Airopaidia : $b Containing the narrative of a balloon excursion from Chester, the eighth of September, 1785, taken from minutes made during the voyage; hints on the improvement of balloons ... To which is subjoined, mensuration of heights by the barometer, made plain; with extensive tables. The whole serving as an introduction to aërial navigation.Baldwin, Thomas
History
Airopaidia : $b Containing the narrative of a balloon excursion from Chester, the eighth of September, 1785, taken from minutes made during the voyage; hints on the improvement of balloons ... To which is subjoined, mensuration of heights by the barometer, made plain; with extensive tables. The whole serving as an introduction to aërial navigation.
Baldwin, Thomas
Aeronautics -- Early works to 1900; Balloons -- Early works to 1800
As Sine of ½ Sum of Sides 60. 39 0.05966 Co-Ar.
To Sine of ½ Difference of Sides 23. 51 9.60675
So Co-Tangent ½ contained Angle 63. 45 10.30703
—————— ————————
To T. of ½ Diff. of the other two Angles 43. 15 9.97344
SECOND PREPARATIVE PROPORTION.
As Co-Sine ½ Sum of Sides 29. 21 0.30968 Co-Ar.
To Co-Sine ½ Diff. 66. 9 9.96123
So Co-Tangent ½ contained Angle 63. 45 10.30703
————————
To T. ½ Sum of other Angles 75. 11 10.57794
Half Diff. before found 43. 15
——————
Sum, is greater Angle 118. 26 = Sun’s Azim.
Diff. is lesser Angle 31. 56 = S’s right Asc.
Then by first Axiom in Trigonometry, to know the Sun’s Altitude say,
As Sine Sun’s right Asc. 31. 56 0.27659
To Sine Co-Lat. 36. 48 9.77744
So Sine of the contained Angle 52. 30 9.89947
———————
To Co-Sine of the Sun’s Alt. 63. 57 9.95350
from 90.
——————
Sun’s Alt. 26. 3
Having Sun’s Alt. to find the Shadow,
As Sine Sun’s Alt. 26. 3 0.35738 Co-Ar.
To Person’s Height, 66 _Inches_, 1.81954
So Co-Sine of the Sun’s Alt. 63. 57 9.95350
————
To Length of Shadow, 135 _Inches_, 2.13042
Then 6(⁶⁶⁄₁₃₅ = ¹¹⁄₂₂ - | - ³⁄₆ or ½, i.e. as 22 to 45: supposing the
Length of the Shadow divided into 45 Parts; the _Height_ of the Object
woud be 22 of those Parts; or not quite _half_ the _Length_ of the
Shadow, at half past III.
See Section 84, Note [26].
[35] See “Priestley on Electricity.”
[36] Εὔροια.
[37] [Sidenote: An Account of the _Breath_ being visible at Sea, when
the Thermometer was at 61.]
The Breath is said to become _visible_ at Sea or Land at any
Temperature of the Thermometer not _exceeding_ 60°: tho’, in Latitude
41°, and Westward of the Azores Islands, being in Sight of the Peak of
+st. george+, (which probably equals, if not exceeds, the Height of
Teneriffe) the Observer has seen his _own Breath_, and _that_ of the
Sailors on Deck, when the Thermometer in the _Shade_ was at 61: the Air
(in January) being _then remarkably_ damp.
[38] This Assertion may seem to contradict what was said in Section 44:
When—“every Thing, that coud be seen at all, was seen +distinct+:” but
it only proves that the Balloon had attained a greater Altitude during
the Re-ascent, and that the +shadows+ were _much lengthened_, as the
Evening advanced.
[39] Angelica Kauffman.
Public-domain text, read in full here on John Shaqi.
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