Biancani, Giuseppe
,
Aristotelis loca mathematica
,
1615
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1
Gnomon
,
quid
.
3
. &
331
Gnomones
numeri
.
93
Graue
qua
ratione
ad
centrum
mundi
deſcenderet
,
eiqué
aptaretur
.
112
Grauidenſum
,
quid
.
399
H
Halonis
demonſtratio
.
161
Hippocratis
chij
quadratura
circuli
.
17
.
eiuſdem
quadratura
lunulæ
optima
.
17
Hyades
,
Atlantides
, &
Succulæ
.
335
Hypate
,
quid
.
360
Hypotenuſa
in
inceſſu
animalium
.
294
I
Illuminationes
Solis
deficientis
per
foramina
tranſeuntes
,
eur
ſint
defectiuæ
.
350
modus
videndi
eclypſim
facilis
,
ac
iucundus
.
ibidem
.
Inceſſus
animalium
lineis
explicatur
.
294
.
&
ſeqque
Incommenſurabilia
,
quæ
, &
eorum
inuentores
.
5
Indiuiſibilia
mathematica
eſſe
priuationes
.
189
.
oriri
ex
diuiſione
.
231
.
eorum
duo
genera
.
276
Infinito
,
qua
ratione
vtantur
Mathematici
.
94
.
96
Iridis
demonſtratio
ſecundum
Ariſt
.
163
. &
ſequentibus
.
Item
noua
de
Iride
tra-ctatio
.
ibidem
in
additione
.
Iugum
in
lyra
quid
, &
eius
figura
.
396
L
Leges
muſicales
.
204
Libra
maior
,
cur
exactior
.
initio
Mechanicarum
quæſt
.
Linea
,
quæ
terminus
est
illuminationis
in
Luna
,
cur
modo
recta
,
modo
curua
vi-deatur
.
346
Lineæ
rationales
, &
irrationales
, &
c
.
279
Lumen
oculorum
noctu
videntium
,
in
qua
oculi
parte
manet
.
in
addit
.
de
Pupilla
.
Lumen
Solis
,
cur
ſit
circulare
,
quamuis
per
foramina
anguloſa
ingrediatur
.
345
Luna
plana
,
cur
appareat
,
cum
ſit
ſphærica
.
347
.
cur
in
eadem
altitudine
cum
Sole
ſupra
horizontem
,
maiorem
vmbram
efficiat
.
349
Lunam
eſſe
ſphæricam
.
48
.
illuminari
ſphæricè
quid
:
ibidem
&
de
illuminatione
Lu-næ
.
iterum
eſſe
ſphæricam
ab
eclypſibus
.
111
Luminarium
Solis
, &
Lunæ
ordo
.
133
Lychanos
,
quid
.
360
Lyræ
veteris
figura
.
396
M
Magalis
,
ſeu
magas
, &
magadiſſare
.
373
.
393
Materia
intelligibilis
.
fusè
verò
.
explicatur
in
tract
.
de
nat
.
Mathem
.
Mathematicæ
mediæ
,
ſeu
ſubalternatæ
habent
propter
quid
ſuarum
demonſiratio-nem
.
50
Mathematici
negant
reperiri
quantitatem
indiuiſibilem
,
ſeu
minimam
.
100
Mathematicæ
non
ſunt
contentioſæ
.
83
.
ostendunt
per
cauſam
formalcm
.
91
Mathematicas
inuenerunt
Aegyptij
Sacerdotes
.
198
Mathematicæ
oſtendunt
per
cauſam
materialem
, &
formalem
.
205
.
earum
vtilitas
.
ibidem
.
De
earum
natura
.
in
proprio
tractatu
.
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