl Ut tudo
dujlrdhstcommutanduseJ}fitusfpbiertt,ficutpolus fifidtur fub V utr*
ticemjuerit tunc Cdpncornus dpud M.Cancerdpud S Jc0iiones,Librdds
pui ft tAriesdpudc utpr'idem,reliqud<putfuperius. Eiusefloexemplum
fpicdttirgmir.qudm rurfus dffurmmus, ut demuscldrum experimemum,
qucmadmodumutrdqrdiix edndepofttionemm fphcerdfdcitficlU. Longi
tudoeflubrx xvij. cumundqumtdpmis. Ldtkudo A,idcfi,duftrdlisduo,
bitvumerenturfuperqudrtd R Vex R. qudrtducrbddmouedturfuperpdr
tmlonghudmnfaLibra,tuncmcommumfe0ltonequdrta o-fphjtrafigd
tur pundum, rddix centri fpica wrgmit. Hic in Rhodio. ) Rhodus latia
tudinemhdbet grddus mgmtd&fex. RddixCdnop'it quce propiorfitatdti
Procli, Afccnftore&d ixx.femis. Oeclindtto xlix. femis: fccundum hdnc
rddicempondturfielldin fphcerdm^onformeturea fecundum fitum Ales
xmdr\ce,mtrfusuideliturpelus fub fignum hori^onth, quotpdrtis
bus polui leuatur fuprd S, nempe xxxu Defignetur igkurfecundum
hds partcs AntdrSiicus M,mdximus limaillic Alexdndritefiderumfemz
per occultorum: fedis efibreuiorpunttis nouendectm, eo aquldifldnte du*
perrddiccm Cdnopi. Ergo ftelld longecmmet fuprd hori^cntem Alc*
Xdndria grdd bus nouem , fldtudtur fpheerdddrdtionem climdtis nhodit
tnfit, Amdrttuus U comperhurireuio^aquidtfidnte dufloper Rko*
h dumgradk
f* » * .zhodum grddibut quvn^ue mtrUiant fcre. At is eft breuior pttnfth qttdtuo*
-femis, eo aquidfiantt dutto pcr radiccm canopt : ergo Uuaturjielk illic
nhodigradtb. quatuor vfemis. Ex hac oflenfionecOumclturerror locipr*fenth: non enim prorfus non eerni poterlt Alexandrice, qui Rhodi cernitur,
quin illic magis csrnetur,auanto maior ejijidla dtitudo. qparta autempars fignijuntgrddusfeptemo-femis. Hac kttio fuut altena
k potcftcu
tefphara, ftc ifiud fucrit alknijp.mum, ut lapfum tam mariifeflum trthm»mus autori
. Nos adiettum dicimus lekore quopkmparum cauto. Sifuide c? in reliquis partibus eius capttis, nMjiei
laritm attigit ampliusfupra nomcnclaturam,
Votuit crgotodem cxemplo hicetit
finire fermonemna. Atfydus
quodmfummo Argus
gubernaculoful
gct t canopus normnatur.
FIN13 JPHAERAE PJlOCLt.
PARI
PARS ALTERA DE CAnONICAPER SPHAERAM OPERATIONE,.
Adenus iequuti Proclujfecimus nudam indicamradrculorumiph^quibus coelitusapparetesrcstranfis:
guntur,Secundum id5aperiemus fe^
quetifermonecanonicamoperationem5motus
codeftisimitabilem nobishocexemplari orga*no . Totam autem operationem , adpauca atq?haxneceilariacapitaadducemus.Adhoc ueronegotium praxipuepoftulantur, quarin indu*dionediximus, ut machina ftatuaturin plani*
ciemcorredaquaquauerfumad^quilibrij exa*men, utcpmeridianus s ftetiuperficie mesridiani coekftisjfiuequod tantundem eft,in \&neacardinis fecudummagnetisregufam,Vtueroarcus s B,adcertumutillicnumeruaflumai:tur, interimno requirimus, fed alterum hoc, utgradusfolis certus fitaddiern
}fub quofit ope^ratio , Is autem ficprope aduerum concipitur,
fol ingrediturinidafignorum circiteridus menfium , utarietem circiter idus Marrias , taurumcirciteridusApriles^
Siccpfignareliqua drciterreliquasidus, hasra*
tionegradusjfinguli eclipticceab initfjs fequcrii:
tesjtribuutur fingulis diebusfequentibus idus,
& obuenietgradus folis,quo cum eritad diemoperandum.Quod fi idem exade queritur,tra*
ditus eft canon in opereSaphe£5 undepetatur,
h | CANON
CANONICA SPBXERA8.
C R I V S.
DB CIRCVLO ALT1TVDINISuerticalifolis,
Clrculus altitudinis defignaturcircino cx
polo horizotis utcetro>&: extenfionequa*
libetperquempiamuerticalium M,uel R,uel
V c, uel s : funtq? in circuli ex genere sequidis
ftanrium horizontinumero xc inftar aequidi*
ftanrium axjuatori ,per eos captatur eleuatio fis
derum fupra horizontem, Vcrticales funt=tionescirculorumin fphxramaximorum, ue?
nicntes ex uertice&eodem polo horizontis, fu
pcreius quaslibet partes,funtcp in fuo generead
horizontcm quodafcenfiones redaeadsequa*
torem,& longitudines adeclipricam, pereos ca
ptaturdiftatia fiderisexmeridiano , fiue
«,quartacv r&vc tenentuice,&:faduntoffi
dum. Pro uerticali condpiedo, index ftatua*
turfuperquartam uerricalem,refpidetemad re*
gionem fideris inparteccdi. QuartaauteniOis
ueaturcontra fidus,ita utumbraex apiceindi*
cis ingrediaturpermediam fpinam quartae. Arcus horizotis interquartam &latus meridiani
uicinius notatnumerum uerticalis, ideft, quan
titate diftantiae fideris a meridiano . Efto exem*
pli caufa quarta R per qua fitoperatio, arcus
R s notatdiftanriam ex imo codi>arcus R Mdi*
ftantia ex medio cocli.Pro altitudine contipicn
da5manetequarta in fitu pr^fmri,moueatur in*
R I . «I
dex propius lSgiusue ab alterutro pu&o V, uel
R ad alkjua parte,ubi ndex confiftens,eiusumbra in pede cotrahatur 8i tota abfumatur. Tucpes indicis inter diuifiones quartaefuperiupre*
maipina3indicataIdtudineexhorizote, Arcus
uero quarta? apedead fignu,indicat diftantia
fideris a uertice. Latera quinetia indicis deiceru
dentia per iuperficiem quartse, indicant inter di
menfioneslaterum eafdem, cum altitudinemlu
prahorizontem,tum diftantiam a uerrice/
C I I.
DB LATITVDINE LOCI CONClMENDAex althudinefideris© uerthali dattt*
LEuabiturfignu B ipha?ra?ex s horizontis,
hacflenus quodgradus iblis in eclipticano^
tatus,addiem admotus fub uerricale,incidatpa
riter in depreheniamalatudine.Hocfitu arcus
V eft quefitalaritudo loci, id eft} diftantia eius
uerilis boream ex perpediculo a?quatoris, Sc ar
cus s altitudopoli, parubiq? laritudini con*
ceptae, Ergo alterutro arcu explorato3 alter eft
exploratus.
c .D GRADV SOLIS C C I D Dad diem ex altitudineo uerticali, ex que loci latuudinedatis.
GRadum folis pridemconcepimus ex ratio
ne extrinfecus peritajUeru hic eudem con*
dpimus ex ipfapoteftateiph^ra?.Altitudine Si
uerricaliconcepdsj&arcus afTumptofecuns:
dum
« CANONICA 8 SFfiAf RAW.
dumlod btitudinenijmoueaturiphscraabor*
tuin occafum, donec gradus quiipia eclipncse
ueniat fub datamfedionemaltitudinis 8i uerti
calis, quiinciderit,efl:illic quefitusgradus folis
ad diem. In eodemgradu uoluatur ipharra fubmeridianu ae B.Arcusmericbanimtercon*ceptumgradum 8cae fignum medius,eft decli
natio prcefens folis ab sequatore, Deniq? arcus
meridianiinter Mfignumhorizontis &gradupracfentem, eftalatudoiblis meridianafub di*
em conceptum,
C I I l U
L I CARPINIS S, C 5 btuenda m planicietexaltitud'mefolts mcridiand.
TRanfponaturindexfuperarmiUam m vinalritudine meridianam exploratam,&:tem
poreuicino medi) didcontinueobferuetur>&
dirigatur inftrumentu hadtenus quodtempusueniat, quo umbra aflumatur in pede indids,
nufquam dedinans amedia ipina.Hoc fitu^ganipedes dus qui defcendunt in planiciem ex
8 s fignisjftantinlineacardinis, fiuefuperfi
demeridiani mudani,notetur is fitus RgnisySC
per hsccducatur hneaperplanidem, adperpestuuufum Pedesquoqjorganiquidefcenduntinplanide, exR &C c fignishorizoris, ftant eos
demoperainlineadecumana, quataealongifli
meinterortum 8c occafum exteditur, fignetur
R ' f 0. €f
ipfaquo^Gradus quo^£quatoris,qui iimulcumgradu folis ftatfub meridiano,uocat afcenfio reda,gradus pr^fentis deecliptica
5&:infigni
ternateturmancpeiusufuseritadfequentesplu
rimas obferuationes.Denicplineacardinis s9
poteftconftitui quolibetalio extrameridie tempore. Eftoexemplicaufatempus iftudmatutunum, gradusa^quatoris : illa dico afcenfioredagradusecliptica^ dimoueaturexmeridiano uerfus R horizontis, pergradussequatoris quotlibueritTuncperlocumfolisineclipticaeduca.:
turquarta R,¬eturalritudo folis ex hori*zontein hoc fitu, illuc ftatuaturindex, Poftdurigaturquarta R continue
5motu totius inftrumenticotrafokm, donecoccaiioinddat,utumbraabfumaturadpedem indicis, fuacp ipfiushGtudocomplecfiaturutroqpfinelaatudinequar
ta^neutro latereex ea declinans . Vbi hoc deprehenfum fuerit , armiiia v s, quareipidt,indeinceditfuperfides meridianimundani ,& linea
s ftat in linea cardinis,noteturea perfummospedes organi, utdictum efi
c .DB ARCV DIVRNO N0CTVRNO
ajfumptogradufoUs.
COnccptMsgradus folis, ad diem ftatuatur
in alterutram fafiionem horizontis, orien
talemfiueocddentalem, Eftoueroexemplicau
i fain
<5d. CANONICA SPHAfiRAB
fa in onentalem ,fuperautemaequatorefiatnoi;
tafub AE fignoc5muniipfi &meridiano. Abhoc figno xquatoris numereturfuperipfo gra*
dus ufque ad afcenfianem re&am pridemcom
pertam, is cft arcus femidiurnus , is geminetur,
& prouenit integer arcus diurnaereuolurionis
folis fub aiTumpto gradu. Is arcus diftribuatur
per v. proueniun t horae 8C partes prolixitas
tis dieipradfentis, Itemarcus diurnusfubtrahatf
tur degradib. ccdx, fiuenumerus horarum di*
urnarumfubtrahaturabhorisxxiifj.refiduum
eftquantitas no&urna, Quotgraduumiiiper
sequatore eftarcus,uel s no&urnus,uel illediur
nus, totidem etiam cft idem arcus fuper paralle^
lo folis pr^fenri.Igiturarcus ^quatoris diunius,
numeratporrionem paralleli diurna,& nodhir
nus diurna. Haeccp eft uniuerfalis rario,qua cos
gnofcituromnis paralleliportio fuprahorizon
temleuata , &C porrio reliqua fub eode depreila.
Etqua plane enarratur, &ponitur in exemplu
caputProclijde occultationib.&cmerfu fideru.
C VI.
HORA D1VRNA D V S.
HOra eftinteraallum temporis conceptum
fecudum aliquot partes, uel gquatoris uel
unius illi sequidiftantiu.Ea interaallaailumun
tur,uelperaequales «trcusfecunduomncsparaU
lclos
8 R I ,lelos, utpunctaquindena, 8ihx dicuntur ho*raeaequales, fiueperpunda insequalianuncpluraxv» ut in fignis borealib, nunc pauciora xv;utin fignis auftralib,& hae dicunturin^quales,fiuetemporales^affumuturfecundum hancratione,utomnesparalldi feoriini portionenidiurnam parriamurin partes xquas. &feorfimnocflurnaminxrj* pofteahoraea?qualesua
rie numeratur. Aliquseincipiuntex medio die,
8i definutadimum coeliad xrj. Hincruriiis abunoincipiurtt, &deiinuntad medmmcceliinx^hacferedkunturasquinocfliales. Aliseaboccafu folis ordiuntur, d>Ccontinuo incremeto fiic
cedentes , finiutfub occafii folis diei iequetis in
numefo xxiirj* Siue ordiunturab ortu, ScRnuuntfub occafum eius diei in numero quantitas
tis diurna?. Rurfus fub occafu ordientes}finiut
fubiequentis diei ortu,innumero quantitatis
noAurnae,Hae horscequales tantum dicuntur,
non asquinocfliales.Hora sequinoftiaHs fic concipitur : Concipiaturaltitudo & uerticalis folis
ad tempusobferuationis, fub hunc locumad*moueatur gradus folis , tuncportio sequatorisdeprehenfaintermeridianum &Tnotam afcen*
fionis re&se, ipiius gradus notat horam, Eftohasc portio ab ortuad meridicm
, gradus quin*deni ex meridie notant horam xi, triceni dedsmam, quadrageniquini nonam. Adaimmoidum diftribuemus horas reliquas, occurretfug
i * nota
6« C ANONICAB SPRABRAB
nota afccnfionis re<fbe, gradus folis denominae
tio horac& partis. Veru efto obferuatio tempo
rea meridie, gradus a?quatoris xv. a meridie di
cunthoram prima, gradus xxx. horam fccuns
dam: atepadhucmodum diftribuentes arcum
icquatorisjcadetfupernotaafcenonisrecrt^gra
dus folis denominatio hora?pra?fentis.His hos
ristotaprope Germaniautitur. Hora ab ortu
folis fic exploratut\Gradus folis ftatuat in hori
zontcmorientalem, ¬€turafcenfio redafo
lis.Ab ea gradus xv . danthoram prima ab of*
tu,gradus xxx. fecundam,gradus xlv, tertiam.
fic continua fucceffione per incrementa hora*
rum, ufq? fub occafum. Prarterea notetur arcus
scquatoris inter R fignum,& afceniionerh recfta
folis interceptus: Is arcus dicetur a nobis diffes
rentiaafcenfionalis, habeaturmemoria quot is
graduumfit, Hisita compofitis, ftatuatur ut
anteagradusfolis fub fedionem alrirudinis &uerticaiis, deprehenfam ad conftitutum tems
pus,tunc a loco aequatoris^qui diftatex R figno
fecundumnumerum differentia? afcenfionalis,
memoratscnumerentur hora?,ufquead prseien
tem imimafceniionis recffec, prouenitcp deno*
minatiohora:temporisexacfii abortu. Hisho*
ris duo Germanisepopuli utuntur, Norinbur
genfis,& Ratifpontanus . Hora ab occafu*lis numerata
,ficconcipitur . Statuatur gradus
infuperficiemhorizOntis occidcntalis, dCnote
tur
turafcen fio refta folis,ab eaindpiuntnumerari
horsepergradus quindecim 2equatoris5ordien
tesab una, itau tin hisab ortu diximus, Note*tur arcus aequatoris inter afcenfionemrecfhm
folis,& c fignum horizontis mterceptus. Is ar^
cus itautprior, diciturdifferentiaafcefionalis,
teneatur memoriter quot graduum fit, poftea
locato gradu folis in fedione altitudinis& uen:
ticalis,numerentur iiiper xquatorcexarcu pari
differentia? aicenfiotiali horx ordine cotinuo,
ufquead afcefionem gradus folis,iuper ea pros
uenitdenominatiohor^temporis exadi ab ocs
cafu,Hora diurnaina?qualis fic accipitur.Semi
diurnus arcus folis repertus, per canone quiru
tum diuiditurper vi.&proueniuntgradus de*
biti interuallo horseunius ,Tuncfada ad teiru
pus obieruationeper altitudine &uerricalem,
arcusa^quatoris interdifferentiam aicenfiona^
iemortiuam, &pra?fentemlocu afcenfionis res
itaedeprehenius, digeraturper fa&ainterualla,
&C prouenitdenominatio horseinscqualis Hisolim Romani}Syri,ferecJantiquitas uiafait, II
lis uero ab occaiii utuntur hodieltali, Boemi,
8iPoloni . Ha-c fic exequi perpartes oportuitt
propterea ut Proclus intelligaturapudomnes
communiter, qualicuncgtandemillipartidone
temporis &adnumerationeutantur,
i 3 CANON
CANONICA SPHAfiRAB.
C VII,D ALTITVDINE S0LIS SVPRA
rbiontcm concipknda ex dato locofolis in horu.
AScenfio refta, gradus folis ftatuat fub mes
ridianum M,inde dimoueatur uerfus R
fignum horizontis, iecundu partes reiponden
tes interuallo horaeunius sequino&ialis, fiueiU
Iiustemporalis;harumnanquemeridianus efi:
seque mediusjfecundudenominarione 8cinu
tiu horae integra?.Hoc fitufph^ firmato,quar
ta Radducat fupergradu folis, arcus quartsc
inter R fignudus,fiuefuperfidemhorizotis&
gradum folis,deprehefus eft altitudo fideris ad
horaunam dtro ultrouemeridiem quefita. Eo*
dem exemplo in reliquis fiatln horis ab occaiii
Si ortu numeratis, Gradus folis ftatuatur in fu*
perfidem horizontis orientalis, &C obferuetur
gradus aequatoris exiftens in medio coeli,is gra*
dus dimoueaturexmeridianouerfus c fecun*
dumpartes v.Sub hoc fitu trasferaturpergra*
dumfolis quarta R,et arcus huius interfuper*
fidem horizontis& gradum folis deprehen*
fus,eft quefitaaltitudo. Cuuero ad tempus fue
rituentummeridianum, gradus folis fteterit
in medio cocli,gradus a?quatoris qui eft afceru
fiore&a}ftabitin c fignohorizontis.Ergopro
horis reliquis ameridie,dimoueatureadeafcen
fio re&a ex c, ueriiis imum coeli iecundum gra
dus xv# pergradum uero folis exteiidaturquar
tavc
R I .ta c, &arcushuius mterhorizontem Sclos
cum iblis eftaltitudo.Ver5 in hishoris ab occafu numeratis, euenietquod ortus iblisnon inci
detin articulos hor£integr£}ergo quodrdiqiiu
eft, ad iequentis inirium capteturiiipersequatQ
re, tantundemcp accipiaturex afcenfione redauerfus R horizonris,Etpars sequinodialis qu£attingimr, efteadeftinataad operatione, fecun
duminiaa horarum numeratarum aboccafa,
C VIII,
DB VMBRA EX ALTITVDINBad horam conflituendam.
DVcatur extrinfecus in abacoper mediamplaniciem tanquam horizontem linea
B,exquaaiIumaturporrio c,eftc fignumlo*cus Sdotheri eredi in planide. Ex c educatur
perpendicuiaris c D,uidelicet axis horizontis,
exeoaflumaturporrioc proceritas Sdothe*ris,ex quaducaturperpendicularisad C D,£quidiftansautipfi c qucefitE F
5&Tcentroeducat
quadranscotingensfigna F D, Is in fphara, re
prafentat quartam qualibct defcendente ex
uerdcefuperplanide,&: C refertquamlibet
medenteexaiTumptislliperhorizoteiigniSjdu
&a permediucentru. Quarta diuidat in pahesaequasxc. infcriptiofitexFin d. porrbSciothe
reus c diuidafin quotlibetparccs £quas,Efto
uero
CANONICA SPftABRXew
uero exempli caufa . iecudum ratio*
ncm aiTumpta, quod pedes vi.&Tfemis,
reddantfuam cuiufcpmenfura 5&SciOi
thereus referat ftaturam hominis obfer^
uanris.Sciothereus c transferatur cu
cirdni aequilatationepertotaplanideni
, 8chaxinterualla fubdiuidaturper
trededmaspartes c EjinfcripriofitexC
uerfus B:atqpha?ceftnoftra?defcriptiOii
nis formula. Nunctandemueniamusad umbram colligendamex altitudine
quacimquedata. AfTumatur alritudo
adhoram datam.Efto ha?c exempli cau
iameridiana,capitis arierisgraduum xUvirj»in latitudinelodgraduu. ha?c
altitudo numeretur in quadrante ex F
in D,Hincftatuaturregula,&tranfiriit
taturper medium umbilicum, note*
turcpfedtio in , fithaec c EftumbraG meridianacoceptaex dataaltitudi*
ne. fic in reliquis operandu eiiPofthecT 1' I 1 w
>
6 R I . 7;
digerantur tabe%certis areolis:aquamm fron
tefignentur partes zodiad,exIatereautem de*
fcendentefignentur horae:& in horum comu*ni angulo notent conceptse altitudines
5&um*brasfecundumformulamfubie&am.Qui uero
iftaparaturus eft,utex his obferuetjdebebit afc
fumeregradus denos fignorum, quoru anno*tabit altitudines&umbras perhoras fingulas,
quo exadius obieruatio refpondeat ad coelefti
um habitudine, nam ita utnos perfumma fig*
norumcapitatabulas digeffimus,non poteftal
titiido h^c, &Cumbra exade fatis pertotumreli
quu fignumindicare,Sed nos exemplu ^ppofu
imus,quodefletundeopus abiblutu deforma*ret, Quiuelitper memoratasumbras obierua*
re,conftituatlocum iblis in fignis,perea qug: ini
tio canomcasoperationis prsefati fumustetiam
conftituatgenus horg.Efto exempli cauia eius
ab occafu.Secundu ifta,obieruator ftet redus
in ueftigio:etnotetfinemumbr^ ex uerticeper*
uenientemad planitiem :etmetiatur aplantaue
fitgri pedes medios,quifuntadnotam finisumbr^cumhocnumero ingrediaturtabulamfub
figno concepto, Numerushorsee regione,eft
ca qucefita, Sed eueniet, quod idem numerus
non reperietur fub figno concepto.Hic ita erit
ad,ppinquam rarionem operandu. Eftoexem
pli cauiaobieruatio fub figno capricorni.Vm*bra deprehenia3
eft pedum mediorum xxxv,Isnu
? CANONICA SPBAERAB
Is numerus non reperitur fub limite,fed pro*
xime maioreo ,& minor .Ita*
que ut eft medium adi & > ita momen*
tum obferuationis , eft media hora ex i ad
xix»
C IX»
DE ALTITVDINE SVDBRIS, AD HO
ramt de$ linea cardinis& bttitudmc loci confiitucnda.
HAc uia ueteres ufi fuerunt dimatibus in*
dicandis,fub mcnrione habitudinis mu*
tux gnomonis ad umbram. Ergo hunc cano*
nemtra&amu^unde dusorigo habeatur. De*
indeiedori^uo ipfius iudidoftet cenfuraqua*
tenusprobetumbras, quacin operedere rufti*
caapud Palladium extantVmbra deprehenfa,
transferaturparinumero inpundaplanidd ex
c in B,PcrhancnotamctEccntrum,cijdatrcfia
iti quadrante F D,Arcus dus ex F ad lineam, eft
attitudo refpondens dat£ umbre.Efto exempli
caufaobferuario hxc temporematutino.Igitur
reliquum operis,agemus perquartam R fphg
noftrae.In ea ftatuaturindex fuperparem *U
titudtnem ex R, SC continue obferuet tempus,
& quarta R contra fydus admoueatur: quod
tandem indexdusabfumatumbram infemet,
denicp lateribus umbre,comprehendatarmilla
craffitudin^exea nufcp declinans. Hocopere
ftatarmillas VM }infuperfide mcridiani mun*
dani.Porroconrinenti operefignumB moueatur
ft . . 7f
turexs haflenusjquodgradusfolisconccptus
addiem fuccedens quartae R,attingatpundualrimdiniscomperoc. Hocfitu areus meridia*
ni AE,notat latitudinemlod.Nuncad nurne
rosumbraru Palladrj accedamus.Opus hic erit
utfcioteres c diuidat inpartes I acquas, eaqj
scquilatario transferat in planiciem c Jta uetc
res uii fuerunt,tanq? pedes reddan tfuam cu
iufquemenfuram.Ergoaflumaturex Palladio
umbra.Bftoh^cmeridianaadmenfem decem
brempedum I x.hdcc redditper fuperioreopc^
rationem altitudinem inquartaF D graduum
. Aflumat ei in fphaera noftra par ar
cus meridianiex uerfus v,fubhoc uero diefol
decurrit gradum fagittarij circiter i , Is gras
dus edipticaeC g d H,ftatuat fub meridianum
in notatamaltitudinem, &arcus ae meridia
nf,notatlatitudincmlocigraduum ,Adhunc modufioperemurperumbras reliquas,
debebitexomnibus fimilitcr prouenire arcus
AE v3parhuic latitudini. Sedexperienri in relu
quis,ea haudqua^prouenit3quin ut fecundu
quancuncp umbram aiiam5tanquamfuperio5
rem experimentum fiat,reliquae uiciffim adean
dem norma non refpondebunt:& licet depre*
henderequod promifcue arguant latitudines
locorum a Carthagineper Skiliam, perqjtatis:
am3ethuius ufq?regionemVcneriam,adquan
tam diuerfitatemunde potuerint aflumi uro*
* brac
7« C I C S R.br«r, tauquam uni dimati refpondes, neicio,
nifi indeforfan,quod umbr^authoriscumnon^qualiter refponderent lods diftantibus, emendauit in eo unufquifcp numeram
}qualem umbreprafenti pro loco conuenirefenriebat.
c x.
D FICVRA COELl, DEQVBemerfu & occuhationefyierum.
Flgura coelieftdtfpoiidoipiius, utscquator
&C zodiacus,utcp imagines et ftellsc finguta:
^pueft^ fint conuerfione cocli ilib confideratios
nehoras prccfentis.Ergo foleud no&e ftelia alis
quacollocatafub horam ex ucrticali &altitudi
ne,reliqua omnia, quse defignari in coelo po&funt, funtcoordinatafub parte cceli, ad quamperueneruntruidelicet alia ad ortum, aliaad oc
cafum,aliaq?admcdtum ccdi, autad alias pafi*
tiones parriculares. Siccaptatur ratio ortus&occafus fyderum, dequibus funttam multaa*
pudauthores.quorum gratia harc etiam adiun
gemus.Hcliacus ortus3fyderis eft emerfio exra
drjsiblisjfic utlongepraeueniat foiem matutis
no,ucl fubiequaturuefpertino.Heliacus occas
fus5eit{ucceffio fyderis fub folis radios,fic ut in
ccelo non compareat. Cofmicus ortus,eftqui
diumus:etiigiiumcofmiceorirididt5quodoc
cidere heliace prius diximus. quia enim in par
te coeli cum fole fertur, oriturpariter cum eo,
quo cum fertur:ut, Candidus auratis aperit
cum
R 1 , ,
cum cornibus annumTaurus.CoCnicus occafus, lyderis eft quo ipfum fimul cum fole occu
dit.Sed& coimicus occafus eft, quo iydus ocddit(utpoteapud c horizonris)foIeexdiuerfiiIi
ma partecoeli(utpoteapud R)oriente:ut,Antetibi eose Adanrides abfcondanf, Debitaquamfulds committas feminaterre.Satis enim fitau*
tumno cumfol eftin icorpione. Atlandidumautem radix conftituitur in tauro,diftante ex
diametro afcorpione,Non pofliint igitur ab*
fcondi aiiarattone,quamquoddefcendantfubhorizonterdefcmdunt autem tunc,cum ibl ex
aduerib orit.Acronydus ortus eft,qui nodturs
nus,quandofyduseiTiergitapudRhorizontis,
foleex aduerfo occidente:ut,Quatuor autum*
ni pleias orta facit,Autumno enimexiftenteib*
lein fcorpione,pleiade in tauro,eanon prius q*
riripoteft,quamfoloccidat.Etillud >TuncnoxThelTalicas urgebat paruafagittas. Parusc
<ftes,non nifigftatefuntDeindene^noxurget
fyderaadortum prius,quam ibloccidatSagits
tario autem, opponunturgemini, Ergo fole oc
cidentein geminis,iagittarius oriri iiibhoctem
pore alia ratione,quam acrony&enon potefL
Hanc uocem corruptaminchronicum libello
rioftro deSapheaadmonuimusJidemortus et
occafusapudauthores fepe miicentur:ficutfu*
perioriexemplo pleiademunotempore autumniOuidius oriri}uerum abfcondi dixitVergili
us.Sed
71 CANONICA SPHAERAB.
us. Sedhaxuarietas ledoremnon moret,qirin
aduertat tempus, quod poeta utercpdefignat:
pofteacondpiat locumfolis fuperechpricafub
idemtempus, deprehendetcpex infpe&ione 8i
motu fphgrae,quam fol diftan tia 3fiue aliqua, iis
ue nulla habeatadconceptu iydus.Secundum
ifta quifcpapud femet ftatuet,pro fuperioribus
definttionibus fenfum,adquem illi fuerintloi
quuti.Locum uero imaginisud ftelbefingula*
ris, qualem in fphaera habet, fi libucrit in ccclo
quocpdefignare,Corre&o fitu fph^rse,ad linea
cardinis admouebit quarta alterutrafuper ftel
lamin fph^ra. Index quoqjfuperquartam fta*
tuet in altitudinecontactus fte%,Secunduhoc
dirigat uifus,quapoteftfieri correftiffimepro
tndicationeindicisritautpereius^pceritatecon
tinuus radius perueniatad coclum. is perducct
adimagine &C ftellam cognatam:qu£quo cerri
or affumat, obferuet uicina cohors ftellarum,
quemadmodu huius afterifmus, configuratio
nem fimikmd cohorri in fph^rae aflumptae,
C XI.Dfe SIGNORVM ASCBNSlONliVS.
DVo circuli maximi in iphacra a?quator&ediptica, iugate afcendunt defcenduntqj
ad horizontem, (ednon paribus mutuo partii=
bus.Statuatenim exempLi caufa fignu G, edipti
caeinhorizonteapud R>& motufpheraecancer
totus afcendat in fuis partibus . Afcende*
runc
© R I 79
runtfimul gradusa£quatorisam,pfru$ *Statuat alterius exemplicauia fignumbrum^
,
in horizontem, &afcendat totus capricornus*
Afcenderunt intmmgradus^quatorisnon
t rgri xi i>Ad hsec exempla etiamin parti*
bus reliquis,drculus unus celerius tardius ueal
tero afcendit. H^c uero in^qualttas acciditedis
ptic£,non ^quatori,Aequatorenim fuper fuis,
&rjfdempolis mundi aequaliter mouet, ideft
paribustemporibusparesipfius arcusiemg a*
fcenduni, ficut idoftenfum cft capite de horis
diurnis.Sed ediptica,quiadiurna conuerfione
fertjtion fuper ^pprrj s fedmundi polis : ergo illi
cuenit in^qualitas afcenfionum,Eftergoafcen
fio figni autportionis ecliptic£, pars aequatoris
quscfimulafccndit Nunceiusafcenfionis ali*
quas dicemus ^prietates,&prioreloco uteue*
niuntfub fphgrarcdla,Ergo fiftamus eius utru
quepolum &C B^in fuperficiem horizonas a*
pudGgna & s. Quartae edipticse ordientes a
quatuorfignisc G d H,habentafcenfionesfuas
pares quartis affinibus ced
f
«cquatoris. oris
unturenim utrinq? pariteringradibusxc.Bii:
ni arcus ediptic£,& pares fibi,&:in diftantiapa
ri affumpti, ex aliquo quatuor iignorumccdhabent afcenfionespares:utarcus duogradu
umhinc l,& illinc toridem ex G figno, habent
afcenfiones uterq? pro fegraduu L 1 1 &:femis.
Nunc reuocemus iphseram fubdima Romai:
«· CAN0N1C SPHAER »
nu,quoniam tibi PauleBombafi deftinamus
comtrientarium hoc, qui Roma?,in hac luce or
bis terrarum manes beatus, Medietates duas
eclipticcC, hascc G D,illaD c5habent afcenfio
nes fuas pares affinibus medietadbus scquato
ris. finiuntenim pariter gradibus c 1 .Arcusectiptic£ quicunqueaiTumptusin medieta
te c G D,habet afcenfiones fuas maiores arcu af
fim gquatoristut arcus ecliptic£ ex c graduumxl v,habetpartes xquatoris coorientes rj*
Idem arcus habet afcenfiones fuas in fphsera
obliqua, minores iliis fuis in fpha?ra rc<f5a,ut
cumeodemarcu 1, cooriuntur in fph^rare:
d:agradus acquatoris l rj. Arcus eclipticacqui
cmiqueaflumptusin medietateD c,habet a*
fcenfionesfuasminores his affinibus axjuatos
ris, ut arcus ex d graduum 1 , habet afcenfi
onem ^quatoris afFinis graduu c I. Idem ar
cushabec afceniiones fuas maioresillis iphgis
ra refta, utcum eodem arcu lxxv, graduumCQoriunturitifphaera re&a gradus aequatoris
Ixxrj.Secundum haec dicamus proprietates,
qu^ communitereueniunt utriquefph^ra?. Arcus eclipticacaflumptus a quocunque initio&fine, afceniio eius eft portio a^quatoris, qusefis
mulafcendit fupra horizontem:utfigni tauri
afceniio fphsera re&a,eftgradusa:quatoris
x,etfcmis:in climateRomano gradus £qua
atoris i,Afcenfio cuiuflibet arcus diuidahir
per
R ! . 9
perxv-exibithora&pars perquantu tempusarcusdeeclipticaaiTumptus afcendit,uttaurus
ad ^ximumexemplu afcendithorauna&minus iemis, Arcus duo eclipticaeoppofiti ex diametrohabent inakerutralph^raafcenfiones fu
as iunftas,paresafcenfionibus iundisjquas in
alterahabent,utcanccr&capricornus in fphae
rare&a habetuterque pro fegradus rj.qui
iundi faciunt graduslxiiii . Cancerin clinia*
teRomano habet aicenfionemgradusxxxv.etfemis. Capricornusgradus ^quatoris
& femis , qui iun&i reddunt gradus»Omnia pun&a cum gradus in echptica, tumftellce fingulas habent afcenfionem fingularia
punda sequatoris, quas fimul in horizontemueniumt&C horum denominatio eft quanta,
&C eftipforum diftantiafupersequatoreex c fodhone uerna. Inde concipiuntur afcenfiones
reCtx fingularium pun&orum in coelo, qua*rum in prioribus fub ftellis infcribendis&condpiendis horis fecimus tam frequentem menrionem. Signumoriri recftedicitur
3qiio cummaior pars ^quatoris cooritunitaquefex fignamedietatis g d re&e oriuntur in fphgradecliui,
Signum oriri oblique dicitur,quocum
minor pars quatoris peroritur,
ut figna fexmedieta
tis C G.
1 C
«« CANONICA S AE
C XII,D S SIGNORVM DESCENSlONlBV S*
COmpertum ha&enus alrjs exemplu eft,
ut dierumet no&ium magnitudine,incp
sequidiftantium emerfu&occultatione, quodquaecunqueex diametro fphgrae opponuntur,
habeant apparentias comutatasteadem ratio*
nenuncquoc^quae recfte afcenduntfigna,ea^
dem defcendun tfecundu rationem,qua afceni
dutit iigna oppoiita,ex diametro uidelicet obli
que, utcancer defcenditquomodo afcendit ca^
pricornuSj nempe oblique: uiciffim capricors
nus defcendit,quomodoafcendit cancer, nempere&e, Hoc fitexemplum unum pro omnis
bus, unde intelligat qii£ fuperius de afcenfioni
bus dida funt, eadem did de defcenfionibus,
rationibuscomutatis.quare expofitione hanc
ad fuperiorem rerjdmus, Totaautem tractatio
afcenfionum defcenfionumque/ufripiturredi
dendae rarionis caufa diei diuerfa?,(iueapparen
risjfiueamfidalisjdieiquemcdiocris^ue^quai
lis:qii3c confideratio eft perneceiTariacomputa
ti nibus aftronomicis.D ei deu tcompertum
fieret,quomodo fex figna eclipticscxque emer*
gant fuprahorizontem,dielongiffimo& bre*
uiiTimo: fexqj defcendantno&e seque longiili
maatquebreuiffima^Quscuidffitudo&fupes
riora omniacolligens, iic exprefla eftcarmine
Vergiliano: Reda meant, obliquacadunt,a iy
R I .derecancri:Donec finitchyron
5fedacteraijg*
naNafcuntprono, defcendunt tramite refto.
C XIII.R C V R , F I G V R C L .
ELigaturftella aliqua inGgnis exacronydeoricnribus.huius notet afccnfio re&a.tunc
obferuata alritudine& uerticali, fubhorum comunemfedfaoncm ftatuat fteUa-Sph^ra fic cor*re&a^flumat fuper sequatorein hemifphscriononapparenri afcenfio re&agradusfolis. Hicipfeeft in horis nocfhirnisad prafens momen*tum^Bfteodemopereconftitutafiguraccelifei
cufidum orien ria&occidentia figna, ficut alio
capitecomemoratumeft, Altitudinem conue*niatconcipereextrinfecusperquadranterquoi
niam oculus obferuan tis non poteft fubirein*
terfphacram& quartam uerticatis, unde ueni*retutfus pergradus pares quarta^adfuperfici*
cm coeli ftell^uerticalis autem percommodeaccipitur uidelicet indextransfert ad quartamoppoiitam,perfummitatem eiusindiris etmesdium axem uerrids tranfmitrituruifus,&apprehenditcentrum ftellsc, &C notantur gradushorizontis, quibus diftat quartaexalteropimdo uel s meridian!,quod fitamborumpropius.Efto uero exempli cauia ex s.ergo quarta al
tera,qiiceeft e regioneftellscftatuat in totickmgradus ex m.Hocopereea quarta ftatin uertica
li ftdfehgc ergo fub eam admoueatur>etpr^fi*l * xaeft
f4 C . SPHAERAE R»
xaeftfiguracoeliadmomentum hoc obferua*
tionis. ergo afcenfio re&a folis notat eius pofiri
onem in horis,Hacratione,utfph^ra tamen fit
collata ad habitudinem climatis, fieri poteftob
feruatio per uerticalem foliim, ut non opus fit
altimdineconcipiendsL
C XII
DB DIST RBCTA t R V
flellarum in cceio,©- bhorum locorum in terra
,
Slnt ftelke in ccelo, imelocaduo infcripta in
fpha?rafecundum ^pprias radices. Tunc aUterum fiuelocum,fiue ftellam reuocemus iubVuerticem ,
per alterum punftum extendamus
quartam uerticalis,Gradus huius compreheru
fi inter uerticem¬am fecunda (untquse*
fitadiftantiare&a,Eftoexemplumperlocaduo
aflumpta. Romae radix longitudo fes
re,lautudo xlfj fere. Conftantinopolis radix
longitudo l i, latitudo prope 1. Diftanaa
comperiturfupercircunferenria quarta? gradu
umxx. reddunt in fuperfide terra? fecundum
diftantias notas nobis mccm paiTuu, qualium
1 M.paiTuum refpondentgradui unu
Totaoperado cixlitus apparenriu rerum,quatf
ta.puenitex motu a?quali ccefijttansfcrri huc
potuitrfed quoniaad comentatione Pliniana
feffinamus, qusc nos in rcliquaplura uocabir,
illucrcrjcimus 3quxhicpluradidpotuerunt»
I a
HEMICYCLI-V BEROSI, EX IACOBI
Ziegleri Landaui traditione.
Emicyclrj memiriit Vitruuius libro·emicyclium( quit)excauatuexqua
drato, ad enclimacp fiicdiiim. Berofus
Chaldseus didturinueniffeJftudego cumpropter Berofi nobilitatem, tumhunc Vitruui] lo
cum illuftrandum tradereinftitui.Defcribatur
in abaco linea c eius medium pundium ·.
unde educatur gpendkularistanquamaequas
toris iemidiameter, D,exhac refecetur proe
ceritas indicis.indeeijdat rciia F,fquidiftans
ipfi A,etcentroE,deiaib^turquartacoluriibl
ftitiorum,contingens figna fd, exD iumatur
arcus d diftantia tropica, item ex ueniat
gpendicularisH G,iuperD E,8icentro G.diftan
tiaautem fcribaturfemicirculus , is diuida
turin partessequasiex, S^pofitaregulafuperbi
nas fimiles partes sequidiftantes G,^tentur feftiones in arcu D H. pereas 8C centru
exeant rafcefuper c extrema, quseper hoteturfigno ueftBL totalatitudo conceptihemi
cyclfj Definienda etiam eft Iongitudo ex afc
fumptamenfura fciotheris E.is diuidat in par
tes aequas tres.ddnde extriniecus in abaco du*
I catur
U BEMlCVCLiVMturlinea. fupereaaiTumamur partes iex£quila*
tationis . quibus adrjdat ipfius una trium,
&finesnotentur fignis Bihseceftrata longie
tudo. diuidat in partes acquas iirj.Demurn
apteturlaminaacreacraffa^perpolitajficqjine
argentetur, ficnt defignariones in ea>&umbr*
multo illuftriores. Perhuius totam longitudi*
nemducaturmedialineaA c.ieceturmedia in
B, indeque educatur gpendicularis dbe. Poftaccipiatur diftantia l in fuperiori fchcma te5et
cransferatur in laminam ex uerfus d &e, fic
transferantur reliqua punda;hoc, proximumipfi
/
£ R S I
L,altmimj>ximu .Exhisfe&ionibus dti*
cant ^quidiftantes i ipfi c.earum denominatiointerimdifferatur, Pofh'd5exfectionibus
iirj.fuper linea altera acdpiat extenfio us
nius talium}etcum ea^quilatationediuidant fe
cundutotam longitudine^quidiftantes du£exL diftantia duda?, fado utrinqj inido exDB
E.iecundu idconcipiatpercanonica operatio^
neGue iapheg, fiue fphp-se apudProclum quatitas diurna diei folfticialis
5in horis& partibus
scquinodialibus in climate fufcepto, Sithgc excmpli caufahorarux v.ergo fuper unadiuifiu
rum,fumant utrinq? ex linead be fediones r)
ctiemis,Sdnotentfines^fimiliteraflumatquanstitas diurna diei brumehorgix,pro exemplo iii
periori;&exeademlineaD fumantutrincgi
fuperreliquadiWapartcsni)€tfemis.Binifines
hinc&hincexD EaffumptMungantredauenienteobliqpfuper^quidiftantes c.Hghabentraaonemportiohumhorizontisjquan
tumipfius comprehenditur a tota declinatios
ne edipticx apudfigna orientis &ocdden tis.
Tandem punfla fimilia fuper aequidiftanti*
bus iunganturredis paraUelisipfimedi£ dbe,Superetiamportionibus horizontis refecetur
tota exterior longitudo metalli* fuperfupres
rao margineporrionuhorizonasicribanf in*
dicia fignorum zodiaci, fuper c hic , illic
^fuperjplixiore& fuperbreuiore^>J& iiiper
reliquis
#9 h I C V C l l V
reliquisjfignareliquaad priorum ordinem.Ca
ftigeturquoqueiatitudo iaminseuidelicetjlinei
is cancri 8£capricorni, ducantcxtriniecus ^qui
diftanteSjfuperhisrefecenturexterioralaminaE?,
Bafis dicetur,ubi caricer ftatuaturlaminainba
fim. linea media dbe infcribit fj,quscad dexs
tram contratuentis I ,qu£ad iiniftram i,Sic fe*
quentes reliqu^ ex ordineharum deicriben tur,
Fa&is his neceflari]s deflgnationibus, reducat
lamina ad abfolutam rotunditatem, hoc eft he*
micyclium Berofi, addaturgnomon.isaflumatur paripfi E,undeueneruntex quarta F DparalldannterB Ljfigaturadangulos recflos fugs
ficid hemicydrj in comuni fedioneB.Huius examen eft,fuperduas fe&iones lineg &^cumhorizonte utrinque extendat regulaad huius
lineam, quarper medias fe&iones gtingat fummus apcx iiidicistdeinde fuperharumcommuni feftione, aiTumat di ftantia a?qua interutrua
quc fines fupcrhonsonte. fic index corre&us
firmctur . taridem fitlatur hemicydium faper
quadrato ad enclima fucdia Eius rei cauia ita*
tuaturdimaad quodhums ufum paratumuolumus.Eii:o iftud fecundum radonem prolixi*
tatem d/eram prius afTumpta graduum 1
.
acdpiaf tn quadrame fupenori f d, parar
cus d L5&;iunganiur redis F l,&e L,re<?k>an2
gulo ex'iitenteF,efl cuncus efl norma,fecun*
dumquam quadratu ad enclima fuccifum cor*
* fe R 9 1 ^rigatur.Eicuneo paretur extrinfccus in mateiria folida triangulus, par fecundum latera F,
quae bafis F L,qm' cathetus5& l E
3qugfubtenfarecflo didtur:dcmum ftatuat quadratu didumfuperius,qui fitperfedus cubus
3magnitudiniseius
5utlargecapiatambitumhemicydi].huius
hafis fit p!anum3huic cquidiftans B,Atfrons
notetur c> poftica D,iatera unum e> aiterum f,
omnia figna in medrjs umbilids fupcrficicaimper eas medias fuper medi]s fignis c D,diiscanturquatuorrc&£ fe femutuo periiimma capita exdpientibus.haec uno nomine dicetur \u
neacardtnis,Bafidusquadratiftanti in plani*degquali
3aptetfecundum iatera &TF5triangu
lum l F5 fic utbafis F
3bafi cubi in una plani*
dereipondeatAnguIus autemE3in angulum
fummum conueniat3hic ubi tres iugficks con*
curruntlaterisjpofticse& bafis.ffc aptato trian
gulo,ducaturperplanaE&Fcubi linea L.Secundumhasutrinquelineas
5refeceturquadrai:
tum fuperrefiduo ad baiim :ducaturpermcdUam planidem decliuem lineacardinis ex Rnubus qnxexA&D ad margines perueniun t.fiu
peream mediam efjdatur ppendicularis fuperlatera F, d dediui fuperficieifucdfequead erudimaimponaturhemicydium
5 ficutfedionesheg:hor£ ij 3reftemftentfug lineacardinis
3 itta3
uero ex i utrincpfuperorthogonali: index uero exeat re&us fuperreliquapartecardinis. Sic
1 QOXa
correftumhemicyclium confirmetur. Vfus ei*
us fciotherici eft, utlineaipfius cardinis itatua*
tur iti plahicie,in lineam eius nominis duftam,
in plancieadartificium 5quod defcribit Vitrutf
uius libro primo. Fronsautemc,refpidatautf
ftrum. Hscc ita perftringere breuiteruoluimus,
&nemuitadefiderentur}adiunximus fchema,
quo reliquaexemplo repraefentemus.
F I I S»
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"81
<*iRODVLPHrBRVGHENSIS AD THEO;
dorichum PIatonicum,in tra
du&ionem planiiphscrij
Claudrj Ptolemaei,
Pnefatio.
vemadmodvm Ptolemgus, etmte eum nonulli ueteris authoritatis
uiri antiquasfcribiit hiftorias: qusecundis difdpiinalib , fcienti)s finis
eft,ipia earundem omnium prindpium extat,
naturascomitata feriem,cuius omnis fere termi
nusin originis meta concluditur,Quod quo*niam prafentis eft negodj , locus exigit ab ins
tegro exponr, ut planeconftet, quonam pra*fentis inftituti fpedet aulpidum : ac ne longefiatdigreffio , nihil prohibet, quin ad imita*
tionem alterius translationis noftra?5hicquoq£
breuiter commemoremusj ne fi diutius imino*remur , fcribentis intentioncm fuipendarnus,
Narratquippe,trafa&o primo&uniuerfali di*
luuio,quando primum undis ad priorem alue
reuerfis arida appariut,fenemcum filrjsfu*
cumex Armenia, temperatiores auras
fequutum interTigrin 8iEuphraten defedi fle,
quarto dimate,quo pofteaBabylonia fur*
rexit5 coftitiiTe, Hicexnepoubuseius quidam,
filius(utfemnt)prirnogeniti ,plarieqm'dem anjtequamnepotum fucceffio longe a Mefopota*» I
ff * miseters
tt« PLANISPHAERIVMmise terminis diffunderetur,diuino nutucom*
motus ,primus fidereos curfus,fequutuseffe*
<fhis,mirari ccepit, a quo paularim fequentis sc*
taris ftudium in orbe deriuatum,eo ufcp accres
uit,quoadplanedemum deprehenderent fcien
tiam,principeloco in geminas diuidi fpecies,m
motus coeleftes,&motuum effedlus: tanto qui
dem interuallo difcretas5quantaeft inter difci*
plinale ftudium& naturalem fpecularionedis
ftantia. Quare eius>qu3cmotum fequitur,om*
nis uis ratiojin numero, menfura& pondes
rc; cofta^utomnis mathefeos diiciplina?,&pri
mordialis &C finalis extiterit caufa-Eftenimmotus ftdlaru bipartitus,in eundem &C diuerfum,
quorumalter accidentalis omnibus idem,alter
proprius omnifariam diuerfus,atqp eidem con
trarius5uterq? circularis,utneceffe fueritadcon
cepti artificrj conftitutionem& dimenfionem
circutorum >& habitudinem mutua5motuum
diuerfa proponi ftudia :quorum ,quonia prii
mitraduntur autores Indi,& Perfa?5inuentios
nem ^Egyptrj quoq? fequuti funt . Idem ergo
motus,quoniam eftscquabilis circuli iupercmtrum ,&axem immobilem omnia conrineiitK
fphaerzejieorfum hunc fcribendum duxit Pto*
lemaeus: quippein ipfo tanqua ueftibulo aftro
nomi>,quafi themaquodda totiusftudii pro*
npones,ita utidem diuerfi' principium,&a?quau
iitatcnimscqualitaris cardmuintettexit.Necut
opinor
PTOLEMAEf. *tr
opinor falfaimaginatione abftrahor, quod in
omni coelefti,& motus eflfedu, ficeumautorehabet fineimitarioe. Exquib.& Ionica
lingua duo uolumina collegit,prirnam Theoricen , alterum Tetraftinappellansjarabice di<?ta
Almagefti & Alarba:quorum Almagefti qui*
dem,Albeten commodiffime reftringittTetrai
ftin uero, Albumazarnon minus commodiffimeampliauit.ln utrocp&Cipie&fequetes eum,
illas diuidentes ordinant,ut quonia alteraiub*
mota,relinqui alterano poffit,nec conuertitun
Illa naturaliterut finis eft difciplinalis ftudfyna
turalis quocj? fpeculationisexiftitorigo, cuius
prior pars fuperiorismundi>{equens inferio*
risnaturam contemplatur:id autem eft5mates
riales rerum cauias,quemadmodum illa forma
leSjOnmis uidehcet genituracprincipia poft pri
mam ipfamcauiamutranc^originantem,utiri
eoquod de eilent!)s inftituimus planiuspate*
bit , Cum ftaq?motus quide fithuius :effe&us
ueromotum confequens, omne hoc ftudium
ab eodem motu rediffime inchoat,Quod er*
goomniuhumanitatis ftudiorumjfummara*
dix &prmripiu eft,cui potius deftinare quamtibi , quemprimam hoc tempore philoibphiae
fedem,at<^immobiliterfixam uaria tempeftate
flu&uantiu ftudiorumanchora quandam,pla
nc&noui et&teor.Nec etiam(drjs placeaOmr,
ut iners uulgus ibletjinuidia teneat, ut fponte
ff ; quidam
gg$ PLANISPH AE R I V
quidemautmendatio locum pratftem, aut ueri
tatem diflimulem tibi inqua digniffime prae*
ceptorTheodoriche,in quo haudequidemam
bigam, Piatonis animam ccditusruriiis morta
libus accommodatam , Quo fa&um eft, quod
haud altter aureis culmis Cerere , maturo pal
miteBacchUjUnuteLariniftudijpatrenijpnni
ctprjs aftronomijcdonandum iudicarim: quip
pecu nec ego quo offerre, melius haberem> ncc
tibiquicqua acceptius fapientiae donocogncs
fcerem.Secundo uero(quod folertiam tuammi
nimelatere poteft)ut id alrjs quoq? per te inno*
tefcat, quantaprxfumptione nomen aftronos
mise fibi ufurpant, quinondum prindpiu eius
uideruiitrquarfinerebus pr^miffisita poflibilis
cft, ut Icarus uolarepotuitmifi his qui nouo in*
geniOjConuerfis difdplinsegradibus a fine inci
piunt,qui tanquaiii negle&o naturali greffu re
trocedentes, poftpofitis nimirum luminibus,
csecutn carpantiter necefle eft» Tertio uero,ut
quoniam tanti uiri primarium hocopus ,code*.
ftis fdentiae, quafidauem quandamlabor nos
fternunc tande Latio cofert5antequam in prcs
fanas infidiantiu manus indderet,tua ianctiffi
maconftaret authoritate. Quanta.enim putas
hominu partem hoc temporefuperftkem,quse
priuata contenta forte5non alieni cupiditatebo
ni ferueat,aiit potius odio cotabefcatCqua? pafs
fio maxima Latinitatis inopiam huc ufqp fedt,
necdum
r PTOLBMABL *J*
nccdum licet pereunte materia quieices ·Qummequoq^qui longe inter alioslatereoptabam,
ufqpadeo fepius impellit, ut tanquam cedens
inuidise uoto^emifloq? tanto labore,potfus adcommune quodlibetmun di negocium cofugiam : cum prafertim cundis iam animi diuiti]s
:,
poftpofitis,mhil prseter fortuitas opum farcia
nas in pretio haberi uideam: nifi te tantumuir*
tutis cxemplar habeam,quem nec labor uincit,
necdeh'cicecorrumpunt,nec potendiiima per*
uertit ambitio, iterum quoCp5c2eteris diffugien
ribus,defert2e5& tanquam medrjs expofitae flu*
(flibusjphiloiophiaenaufragium patiaris Tusamergo uirtutem quafi proprium ipeculum
intuentes,ego &unicus atcp iltuftris Robens
tus CataneuSj nequiciselicet diiplicereplurimu
poiTit}perpetuum habemus propofitum ,cum
(utTulliusmeminit)mifera fitfortuna5cui nc*
mo inuideat His habitis nediu differamus , abipfis eius uerbis tracflatus initiu ftatuamus,non
alia transferendi lege>quam qua antea ipiiim in
Arabicam Maslem tranftulit. Facfla cft tran sla
tio hsecTholofie Calendis,anno dominiC XLIIII.
CLAVDII PTOLEMAEI SPHAERAEAPLANETIS PROIECTIO
mplanum, mcipit,
j
Vm fit poffibik Syre, Scplunm5 e*
:eflariu,utin plano reprefentent drculi
infph^s
tje L I S I V
in fphaeram. corporea inciden tes , tanquam cfi
fetplana,confultum uifumeft in ueritatefden*
ti2C,ut qirihax fcireuoluerit,deicribat demon*
ftrantem rationem,qua affignari conueniat cir
culumdecliuem:& circulos sequidiftantes dr*
culo acquinodlialirparitcr&Ccirculos notos,per
circulum meridianu:8£ quicquid intenditur,
adaptatu d quod appareunfphaera corporea,
Cogit ergo huiufmodi ratio,Ioco meridiani cir
culi re&is uti lineis, Decliuem uero inter circu«
los ajquidiftantesjrefto pariutrinq? diftantia,
quem medium fecet inhuncmodum . Defcru
bamus itaq?circulum a?quino&ialenoasabgD circa centrum , cuius diametri orthogonali
terfefecetag&bd, InteUigamus ergo alteram
diametrum meridianucirculum 5puncfhim ue*
ro E>polum feptentrionalem , Nec enim alteru
couenitapponi in planicie, {pe&anteadhunc,
quemadmodum in fequentibus coftabitrquo*
niam feptentrionalis in patte noftra perpetuo
appareat, is potiusaccommodus eftad planitu
em,cuius eft noftraaffignatio.Oportetergo cir
culorum sequidiftantium refto 'feptentriona*
iem intrinfecus defcribi,auftralemueroextrin*
fecus. Quod ut re&e fiat produdmus linea
G utran<^inparte,ficcp dedrculo g d exu*
tracp parte G duos arcus ^quales refecemus.Dcfuper G infraG N,cotiiiuamusq?re<itis D linds
cu utrifqj notistitaquide, utd linea g per
ueniat
L mueriiat,&locum affignabis. d uero lino?
am G, qua quo loco tetigerit G notabif.Quofado,fixo ccntroad nieniura , fiet circulus
fuper diametro ,non moto centro,con
fequenter &alterfietad menfuramE c linea^
fuperdiametro c l. Diuifa deinde c pcrme*diumcirca diuifionis pun<flu, deicribaturdr
culus ad meniixram medietatis.Dico ergo illos
duos circulos £equidiftantes,ccquinodiali pa*ri utrinq? diftantia/Tertium uero fiiper cen*
tro decliuem5quem c linea per scqualia fecat,
quoufq?iitrunc^ illorumattingat, alterum adnotam u , alterum ad riotam c 5sequino(flialem
per medmm^uemad oppofita duo puncfia
& d interdpit. Qpodiit ratione conftetjconti*
nuabis lineare&a D M,ad pundumz5a*quinos
(flialemdrculum tranfiens.Quonia ergo arcus
AZaequaliseft
arcui g H,quisequalis datus
eftarcuiGN5ar
CUZDNjtOtfa:
usdrcultdimi
dium efle ne*
ceileeftjunde
anguluni dcraflu eiTene
ceffeeft.Quo5
tiiamergodrv:
gg culus
m P L I S R I V
culus fupcr lineam c defcriptum triangulum
reftangulum u D c circunfcribens, tranfit per
pun&umD,& fuperpunftum tranfire necefc
fe habet,Confequenter crgo circulum sequino
ftialemfecat peracqualia.Hinc itacpconftat in*
tercirculos aequidiftantes re&o,cu duplicamus
cx utraq?partepun&i g arcus acquales , quanrie
tatem eoru metiri arcum totius declinationis:
quoru finesubi continuamus re&is lineiscum
pun&o D ponimus, quas refecant lineas re&as
de linea , diftantias circuloru quos circa ceit
trum defcribimus artifido dati exempli , ut fit
intrinfecus quide tropicus cancri , extrinfecus
uero tropicus capricorni,attingentts hos zodia
ci,3equino&ialem peracqualia iecantts,ut defcri
ptum eft . Metituritacp (ait Ptolem2cus)dt fcri*
ptio noftrautruncparcumng,&gh partibus
xxq.pun&isfereli.exeis quscccclx.totumAB
G d circulummetiuntur, quxpar eftdiftantia
utriufcptropici acirculo aequinodiali .Quemlocum aPtolemapo minus diligenter perfpectu
cum Albatenemiratur& Alchoarifmus : quo--:
rum huncquidem ope noftraLarium habet, il
liusuero comodiffima translario Roberri mdmduftria,Latin£ orationis thefaurum accumu
lat, Nos difcuriendi uerbi rationem in libro no
ftro decirculis damus. Eft ergo hincindeaequt
diftanriu circulorum, l c quidem tropicus arfb"
uus5K tropicus hybernus , ex quo coftans eft
C D
LEM t>f
C D efle mediu:quemArabesuocantfigno
rumcingulum , contingentem fingulos tropi*
cos, apud c quidem folffitiuarftiuum , apuduero hybernum^quinodialemper^qualia fes
cante,ac fi prindpioapud (umpto,per traa
fiens,ad d perducatur t propterquod dedinantis circuli partes, non conuenitut fint sequali*
um arcuum, ied quemadmodum in iequentt
cxemplo adaptabitur Id autem dico , ut iu«
mamus prindpiafignorum expun&isjubi fo
cant drculossequidiftantes sequinodKali deii*
gnatosyrarionequadocuimus,addiftantiaunt
uicuiuiqj figni acirculo redo,ut eft in ipha?ra
corporeacirculi fignorum,Hacitaq^ratione,etf
ritomnis reftalinea,qu3c per polum tranfierit
loco meridiani circuli,dedudaper zodiacumpartes denotantes eas,qu3eperdiametruni op*
ponanturin iphaera corporea» In hunc locum
Maslemcommentans ait,ut deicriptis scquidis
ftantibusredo hincindecirculis,deducaturzo
diacus:&ubi fingulos interceperit, fignorum
initiaftatuantur. Quo artifido & fingulorum
graduum initia ftatuantur.
DBfignabitur ddnde omnis horizon,
quemadmodum circulum decliuem de*
fignauimus , qui non folum sequino<fHalem
per aequalia fecat , fed &C zodiacum potenria
per medium fecet . Id autem dico , quoniam
defignari habet per parces , potentia refpid*
£g » €ntes
aje PLANISPHAERIVMenteseasjqusc per diametrum opponuntur in
fph^racorporea, Defcribaturenimcirculus
quinoftialis ut ante, notisabgd circa centru
.dediuis uero circulus notis zhbd, mediumsequinocfiialem fecans ad pun&a & D,dedu*
cemus deinde perpolum E,loco drculi meridia
ni lineare&a utrincp,atq$ fi placet perzaehg.Dicopun&a refpidentia ea quse perdiame
tru opponutur in fphsetf
ra : id autem
dico ut drcu
li aequidiftajs
tes re&o ad
hsec pundadefignatares
fecent arcus
aequales , ex
utraque par*
te drculi a?*
quinodialis,
quomodoexpofuimus , ac fi eflet in iphaera ipfe. quod utra*
tum ftet, cofurget a lineareda perpen
dicularis G,in puncftu ufcp in drcunfe*
rentia perducenmr,deindelineaereda?T,&A,(ic'cg l,&tg . Qiioniam ergo in iemu
circulo eft angulus G,eum re&um efle coru
ftans eiiAt uero quonia quanta eft ,tanta
; L AE U<
tanta^ infeipfam dudaerit, &TtantaE Tinfei
pfam,unde neceife eft utqu£ fuerit proporrio
Ead T>eafit ad , redus eft ergo angulus
zth, Conftataute redus&ATC, Sublato er*
gocomuni medio,anguli Af K,> L,neceiTa
ri aequales relinqu5nmunde&arcus a k&lG neceilario £quales relinquutanundeS< arcus
& l G a^quos efleconfequens eft Ex his er*
gOjquonia linese & l applkant ad arcus,
quorum eft eadem diftartfiaapundo de cjircu*
lo 3?quinodiali:quaeedudsea pun^io r^quudiftanteoppofiris punctisA &C G
3per quadran*
tes fuerint linea G putida et>ptrqua?de
fignarihab ent drculi duo seqiridiftantes redo
utrincp diftantia, Quare neceiTeeft lirieam ,
Hjcontiauare pundapotentia-dianietrum cir*
culi decliuis terminantia,
DEfignabimus deindecirculum aliumdes
cliuem, adrculo aequinodiali loco hon*
zonris,quoufcp fecet axjuinodialem permediV
um : undepundaduo ut hic& zodiacus ie iru?
terceperint, potentialiter per diamctru eiTeop*
pofita neceffe fit , Id autem dico ut linea conti*
uans eapunda,percentru a?quinodialis traie
m Sit enim^utcoftituimusjcirculus gqirinodia
lis G d circacentru > zodiacus uero ,quorumfedionis pundacontinuanris diames
tros d E^Horizon autem g,2equinodia
lem per aequalia fecas fiig diametro g>cuius
gg ' &
tit L I S I V
& zodiact
comunisfe
ftio ad pu<ftaH&: *Dico ergo
fi applicuc
rit pun<ftfi
cu cetro
E,Iinea re*
ftalocomc
ridiani dr*
culijprodu
caturcp in
dire<fl5,ne
ceffario pcrpundlum tranfibitApplicetergo
lineare&a atqj indire&um,& quoufq? hos
rizontem fcriat,atq* dediuem circuloin puru
dlo T. dico itac^ puncfluTcommune zodiaco
quo<^circulo,C^oniaenimincirculo hatc,linearduacie inuicemfecant c,& HT, eritcp
G ,tanta in » ergo& quanta
D.unde& D eodem effe circulo ne*
ceffe eft : quapropter& fuper zodiacu figna*
tum effeconfeques eilFuitautem fignatum fu*
perhorizontemtetenim quorum fe&ione con*ttnuatlineaT H,quam percentruscquinoAialis
tranfirecoftans eft.undemanifeftu eft&zodiaci inditiationemab horizonte fecari adpundaper diametru oppofita,AdditMaslemargume
tum
*' Pf Ort EM AE t
tum , linea direftumdu&amnon poflehori
zontem prseterpun&u attingere. Eftoenim ut
ex parte altera attingat, atcp fi placetadpunduM,producaturqp dire&u , ufcpin drcuns
ferentiamzodiaci in pun<fhim z. quonia ergo
quanta eft g > tanta erit > 8C
quata in D.eft autquanta , Eiuf
dem eftergo ,& , unde G
& , aequaks eile cbriiequls eft. ImpoiUbile
eftergo linea diredu produd^horizon
tem pr^terpunftu attingere.Ex his cofeques
eft, quodomnis drculus, qui alteratruhorum
permedium fecat,& alterupersequalia fecabit
Hlsita conftitutis,nunc metienda eft pros
portio femidiametroru xquidiftantium
drculoru, qui defignati funtfupra figna drculi
dediuis ad femidiametru drculi recfti , quoufq?
deprehendamus ottu eoru ,certoq* metiamur
numero, pro ut apparet iphaera corporca
aplanete Sc dediui. Defcribatur itaq? drculus
aequino&ahs abgd, drcacentru E 5cuius dia*
metri orthogonaliter fe fecantes a c etD B>des
indedrca G refecabimus duos arcus ^quales G
TetG producemr9pariterline£ D H5&D T,
Zjeaquideradon^quacoftimimusgquidiftan
tiu drculoru{cptmmon^quidl fieri circa cen
trum admenfura K,auftralem uero circa demcentrumadmeniuram z.Dko ergo quod pro*
portio ez ad d eadem fit>qu£ d ad Ktfiqui! demar?
**· L I S R I V
dem arcus g H,et G T,et arcus bt,&bh femicir
culuaequatundeangutosB d,&B d Kre&oa?*
quales efle cofequens eft. Suntaut anguli edkatq?E kd re&o aequaks, Suntergo (imiks re*
Ctanguli duo trianguli EDK,&EDZ, unde ne*
cefle eft utqu£ fuerit proportio ad,d eade
fit D ad K.Deindeetarcuu eora,chordaruqp
proportiones aiTumimus Manifeftu eftenim
quodproporuo quseeftanguli D,ad angus:
lum D,eani eilearcus B T ad arcu D cum fit
sequalis quenimiru etarcus EZad arcu E D>
de tirculo uidelicetdi fignato fug triangulo Dz,undecpfeques eft,utquae fueritlinearu add atq$E D ad ,eade fitchordg adchordad proporrionu trianguli D,et D,funt fi
miles . His ergo habitis, mctiemur in priftiis
arcum G S£g partibus xxirj.pun<ftis
li. fecundis xx. ex, eis qux ccclx, circulummetis
unturred5,qui par cft(utprius diximus) utris
ufqj
L 7· *4»
tropicorum diftantiae, ab a;quino&iali iniphceracorporea iquod quanqua utfuprame*minimus, alrj ,pun<iKsminus inueniant, non tamen in ortufignorummagnop&:re curandam gignit difcordiam . Brit ergo iea
cundumhanc diftantise quantitatem arcusgraduscxiij
;pundaIi,fecundaxx.exconum€i
ro quitotum circulum meaturccdx . gradib.arcusautB refiduusdefemicirculogradusfxvf.
pun<ftavi^fecundaxl, lineaueroreda chordaarcusBTpartes c pun&axxxi^fecudaxxviij»ex eis partibus quac cxx,totam circulidiametrometiuntur
3quemadmodum in Almagefticon*ftitutum eiichorda uero partes lxv.punfla
xxix,fecundaIvii]»Eft€rgoqu2cproportiopartf
tium eftcentu, pundis ; fecundis,
ad parteslxv.pun<fbxxix,fecunda Iviij.eaeftlu
nea adlinea d , atq? Tad linea. Quo*niam ergo d femidiametercirculire&iabfolu*te lxpartium eft, metiunturquidemex eis partt
bus xdj .punda-fecundaxx, lineamE fe*
midiametrum hyemalistropid, femidiametru
auicaeftiuipartesxxix^undaii^fecundaxix^
Ex,his confeqiiens eft5quoniam hseciemidia*metra fimul iunda, totam zodiad diamctrumfedant Simulautem accepta/untpartescxxxr,
pun&axi] , fecunda , ceiitrum^dusabKquinodialicentrodiftarepartibusxxvi.puni
<ftisxxxi , fecundis lviij; Ponemus ergo deinde
- hh, truncp
L I S I V
utmncparcuG & G , partesxx-pun&axxx*
fecundaix. quanta eft diftantia inter arquino*
dialem,&aquidiftantes infra punflatropica
tricenis gradibus zodiad ,eritcp arcus gra*
dus xc.pun&a xxx.fecunda xix.cuius arcus
chorda partes lxvi.punfta xxirj.fecunda li. Hic
ergoqucefuerit proportio partium xcvir>.cum
pundis -fecundis Hx,ad parteslxvi-cum
punAis xxirj- fecundis li. eam eft necefle eflelis
nex ad lineam d,atq$ D ad lineam E K»
undeexpardbusqualineaE d minuitur5numc
rari neceffeeft in linea z partes lxxxvi\punfta
xxix.fecudaxlij.m linea uero partes xlupun
daxxxix.fecundaxv»Hocaliter5ii ponamus us
truncp arcugh> partes xi.punfta xxxix*
fccundalix. quantaeft diftantiainter acquino*
diakm Si sequidiftantes infra tropica puncfla
fexagenis partibus,arcus BTtotus fueritgrada
umd, puncflaxxxix.fecundalix* Chordadus
partes xd^pun&ari.fecunda xxiirj.arais uero
gradus Ixxvirj. pundaxx.fecunda u Chor*
daduspartes lxxv. pun&axlvij. fecundaxxifj»
Quscergo eftproportio partiu. cumpun*
&is duobus 3fecundis xiirj. ad parteslxxv-cum
punctis xlvtj.fecundisxxirj, eadem eftlinea? %
ad lineam d,atcp d adlineam , cxds par*
tibus qua? Ix ; lineam d coplent, lineam nt
ceflTe eft metiripartes lxxirj.punda xxxix.fecun
da yij, lineam ucro Kpartes ; punda.» .» fecunda
t tA mFeamdaxItyQuod utrucparcu G & G
namus partes, quantaeft diftantiaab a^qut
nddiiali equidiftantiu, quos tangithorizon in
climateRhodos(quodclimaexepligratia afiirss
mimus in ipharra corporea) erit ibidem arcus
f gradus cxliifj chorda eius partes cxiifj;"
punda vrj.fecunda xxvi)» Arcus uero gra^
dus xxxvucuius chorda partes xxxvi]*pun*
<£la iecunda lv Sic ergo quae eftproportio
partiu cxiii) * cum pun<flis , fecimdis*ad partes. cupuniHs iiq. iecundis lv.ea
dem linea ad lineam D, atqp d ad lines
aiiiE de parribus quadx. lineam d fadunt»
habebitlinea partes dxxxirj.pundaxxxDr*
fecunda xlrj.Exhis conftanseft5fiquidemfe
nescduaefimuliun&se, faduntdiametrumho
rfeontis , cuius modo menrionem fecimus,
quemadmodum diametrumzodiadicmidia
metratropicorum,eam diametron metiri par*
tesdiij.pimdaix.iecundaxxx,exeis qua?cxx*
•diametronasquinociHalis metiuntur, undefe*
midiametron horizontis efleneoeffeeftpartes
crj,pun<fla iiii.fecundaxliirj,centri^dusab ses
-quihoifHaliscentro diftantiam partes lxfj,daxxxv, fecundaiij · Hiclocus eftargumenti
Maskm,Quia deprehenfum eft(inquit) quotadiftantia sequidiftantes re<Ho drculo termk
nant lineam d z>£>C d H,utfemidiametrcs
nuiftralis drculi apun&o porrigatur ufque
- hh a. quo
»44 L I S AE R I Vquo lineaT d concurrat cum g t uelut fi ar*
cumG ponamusgradus Ixxxix. neceffe eftUnearum concurfum fieri fuper diametro cir*
culi diftantis ab a?quino(fh'ali adauftrum gra*
dibus xcix. Scimus autem diftanaam poli abscquinodiali circulo integris xc . gradibus,
quantus totus G d arcus. fiergo in lineaplan^ciepolumauftralem inuenire debeamus , illic
oportet,qua linea g aequidiftans ri a pundloD produ&a continget . &quidiftantes uero
nunquamconcurruntergo impoiTibile eftinhanc planiciem polum auftralem reprscfenta*
ri. Nam nec fi polum auftralem pofuerimus,
adeffefeptentrionalem poffibileeft, Sic enimre&xlineaepropofitumpolum tranfeuntes,
os notant circulos, qui fefe adutrunqp poluminterfecatSi uterc^adeffet, eas lineasinduoKlocis fefeinterdpere necefle foret Quod quo*niam in re&is lineis impoffibile eft,nec in unarepr^ientariplanideutruq? polupoffibile eft,
HIs habitis, deinceps meriricouenitquan*
titatemortus fignoram,proutacdditiii
fphaara corporea.Eftoenim(utiblet)drculus
a?quinocHalisabgd drcacentrum E, zodia*
cus uero zbhd circa centrum , diametro*
rum fuper orthogonaliterdeducftarum loco
meridianidrculi,alterum punda fedionumcontinuat & d, qux&fignaasquinodHalia,
alterum per utrunq* centru g h&az, quo*
rumpuru
L . *
rum puti&atropica & . Quoniam ergo ra
tiocinario noftra demonftrandi eft,quantum
in ^ha^raredaoriamrdecirculosequinodiai
licum quotlibetgradibus zodiaci . Horizorutisautem re&i infphaerare&a pofitio3quafi cir
culi meridiani,potentia quidemre&aru linea*
rumperpolum azquino&alis drculi puncflu
uidelicetEtranfeuntium, quseeftpofirio mert
diani.Conftatergo}quoniamarcuszb&dhiuntquadrantes circuli decliuis,eos oriri cumarcubusab&gd quadrantibus axjuinodHa
liSjCum eisq?c<xlum mediarepariter,&cum eis
occumbereJineam fiquidembdm circulo
G D,cum permedium iecetdiametru h,&orthognaliter adpundum , sequales duos ars
cus dezodiaco reiecari necefle eft, uidelicet
&dl, producentur itaq? linea m,en&lcY.Q.UOFacfto^uoniam perpundaKL&YN
tt-anieunt circuli aequidiftantes, quorum par
utrincgab scquinodlialidrculo diftantia,quo*
uicppun<fhim Kfitpotentiaoppofitum pun*fto , ficqppun&um l punfto Y> fiponamusarcum fignum pifcium , erit l d fignum li«
braeeodemmodo fignum arietis5ficcp D
loco uirginis. produ<flaitaq$linea ktl} quos
niam triangulus kte axjualium eft laterum
Scangulorumcum triangulo h , erit&Can*
gulus sequalis an^xilo l , ficq? reliqui
angulikeb&le D, ficcphisoppofiti,quiquohh niam
* L I S R I V
niaapudcentr5 sequinocfHalis circul,arcus&eiufde drculi fub his anguli,quicu iingulis his
oriuntur sequos effenecefleeftjex quibus uni*
us adcuiufcportum metiendum quantitatem
fufficit indagari , atcp fi placet j Produd*
mus itaq? fuper perpendicularem F. quofa&o, quoniam deeis quacbcdiamctron axjui
noftialis conunent , lineam quidem femi*
diametronzodiadmetiunturpartes lxv.puru
daxxxvifecundaxvrj.linea uero ETinter*
cuiorucentro partes quidexxvi. pun&axxxi.
fecudalvirj Lineaaut iemidiametros £C|di
ftantisdrculi aequmocftialidefignati adcaput
pifdu &caput fcorpiois, pun&auidelket &L,part€S quidem lxxifj, punftaxxxix»fecunda
exyij*
' L "*ex. notusefttriangulus , Si ergo copa*
remus ad linea tetragonu , fubtraclo ei
tetargono determinabifaugmentum lineae
F fuperlineam F , Quoties eniinduorum fe
inuicem fecantium drculorum maiorminore
permedium feeat , demaioris femidiametro in
fedufto, fi tetragonus diftantiaccentrorufubi
trahatur,relinquitur tetragonus femidianietri
minoris drculi. Hicergo quonia in huncmoi
dum decliuis aequinodialem medium fecai 5fe
midiameter maioris fe du&a maior eft
tetragono ,& centrorum diftantise quantum
iemidiametrus minoris EBex feipfa producit,
cum &re&us fit angulus . et liriea ae*
qualis lineseE K,lineaauteEB femidiametron
sequtnodfalis rirculi>quoma partes Ix. mettun
timEx eifdemtetragonu eius irjvM D c eontine
re neceffe eft.dequibus interfupradichm line*
am metiuntur partes quidem Ixxxirj , pun*
flaxxxix.fecunda. adquam fidifferen tia iU
lam uidelicet tetragorium paremus (id eft
fi quadratum EB perlincam diuidaimis)
procedet augmentum iuper lineam F qua*
funtpartes- pundalij. fecuda. quod
Cumfubtra&um fucrit delineaK Ereliquutur
piartes.. fecunda xxv-cu*
ius dimidiummetietur linea Equae funtpaf
tes· exeis uideltcet quarum xxyi . cumpun*
dis xxx^fecundis},linea£ metiuntimEx
y,y
'
' eisitacp
*4t ?LAN!SP AERIVMds ita^ partibus quac fiunt tn linea c cxx. oppofita>fdlicetre&o angulo ef g, neceffeeftnu
merari in linea F partes Iv. cupundHs fere lix,
arcum uero chordseF metiri gradus lv cumpun&is xL ex ccclx totius drculi redangulumtriangulum F conanentis.Ex gradibus er«
goquifuerinrinquatuor re&is angulis ccdx.
continebitangulus F *cumpundis Lhicautem cuangulofet angulo re&o sequa*tur,quiipfecumanguIo bek nihilominusre*
ftumangulum completSubtrado crgo com*muni medio,reIinquitur angulus a?qua<s
lis angulo fte, meriuntur itac^ angulugradus. pun&al, qui quonia apud cens
ru aequinodialis drculi,&fiibie(itum eiarcummetirinecefleeftgradusxxvii.punclaLex
ccclx. torius circuli^quinocfh'aIis,Hi funtitacp
gradus & pun&a, prout in fphaera corporea
pofitum eft,exgradibus aequino&ialis drculi,
cum quibus iirj. figna drcunpofitapun&isquino&ialibusin fphseraaplanete ficoriutim
PoiTumusaut& leiiiorimodoadhocperuenire»Quantaenim , tanta d . Eft
aut d partes irj.M d aquodcu diuifum
fuerit per linea K,colIigiturlinea N,itaq? no*
tam e(Te conftans eft, qua quoniam fupe*
rat duplo linese fe, pariter& F notam efle
confequens eft.EftautET nota, quoniare&oangulo apudF opponitur, erit&angulus f
Eno?
L I •4*
notus angulauidelicet sequalis, quam
arcus ipfius g notidaconfequitur.
Slmilimodo meriri licetfequentium otlum.ut fi ponamusarcum decliuis circuli K,ar
cum duorum iignorum, quoufq? punftumnotet prindpium aquarij
, pundumcp lprincipium fagittari)
, quorum oppofita perdiametron , quidecaputleonis,v ueropriru
dpiumgemi*norurruCatte
risitaq^firnili
modoprodu<fh's, remanes
buntKT&TEeiufdequan
tttatis. Linea
uero acss
crefcat prout
demonftratii
cftfemidiame
tron^quidi^ftantis circuli deflgnatiadprineipium aquarfj
&fagittanj 3metiripartes, punflaxxxix.
fecunda xtrj .Siergo difFerentiafupradicfia, id
eftify d c pereamlineam diuidenturjcollige
turaugmentu lineae F,fuperlineam f e, quse
funtpaties xli pundaxxx , fecunda .quodubi fubtra<$um fuerit utdelineaKE
}re*
manebutpartesxUiij.pundklifecundaxxiiii.
ii cuius
iro PLANISPHAERIVMcutus dimidiumpartes xxrj.pun&axxvSecuti
da xlrj.lineam F terminare confequens eft,ex
eis uidelicetpartibus quarumxxvi. cum puns
<ftis xxxi. feeundis ivirj . lineam terminant
Exeisitacppartibus quxcxx.lineamE T,&re
<fto angulo oppofitum con{Btuerat,eritlineaF
partium d. cum pundis xxvirj, Arcus chor*
da?F E,gradusxv. pundaxxvityexccclx.parti
bus tottus circuli xquino&ialis ,reftangulum
triangulum fet continentes.Ex eis itacp gra*
dibus qui fuerint in tirj. redis angulis ccclx.ha
bebit angulus fte gradus- punda*cui sequaiis eft angulus K
5qui quonia apud
centru sequino&ialis circuli ,& arcu eius
quantitatis effeneceffe eft. unde portione pifci
umfublata, portio aquarrj eritreliquarum par
tium xxix , cum pundis . Quam eandem
eiTe&reliquorum trium, eademab xquino^
ftialibus pun&is quantitate diftantium, id eft
tauri, leonis & fcorpionis fupra dataneceffi*
tateconfequi. undereliquum dequadrante,id
eft gradibusxcreliquorum iirj.uidelicetgenm
norum , cancri 5fagittarrj 8c capricorni ortus,
quantitatem metiri confequens eft
HIs ita firmatis^ntuendum eft deinceps,
ideni nc fitortusfignommin ipfafphac*
radecliui5an aliumexigat ratio quam in fphav
ra re&a conftitutus efl: . Scquamur itaq? mo*
durn exempli dati5in librp Almagcfti decircu*
lo tran
L U mtranfeunteper Rhodon infulamjOiius hovi
bontis polus feptentrionalis xxxyi, gradib,
fcendit, cuius femidiametron }ficutinterfupri
dicflaconftitutu eft, metiunturpartes crj.puns
ftaiiiiJecundaxlv^centri^eiusab^quinodiii
licentro diftantia partes»pundaxxxv*
fecudaitj.Efto itaq? (utmos eft) drculus sequi
ho&ialis g d, circacentrum E,zodiacus ue
rpZBHD circa centru , Quo fado ,intelliga
mus motumiphasrsetanquam inpun&o E,fe*
. \
— \
"/
ptenmonalipun&ofixo, expu£o d perpun*
iiaG &: in pundu Intelligemus itacpprii:
mum dehis drculis horizontis, duos arcus co
tingentes pariter utruncg tropicu pundum,ii V quae
l
%% PLANISPHAERIVMqug funt &C h, quorum alter L,alter
, Conftatitaqpcumfuerithorizontispoii*
tio ut fitus eft arcus zkhl, neceilario fimul o*
riri pun&umZj&K pun&um, oppofitacp his
& L,ilIo momento occumbercCum uero ut
fitus eft arcus econuerfo > id eft 8C
punfta fimul oriri eademq? hora & oc*
cumbere, dummotus fphscrscintelligatur qua
lemaffignauimus, fixofdltcet in notaE polo
feptentrionali . His conftitutis, quoniam ut
fupradi&um eft,no iblum zodiacus xquino*
flialem fecat circulum, uerum &C horizon om«nis,tamhunc quam illum ,Cum eos in hunc
modum fignauerimus , necefie eft utlinea^re*
ctae pun&a feftionu continuantes kl&mn,tranieantpercentrum E,ex quo conftans eftar
cum asqualem effe arcui l,ficq? arcum
, sequalem arcui G Supereft ut arcus
arcui Ka?qualis conftituatur. Figemus itaq*
fecundum hos arcus horizontis duo centra in
puncflo c &pun<So^producemus^lineasc
,& 5 &T c &Cey. Quoniam ergo quotf*
ens duo circuli feinuicem fecant,fi lineam pun
da fccfiionum cotinuante centra ,continuans
litiea iecet,neceileeftperasqualia SC orthogona
liter fecareunam& recflam eiTe linea CT Y,con
iequens eft lineam medio8 orthogonalis
ter fecantem , Hocaliter c perpendicularis
,,YEppendicularisM N» Suntergoutrins
que
PTOLBMABI. *'»
que trianguli circaE inter c& Y,tam lateri*
bus quam angulis,pro ut fefe refpidunt,aequa
les uidelicetangulo T.iiintautem &anguli
c K,ut qui re&i aequales. undereficiu
os quocp angulos uidelicet M 5atq$ a&s
quos effe confequens eft. ficq?& arcus atq$
atq?A Kscquales effe manifeftum eft, ficq? l g
&g, utriqputrif^Quoniamergoari
cus oritur cu arcu , ficcp arcus BZdmarcu 5 qui eftaxjualis n5 rurfuscp arcus d
cum arcu D,atcg arcus dhcu arcud N,qui eft
sequalis d k.Ex his conftatarcus dediuis drcu
liutsequaliterutrincp ab sequinocfHalib. puns
dis diftansjsequali oriri quantitate. Amplius,
quonia arcus z5decrefdtab ortu fuo fphaerse
rccffeequantitate arcus , oppofitus uero ar*
cus D h, tanto accrefdtquantus eftarcus D n,£*
qualis uidelicet , seftiuus tropicus pundusHcoftanseftjGgnadrcauernale tepus ^quino
fti5,tanto quideab ortu fuo fphxrscredx de*
crefcere, quanto oppofita his ortu fuum fphse
rx re<£tecfuperantundeconfequcns efteiusdi*
matis minimumdiem,tanto arquinodiali die
tninorem i quantum conftituunt utricg arcus
&CG maximum,tantoc^ maiorem.
Hlsquoq? cognitis, uidendum eft primu
in hoc climate, utru nedierum eius diffe?
renriaquam expofuimus,concordet ei quae in
iph2eracorpor€aacddit,Defcribemus ergohu
3iusfigu
PLANISPHAERIVMius figura, in eacp(ut ante) horizonte perpim*
d:az Lfingulariter. Vtergo qcFintendimus
deprehendamus,quantitate uidelicet arcus
K,figemus (ut ante)centru horizontis in puru
fio c^roducemuscplineas c, & C perpen*
dicutares ilineiszh&ku Quonia ergo ut eft
coftitutum, lineam c Ediftantiam centrorum
jequinoftialis circuli>atq5 horizonris eius du1
* ! X C
matis metiuntur partes . puncftaxxxw
fecundaiii. exparribusuiddicet,quarum line*
am Tjdiftantiamcentrorum ^quino&ialis&zodiaci continent partes xxvLpun&axxxi.fe*
cunda Ivirj .Ex partibus ergo quarum in \inea
T,udreSo angulo oppofitanumeremus par
tescxx.
r t Wtes cxx» eritin linea partes. punda
cuius chorckearcus graduu. cu
pundis xxx.ex ccclx, gradib. itacj^ccdx.quos
inquatuor re<ftis angulis numeremus, contu
nebit angulus c gradus . puncfta
xlv. angulus uero cet, redam cum hoc perfi
dens,gradus lxxi. cum pundis xy.Neceffe eft
ergo&angulum , coftare ex gradib.xvrj, Ixxl
xvrj . pundisxlv.unde&: arcum eiufdem
eflequantitatis cofequens eft. Metiuntur crgo
ortuutriufcp quadratisauernali acquinodio,
gradus lxxLpundaxv. ab autumnali uero gra
duscvii] pun&axlv, undedierumlongiflimt
&breuiilimi}ab acquinodiali die differentia
graduum . cum pun&isxxx quasfunt
aequales horxdua* & fernis, prout in fphaera
corporea eftconftitutum,
DEinceps ergoad meticndum fignorum
ortum,in hoc dimate conftituemus ite*
rum^quinoitiakmdrculum g d, drcaceii
trum E5zodiacumhdz b.Quo fado,dezodiaco refecabimusarcum T3
primumq?admcn^
furam unius figni,quod effepifces coftans cft,
continuabimus Uineam re&am, paritercp
drdnabimus circulum horizontis latitudine
graduum xxxvi.ut anteperpunda & l tran
feuntem 5atcj5xquino&iakmadpundau&Cn
fecantem 5produccmuscplineani, ficcpad
cmtrumhorizontis utantelocatQ D,ducemus
lincas
16 PLANISPH AE R I V
lineas re&as c 8c > poftremo& perpendi*
cularem linesc l lineam Y Eftergo utfupra
di&um eft,arcus a, in ea differentia qua aries et
pifcesjiitruncp in hoc chmate decrefcit ab ortu
fphccrae recffae, eademq? quaoppoiitorum his
utrinq? fuperortG fuu^nfphserse aplaneteac*
crefcitConftatautem etlineam , femidiame
trum gequidiftantis drculi defignari adcaput
pifcium,partiumlxxirj*cum punflis xxxix.fe*
cundis vrj, ex eis quaru linea diftantia cen*
trorum cotinet partes lxxrj» pundaxxv. fecun
da Quoniaergo augmentu
tetragoniTCjfu
pratetragonum
, in partibus
irj.MD c.Isnu*
merusfiperline
am diuidat,
profequamurcp
fequentia peror
dine, queadmodum in iphsera
re<ffo,colligemuslineamE Y,utante partiuxrj*
cu punftis xxrj,&:fecundis * Ex partib.ue*
ro quarum in linea ET,redo angulo oppofita
numeramus cxx habebit linea Y partes xvu
&C fertpuiKflumjCuius chordearcusgraduum
,cum punclis xvi,ex ccclx, torius circuli tri
angulum
L U *angulum Ycotinens,Exgradib,ergo quosin iii),reftis angulisnumeramus ccclx.habebit
angulus ET YgraivKpundlaxxxyifj.exccclx^totius drculi^quinociialis.Quonia ergo,ut iu
pradi&ueft, unumquodq^exiii) , Ggnis drca
pundaaequinodialiain fphaeraaplanete, orit
cugradib,xxvi]. pucKs L cudehacfumma gradus . cu fuis pundis fuprapofitse fummscadrjciamus,accreicet numerus ortus uirginis,
ortusq? libra? gradus uidelket xxxyi, pun&aSlmili exemplo,metiri licet&feque (xxyirj»
rium ortutut fi reiecemus arcu T,ad quantitatem duoru fignorupifdu &aquarfy quosufcp &cseteramodo fupcrioriperfidantur, undelinea , utpotefemidiametruarquidiftans
tis drculidefignati , ad caputaquari] accrefcere
necefleeft, quouicp partesquidelxyi, pun&axxix.fecunda xlrj. cotineat:perqua ubidiuifes
rimus fupradida differentia . d c, fequen
tiaq? per ordinemmodo fupradidoexpleueri
mus, colligemus,ut ante, linea c Ypartiu·cu pundisxxy, fecundis Ex partib , ergo
quas in linea refto angulo oppofitanumesremus cxx,continebit iinea EY partesxxxij/
puda, cuiuschordae arcus gradus xxxi,puda, ex ccdx, totius circuli triangulu
G Y attinetis,Exgradib,ergo quosccdxan iirj,
re&is angulis numeramu^habebit angulus
C Ygradusxy , pundaxlyi, quiquonia efta^
kk qualis
fa8 PLANISP AERIVMqualis angulotem, metientur etia arcum
gradus xv.pundaxlvi, augmentu uidelicetor
tushoruduoru fignoru fuperortumeoruin
fphceraaplanete,que utfupra dictu eft,metiim
turgradus .pun&a xlii,dequafummanU
fi gradus xv^pundaxlvi.fubtraxerimus^elins
queturortus pifdumfimul&T aquarrj gradu*
umxlucumpun&is Ivirj.unde portione pifcis:
umdempta, relinquitur ortus aquarrj in gradi
bus xxi].pun£isxlvi.Quod fi prsedi&acfum*
mse eofdegradus xv»cum fuis pun&is adrjda*
mus, accrefcet ortus leonis fimul& uirginis
graduulxxirj , cupun&isxxx. undeporrionc
uirginis demptajrelinquiturortusleonis gra*
duumxxyii, cupundisduobus, Conftataue
temtau*
L I* *r*
temtaurumsequaliteroririaquario, or*
pionem leoni : nam geminis& capricorno in
refiduis temporisfpatrjSjqusc Arabes Zeme*
nen uocant,fui utrincp quadrantis ,quoniam
& cancer&C fagittarius in fui utrincp quadran*
tis temporis fpatt]s refiduis oriuntimGemino
rum quidem& capricorni grads xxix.Can*
cri uero &C fagittarrj gradus xxv pun&a xv,ex
ccclx.sequalis circuligradibus, in quarto uide*
ik€tclimateRhodiinful2c } quod mediumha^
bitabiliumexempli caufaaiTumimus in fpha?s
ra: cseteris ad imitationem eius adeundemmodum contrahendis,
PLANISPHAERII PARSS £ C V D A,
vperioris tra&atus particula
de circulis arquidiftantibus recflo,
ufcpad fignoru ortu continet.Hus
ius habet aequidiftantes zodiaco,
quoufc^affignentiocaftellarumfixar55quara
tipneeas conrineat,idquod in horofcopio ins
ftrumento aranea uocatun AiTumimus ergo
exdefcriptis circuliseum qui extrinfecus ambt
ens, pmnes alios intra fe continet,€umqp defcrt
bimus notisabg D drcacentrum E,cum circu
lis meridianisjcuius diamctri feinuicem orth
gonaliter fecantesag&bd, quo fado refeca*
mus expundo D arcu D z,cuius quantitas ter*
kk * mmetur
z6o PLANISPHAERIVMmineturadmenfuram diftantia?,a circulo equi
noitiali seqiridiftanns d,defcripti ex partepoli
auftralis in fphgracorporea,producimus dein
delineam a pundo g , aequidiftantem lineaeE
Tjterminatam noris G H,defcendetcppariter ex& H,fuper Itneam D perpendicularis
, applicabis £>C c cum d tranfiens lineam
ad punchim Dico ergo quod fi de linea
refcindamusxquumT , idcpad punftum L,
defcribamusqp drcaE centrum^d menfuram
[A
J
Ldrculum C l M,eritdiftan tiaABGDa drcu
lo c L defignata , ad quanritatem arcus fimi*
lis arcui dz5quod ut plane conftet, applicabis
gcum, fecans drculumclm ad puncfhimN3
critcparcus N5fimilisarcui d z,ficcparcusG z,
reliquusdequadrantcfuicirculi Gmilis arcui L
N,refiduo de quadrante drculi fuitquod ita
plane
L .
plane fumi poteft. Eft enim quanta D ad li*
neam G,tanta D adlineam . Eftautem Daxjualis G E,eit ergo&dt aequalis . atue*
ro K,£qualis M.Eftergo aequalis D.ac*
cepta ergo communi , erit xqualis
D,extititauteaequalis equidem
&
g . ficergo
& D,sequidiftans eft,2equalis &C eidem G H.
unde& D atcp G M,&a?quales& arqiridiftan
tes eilenecefleeft.Eftergo angulus G E,equa
lis angulozde, unde arcu cln, arcui l fi
mile effe confeques eft, ficcp S£refiduu refiduo
de femidrculis , ideftM N,d qui eft D,fimikm
effe cofequens eft.Si ergo circulus c lm, ftatua
tur asquinocflialis , erit circulusabgd5defigna
tus ab eo ad diftantiam arcus L , arcui G
DEinceps conuenit propofitum infeqin,
defignandi uidelicet drculos* quoru ha*
bitudoadzodiacumjqualiseorum qui defcri*
pti funtad a?quino&iaIem5quoufq? pateatno^
bis ftellaru,habitudineeariim ad hunc
drculum,pra?ter eamqu^ad a^quinodialem
Efto enim primo loco drculus a?quino<fh'a
lis, dedrculis planilpha?ri) defcriptis notis
g D,circa centrum E.zodiacus uero lbhd dr*
cacentrum , lineare&a per utruncj? centrum
tranfiens lahg, fe&iones uero drculoru con
rinuans linea bed, reiecamus itaq? arcum
ad quantitatemarcus diftanti^interpoluma^
kk ?quino*
16% L I S I V
dlialis circuli& polum zodiad , tranfibit&nea per d T,pun&um uero K,potentia refpici
ens polumzodiad. Conftatergc^quod fi hax
diftantiaftatutotermineturcompiitOjCirculus
abhocpun&o pergemina zodiad pun&aper
diamecrum oppofica tranfiens,fecet &C^quino
dialem drculum permedium.Conftatenim
circulumomne}qui alterutrumhorum per dia
mecrum fecuerit , &C alterum perdiametrum
care5eritcp circulus hicmagnus,ambies utrinq*
orthogonaliter intercipies . Hic fub iugitMafi
iem, quod cum huiufmodi circulus in plani*
fphxrio defcribatur3fi pergradum ftellae tran^
feat ,utrunque fita fit , tianfirequotphunc per
ipfumcorpus ftellae,& fi peripfumcorpus ftel
tertran
L U a<5i
ja? tranfeat, tranfibit etiam pergradum ftella?,
Amplius 3linese recfbe percentrum azquinc&ia
lis circuli in planifphaerio tranfeuntes , fuper
corpus ftellse tranfeant, tranfibunt& per gra=
dum, quo cum coelum mediat, ideft,cum quo
ipfa tranfibitmeridianalinea. Couerfo quocp,
fi per hunc gradum tranfeant , tranfibunt 8i
peripfum corpus ftellae5ubicuncp fitafuerit,
NVnc scquidiftantium zodiaco in plani*
fpha^rio defcriptio notanda Defcriba*
musitaqpdrculummeridianu per utrikjpo*
lum tranfeunteabgd drcacentrum , axem
intdligibilemlincamd B5punihimD auftras
lempolum , intdligentes diametrum rirculi
quidi
P-L I S AE R I V
quidiftatiszodiaco c ,queinplanifphaeno
defcribere propofitu fit.Deducimus itacpper
puncftum H,lineam seqiridiftantem lineac g,
notisK Ljterminantelineas dmz,&dc L,atcp
D TjContinuantes.Dicoergo drculum cuius
diametrus , defignari pofle circadiametru
n> cotinget enim hincindeduos circulos ses
quidiftantes sequinoclialirquorum ab eodu
ftantiainquantitate arcuuaz&Tg T,fecabit8C
drculumgequidiftantegequinoAialijCuiusdia
metrus LK5per medium apud circulum meris
dianum,cuius diameter d, quem ad quantu
tatem c e, defcribimus internotas cY F5quam
per medium fecabit circulus circaM , deicri*
ptus perpun&aFY trafiens . Applicabutitaq?
linesc redac cum ,& cum Q,, procedunt
SiKL atq? d dire<fl5, quoufc^ concurrant
adpun&um , Quoniam ergoanguli duo d,& Ctredi funt, confequens eft Qzpuncfta pcr circunferentiam circuli locata . un^
deangulum q_h,xqualem efle necefle eft an
gulo H,qui xqualis eft angulo bdt, quoru
exdem bafes.fic ergo angulus B QK5£qualis eft
angulo D . unde punda bdk c^fuper cir*
cunferentia circuli cile locatacon ftan s cft . Eft
ergo,quantu Y d, tantum , Q,du^
&a. quantu uero d , tantum quod l
ki feipfum producit. Eftergo quantum l
feipfum ducfta,tantum Q^quidiftans
lineae
L I
linesc . Eftergo quan ta in , tanta cfeipfam du&a. Quarquoniamsequalis ,
& F pun<fta F,fuper drcunferentiacir*
culi Iocataefle coniequens eft. Maslem addit,
circulo 2cquidiftantezodiaco(cuius diftantia
laritudinc ftdte meritur ) firmato, deducemus
apolo zodiaci iti fupfadatadefcriprion e,notai
to arcum pergradum ftellsein zodiaco,tamzo
diacumquam scquinoflialem permedium fecantis circuli.Vbi ergo is arcus gquidiftantem
zodiaco iecuerit , is pundus cft ftdladocus in
planiiphacrio, Hac conftitutionc de aequidi*
/ J2-
1 £
—
ftantib.zodiaco habita,fimili rattone,rjfdemcp
argumentis coftituipoflunt, &C a?quidiftantes
horizonti,quosArabes Pontesriominatjquo
rumuerticales circuli, id eft paralleli du<fti, cx
uerticecapitum, tanquacentro funthorizcm*
, utsequidiftantes circulo xedo.
11 Circulo*
66>>
L I S R I V
Clrculorum aequidiftantium zodiaco in
huncmodum defignatorum,diueriafem
per eflecentra necefle eft. Sitenim(utante)drtf i
culus meridianus abgd drca cen tru E,axis lk
neabed, diameter circuli azquinocHialis linea
Gjdiametercirculorum acquidiftantium zo*
diaco lineae & K,producentur Sc lineseD
LZjDM H,D nt, D c K,defignamus ddndedr*
catriangulu D c circulum dYe, produda
Y
F , deinde diuidemus lineam l per medium>
apud puncftum
o.Cumergocaftans fitcirculos
drca diametros
zrtKdefcribipof
fe dka diame*
truLM 5 ficq?dr*
culumeiusdrca
diametrum *Dico hos duos
drculos nequa*
quam effe eiufdem centn\id eft pun&umin diametro c,minime medium eile, Quo*niam enim arcus sequalis arcui H,erit ar«
cus ^qualis arcui c F5undelineselm&fY
scquidiftantes. Ergo qua?proportiolinea?D L,
ad Y^eademlinex d ad F.atueroqu^proi
portio \inec D L,adlinea L Y,eadeline£infedit
&xad D L tn LYduda,Eademcp linegp Minfedudae
• L ' >*«
tdu&sead D f duda4 qugDMadb F linea
iproporrio'.. QuoniaitaCp loco circuli D l, L^qualis eft l, L Myficc^ l D,in F,2equalis
c, eritcp proporcio c l infeducfcead
iC n'n l N,eademq$ linea in feipiam ad Calternatim < ergo quas proportio tetragoni d
JUad tetragonu d , eadc fuperficiei CLexLNproducifaead fuperficieexnm&c coftituta,
£ft aut tetragonus d , maior tetragono d l,
proutD longiorcpD L.ficergo c Emaior, cp c l l ,Cum ergo comunemediuc , maius Gtca c c ,quam cu l l,
maioreeffe c quam l coftans eft. Data ue*
ro eft ^qualis l o,minoreergo effe c quaNcofequeseft^Nucergopunduin diame
tro NCmediumeflepoffibileefttqcfcum mes
diumfitindiametroM l, circulorugquidiftan
tium zodiaco,idem effe centru impoffibileeil
DEinceps quonia acquidiftans zodiaco,
nec planifph^erip defcriptus, nec
iphaeradefignatusjcuius portio parteappa*
rente, fecataxjuidiftantes circulo redo,non apparentes penes polumauftralem :quorum di*
ftantiaa zodiacq aut acapite cancri minus alti
tudinceius loco definito 5 auta capitecapris
corni minuseius altitudineinloco determina
tp Ppnemus drculumeridianu: bgd circa
centrum . intelligemus itaqppunduixi D*lum auftralem, axemuero D,diametru circu*
i 11 * Usequi
t6t PLANISPHAERIVMlia?quino&ialis,A G diametrumcirculiaequidi
diftantts ei nunquam apparentis , lineam
diametrum circuli hunc fecantts,ab acquidie
ftantibuszodiaco,lineamTKuQuibusitapo
fitiSjdefignamus fuperlinea iemicirculum
, erigimuscp lineam apundo in M,3cqui«
diiiantem e d.Ex quo itaque produximus
lineas g n,&dhn atcpd l c^ritcirculus qut
defcribaturad quantitatem N,inter notas
Y cudecirculis planifphp-io perpetuo negatifc
1'/
Y
3 ^^^vT^S.
F \S\h \
1|
y|K \^ —^SXlR jc
Grculusueroqui defcribatur uicecircirii,qui
fuperlineaT L tranfireneceflehabet,pcrpun
<fhim ^circulum Y Q,fecans in arcus fimiles
arcubus hm&mz,cum fitlinea commu*nemediumfuperficiebuseoru,Applicetigitur
F cum ieatcpadpun&um E,fuperlineam
angulus aequalis angulo f K,undeiineapro*
duda
L U ***
duitatn pun<ftum proueniens,arcum Q.fi
milem arcui demonftret . Efto itacp drcu*
lus defignatus uicedrculi, qui fuper lineam
L2equidiftans2odiaco,cuius diftantiaab ar*
quinodiali in quantitate arcus c l, perpetuo
latentes drculosre&o ^quidiftantes, huiufmo
di fimilitudinemfecans hiccirculo 5tanquain
dcfcriprione figura? appofito intelligendu eft,
utper c&Y tranfiens in oppofito pundo
deprehendat, quadt&ta in direcfnim pro*
du&ae cocurruntjea ratfone qua d & g ad
punchim conducit. Deinde argunientum
quodMaskmfubiungitaddes ,producimus
lineamD diredu >quo adpuncSum ne*
ceffario perueniat >quemadmodum & d
pundhimN peruenit,utquemadmodum fu*
pradidis defcriptionibuscoftat. Sitdrculus,
cuius diameterz Hdrca lineamaN defcribte
tur:ficutcirculuscuius diameter L,defcribi
poffitdrcalinea C, placeritaq? D cum K,eatcp
in direftumufq>adpuncfhim K. ficcpE Hin di*
redhim ufcp ad pundum ,procedat h pun*
ftoTtn pundumXjhneaacquidiftans linae
p.diuifa ergolinea c D,ad fimilitndinepro*
portionis partium gqiridiftantis fibi t p, quo^
niam angulus D ,scqualis eftangulo dlt,
angulus uero dtz xqualis angulo d
h
3erit
angulus d L^qualis angulo d H.Sunt itacp
pun(fia L s p,fuperdiametrum circuli locata,
11 ^ unde
0* L I S R I Vunde quanta s dufta , tantar uExiftitaute quanta L,tanta .aequalis ergo , du&a , quod s ex
produdt.undeadeundemmodum, quanta
inKN,tantain RinYC.ApplicetitacpKcumz,eritq? F angulus ei fimilis kfm, cum&ans
gulus apud F, acqualis fitangulo apud ,& \u
neaeeos angulos continentes,proportionales
erunt. Eruntergo&reliquieorum angulia^
qualestutcuredusfitanguiusKM F, &anguilus Y
} re&u efTe cSfequens eft . ^qualis ergo
, lineae feipfa duftsc, quse cura
perpendicularis fitlineaeE o,pun<3a Yc fus
percircunferentia circuli efleconfeques eft.Ex
hispala fit} quod infphaera dum fuperidem
centrumacquidiftans recftOj&T^quidiftans zodiaco,medius medium fecat : quod quoniamplaniries ferrenon poteft, defcriptione, quam
»
Maslem ad iddemonftranduhicinterponit,
fuperiedemus,ne quidprseterPtolomaica!dbfcriptionis intentum, ut minus cauemus plus
apponamus, praefertim cu nullaneceffitas cos
gatrquodtameninipfis defcriptionibuseius
qualocus exigitjimitarionelytasiem no neglis
gimus. Necenim defpemquifqua\ quin nqsquoq^, & eaquxMaslem interponit,etiam exnobis ipfis quamlurimagqeratonablter,ut illiuifum eft, inferere poiTemus
?fi autore
ipfum ut decetcaftigate fequimalkmus, ueri ti,
• neimmoi
• l u miieimmoderataeuagandi libertas, nimia? beneuolenriaruitium incurreret.
Slmilis defcriptionis exeplo,nihilo minusconcipi poteft& drculus aequidiftans zd
diaco , qui fupra diametru D ufcpad pun&ixC edudtur,ddndeapu&o c,linea c perpen^dicularelinea c n,cju£ lineae inplanifpha?rio
locu obtinet circuli, cuius diameterd l5 cuom
nesrecffadinesea pundoD du#£5 uice horu
drculoru in eadem fint planirie, qu^planicies
eftdrculircuiusplankidatcpplaniciecirculi^
'/ C **"\b
F \/ —
—.· /
quino&ialiscomunemedium linea c Y5pla*
niries quocp circulimeridian i, quse fiiper linea
F D eadenij&iuperutran<^illarum planideru
orthogonalitenAdditMaslem,quantum h£C
lineareda drculum latentcm in arcus fimiles
arcubus, quos refdndit infpharra corporea,
Qixod
* PLANISPHAERIVMQuod ut planius conftettefto diameter circuli
sequidiftamis redlo peetuo latenrilinea ZF
,eritcp ctrculus defcriptus ad diftantiam
Z,de perpetuo latentibus. Fietitacpfuperline*
amZH femicirculusjeat^apundo linea ,sequidtftans lineae aQuemadmodum itacp
circulus scquidiftans zodiaco defignatus fu*
perdiametrumD L,fecetin fpharracirculumla
tente adpundu, arcubus &,nea Y.circulu enimY QSn arcus Y, etY Qar
cub.BMj&M zfimiles:cuiusargumento applt
cabitccuY,& F cum . Quonia itaq? linea
F
scquidiftas eft linese . eritcppropordo
ad c,qu£ f ad F K, fed Eaequalis Y. ficcp
F equalis F m.Qu£ ucroproportio Yad c
eadeM F ad F ,atcpangulusY c recflus, ficqp
aigulus mkf. fimilis eftitacp triangulus f
triangulo YEC.fic crgo 8iangulus c sequa
lis eft angulo F K,undearcum Yarcui N,
ficcp reliquu reliquo defemicirculis fimiles efle
confequcns eft.Secat itacplinea Y circulu Yc^inarcus fimiles arcub.quoscirculussequidi
ftans zodiaco,dedrculolatenterefecat in fph^
ra corporea.Cum ergo circulus per polurh la*
tentem tranfeat in ea planide, polus illeincidit
M,cuius partem cum planicies poliapparentis
iaddatminime, cum ufcp ad polum peruenit
illum.ficlineaBYlicetin infiniaxm protraha*
tur,nunquam fecum concurret,Ex his manife
ftumeft
PTO LEM* »7J
ftum eft, quod confequens eft, cuhic circulus
scquidiftans zodiaco, perpolum circuli tranfi
cns ,hic sequidiftantemre&omedium fecet,&
hunc perpolum zodiaci neceflario tranfire.
HAc itacp ratione,conuenitinpIanifpha:
rio fieri conftitutione eora}qii2e in iphscs
racorporeacirculoru :quorum inuentio cau*
(a circuli £quino<Sialis,quieorum axjuidiftan
tes ei,qui& circuli meric(„iani . Circuloru quo^queinuentio,qui caufazodiaci , &quieorumaequidiftantes ei , qui& horizontis ,cumquUdem inhuius conftru£ione,po!us azquinos
(fhalis circuli centri locu obtmet,&'ipfi circulo
re&o>8ccundisre&o sequidiftantibus . QuseratiOjCogit ieptentrionales iemper efle minoires,auftrales maiores; illos qiride decrefcendo,
ut in fphscra,hos uero crefcendo , uerfa utce
atq? in iph2cra,parit€rmeridianos omnesin re
flum extendens.Polus autem zodiaci, necp ip
G centrum eft,ne<^ulliaxjuidiftantiu ei . Qui*buseuenit, idq$ unus eoru finecentro eft,& li*
neafitre&aJn circulus uero magnis per huncpolum tranfeuntib.aliter,tranfeuntes quidemperpolum utrunq? redta? fiunt linese, in qui*
buscentra aequidiftantium zodiaco,locantur
minimeequaliu,Vndein affignarionibus ftel
larum,utrumlibetfiatprima habitudine ad cir
culum aequino&ialern, fiuehabitudine ad zo*
diacum , in utraq? 8czodiacum Sc^quinodia
mm lem di-
* PLANISPHmm V
km diuidimus . Sed fi fuerit habitudinc ad
scquinoclialem , diuidemus cum ipfo pari*
tergquidiftantesri, Siuero habitudineadzoe
. diacum,cum ipfo& ^quidiftantes ei.Vtrumli
bet itaq^fiat, pofitione ftellarum affignatcertif
fimam, inter hocut utroqjrnodo adajquetur
ciquodfitin fphceracorporeatdeterminatis ui
delicetds,quorum inuenrio proptercirculum
«quino&ialem.Ht qui adzodiacum adhibeiv
tur,ad exemplum fiantquantu fieripo tefl:pro
pinquum /Egypto . Nec eft necefle omnia iri
planifphacrio ex€qui,obferuaris rirculis tranfe
untibus gradus binosuelternos )uel& fenos
in mediocri : qui numeri communes,trigenis
uidelicet fignorumgradibus ,qui inter aequi*
nodlialemr&interutruiii^pundutropicurn»
quoufcpincidantcum ipGs circulis tropi
cis, cum circulis meridianis,
figna diftinguen*
tibus.
IORDANVS
"
DB PLANISPHAERII FIGV*
J&' I »
R plano defcribere,eft
fingula punila eius in plano quoli
betordinare, fecundum fimilitudi*
nemfltustinquo confpidens alter
poloru,uidebk fphseracontingente planum
in retiquopolo . Imaginamur enim, qcfplana
fuperficies iphasram altero poloru fuorum
contingat, Reliquum polum,uirtutem puta*
mus habereuifiuam, Partes aute fpharr&non
pofferadium terminare,fedipfum ufcpad pla*
num(quodpropofitumeft fpha^amcontin*
gerOdeferrij&abeo oftendi5ibiq^ quodlibet
pun&umfphscrg uideri 5 ubi radius apolo uu
dente,per punflum ipfum tranfitus planum
contigeritj&adipfumindderit^Brit^plana
fuperfides haec,ex radioruma polo uenientk
um, occurfufecundum fimilitudinemfph^ra
•umpun&orum diftinda: illudcp planifphaeri
um fiueaftrolabium nominamus Quippe,
qusecunq? paffiones uariationem fitus pun*
ftorum in fphaera(qualis ex perpetuomotu es
is acddit)rnutuo fecomitantur:eadem fimplii
dter uariatione fituseorundem , in planomo«
do reprgfentatorum confequuntur, Oportet
autem fuperfidehancjindefinitie quantitatis
mm intellige*
, a7 6 L S R I V
intelligere, eo quod iitomniu pun<?k>ru>quifuperfidefphscr^ funt,polo,cui irifiua uirtusat
tribuitur duntaxatexcepto, receptiua.Poflibi*
leenimeft, utquilibetpunftus fphaer^incon*
cauafuperfidefignatus, omniapunda eiufde
cause fuperfidei uifibiliterapprehendat, feexce
pto. Idqj de pun&is conuexsc fuperfiddjobie*
(flufoliditatis fphscr^ circunfcriptis ,intelligen
dum eft.Quilibetenim pun(ftus , etiam in con
uexafuperficie fignatus , omnia puncla in ea*
demfuperfideuifu perdpiet,fi fph^rg foliditas
non refiftat.Quia uero in plano folam fphscrg
fjperfidem reprefentamus, nihil deipfiuspro
funditateanimaduertimus,Nam quaspaffio*
nes fequunturmotu ipharre, omncs& eadem
fequenturmotum, uel folius fuperfidei ipfius,
utpote> fi opinemur inanerru Hanc ucro iix*
perficiem , intellexeroindifferentereffe conca*
uam eius uelconuexam t nihilenim horum u*
trumlibetdiffert, Etquia in fuperfide tantum
punda & liiieac diftinguuntur , aut partia*
les fuperficies,qu2e mediantibus lineis extoto
feparantur.Iddrco in opereplanifphscrrj/olas
lineas neceiTeefl: protrahere, autpunda figere.
At uero omnis linea, qusein ratiodnationead
duci poteftjin fuperfide fphasr^ protra&aeft,
aut drcunferentia>autarcus . Nullam enim re*
ctam lineam fphxrg: fuperfides redpit. Ergo
omnis lineaquamin aftrolabio protrahimus,
drcunfe*
.IOR.DA.NL *?7
ctrcunferentiam alicuicirculifphser^, autarcii
ipfius in planoreprsefentat, Primoigiturdo*
cet,fub quafigura quilibetdrculus, qui eftin
fphsera,in plano repr^fentetur, quia uelpercir
culum,uel per linea re&am.Attende autem diz
ligenter, quod nullusdrculus,quelinea recfia
repr^fentatin plano , poteft totus repr^fentaru
Nam omnes tales , fiueimtdemaiorib . fiuede
niiniinis5perpolum,cuiut uideat tributueft,
tranfeunt:itacpnon caduntomnia pun&aeo*
rum in planum.Polus enim eoru , eft extra pla
num.Sed necomnia eriam pr^terpolumtnam
ubi iftud, fieretlineainfinita.Cundi autdrcue
li fphserg, qui percirculos in plano defignatur,
extotopoffuntreprgfentariin plancSecundp
docet, qualiteromnis drcult, quoru in copara*
ttonead reftum funtGtus noti ex re&o,autqua
lkerrecftus ex fingulis eoru eliciatimEt qcPqute
fpiam eoru ex alteronon elicitur,etia cognito
tu,no niedianterecflo, Vocatautredlum drcu
lum maiore, cuius poli funtpoIifphgr^.Hunc
aut,in ccclefti iphserauocamus equatore. Per
hunc itaq?fdmus omnes drculos,quoru dedi
natioes a re&o funt nota?,Guedemaiorib, fln%fiuedeminorib.in plano depingerctutgquato
rem, tropicos, figniferu, horizontes , meridias
noSjCirculos altitudinUjdifcretores horariijdo
morum, &C plures his,itaut uoluerimus,8CutU
k iudicabimus Tertio docet omnia puncfta
mm , fphaerg
*7f jPLANI S P HAERI VMfphsere,quorum a notis pun&is orbis re&ino
ta eftiatitudcMn plano figerePerhoc ergo^fcie
mus polos omnium circulorumin planolo*
care, fed & ftellas fixas in rete difponere, co*
gnito gradu , quo cum fingulae mediant cce*
lum,Quarto , docet quemlibetdrculum maio
rem,per partes sequales uel notacproportionis
diuidere, Perhocquoc^fciemusorbem iigno
rum in dodecatamoria ,& h^c in fuos gradus
partirL Horizontem quoq?5&quxcunc| no*
tscquantitatisjin partes ut uoluerimus,diuide
re ,& exunoquoq?quantam uoluerimus par*
temrefecare.Quinto &poftremo loco,docet
omnepundium, cuius in fphaera a notis pun*
dis orbis decliuis notaeft latitudo,in plano lo
care.Perquodfciemus omnes ftellas fixas in
reti ordinare, cognitis locis earum in orbefi*
gnorum, latitudinibus ab eo. Scire aute de*
bes, quodomnis fuperfides contenta5aquali*
betlineacirculariinplanorepra?fentatcuruam
fuperfidem, contentam ab eaquxperipfam re
prrfentamrinfphacra- Exeplicaufa, Circulus
capricorni, in plano repr^fentatcuruam iuper
ficie(phxrx >qua feparatex fpheratropieus ca
pricorni, poluar&icu uerfus.Ethanc fimilitu*
dineiatelligeincxteris,Had:eriusProtheoria,
Sphxra inunopolorumplanu contmgerts
te, in cuius fuperfide fitdrculus,perutrucp
polumtranfiens , fi quotlibet ttnea>afuperiori
polo
R D U V*
polo ad circunfereiiaam illius circuli defceru
dant inplanum,pun&a in quibusplanu con*
fi'ngunt,in reda linea fitaerunt,Quod fiidem
drculus per polos nqn tranfierit, in circuli dr?
eunferetia fita erut. Alia lecftio fic .Quod fi fte
circulus perpolum , illumoppofitu polo con^
tingentiplanum, non cotingerit,indrculidr*
cunferentiadifponenturfupeTpundajinquiis
buslinescplanum c0ntingunt,Sitpolus pla*
numcontingens B5&oppofitus (uiddicetfu*
pmor)fitA,drculuscpperhos tranfiens,fit
, &linea G Dfitcommunisiedio fuperfi*
-huius circuli& plani , quac ipfumplanum
& fphseram continget Dico ergoquod ipfa li
nea G d eundem drculu ahb Knabetin plaV
norepradTentare.Omnis enim linearedaab a,
percircunferentiam eius adplahumtranfiens*
in illa linea terminabktr.Sola autem lineacon*
tingensfphaeram in A,quia eft^quidiftans ipfi
C D , non contingetplanumideopunftum
Afoluirijdefphseranon poteft reprazfaitari in
|tfano:fedomnis alius poterineoquodlineaab
Aadipfumduila&ultraprotrada, potbitcp*
uenirecum plano* Etpunihis,in quo dicfta lu
tieaplanum tcrigcritjgeretuiccm illius pundi,
dicOiperqueminfphxratranGuit.Similiterba
mnis drculus per &C b tranfiens, in plano re?
pra?fentabitur per lineam rediam .Etipfa erit
cSmunis differmaaplani& fuparficiei,in qua
ilkdr*
» PLANISPHAERIVMtlle circulus eft defcriptus . Bx eo manifeftu eft>
quod perdiametrosaftrolabi) repraefentantur
coluri ,& fimiliter omnes circuli tranfeuntes
perpolos, reprgfenta
ri per lineam diame:
tralem debent in pla«
no Item fit alius cir*
culus,quinon tranfe
atper polos, ille er
go aut eritre&us ,&hiceftquem aequino
ftialem uocamus:cu
ius diameter fit c b,
aut aliquis scquidi^
ftanrium re&o, quo«s
rumunusjcuius dia«
meterfitH P.Eteftde
omnib . his ratio de*
icriptionis eade,quo
ad intenrione pr^ien
tem.Ex quo .n. circa
polos A &CBin fphae
rafunt defcripti > cer*
tumeft,quiaetiam in
plano percirculos sc*
quidiftantes habent
defignari circa pune
dumB^utcritcirculusillenecpredlu^ne^retf
ilo aequidiftans, aut erit tunc unus de maxi*
mis,aut
I R D U ftgl
mis > aut aliquis minoribus . Sit ergoprimumunus demaximis,cuius diameter , eritergo
Ecentru comune ipfi& alfj circulo per polos
tranfeunti,qui
eft ,*ius diameterA
B.Igkurduca
tur lineacA kn&AHM, C5igiturHAKan
gulusperxxx*
^ terti) Euclidis
fit recftus, fes
quitperviij.ie
xri, dufdemq*
linea erit
proportiona*
lisinterMB,et
Eademneceffitateerit
ipia pro*
porrionalisin
ter portiones
MB&BNter*minatiuas li
terarum,quibus alise diametri illius circuli defi
gnanturin plano5iicut in prsefenti defignatio*
neH K, diameterrepr^ientaturper lineam ,Quia igitur omnes linea^rr^efentatiuseda
metro*
£* PLANIS PHAER I V
trorumdicti drculi,fecantfe in,&terearufe&ioneseft proportionalkastranfitis
ue fumpta : manifeftum eft,quod ipfasomnej
circulo infcriptibiks erunt ,& ipfe circulus no
fuper B,fed fuperpuncftum aliud de*
fcnbiturin plano.Et perhocpatet ratio defcri
ptionis fignifetiquantumad hoc5quodfuper
centro aftrolabil non potuit defignariJtem fit
unus deminoribus no aequidiftantibus ^qui*
noftiali,cuius diameter }&fitpoftea unus
^quidiftantium re&o5cuius diameter fit c,fe
cans illum quocunc^modotquorumcommu
nis differentia fignetur linea l v, qux per fu*
perficiem circuli per polos eun tis ortho
gonalitertranfibit,& equaiiterhinc inde,eritcp
^qualis l Patacgprotrahanturlinea:ak n,,&, exeatcp linea c ufcg F,Item ex
pun<floT5ducatur a^quidiftans ipfi le v,
eam in plano reprafentansjdu&is alt3ap
r ,& Q. * Cum igitur anguli , akb&fYafintreAi^tangulus f Yjfitcommunis utricp
triangulo , erit angulusafY angulo
qualis, fedangulus Aperxx. tertrj eft a?qua
lis angulo kha: igitur erunt duo trianguli fis
miles 5fcilicet F ,& , Pofito fe&io*
ne ,&:YP,Brgo ficutK p 5ad P5ita f p
5ad
H,Quarequodcontineturfub 3& aequa
tur ei quod cotineturfub fp,&po 3 fedquod
fub contmeturjeft£quak;quia eo=
demcir*
I R D h
dem circulo fe fecant , eiquod fiib LP,&P v,
quod ergo cotineturfub R,&:aequatur ei qd*
fub R& R Q.,propteraequidiftantiu linearu.
Ergo drcunferentiacirculi cuius diametereftK
H,fi in plano debet repraefentari,tranfibk per
pun&a ncl. Et hoc eft quod uoknmus
demonftrare . Per hoc intdligitur qua ratio*
ne in aftrolabio,horizon& illi aequidiftantes
ducantur* .
Clrculiomnis^cuiusmfph^raportioeitno
ta,eius &in plano defcriptio eritnota,has
bitore&o . Re&us quidem hic eft , uel per fe fe*
cundum quamlibet quantitatem formatis,uel
per quemlibet fuorum gquidiftantiu . Primo
itaCpipfeponaturinplano5defignatusnotisA
G d circacentrumEjdu&is diametrisagbd.* Siigitur
PLANISPHAERIVM
Si igitur ei aliquem scquidiftantem collocare
uoluerimus , cum conftet idem habere ceiis
trum,& latitudinem eius a recto in fphacra fcia
mus,huicarcumaqualemfumemu sab aliquo
horum quatuorpun&orum,&GtGH contra
D,ducemus lineamD HK.Siigiturfueritdrcu^
lusille5qui rcprscfentari debet in plano,fupra
centrumfdlket, polum fuperiorem uerfus, re*
pr^fentabitur drculo x , drcundu&ofecun*
dum diftantiam K.Si uero fuerit fub redo,fu
meturarcus latitudinis g l , contra b,& dufta
r linea d l, formabi*
tur circulus fecundu
diftantiam ET.Sit
nim, ut folet,fuperpoA los tranfiens circulus
AB,lmeaeumin pla*
no contingens v.Et
fit diameter refti circu
liR oYy&Cei sequidis
tantium diametri Q.S
c5& ,
pertranfe^
atq? lineaacfv, pro*
tra&a R Yad F,iteru
trahatur aYz&:,& sno B.Quia
igitur Y eft a?qualis
, erit &C ^qualis
BAtcumc^ ficBZ } a?5
qualis
I R D !.*
qualis G , ex hypoth efi erit Axqualis D,
quiaetiamarcus ggl fumpti 3erant fimiles
arcubus c Y&C Yx.Erunt&toti arcus bl,bh
fimiles arcub . bxbc,& anguli quicaduntin
eos sequales 5qui funt ad & d . Igitur iimiles
funttrianguli v,e d k, &: trianguli m>&C
edt,Cum fitergo xqualis c d , erunt&,& b v^quales ipfis & c. crgo funt
femidiametri circulorum sequidiftantium re*
plano pofitorum . Adhuc trianguli A
M>bav funt fimiles triangulis edt,ed k. Itacp
ponantur notaeubi c D fecatalios drculos 3 ex*
empli caufa F& z, &C ubi d nteriorem fecat,
ponatur,& ubi d exteriorem,x.Quoniam
igituranguli d e,& d funt aequales5erunt
arcus medrj& minoris circuli fuper quos con
fiftunt fimiles . unde detradis quartis uidelicet
rf, BGremanebuntarcus fY&gh fimiles,
itemcp arcusxz&gl fimiles . Patetergo ,per
extimum uel per intimu defcriptu ad libitum.
Mediuseadem uia nuenietur,fcilicet fumpto
arcuCZ,uelF Yfecundumdiftantiam cuiusli*
beteorumare&o,& ductaKD x, uelT YD,ter*
minabitur femidiameter medrj, qui pro redo
ponitur in d . Amplius, fi unus inueniturper
aliu 3peripfiimfimiliteraliusinuenietur,fintcir
ca centru , circuli dutfiabgd&chfk, du*
dis c F diametris , ducantur iinex g d, F D
& f aquiaergo nota diametro Gj&arcu o
} ,*
*8d L I S - R I V
, inuenietur F , cum fintkf&gd scquidU
ftantes , erit angulus f K,aequalis angulo G d
Fadeoarcus fimilis eritarcui g T,&ob hoc
notus ,& fic conuerfomodo , nota f &arcu
z,ducfla linea F D z,habebitur fimiliter 8i alte
rius . Itaq? perredlum omnes ei aequidiftantes
inueniuntur, & ipfe fumetur per quemlibet.
Nullus autem tertius per alium inuenitur per
eorum diftan tia. Sit itaqp tertius L circa cens
tr5 , fitmedius loco redi ,tranfeatxp linea f
L Y.Dico crgo arcum Ynon efle diftantia iU
lorum in fphera,Efto ergo,{i fieri poteft,etpro
trahanturlineacM L, G QL. Quiaigitur Kzfes
cunduhypothefim, eft diftaria extremi ad me*
dium, erit Y, ut diftantia medrj ad tertium,
Poniturautem Q.M pro ipfa : quareangulus
l eft ^qualis angulo f Y> fed totus angulus
KFY
I R D !. .·*"
KF Y,acqualis eft totianguloF LM 3eoquodli*
nesekf&lm funt ^quidiftantes.Relinquitur
ergo angulus g l v,aequalis angulo F O,qua*
re&angulo g d t. fequitur ergo angulum l d
g scquakm effe angulo lfg. Idem patet efle
falfum: quiaquatuorpundis dfgl, drcuii*
fcriptibilis eftcirculus, in cuius fdlicetdrcunfe
rentiafunt illapunda quatuor . tcumangu*
lus g v, fit ^qualis angulo g d T,anguluscp L
D Gj sequalis angulo lfg: quia cadunt in eun
demarcum circuli pr£didi>quod falfum eft.Si
autem alius pr^ter sequidiftantes a redo fuerit
in plano ponedus,
&fuerittrafiensper
polos , haberi debet
ubi re&u fecet , atq?
refto in plano de*
fcripto per centru,
&per fimiles eius
(ftioes trafi'ens,linea
reda}uiceilliusre<fti
habebitur Quodfi ilk obliquatur a
polis5tunceritcircu
lusquiper polosdi
dos fphacr^ tranfitf
bitj&ipfefitcircui
lusABGD }drcacen
trumE,eritcp coms
munis
t« L 1 S AE R I V
munis differentiaeorum illius circuli diametar
qu£ fit d , poliq? ipfius fint ,&producan*
tur orthogonaliter G,c F diametri, &f erit c F
femidiameter circuli redi . Item linea contin*
gens L G K,trahanturcplineae l, ad K. Quia
igiturin arcubus tad,&zg B,quiapoIisdr*
culi d ueniunt, funtA& G, eruntarcusadgdiftantiaeiusminim^aduobus polis: fed&
arcus dfVbc, erutmaximaeius declinatio a
re<fto.unde& xquidiftantes circuli per b&Cd
tranfeuntes, ipiamcontingen tlineam, qua pa*
teteffediametrum in plano.Et ipfa eft linea re*
cta,qu^eftuicecirculiAB G Dineodemplano*
/ f Jr—^^vV \ \
f Mfi 1
s^O\\ 1 \
/ 1
S>z //
Sit igiturin plano drculus redus fignatus no*
ris G D circacentrum e }& fit lineabed uice
circuli pr^didi ,perpolos quatuor trafeuntis,
&orthoi
I R D n u ***
&orthogonaIitereamfecans,iitAE G,&circa
D fumauturarcus d fimilisdf,&bz fimiiis
c B,&ducanturlineseat, z,&:drcundu
cantur circuli ,qui erunt loco scqutdi*
ftanttum,qui in fphpra drculum datum con*
tingebantCuius drculi diameter erit K,ut iii
pra fuit l G : quare in medio dus pofito cen*
tro, defcribiturdrculus uicedus in plano obtt
nens,Qqod fi idem circulus in fphserare&umpermediufcet,palameft,quodedn planoieca
bit y uthic drculus g M,cuius diameter in
fphxra eft d , cuius eft comunis fafKocumrecfla linea G.Palam igitu auodomnis dr*
culus in plano, prgtersequidittantes perduos
corum habet inueniri. Et licetalius eorumin
plano ad libitu ponatur ,ad reliqui defcriptios
nem opottet primo reftum fumi, 8c ideo ad
quamlibetdedinarione habendam^fthaben«
dusre&us, Ex pr^diiKs colligiturratio,fccun*
dum qua drculus ^qualitatis,&duo tropid,fi
gnifer &horizonin aftrolabio depingantiitv
PVn<?H,cuiusin{phaE?raa datd pun&odteculi redi, latitudo nota eft i eius0 in
planonota erit.Latitudinemdusdeterminat
arcus drculi per polos ,& fuperipfumtranfo
untis, qui arcuseftinter eurr|5& datum pun*
<fhim drculi recfH . Sit ergo reflus in plano
gd fuper centro e, 8c diameter D,fit loco
circuli per polos , & datum pun<fium drcii*
oo lire&i
· L I S R ! V
rciHtrafeunris/Et
fitillepuncfhis d, laii
tudo uero illius puniHexDjfit ut arcus
dk.Du&a igituror
thogonali diametro
g ,& fimiliterpros
tracfo linea , fietlo
cuspudi tllius.in h»
axjui
d
j ftas. , , de
fcripais eftquiin fph^ra peripfum tranfitA4huiustgiturrdexemplum, poli omniudrcus
loru dedtnantiu k re&o , inuenietur in plano*
Clrculi notae dedinationis a re<fto,diuifiQsi
nein fphaera habita, in plano quocp ba*
— beripoterit.Tribus
y\ modis probat qcP
X J^C \ \ didtur,quiauelp€r
/ Js\ \ \ \ lineas re&as,uel pty
|/ \ Yj 2equidiftates,uelcir
jV ^ Vc culosmaximos.Per
|\ \ J\ lineasredashocmo
plano abgd circa^—I—^Ha centru T,& decliuis
circulus feceteum tn & G , punc^u oppofiruper diametrum quaciitATC fitqp arcus d,
quem reiecat in iphara,drculus traniuns pcr,
poloscum priaia feCtione dccliuis drci li,quje
incipit
1 ORDAN ti
ihcipitab ; Sitigiturlineare&a percentru,&perd tranfeatinlocoorculi tranfeuntis perpolos,utlineaB td%, fiet eIoco prim^fedios
ftis circuliaeg , fed &C c oppofito dus,
Perseqiridiftantes hocmodo, In forma fimili*
ter fit centrtim ,& tranfeat orthogonalis
d ,&fumatur arcus pro declinatione ptu
mae fedioms
decliuiscircu
li,qu£indpit
abAj&tran^
feat linea re*
da D ,&aequidiftans/
re&o defcritf
ptusperT,fo
cet dediuem
in z:&patet
quod ibi terminabiturfe&io prima, Perdrcu*
los maximdshocmodo . Sit primo circulus
Gd^traniidis perpolos re&i& dediuis 5&fit
s
diameteir reiH a eg, decliuis uero , fe
disqp arcubus d g , per^qua protrahatur
diameter circuli rnaximi , cuius poli funt
*r z, duilaq^lineaT z,Dico ergp qcFomnis dr
culus maximusjcuius eftdiameter z,uel tran
fitper punda fe&ionu redi &C dediuis , uel aes
qtialesarcus deipfisiecat/edHpnis ueriusjquia
ififfaequaKterhinc indededinant a drculo5cu*
* ius
*s* LANISP AERIVius poiifuntTZjCteiusdiameterT z.Naman
guli D L funt redi, et totalis anguli geb difta
daeftgscqua.EtiaintelligeqdO e,h e5b Eiuu
tanqua quartae dr*
culoru maximorain iph^ra.Duo itaqj
trianguli ex arcub.
drculoru maximo<s
ru l d, l R, funt
binorum angulorucentrum,fuper unoarcu confiftentium.
Igitur reliqui anguli 8i reliqua latera,iunt ar*
qualia.Repr^fentamusergo formam fuperio*
rem . Btquialinea bed, eft uicedrculi per pos
los tranfeun tis t patetquod in eafun t poli .Sitergo arcus d H,a?qualis arcui ,& pertran
feat lineaakh, eritcg locus poli . Sint itear*
cusALGM^quafes
primaefedHoni cins
culi dediuis , quas
incipicab , &de*fcribaturarcus difc
culi per L qui
fueritMYKLN,&quia diuidit reftu
pera?qua5&tranfit
perK, palaeft,quia
ipfeeftutarcusdr*
culima*
I R D !.·
ximi perpolos 5& arcus re&i GmiksAL&i
G m in fphsera tranfeuntis.Abfdnditergo&fimilem iili>qui eft decliuis in fphaera , quem
&ille aequalem fedionedrculi rediabfdndiu
Ethoceratoftendendu . Expremiffis apparet
rario,per quam in aftrolabio fignifer&hori*
zon diuiditur.Erin fimilibus fimilitetv
CViuslatitudo5a dato pun&o circuli dedi
uis in fphsera dataeft }eius &Cin plano fi*
tus,cognituserit.Eftodrculus ab g Djperpo*
los drculi dediuis,&recfH tranfiens . Dia*
meter reCti fit G,
obliqui uero d ,&lineaT K^quidiftetd,
Scdt arcus dt 5 uc1b
K, ut: latitudo eius de
quo agit adediui qua
recircutus ^quidiftas
adediuicuius diame
terTK trafitg ipiu in fpharra. Etpa arcus g,D eiienotos oportet. fimiliter D notifun t:
igit noti erut tg ; Sititaq?drculus reflus in
plano defcriptus abgd, diametri aeg 5bled K,dediuis drculus lak gjfumptocp arcu D
affimile g in alia figuratioejqu^ eft dedinatio
obliqui a rcdlo,&Cdu<3a ea F T,eritF polus
tirculi dediuisalg K.Item fitarcus x,fimilis
arcui d iiifphxra ,&D fitCmilis g,& du*
w L I S AE R I V
ftislineis , Y,eritP Ylinea,& Ydia*
meter acquidiftatis decliui. Diui&ergo Y per
medium,8£ pofito ibi ccntro,circunducatur
Y drculus, quieftuice circuli aequidiftantis
decliui tranfeuntis per illum, cuius latitudo a
decliui circulo data
fuitSitcp punclus
in circunferentiade*
cliuis circuli a quo al
terius latitudofumi
tur,&Tpertranfeat li*
nea nem, eritcp in
oppofitum ipfi
fphgra.Defcribater
go arcus circuli, tra*
{eutis perpufta fN,eritqj hic ut circulus maximus, qui in fphgra
diuidens decliue per £qualia,trafitg polu eius,
qma trafitper > tranfibitetia perillud,cuius
latitudo fumitab . Ergo in comunis fecfhone
ipfius,etctrculi Y,hoceftin eritfitus
illius,qcPproponebatur.Exnunc <
dicflisperperiditjqua ratioss
ne ftell£ponuntur in
reri,refpe(fhifi[
gniferi.
PLANISPHAERII IOR*DANI flNlS,