Huygens, Christiaan, Christiani Hugenii opera varia; Bd. 1: Opera mechanica

Table of figures

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[121] Pag. 170.TAB. XXVI.Fig. 1.Ω O Ω A Z R F R N E N R G S V P Φ Δ V B D K C
Page: 271
[122] Fig. 2.L O A V P Φ Δ V B E C S H D
Page: 271
[123] Fig. 3.F G E G P A P K K L B D B S
Page: 271
[Figure 124]
Page: 286
[Figure 125]
Page: 287
[126] Pag. 188.TAB.XXVII.Fig. 1.O V VA M N D N B O E CE A G B D C F
Page: 292
[127] Fig. 2.S Z G F H Y
Page: 292
[128] Fig. 3.D A D M T C
Page: 292
[129] Fig. 4.A E N D C
Page: 292
[130] Fig. 5.K D B G A F E H
Page: 292
[Figure 131]
Page: 297
[Figure 132]
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[Figure 133]
Page: 319
[Figure 134]
Page: 322
[Figure 135]
Page: 336
[Figure 136]
Page: 353
[137] Pag. 248.TAB. XXVIII.Fig. 1.B A E D H F I G
Page: 355
[138] Fig. 2.M B A E D L N H F O I G
Page: 355
[139] Fig. 4.O P M I B G Q N L R H A F D
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[140] Fig. 5.B A D L N H I
Page: 355
[141] Fig. 3.a B c A C
Page: 355
[142] Fig. 7.D A C B E G
Page: 355
[143] Fig. 6.D A G B
Page: 355
[Figure 144]
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[145] Pag. 262.TAB.XXIX.Fig. 1.P E O D C Q H M G N B S R T F
Page: 370
[146] Fig. 4.C A H N E P B L K I
Page: 370
[147] Fig. 3.N Q O P T
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[148] Fig. 2.F D I C A B H K E R S G
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[149] Fig. 5.L M C M E H O D P I
Page: 370
[150] Pag. 268.TAB. XXX.a a I L K M g N l O c k P Q T S Q V T S R f f e n l d h g b
Page: 379
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201126CHRISTIANI HUGENII
Intelligatur enim planum horizontale cujus ſectio recta
11De centro
OSCILLA-
TIONIS. M P, atque in ipſum incidant productæ A D, B E, C F
& G H, in M, N, O, P.
Quia igitur ſumma productorum ex A M in A, B N in B,
C O in C, æqualis eſt facto ex G P in omnes A, B, C . 22Prop. 1.
huj. Similiterque ſumma productorum ex D M in A, E N in B,
F O in C, æqualis facto ex H P in omnes A, B, C; ſe-
quitur & exceſſum priorum productorum ſupra poſteriora,
æquari facto ex G H in omnes magnitudines A, B, C. Di-
ctum vero exceſſum æquari manifeſtum eſt productis ex A D
in A, B E in B, C F in C. Ergo hæc ſimul etiam æqua-
lia erunt producto ex G H in omnes A, B, C. quod erat
demonſtrandum.
PROPOSITIO IV.
SI pendulum è pluribus ponderibus compoſitum,
atque è quiete dimiſſum, partem quamcunque
oſcillationis integræ confecerit, atque inde porro
intelligantur pondera ejus ſingula, relicto communi
vinculo, celeritates acquiſitas ſurſum convertere,
ac quousque poſſunt aſcendere; hoc facto, centrum
gravitatis ex omnibus compoſitæ, ad eandem alti-
tudinem reverſum erit, quam ante inceptam oſcil-
lationem obtinebat.
Sit pendulum compoſitum ex ponderibus quotlibet
33TAB. XVIII.
Fig. 3. 4. A, B, C, virgæ, vel ſuperficiei pondere carenti, inhæren-
tibus. Sitque ſuſpenſum ab axe per D punctum ducto, qui
ad planum, quod hic conſpicitur, perpendicularis intelliga-
tur. In quo eodem plano etiam centrum gravitatis E, pon-
derum A, B, C, poſitum ſit; lineaque centri D E, incli-
netur ad lineam perpendiculi D F, angulo E D F: attra-
cto, nimirum, eo uſque pendulo. Hinc vero dimitti jam
ponatur, ac partem quamlibet oſcillationis conficere, ita ut
pondera A, B, C, perveniant in G, H, K. Unde,

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