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

Table of figures

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[91] Fig. 4.D L C E A X V G H L D B
[92] Fig. 5.T F K A V Q Z D E O B X P C Y f I G M L R N S H
[93] Fig. 6.K E A H C L D F G B
[94] Pag. 154.TAB. XXI.Fig. 1.G E G O A K L Q Q M M H F R R N N B D L K C P S V X Z Y X V T
[95] Fig. 3.F A D E B C G H
[96] Fig. 2.G E Ω O Ω S A S Q Q M M R R N X F N V P Φ Δ V B C K D Z
[97] Pag. 156.Fig. 2.S F Z V O V L A Q Q M M I R R N N X T X K E K Y H G P B C D
[98] Fig. 1.F H A E G B C
[99] Fig. 3.C B A E D
[100] Fig. 4.E F E D D D V O B A N C K H
[101] Fig. 5.D D D E F E B A C H K
[102] Pag. 160.Fig. 1.F D D @ N A L C H K M
[103] Fig. 2.D D D F B A L C H K
[104] Fig. 3.C A B
[105] Fig. 4.B A K C E D G
[106] G D E C A K B
[107] G D K C A B
[108] Fig. 5.K B K A C E D F
[109] Fig. 6.Q B Q O N A C E D R P F
[110] Pag. 164.Fig. 1.G B O N C R P F
[111] Fig. 2.G B R F
[112] Fig. 3.A E C F B
[113] Fig. 4.A C E D F B
[114] Fig. 6.A B C G D L
[115] Fig. 5.H A O M R L N
[116] Pag. 166.TAB.XXV.Fig. 1.A O C G D L N
[117] Fig. 2.A B C G D L N
[118] Fig. 3.O C D A K B N E F C D L M
[119] Fig. 4.O A C D F E K B N C L D M
[120] Fig. 5.E A G F H K B D C
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11873HOROLOG. OSCILLATOR.
PROPOSITIO XVII.
11De motu
IN Cy-
CLOIDE.
IIsdem poſitis, ſi tertia recta prioribus parallela
22TAB. VIII.
Fig. 3.
D K, circulum ſecuerit, quæ ab ea quæ centro
propior eſt A F, tantundem diſtet quantum hæc à
reliqua B G:
dico partem tangentis in A, à pa-
rallela ultimo adjecta, &
media interceptam, nem-
pe A D, arcu A C à primis duabus parallelis in-
tercepto minorem eſſe.
Hoc enim patet quum A D ipſi A B æqualis ſit, quam
antea oſtendimus arcu A C minorem eſſe.
PROPOSITIO XVIII.
SI circulum, cujus centrum E, duæ rectæ paral-
33TAB. VIII.
Fig. 4.
lelæ ſecuerint A F, B G;
& à puncto B, ubi
quæ à centro remotior eſt, vel tantundem atque
altera diſtat, circumferentiæ occurrit, ducatur
recta circumferentiam tangens:
erit pars hujus
B A, à parallelis intercepta, major arcu ab iis-
dem parallelis intercepto B C.
Ducatur enim in puncto C, recta M C L circumferentiam
tangens, quæ occurrat tangenti B A in L.
In triangulo igi-
tur A C L, angulus C æqualis eſt angulo M C F, hoc eſt,
ei quem capit portio circuli C B F.
angulus autem A æqua-
tur angulo quem capit portio circuli B C G, quæ portio
quum ſit major vel æqualis portioni C B F, quippe quum
B G vel ulterius diſtet à centro quam C F, vel tantun-
dem:
erit proinde trianguli A C L angulus A minor vel
æqualis angulo C:
& conſequenter latus C L vel minus
vel æquale lateri A L.
Atqui C L una cum L B majores
ſunt arcu C B.
Ergo & A L una cum L B, hoc eſt,

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