Huygens, Christiaan
,
Christiani Hugenii opera varia; Bd. 1: Opera mechanica
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91 - 120
121 - 150
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181 - 199
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[61.] PROPOSITIO VI.
Page: 153 (96)
[62.] PROPOSITIO VII.
Page: 157 (97)
[63.] PROPOSITIO VIII.
Page: 159 (99)
[64.] PROPOSITIO IX.
Page: 160 (100)
[65.] Conoidis parabolici ſuperficiei curvæ circulum æqualem invenire.
Page: 162 (102)
[66.] Sphæroidis oblongi ſuperſiciei circulum æqualem invenire.
Page: 163 (103)
[67.] Sphæroidis lati ſive compreſſi ſuperficiei circulum æqualem invenire.
Page: 163 (103)
[68.] Conoidis hyperbolici ſuperficiei curvæ circulum æqualem invenire.
Page: 164 (104)
[69.] Curvæ parabolicæ æqualem rectam lineam invenire.
Page: 168 (105)
[70.] PROPOSITIO X.
Page: 173 (107)
[71.] PROPOSITIO XI.
Page: 174 (108)
[72.] HOROLOGII OSCILLATORII PARS QUARTA. De centro Oſcillationis.
Page: 189 (117)
[73.] DEFINITIONES.
Page: 191 (119)
[74.] I.
Page: 191 (119)
[75.] II.
Page: 191 (119)
[76.] III.
Page: 191 (119)
[77.] IV.
Page: 191 (119)
[78.] V.
Page: 191 (119)
[79.] VI.
Page: 192 (120)
[80.] VII.
Page: 192 (120)
[81.] VIII.
Page: 192 (120)
[82.] IX.
Page: 192 (120)
[83.] X.
Page: 192 (120)
[84.] XI.
Page: 192 (120)
[85.] XII.
Page: 193 (121)
[86.] XIII.
Page: 193 (121)
[87.] HYPOTHESES. I.
Page: 193 (121)
[88.] II.
Page: 198 (123)
[89.] PROPOSITIO I.
Page: 198 (123)
[90.] PROPOSITIO II.
Page: 200 (125)
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120
CHRISTIANI HUGENII
nes
,
per
arcus
ſimiles
,
æqualibus
temporibus
per-
1
1
Decentro
OSCILLA-
TIONIS
.
aguntur
.
VI
.
Planum
Oſcillationis
dicatur
illud
,
quod
per
cen-
trum
gravitatis
figuræ
ſuſpenſæ
duci
intelligitur
,
ad
axem
oſcillationis
rectum
.
VII
.
Linea
centri
,
recta
quæ
per
centrum
gravitatis
figuræ
ducitur
,
ad
axem
oſcillationis
perpendicula-
ris
.
VIII
.
Linea
perpendiculi
,
recta
in
plano
oſcillationis
,
ducta
ab
axe
oſcillationis
,
ad
horizontis
planum
per-
pendicularis
.
IX
.
Centrum
oſcillationis
vel
agitationis
figuræ
cu-
juslibet
,
dicatur
punctum
in
linea
centri
,
tantum
ab
axe
oſcillationis
diſtans
,
quanta
eſt
longitudo
penduli
ſimplicis
quod
figuræ
iſochronum
ſit
.
X
.
Axis
gravitatis
,
linea
quævis
recta
,
per
cen-
trum
gravitatis
figuræ
tranſiens
.
XI
.
Figura
plana
,
vel
linea
in
plano
ſita
,
in
pla-
num
agitari
dicatur
,
cum
axis
oſcillationis
in
eo-
dem
cum
figura
lineave
eſt
plano
.
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