Pleasant Ways in ScienceProctor, Richard A. (Richard Anthony)
Science
Pleasant Ways in Science
Proctor, Richard A. (Richard Anthony)
Science
The moon comes in, in another way, to determine the sun’s distance
for us. We know how far away she is from the earth, and how much,
therefore, she approaches the sun when new, and recedes from him when
full. Calling this distance, roughly, a 390th part of the sun’s, her
distance from him when new, her mean distance, and her distance from
him when full, are as the numbers 389, 390, 391. Now, these numbers
do not quite form a continued proportion, though they do so very
nearly (for 389 is to 390 as 390 to 391-1/400). If they were in exact
proportion, the sun’s disturbing influence on the moon when she is at
her nearest would be exactly equal to his disturbing influence on the
moon when at her furthest from him—or generally, the moon would be
exactly as much disturbed (on the average) in that half of her path
which lies nearer to the sun as in that half which lies further from
him. As matters are, there is a slight difference. Astronomers can
measure this difference; and measuring it, they can ascertain what the
actual numbers are for which I have roughly given the numbers 389, 390,
and 391; in other words, they can ascertain in what degree the sun’s
distance exceeds the moon’s. This is equivalent to determining the
sun’s distance, since the moon’s is already known.
Another way of measuring the sun’s distance has been “favoured”
by Jupiter and his family of satellites. Few would have thought,
when Römer first explained the delay which occurs in the eclipse of
these moons while Jupiter is further from us than his mean distance,
that that explanation would lead up to a determination of the sun’s
distance. But so it happened. Römer showed that the delay is not in the
recurrence of the eclipses, but in the arrival of the news of these
events. From the observed time required by light to traverse the extra
distance when Jupiter is nearly at his furthest from us, the time in
which light crosses the distance separating us from the sun is deduced;
whence, if that distance has been rightly determined, the velocity of
light can be inferred. If this velocity is directly measured in any
way, and found not to be what had been deduced from the adopted measure
of the sun’s distance, the inference is that the sun’s distance has
been incorrectly determined. Or, to put the matter in another way, we
know exactly how many minutes and seconds light takes in travelling to
us from the sun; if, therefore, we can find out how fast light travels
we know how far away the sun is.
Public-domain text, read in full here on John Shaqi.
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