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| As Radius | ||
| To the sine of A T C | 5. 29166 | 8. 9648517 |
| So is the sine of A T | 45. | 9. 8494850 |
| To the sine of A F | 3. 73910 | 8. 8143367 |
Subtract A B 3. 51564 there rests the Excesse to be placed in the Table 0. 22346.
The proportipnal part of which excesse to be added to the Moones la∣itude
must be found by scruples of proportion, and the Scruples themselves for every degree of the Moones distance from the Sunne may thus be had.
| As Radius▪ | ||
| To the Co••ine of the Moones double distance D H | 40 | 9. 8842539 |
| So is the sine of D B | 0. 15833 | 7. 4413575 |
| To the sine of D H | 0. 12142 | 7. 3256114 |
| Their differ▪ is B H | 0. 03691 | |
| Then as the Diameter B C | 31666 | 5. 4994068 |
| Is to the Diameter B C | 100. 000 | 5. 0000000 |
| So is B H | 0. 03691 | 3. 5671440 |
| To B H | 0, 11656 | 4. 0665508 |
Or more readily thus D H 76604 is the sine of 50 or the Cosine of 40 the Moones double distance from the Sun, which being deducted from Radius, the remainder is the versed sine B H 23396 the halfe 11698, are the scruples of proportion answering to 20 deg. of the Moones single di∣stance from the Sun,
| As Radius | ||
| To the Cosine of A T F | 5. 24775 | 9. 9981757 |
| So tang. of A T | 84. 85725 | 11. 0458587 |
| To tang. of T F | 84. 83689 | 11. 0440344 |