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
“_Precept the 2d. With these corrected Heights of the Barometers enter
Table II, and take out respectively the Numbers corresponding to the
nearest Tenth of an Inch; and if the Barometers, corrected as in
the first Precept, are found to stand at an even Tenth, without any
further Fraction, the Difference of these two tabular Numbers (found
by subtracting the less from the greater) will give the approximate
Height in English Feet. But if, as will commonly happen, the correct
Height of the Barometers should not be at an even Tenth, write out
the Difference for one entire Tenth, found in the Column adjoining,
intitled_ Differences; _and with this Number enter Table III, of
proportional Parts in the first vertical Column to the left Hand, or in
the 11th Column; and, with the next Decimal, following the Tenths of
an Inch in the Height of the Barometer (viz. the hundredths) enter the
horizontal Line at the Top, the Point of meeting will give a certain
Number of Feet, which write down by itself; do the same by the next
decimal Figure in the Height of the_ _Barometer (viz. the thousandths
of an Inch,) with this Difference, striking off the last Cypher to the
right Hand for a Fraction; add together the two Numbers thus found
in the Table of proportional Parts, and their Sum subduct from the
tabular Numbers, just found in Table II; the Differences of the tabular
Numbers, so diminished, will give the approximate Height in English
Feet._
“_Precept the 3d. Add together the Degrees of the two detached or
Air Thermometers, and divide their Sum by 2, the Quotient will be
an intermediate Heat, and must be taken for the mean Temperature of
the vertical Column of Air intercepted between the two Places of
Observation: if this Temperature should be 31°¼ on the Thermometer,
then will the approximate Height before found be the true Height; but
if not, take its Difference from 31°¼, and with this Difference seek
the Correction in Table IV, for the Expansion of Air, with the Number
of Degrees in the vertical Column on the left Hand, and the approximate
Height to the nearest thousand Feet in the horizontal Line at the Top;
for the hundred Feet strike off one Cypher to the right Hand; for the
Tens strike off two; for the Units three: the Sum of these several
Numbers added to the approximate Height, if the Temperature be greater
than 31°¼, subtracted if less, will give the correct Height in English
Feet. An Example or two will make this quite plain._”
[128] There is no Occasion to take more than four Decimals out of the
Table.
[129] See Section 368, Note (_a_).
[130] Section 368, Note (_a_) on Note (_a_).
[131] Taking one Decimal _only_ out of the Table.
Public-domain text, read in full here on John Shaqi.
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