“It is time that we steered by the stars, not by the lights of each passing ship.”

—  Omar Bradley

Statement (31 May 1948), quoted in An Inconvenient Truth : The Planetary Emergency Of Global Warming And What We Can Do About It (2006) by Al Gore

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Omar Bradley 26
United States Army field commander during World War II 1893–1981

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“We must stop setting our sights by the light of each passing ship; instead we must set our course by the stars.”

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Many attribute this quote to Marshall, however, General Omar Bradley is the correct author. Statement by Bradley (31 May 1948), quoted in An Inconvenient Truth : The Planetary Emergency Of Global Warming And What We Can Do About It (2006) by Al Gore.
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“I must down to the sea again, to the lonely sea and the sky,
And all I ask is a tall ship and a star to steer her by,
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The first line is often misquoted as "I must go down to the seas again." and this is the wording used in the song setting by John Ireland. I disagree with this last point. The poet himself was recorded reading this and he definitely says "seas". The first line should read, 'I must down ...' not, 'I must go down ...' The original version of 1902 reads 'I must down to the seas again'. In later versions, the author inserted the word 'go'.


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“How do men act on a sinking ship? Do they hold each other? Do they pass around the whisky? Do they cry?”

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“Consider an event, for example the outburst if a nova… Suppose this event is observed from two stars in line with the nova, and suppose further that the two stars are moving uniformly with respect to each other in this line. Let the epoch at which these stars passed by each other be taken as the zero of time measurement, and let an observer A on one of the stars estimate the distance and epoch of the nova outburst to be x units of length and t units of time, respectively. Suppose the other star is moving toward the nova with velocity v relative to A.”

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Let an observer B on the star estimate the distance and epoch of the nova outburst to be x<nowiki>'</nowiki> units of length and t<nowiki>'</nowiki> units of time, respectively. Then the Lorentz formulae, relating x<nowiki>'</nowiki> to t<nowiki>'</nowiki>, are<center><math>x' = \frac {x-vt}{\sqrt{1-\frac{v^2}{c^2}}} ; \qquad t' = \frac {t-\frac{vx}{c^2}}{\sqrt{1-\frac{v^2}{c^2}}}</math></center>
These formulae are... quite general, applying to any event in line with two uniformly moving observers. If we let c become infinite then the ratio of v to c tends to zero and the formulae become<center><math>x' = x - vt ; \qquad t' = t</math></center>.
The Structure of the Universe: An Introduction to Cosmology (1949)

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