Example.
Here at London I would make a Dyal upon a Plane Declining from the South Eastwards 30. degrees, and Reclining from the Zenith 20. degrees; Londons Latitude is 51½ degrees: There∣fore, Having on the Plane discribed a Semi Circle, &c. as was directed Prob. 4. I Rectifie the Globe, Quadrant of Altitude, Colure, and Hour Index, as by the same Probleme▪ and bring the lower end of the Quadrant of Altitude to 30. degrees from the North point of the Horizon towards the West, because that is the degree opposite to the degree of the Planes Declination, viz▪ to 30 degrees from the South Eastwards, And I bring the middle of the Gnomonical Semi Circle to 20. degrees of the Quadrant of Altitude counted from the Zenith downwards towards the Ho∣rizon, and the ends of the Gnomonical Semi Circle to the degrees of Azimuth the Plane lies in in the Horizon, viz. to 30. degrees from the East point Northwards, and to 30. degrees from the West point Southwards, so shall 11. degrees 10. minutes of the Gnomonical Semi Circle be comprehended between the Qua∣drant of Altitude and the Brasen Meridian: These 11. degrees 10. minutes shews that the 12 a clock line is distant from the Perpendicular A B 11. degrees 10. minutes: and because the Plane Declines to the Eastwards, therefore the 12 a clock line must stand on the West side the Plane 11. degrees 10, minutes. Then to find all the Fore Noon Hour lines,
I turn the Globe East-wards till the Index points to | 11 | a clock, or till 15, degr. of the Equa∣tor pass through the Meridian, and find the Colure cut the Gnomonical Semi-Circle in | 15. 8 | counted from the middle of the Gnomonical Semi Circle. |
10 | 18. 56 | |||
9 | 22. 37 | |||
8 | 26. 52 | |||
7 | 32. 37 | |||
6 | 42. 5 | |||
5 | 62. 43 |
And these are the distances of the Fore Noon Hour lines; to