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But this is perturbing, because, while one thinks of the height of a pole as explaining the length of a shadow, one does not think of the length of a shadow as explaining the height of a pole.
For example, as we have noted, most people judge intuitively that one cannot explain the height of a pole by appealing to the length of its shadow.
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You also have to put up a tower, typically around the height of a telephone pole, and navigate through local zoning regulations.
For wingless aphids, the Petri dish was put in the middle of the arena on the bottom, while for winged aphids the Petri dish was placed on the top of a pole of 35.5 cm height.
Notice, however, that there is a simple way to switch one of the premises with the conclusion: if one starts with the length of the shadow, the angle of elevation of the Sun, and the law of light propagation, one can deduce (using trigonometry) the height of the pole.
One can explain the length of the shadow by deducing it (using trigonometry) from the height of the pole, the angle of elevation of the Sun, and the law of light propagation (i.e., the law that light travels in straight lines).
The height of iron pole (L) should be about 85 mm long.
One possible answer would appeal to the epistemic goal of having information relevant to manipulation and control; one may manipulate the length of the shadow by, among other things, manipulating the height of the pole but not conversely.
This asymmetry is closely connected to the fact that the shadow length is upshot of several different factors that are independently variable; the height of the pole, the orientation of the pole and the angular distance of the sun above the horizon.
In the 1610 edition of Certaine Errors he described inventions such as the "sea-ring" that enabled mariners to determine the magnetic variation of the compass, the sun's altitude and the time of day in any place if the latitude was known; and a device for finding latitude when one was not on the meridian using the height of the pole star.
The height of the pole measured from the surface of the hunting seat cushion was 59 cm.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com