476

INDEX

— exemplum , I. 224

- quadratura infinitorum Cycloidis segmentorum detecta a Bernoul-

l i 0 , 202. 232. II. 61

-ejusdem zonarum , 62

— partis cujusdam ab HuGENlO tradita, 1.202

- alterius a L E I B N 1 T 1 o , 202. 214. 228

.Quadratura, generalis per motum a Leibnitio tradita , & Ber-N 0 ULL 10 probata , 4, 6

- Quarum Curvarum semper postit haberi , 41

- desiderata ad eam pertinentia , 5.9

- reducenda ad earum redificationem , s. 9. 367

- —- & ad certa genera , 5. 9

- quarum reduci postit ad Qiiadraturam Circuli & HyperboLe ,, 14

- de hac re desiderata, 15. 2Z

- de ea liber Newtoki, » II. 124

- omnes rationales , 80.

- irrationales ad rationales reductae a Le IB NI TIO , 82

- ad Seriem quomodo reducatur , I. 12. 219

- de hac Methodo Bernoullii judicium, I s

— omnes per Seriem expressae a Bernoullio, is

-hanc investigat Leibnitius, 22

*-illius fontem monstrat Berno ULLIUS, 28

-ejus nova demonstratio , 75

- - Seriem aliam exhibet Leibnitius, 35- 99- 104

- quam corrigit Bernoullius, 40

- L e 1 b N 1 T 1 o approbante , 46

— de hac re librum scribit CRAIGIUS, sO

— in eum L E 1B n i t i i observatio , 5 0

- in hanc adnotatio Bernoullii, 60

Ciuantitas actionis motricis absolut a’ , I2s

Quantitatis cujusdam differentiatis integratio, 20. 26.27. 35* 46-53

- positivae & negativae ratio utrum imaginaria , II. 269. 276. 304

— negativae utrum detur Logarithmus, 269. 276. 278. 282. 287. 292.

296. 298. 303- 30s. 312. 31TQ.U IRINUS, 274

Quotientium investigationes continuatae, I. 228

R

R Adices quot fint in aequatione in casu osculi , I. 34. 43 5 1 -

71