CHAPTER TWO

“Prediction Confirmed!”

“Another Verification!”

“A Third Verification of Prediction!”

Three times, in spite of its long-established sobriety, the _Journal of

the Franklin Institute_, vols. 106 and 107, reels with an astronomer’s

exhilarations. He might exult and indulge himself, and that would be no

affair of ours, and, in fact, we’d like to see everybody happy, perhaps,

but it is out of these three chanticleerities by Prof. Pliny Chase that

we materialize our opinion that, so far as methods and strategies are

concerned, no particular differences can be noted between astrologers

and astronomers, and that both represent engulfment in Dark Ages. Lord

Bacon pointed out that the astrologers had squirmed into prestige and

emolument by shooting at marks, disregarding their misses, and recording

their hits with unseemly advertisement. When, in August, 1878, Prof.

Swift and Prof. Watson said that, during an eclipse of the sun, they had

seen two luminous bodies that might be planets between Mercury and the

sun, Prof. Chase announced that, five years before, he had made a

prediction, and that it had been confirmed by the positions of these

bodies. Three times, in capital letters, he screamed, or announced,

according to one’s sensitiveness, or prejudices, that the “new planets”

were in the exact positions of his calculations. Prof. Chase wrote that,

before his time, there had been two great instances of astronomic

calculation confirmed: the discovery of Neptune and the discovery of

“the asteroidal belt,” a claim that is disingenuously worded. If by

mathematical principles, or by any other definite principles, there has

ever been one great, or little, instance of astronomic discovery by

means of calculations, confusion must destroy us, in the introductory

position that we take, or expose our irresponsibility, and vitiate all

that follows: that our data are oppressed by a tyranny of false

announcements; that there never has been an astronomic discovery other

than the observational or the accidental.

In _The Story of the Heavens_, Sir Robert Ball’s opinion of the

discovery of Neptune is that it is a triumph unparalleled in the annals

of science. He lavishes—the great astronomer Leverrier, buried for

months in profound meditations—the dramatic moment—Leverrier rises from

his calculations and points to the sky—“Lo!” there a new planet is

found.

My desire is not so much to agonize over the single fraudulencies or

delusions, as to typify the means by which the science of Astronomy has

established and maintained itself:

According to Leverrier, there was a planet external to Uranus; according

to Hansen, there were two; according to Airy, “doubtful if there were

one.”

One planet was found—so calculated Leverrier, in his profound

meditations. Suppose two had been found—confirmation of the brilliant

computations by Hansen. None—the opinion of the great astronomer, Sir

George Airy.

Leverrier calculated that the hypothetic planet was at a distance from

the sun, within the limits of 35 and 37.9 times this earth’s distance

from the sun. The new planet was found in a position said to be 30 times

this earth’s distance from the sun. The discrepancy was so great that,

in the United States, astronomers refused to accept that Neptune had

been discovered by means of calculation: see such publications as the

_American Journal of Science_, of the period. Upon August 29, 1849, Dr.

Babinet read, to the French Academy, a paper in which he showed that, by

the observations of three years, the revolution of Neptune would have to

be placed at 165 years. Between the limits of 207 and 233 years was the

period that Leverrier had calculated. Simultaneously, in England, Adams

had calculated. Upon Sept. 2, 1846, after he had, for at least a month,

been charting the stars in the region toward which Adams had pointed,

Prof. Challis wrote to Sir George Airy that this work would occupy his

time for three more months. This indicates the extent of the region

toward which Adams had pointed.

The discovery of the asteroids, or in Prof. Chase’s not very careful

language, the discovery of the “asteroidal belt as deduced from Bode’s

Law”:

We learn that Baron Von Zach had formed a society of twenty-four

astronomers to search, in accordance with Bode’s Law, for “a planet”—and

not “a group,” not “an asteroidal belt”—between Jupiter and Mars. The

astronomers had organized, dividing the zodiac into twenty-four zones,

assigning each zone to an astronomer. They searched. They found not one

asteroid. Seven or eight hundred are now known.

_Philosophical Magazine_, 12-62:

That Piazzi, the discoverer of the first asteroid, had not been

searching for a hypothetic body, as deduced from Bode’s Law, but, upon

an investigation of his own, had been charting stars in the

constellation Taurus, night of Jan. 1, 1801. He noticed a light that he

thought had moved, and, with his mind a blank, so far as asteroids and

brilliant deductions were concerned, announced that he had discovered a

comet.

As an instance of the crafty way in which some astronomers now tell the

story, see Sir Robert Ball’s _Story of the Heavens_, p. 230:

The organization of the astronomers of Lilienthal, but never a hint that

Piazzi was not one of them—“the search for a small planet was soon

rewarded by a success that has rendered the evening of the first day of

the nineteenth century memorable in astronomy.” Ball tells of Piazzi’s

charting of the stars, and makes it appear that Piazzi had charted stars

as a means of finding asteroids deductively, rewarded soon by success,

whereas Piazzi had never heard of such a search, and did not know an

asteroid when he saw one. “This laborious and accomplished astronomer

had organized an ingenious system of exploring the heavens, which was

eminently calculated to discriminate a planet among the starry host ...

at length he was rewarded by a success which amply compensated him for

all his toil.”

Prof. Chase—these two great instances not of mere discovery, but of

discovery by means of calculation according to him—now the subject of

his supposition that he, too, could calculate triumphantly—the

verification depended upon the accuracy of Prof. Swift and Prof. Watson

in recording the positions of the bodies that they had announced—

_Sidereal Messenger_, 6-84:

Prof. Colbert, Superintendent of Dearborn Observatory, leader of the

party of which Prof. Swift was a member, says that the observations by

Swift and Watson agreed, because Swift had made his observations agree

with Watson’s. The accusation is not that Swift had falsely announced a

discovery of two unknown bodies, but that his precise determining of

positions had occurred after Watson’s determinations had been published.

_Popular Astronomy_, 7-13:

Prof. Asaph Hall writes that, several days after the eclipse, Prof.

Watson told him that he had seen “a” luminous body near the sun, and

that his declaration that he had seen two unknown bodies was not made

until after Swift had been heard from.

Perched upon two delusions, Prof. Chase crowed his false raptures. The

unknown bodies, whether they ever had been in the orbit of his

calculations or not, were never seen again.

So it is our expression that hosts of astronomers calculate, and

calculation-mad, calculate and calculate and calculate, and that, when

one of them does point within 600,000,000 miles (by conventional

measurements) of something that is found, he is the Leverrier of the

text books; that the others are the Prof. Chases not of the text books.

As to most of us, the symbols of the infinitesimal calculus humble

independent thinking into the conviction that used to be enforced by

drops of blood from a statue. In the farrago and conflicts of daily

lives, it is relief to feel such a _rapport_ with finality, in a

religious sense, or in a mathematical sense. So then, if the seeming of

exactness in Astronomy be either infamously, or carelessly and

laughingly, brought about by the connivances of which Swift and Watson

were accused, and if the prestige of Astronomy be founded upon nothing

but huge capital letters and exclamation points, or upon the

disproportionality of balancing one Leverrier against hundreds of

Chases, it may not be better that we should know this, if then to those

of us who, in the religious sense, have nothing to depend upon, comes

deprivation of even this last, lingering seeming of foundation, or

seeming existence of exactness and realness, somewhere—

Except—that, if there be nearby lands in the sky and beings from foreign

worlds that visit this earth, that is a great subject, and the trash

that is clogging an epoch must be cleared away.

We have had a little sermon upon the insecurity of human triumphs, and,

having brought it to a climax, now seems to be the time to stop; but

there is still an involved “triumph” and I’d not like to have

inefficiency, as well as probably everything else, charged against us—

The Discovery of Uranus.

We mention this stimulus to the text book writers’ ecstasies, because

out of phenomena of the planet Uranus, the “Neptune-triumph” developed.

For Richard Proctor’s reasons for arguing that this discovery was not

accidental, see _Old and New Astronomy_, p. 646. _Philosophical

Transactions_, 71-492—a paper by Herschel—“An account of a comet

discovered on March 13, 1781.” A year went by, and not an astronomer in

the world knew a new planet when he saw one: then Lexell did find out

that the supposed comet was a planet.

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