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

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[141] Fig. 22.* 19. Maii.
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[143] Fig. 24.* c a * 27. Maii.
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[146] Fig. 27.* 16. Ian. 1656.
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[147] Fig. 28.* 19. Febr.
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[149] Fig. 30.* 30. Mart.
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[150] Fig. 31.* 18. Apr.
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[152] Fig. 33.* 19. Oct.
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[154] Fig. 35.* 9. Nov.
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[155] Fig. 36.* 27. Nov.
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[156] Fig. 37.* 16. Dec.
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[157] Fig. 38.* 18. Ian. 1657.
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[161] Fig. 42.* 19. Maii.
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[162] Fig. 43.* 17. Dec.
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[163] Fig. 44.* 18. Dec.
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[164] Fig. 45.* 27. Dec.
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[165] Fig. 46.* 11. Mart 1658.
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[169] Fig. 50.* 10. Nov.
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[170] Fig. 51.* 16. Ian. 1659.
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145418VERA CIRCULI proportionalia, & ex prædictis ſatis facile colligi poteſt
trapezium A I L P eſſe dimidium polygoni A B D L P &
trapezium A I O P eſſe dimidium polygoni A B E I O P
& triangulum A I P eſſe dimidium trapezii A B I P: &
proinde terminos duplicando, polygonum A B D L P, po-
lygonum A B E I O P & trapezium A B I P ſunt continuè
proportionalia, quod demonſtrare oportuit.
Ducantur rectæ C G, K N, ſegmentum tangentes in
punctis E, O, & rectis D L, D B, L P, occurrentes in
punctis C, G, K, N, ut compleatur polygonum
A B C G K N P.
PROP. V. THEOREMA.
Dico trapezium A B I P & polygonum A B E I O P
11TAB. XLIII.
Fig. 1. 2. 3. ſimul, eße ad polygonum A B E I O P, ut
duplum polygoni A B E I O P ad poly-
gonum A B C G K N P.
Ex hujus tertia manifeſtum eſt triangulum A B I & tra-
pezium A B E I ſimul, eſſe ad trapezium A B E I,
ut duplum trapezii A B E Iad polygonum A B C G I: &
ex prædictis facile concludi poteſt triangulum A B I eſſe di-
midium trapezii A B I P, & trapezium A B E I eſſe dimi-
dium polygoni A B E I O P, & polygonum A B C G I
eſſe dimidium polygoni A B C G K N P; & proinde termi-
nos duplicando, trapezium A B I P & polygonum A B E I O P
ſimul, erunt ad polygonum A B E I O P ut duplum polygo-
ni A B E I O P ad polygonum A B C G K N P, quod
demonſtrandum erat.
Hinc facile colligi poteſt polygonum A B C G K N P
eſſe medium harmonicum inter polygona A B E I O P,
A B D L P, quod hic admonuiſſe ſufficiat, in ſequentibus
enim demonſtrabitur.

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