Huygens, Christiaan, Christiani Hugenii opera varia; Bd. 2: Opera geometrica. Opera astronomica. Varia de optica

Table of figures

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[Figure 1]
Page: 5
[Figure 2]
Page: 11
[Figure 3]
Page: 15
[4] Pag. 324.TAB. XXXIV.Fig. 1.O B E P L S Q M R N A K H G D F C
Page: 26
[5] Fig. 3.B Q P S O N R M E H K G A F D L C
Page: 26
[6] Fig. 2.B E A G M C D H R F K L
Page: 26
[7] Fig. 4.B M L K E A D F H C
Page: 26
[8] Fig. 5.B B A D C A D C E E
Page: 26
[9] Fig. 8.K G H M E F B L A D C
Page: 26
[10] Fig. 6.S E B P D
Page: 26
[11] Fig. 7.E S D P B
Page: 26
[12] Pag. 326.TAB. XXXV.Fig. 1.N H T Z Ψ G K X S Σ Α E Ξ Y F O L B Δ R P V C Q Ω D M
Page: 31
[13] Fig. 5.B L A C D F M G K E H
Page: 31
[14] Fig. 4.B L A C D F M G K H E
Page: 31
[15] Fig. 2.B Δ P R V C Q Ω D A L F O Y Ξ Α Σ X S G K Ψ Z T H E N M
Page: 31
[16] Fig. 3.B Δ P R V A D Ω Q C L F O Y Ξ Α Σ X S G K E Ψ Z T H E N M
Page: 31
[17] Pag. 328.Fig. 2.B L F A D C H E
Page: 36
[18] Fig. 1.B L F A D C H E
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[19] Fig. 3.B E A D C
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[20] Fig. 4.Q B H A F C E G R D K
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[21] Fig. 5.B E D A C G F
Page: 36
[Figure 22]
Page: 49
[23] Pag. 340.TAB. XXXVII.Fig. 1.C G H F E DH A X Q Y T N V B G
Page: 51
[24] Fig. 3.γ A F D X B P N V E Q C
Page: 51
[25] Fig. 2.K C Δ R Θ Z O Γ D I
Page: 51
[26] Fig. 4.A B D C Π Φ N E S P F
Page: 51
[27] Fig. 2.M E Ψ Λ Φ S Ξ Π Ρ Σ Ω F L
Page: 51
[28] Fig. 5.K B Δ E Z A C R O D Θ Γ I
Page: 51
[Figure 29]
Page: 55
[Figure 30]
Page: 65
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65 30[Figure 30]
PRÆFATIO.
CIrca antiquum Tetragoniſmiproble-
ma, quo vel apud Mathematum ig-
naros nihil eſt celebrius, recens ope-
ræ pretium nos feciſſe rati, & quæ-
dam hactenus compertis meliora ut
putamus conſecuti, Geometris ea de-
monſtrata impertiri volumus. Nam-
que & ſtudiis eorum profutura arbitramur, & no-
vitate ipſâ ad rerum abditarum inveſtigationem
incitamento futura, reputantibus in eo quoque ar-
gumento, ubi omnes pridem ſummâ contentione ver-
ſati ſint, aliqua ſuperfuiſſe haud indigna diligen-
tiæ præmia. Plurimi quidem antehac inventæ Qua-
draturæ gloriam ſibi aſſerere conati ſunt, varia-
que ſubinde commenta protulere, falſis vera mi-
ſcentes. Verum à peritioribus omnia veleverſa fuiſ-
ſe vel contempta ſcimus, neque aliud adhuc rece-
ptum, quo omnis circuli dimenſio niteretur, præ-
ter unum illud, majorem eſſe eum inſcripto ſibi
polygono, circumſcripto minorem. Nos autem pro-
piorem determinationem nunc exhibemus oſtendi-
muſque, quod duobus ſumptis polygonis propor-
tione mediis inter inſcriptum circumſcriptum-
que ipſis ſimile, minoris eorum perimeter cir-
cumferentia circuli major exiſtit, reliquum

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