INDEX

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Abercromby, 10
Aitken, 3, 91
Altitude of clouds, 19, 149
—— of rain-clouds, 76
Alto clouds, 59, 159
Alto-cumulus communis, 161
—— castellatus, 66, 160
—— glomeratus, 67, 161
—— informis, 64, 160
—— nebulosus, 65, 160
—— stratiformis, 65, 161
Alto-strato-cumulus, 70, 160
Alto-stratus maculosus, 68, 160
Ascent of vapour, 124
Atlas, International, 11
Band cirrus, 41
Bidwell, Shelford, 92
Black mirror, 14, 173
Blue Hill, 20, 138
Cameras, 140, 171
Change cirrus, 37
—— of velocity, 35
Cirriform top of thunder-cloud, 110
Cirro-cumulus, 45, 159
—— nebulosus, 52, 159
Cirro-filum, 33, 156
Cirro-macula, 53, 159
Cirro-nebula, 26, 27, 155
Cirro-stratus, 45, 157
—— communis, 47, 158
Cirro-stratus cumulosus, 48, 158
—— nebulosus, 45, 158
—— vittatus, 158
Cirro-velum, 24
Cirrus, 21, 155
—— altitudes, 30, 149
—— communis, 40, 157
—— caudatus, 34, 156
—— excelsus, 31, 156
—— inconstans, 37, THE END

PRINTED BY WILLIAM CLOWES AND SONS, LIMITED, LONDON AND BECCLES.

FOOTNOTES:

[1] See reference No. 2 on p. 181.

[2] The telescope with which these observations have been made is a 6·8-inch refractor equatorially mounted.

[3] Ferricyanide of potassium and hyposulphite of soda.

[4] From the declination of the sun corrected for variation and from the known latitude, the meridian zenith distance is calculated.

From the Greenwich time, the longitude, and the equation of time, the hour angle is obtained.

Now, if H be the hour angle, D the reduced declination, and M the meridian zenith distance, the sun’s altitude may be calculated by the formula—

log versin H + L cos lat. + L cos D-20 = log n,

where n is a natural number, and

n + vers M = covers alt.

Again, to find the azimuth—

vers sup. (lat. + alt.)-vers polar dist. = m,

where m is another natural number, and

log m + L sec. lat. + L sec. alt.-20 = log vers azim.,

reckoned from the south.

Hence the position of the sun is ascertained for both negatives.

By actual measurements on the plates and reference to a previously constructed scale the position of the cloud as seen from each camera is next determined, and the angle subtended by the base line at a point X vertically beneath the cloud is calculated. If A and B are the stations, and a and b the angles from them respectively, the distance AX is given thus—

log AX = L sin b-L sin AXB + log AB,

and the height h of the cloud above X is given by—

log h = log AX + L tan alt.-10.

Transcriber’s Note

Variations in hyphenation (i.e. thunderstorm and thunder-storm) have been retained. The following apparent typographical errors were corrected:

Page 171, “focussed” changed to “focused.” (it should be focused on the horizon)

Page 173, “aperature” changed to “aperture.” (the lens with its large aperture)





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