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# Title: [Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica (shelfmark Leibn. Marg. 166)
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PRINCIPIA MATHEMATICA.
1683 JLocus Solis 
Nemp. Ae quat.
Ful. 13, 12.55 St 1. 2. 30
25, 1T. IC
17. 10. 2C
23. 13. 4C
25. 14.
31. 9. 42
3T. L4. 5
Lus. 2. 24.56
4. 10. 4c
6. 10. G
9. 10. 26
25. 14.
26, 15. 10
18, 15. 44
22. T4. 44
23, 15.52
26, 16. 2
2. 53. 12
4 45. 45
10. 38. 21
12. 35,28
18. 9. 23
28, 2 1.52
20. 17, 16
22. 2.5C
23.56.45.
26, 50. 52
 2.47. X3
3.48. 2
5. 45. 33
9. 35.40
10. 36.48
Coricla
LonS. Comp.
Lat. BOr.
ComB.
COretX JLaL. BOr.) Differ. ) Ditter.
Lon5. OBC.
Obser.
20 13, 5. 42 29. 28, 13 00 23, 6. 42 29. 28. 2c
lL037. 48
1D. 7. 6
3. 10,27
3. 27.53
27. 55.
27. 42.
25, 29. 32
23, 18. 2C
20.42. 23
16. 7.57
3. 30,48
043. 7
8 24. 52.53
TT. 7. 24
29.34. 0
29. 33.30
28.51. 42
24. 24.4
26, 22.53
26, 16.5
25. 16, 19
24, 10. 49
22. 47. 5
20. 6. 37
1T. 37.33
9. 34. 10
5. 1F. 15
AuAr.
5. 16.53
7. 2. 18 8. 17. E
1T. 39. 43 29. 34.50
10. 8.40 29. 34. 0
5. 12. 30 28.50, 28.
3. 27. 028. 23.40
27. 54. 24 26. 22. 25
27.4. I. 8 26, 14,50
25. 26. 46 25, 17. 28
23, 16.55 24, 12. 19
20. 40. 32 22.49.
16. 5. 55 20. 6. 10
3, 26, 18 1F. 32.1
0. 41. 55
24. 49. 5
TF, 7. T2
7. T. 17
9. 34. 13
5se
5. 16.50
8. 26. 41
L.018.
L.aC.
F c. 0 + 0. 7
 1.55 6.50
 1. 34 7
 1. 3 -
- 0. 53
0.39 -
O. +
O. 46 +
L. 14
1. 25 l. 3C
1. 51
2. 2 -
4.30
12
O. 2
= 1. 1 = O. 2E
13. 31. 10 V 24. 45. 32 16. 38. 0V 24. 44. 016, 38. 20) - 2. 3E -f. O. 20
Contirmatur etiam Theoria per motum Cometxe retrogradi qui
apparuit anno 1682. Tujus Nodus alcendens (compurance Hal-
leio) Crat in 8 228. 26. 30. Inclinatio Orbiex ad planum Fclix-
ECR F7Pr. 56. 0. Perihelium in un 28r. 52. 50. Dictantia peri
Belia a Solc 58328. Et tempus aequacum Periholii Sept. d. gh. 30.
Loca vero ex obserracionibus Flamstedii computata, et cum locis
per Theoriam computatis collata, exhibentur in Tabula sc-
quente.
1682 JLocus Solis) Cometa jLac. BOr.) COELX Lat. BOr.] Disfer. (DiHer.
Temp. Appat
LOnS. COmP. COmP.  LOnS. OBC. Observ.
An8. 19. 16. 38) M 7. 0. 7 St 18. 14. 28 25.50.7
et
20, 7G. 38
21, 8. 21
22. 8. E
29. 8. 20
30. 7. 45
1. 7. 3.
4. 7. 2
8. 7. 26
9. 7. 261
7. 55. 5,2
8. 36. 24
9. 33.55
16, 22.40
17, 19. 4 F
19. 16. 9
22. 1L. 28
23, 10,29
26, 5. 58
24. 4. 6, 23 26. T4 42
29. 37,25 26. 20. 3
M 6, 29.53 26. 8. 4.2
 22. 3754 18, 37.47
25. 36. 2 17. 26.43
20.30,53 25. 23.0
25. 42. 0
12, 23.48
27. 0. 46 22. 33. 8
29. 56. 44
9. 26. 46
St 18. 24. 40 25. 49. 55
24. 46. 22 26, 12.52
29, 38. 2
6.30. 3
12.37.49
15. 35. 18
26, 17. 37
26. 7. 12
18. 34. 5
17, 27. 17
20. 27. 4 15. 9. 49
25. 40.58
26.59. 24
29. 58. 45
12, 22. C
11 33. 51
9. 26. 43
LonS. Lat.
= 0. 12 - 0. 12
 0. 1
= 0. 47
 0. 10
0. E
0. 43
3. 49
.:
+ 1. 27
= 1.5C
2. 26
 1. 30
3142
.
n 1. 4c
0.
27. 5. 9 M 0. 44. 10 8. 49. 10 M 0. 44. 4 8. 48. 25 + 0. 6- 0. 45
Ilis exemplis abunde satis manifectum eAt, quod morus Come-
tarum per Theoriam a nobis expositam non minus accuratE eX-
hibentur.
O. 3C
O. 27
O. 27
5. 3.
te
Aultr.
PERTIVS.