From the Earth to the moon; and, round the moonVerne, Jules
Science
From the Earth to the moon; and, round the moon
Verne, Jules
Manned space flight -- Fiction; Moon -- Fiction; Science fiction; Space flight to the moon -- Fiction; Space ships -- Fiction
“Perfectly. Nicholl and I would have made it, if the observatory had
not saved us the trouble.”
“Very well, old Barbicane,” replied Michel; “they might have cut off my
head, beginning at my feet, before they could have made me solve that
problem.”
“Because you do not know algebra,” answered Barbicane quietly.
“Ah, there you are, you eaters of _x_1; you think you have said all
when you have said ‘Algebra.’”
“Michel,” said Barbicane, “can you use a forge without a hammer, or a
plow without a plowshare?”
“Hardly.”
“Well, algebra is a tool, like the plow or the hammer, and a good tool
to those who know how to use it.”
“Seriously?”
“Quite seriously.”
“And can you use that tool in my presence?”
“If it will interest you.”
“And show me how they calculated the initiatory speed of our car?”
“Yes, my worthy friend; taking into consideration all the elements of
the problem, the distance from the center of the earth to the center of
the moon, of the radius of the earth, of its bulk, and of the bulk of
the moon, I can tell exactly what ought to be the initiatory speed of
the projectile, and that by a simple formula.”
“Let us see.”
“You shall see it; only I shall not give you the real course drawn by
the projectile between the moon and the earth in considering their
motion round the sun. No, I shall consider these two orbs as perfectly
motionless, which will answer all our purpose.”
“And why?”
“Because it will be trying to solve the problem called ‘the problem of
the three bodies,’ for which the integral calculus is not yet far
enough advanced.”
“Then,” said Michel Ardan, in his sly tone, “mathematics have not said
their last word?”
“Certainly not,” replied Barbicane.
“Well, perhaps the Selenites have carried the integral calculus farther
than you have; and, by the bye, what is this ‘integral calculus?’”
“It is a calculation the converse of the differential,” replied
Barbicane seriously.
“Much obliged; it is all very clear, no doubt.”
“And now,” continued Barbicane, “a slip of paper and a bit of pencil,
and before a half-hour is over I will have found the required formula.”
Half an hour had not elapsed before Barbicane, raising his head, showed
Michel Ardan a page covered with algebraical signs, in which the
general formula for the solution was contained.
“Well, and does Nicholl understand what that means?”
“Of course, Michel,” replied the captain. “All these signs, which seem
cabalistic to you, form the plainest, the clearest, and the most
logical language to those who know how to read it.”
“And you pretend, Nicholl,” asked Michel, “that by means of these
hieroglyphics, more incomprehensible than the Egyptian Ibis, you can
find what initiatory speed it was necessary to give the projectile?”
“Incontestably,” replied Nicholl; “and even by this same formula I can
always tell you its speed at any point of its transit.”
“On your word?”
“On my word.”
“Then you are as cunning as our president.”
Public-domain text, read in full here on John Shaqi.
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