Account of the Skerryvore lighthouse : $b with notes on the illumination of lighthousesStevenson, Alan
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Account of the Skerryvore lighthouse : $b with notes on the illumination of lighthouses
Stevenson, Alan
Skerryvore Lighthouse (Hebrides, Scotland)
+-------+--------+--------++-------+--------+--------+
| | λ | λ′ || | λ | λ′ |
| H | Lengths|Lengths || H | Lengths|Lengths |
|Heights| in | in ||Heights| in | in |
| in |English |Nautical|| in |English |Nautical|
| Feet. | Miles. | Miles. || Feet. | Miles. | Miles. |
+-------+--------+--------++-------+--------+--------+
| 5 | 2·958 | 2·565 || 110 | 13·874 | 12·03 |
| 10 | 4·184 | 3·628 || 120 | 14·490 | 12·56 |
| 15 | 5·123 | 4·443 || 130 | 15·083 | 13·08 |
| 20 | 5·916 | 5·130 || 140 | 15·652 | 13·57 |
| 25 | 6·614 | 5·736 || 150 | 17·201 | 14·91 |
| 30 | 7·245 | 6·283 || 200 | 18·708 | 16·22 |
| 35 | 7·826 | 6·787 || 250 | 20·916 | 18·14 |
| 40 | 8·366 | 7·255 || 300 | 22·912 | 19·87 |
| 45 | 8·874 | 7·696 || 350 | 24·748 | 21·46 |
| 50 | 9·354 | 8·112 || 400 | 26·457 | 22·94 |
| 55 | 9·811 | 8·509 || 450 | 28·062 | 24·33 |
| 60 | 10·246 | 8·886 || 500 | 29·580 | 25·65 |
| 65 | 10·665 | 9·249 || 550 | 31·024 | 26·90 |
| 70 | 11·067 | 9·598 || 600 | 32·403 | 28·10 |
| 75 | 11·456 | 9·935 || 650 | 33·726 | 29·25 |
| 80 | 11·832 | 10·26 || 700 | 35·000 | 30·28 |
| 85 | 12·196 | 10·57 || 800 | 37·416 | 32·45 |
| 90 | 12·549 | 10·88 || 900 | 39·836 | 34·54 |
| 95 | 12·893 | 11·18 || 1000 | 41·833 | 36·28 |
| 100 | 13·228 | 11·47 || | | |
+-------+--------+--------++-------+--------+--------+
If the distance at which a light of given height can be seen by a
person on a given level be required, it is only needful to add together
the two numbers in the column of lengths λ or λ′ (according as Nautical
or English miles may be sought) corresponding to those in the column of
heights H, which represent respectively the height of the observer’s
eye and the height of the lantern above the sea. When the height
required to render a light visible at a given distance is required,
we must seek first for the number in λ or λ′ corresponding to the
height of the observer’s eye, and deduct this from the whole proposed
range of the light, and opposite the remainder in λ or λ′ seek for the
corresponding number in H.
~Diagonal Lantern.~
Public-domain text, read in full here on John Shaqi.
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