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
_For the_ mean _Pressure of the Barometer, at low Water, from 132
Observations in Italy and England, is 30.04 Inches: the Temperature of
the Barometer being at 55°, i.e. Temperate, and that of the Air at 62°._
[122] _Foundation of the Table for Tenths._
The Height, in _Feet_, corresponding to the Expansion on the Tenth of
an inch of Quicksilver with the Temperature of 31°.24 (as in the 3d
Column of the 2d Table) are reduced by this Table into a ten Times
less Number of Feet; and the Tenth of an Inch (of Quicksilver) is also
again divided into _ten_ more Parts: in order to shew, in a ten Times
less Number of _such_ Feet, the Expansion corresponding to any of those
Parts into which the _Tenth_ of an Inch (of Quicksilver) has been
divided.
_Construction and Use of the Table for Tenths._
1. The Figures in the left vertical Column shew the Height in _Feet_,
(from 81 to 130) corresponding to a single Tenth of an Inch of
Quicksilver, viz. to the higher of two adjoining Tenths, as in the 3d
Column of the 2d Table.
2. The Figures, along the upper horizontal Line, shew the Number of
Parts into which the Tenth of an Inch has been divided.
3. The Figures, at the Point of Meeting, express, in a ten Times less
Number, of _the Feet_ in the left vertical Column, the Expansion
corresponding to any of those Parts, into which the Tenth of an Inch
(of Quicksilver) has been divided.
Thus: 90 is a _Number of Feet_ called 9 Tenths of 100: but the _Tenths_
are _Feet_, and not Tenths of a Foot.
[123] The Standard Temperature was 31°.24, which not being exactly 1
Quarter, another Decimal is added, (for Ease in Computation,) by which
31.24 becomes 31.25, i.e. by dividing one Degree of Heat into 100
Parts, and taking 25 of those Parts, or dividing the 100 by 25, the
Answer is 4, i.e. ¼ of the whole 100: or (31)¼.
[124] _The Foundation of the fourth Table._
(Ph. Tr. for 1777, Part 2d, Pages 564, and 566,)—From the _Mean_ of
a Series of Experiments with a Manòmeter, or Instrument to measure
the _Rarity_ and Density of the Atmosphere, depending on the Action
of _Heat_ and Cold, it was found, that when the _Portion of a Tube_
containing Air (at the Temperature of freezing by Farenheit, and
Pressure of 30½ Inches[125] by a common Barometer) was divided into
1000 Parts; the Volume of _Air_ within it, encreased _nearly_ in a
certain Proportion, as each Degree of Temperature encreased; viz. at a
Mean, 2.43, or simply (by rejecting the 2d Decimal as too minute) 2.4:
that is, a 1000 Parts of Air became by Expansion with one Degree of the
Thermometer, equal to 1002.43: i.e. the Portion of Air occupying 1000
Parts, did, with the Addition of one Degree of Heat, occupy 1002.43
Parts: that is (by rejecting the 2d Decimal 3 as too minute) occupied
two Parts and 4 Tenths more than the thousand.
_Construction of the fourth Table._
Public-domain text, read in full here on John Shaqi.
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