Huygens, Christiaan
,
Christiani Hugenii opera varia; Bd. 1: Opera mechanica
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31 - 60
61 - 90
91 - 120
121 - 150
151 - 180
181 - 199
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[31.] PROPOSITIO VIII.
Page: 100 (64)
[32.] PROPOSITIO IX.
Page: 104 (65)
[33.] PROPOSITIO X.
Page: 105 (66)
[34.] PROPOSITIO XI.
Page: 105 (66)
[35.] PROPOSITIO XII.
Page: 106 (67)
[36.] PROPOSITIO XIII.
Page: 107 (68)
[37.] PROPOSITIO XIV.
Page: 107 (68)
[38.] PROPOSITIO XV.
Page: 111 (69)
[39.] PROPOSITIO XVI.
Page: 114 (72)
[40.] PROPOSITIO XVII.
Page: 118 (73)
[41.] PROPOSITIO XVIII.
Page: 118 (73)
[42.] PROPOSITIO XIX.
Page: 119 (74)
[43.] PROPOSITIO XX.
Page: 119 (74)
[44.] PROPOSITIO XXI.
Page: 121 (76)
[45.] PROPOSITIO XXII.
Page: 125 (77)
[46.] LEMMA.
Page: 126 (78)
[47.] PROPOSITIO XXIII.
Page: 127 (79)
[48.] PROPOSITIO XXIV.
Page: 129 (81)
[49.] PROPOSITIO XXV.
Page: 141 (87)
[50.] PROPOSITIO XXVI.
Page: 142 (88)
[51.] HOROLOGII OSCILLATORII PARS TERTIA.
Page: 143
[52.] DEFINITIONES. I.
Page: 143
[53.] II.
Page: 143
[54.] III.
Page: 143
[55.] IV.
Page: 144 (90)
[56.] PROPOSITIOI.
Page: 144 (90)
[57.] PROPOSITIO II.
Page: 146 (92)
[58.] PROPOSITIO III.
Page: 150 (93)
[59.] PROPOSITIO IV.
Page: 151 (94)
[60.] PROPOSITIO V.
Page: 152 (95)
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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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