An Extraordinary Coincidence

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As Thomas Young was struggling to decipher the Rosetta Stone, a traveler gave him a parcel of Egyptian manuscripts. Among the baffling hieroglyphics he noted three names written in Greek: Apollonius, Antigonus, and Antimachus. As he was puzzling over the rest, a friend gave him some papyri he had purchased at Thebes in 1820. Two of these contained some Greek characters, and Young began to examine them impatiently.

He “could scarcely believe that I was awake, and in my sober senses” when he saw the words Antimachus Antigenis and, a few lines further back, Portis Apollonii. It was a Greek translation of the very Egyptian manuscript he had been wrestling with!

“I could not, therefore, but conclude, that a most extraordinary chance had brought into my possession a document which was not very likely, in the first place, ever to have existed, still less to have been preserved uninjured, for my information, through a period of near two thousand years: but that this very extraordinary translation should have been brought safely to Europe, to England, and to me, at the very moment when it was most of all desirable to me to possess it, as the illustration of an original which I was then studying, but without any other reasonable hope of being able fully to comprehend it.”

“This combination would, in other times, have been considered as affording ample evidence of my having become an Egyptian sorcerer.”

Orderly Exits

But the superstitious noted that the death of Prince Albert Victor on a Thursday broke a remarkable spell or curse which had hung over the present royal family of England for more than a century and three-quarters — bringing about the death of all the prominent members of that family on Saturdays. William III died Saturday, March 18, 1702; Queen Anne died Saturday, August 1, 1714; George I died Saturday, June 10, 1727; George II died Saturday, October 25, 1760; George III died Saturday, January 29, 1820; George IV died Saturday, June 26, 1830; the Duchess of Kent died Saturday, March 16, 1861; the Prince Consort, husband of Queen Victoria and grandfather of the recent deceased Prince Albert Victor, died Saturday, December 14, 1861; Princess Alice of Hesse-Darmstadt, Victoria’s second daughter, and sister of Albert, died Saturday, December 14, 1878. The shadows which overhung the late prince’s life are said to have been darkened by a superstitious fear which caused him to keep close in-doors on Saturdays.

— William Shepard Walsh, Handy-Book of Literary Curiosities, 1892

Asked and Answered

G.K. Chesterton founded a debating club in London called the IDK. When asked what the letters stood for, members would say, “I don’t know!”

In the pub at the Royal Hotel in Pilgrims Rest, South Africa, hangs a board engraved WYBMADIITY. Each time a customer asks what this means, the bartender says, “Will you buy me a drink if I tell you?”

Stepping Down

In certain professions there is no shortage of new applicants but, on the contrary, many people who are waiting to enter …; half of the people currently employed are below average, and for each of them leaving their job would not cause enormous hardship. … [Therefore] Half of the people should each consider giving up their place for such a newcomer. … If I am correct, a great many people have a substantial moral and personal reason to retire, even if it were thought too morally demanding to expect them to do so. To put it bluntly: for a great many people, the best professional action that they can currently take is to leave their profession.

— Saul Smilansky, Ten Moral Paradoxes, 2007

The Chatata Wall

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In 1891, J.H. Hooper found what he thought was a buried headstone on his farm in Bradley County, Tenn. On excavating it he found that the stone was part of a sandstone wall, about 16 feet of whose length was covered with unreadable marks arranged in wavy, nearly parallel lines.

A small sensation ensued. “Some of these forms recall those on the Dighton Rock,” wrote A.L. Rawson that year in the Transactions of the New York Academy of Sciences, “and may belong to the same age. How many other hidden inscriptions there may be in this, the geologically oldest continent, it is impossible to say but delightful to conjecture.”

Others thought they saw duplicates among the characters, as well as drawings of birds and animals. Could the inscription be Hebrew? Had the Lost Tribes of Israel somehow found their way to prehistoric Tennessee? No, as it turns out: Today it’s thought the marks were made … by mollusks.

“Equal to the Occasion”

A couple were going to be married, and had proceeded as far as the church door: the gentleman then stopped his intended bride, and thus unexpectedly addressed her:–

‘My dear Eliza, during our courtship I have told you most of my mind, but I have not told you the whole: when we are married, I shall insist upon three things.’

‘What are they?’ asked the lady.

‘The three things are these,’ said the bridegroom: ‘I shall sleep alone, I shall eat alone, and find fault when there is no occasion: can you submit to these conditions?’

‘O yes, sir, very easily,’ was the reply, ‘for if you sleep alone, I shall not; if you eat alone, I shall eat first: and as to your finding fault without occasion, that I think may be prevented, for I will take care you shall never want occasion.’

The conditions being thus adjusted, they proceeded to the altar, and the ceremony was performed.

The Knot Tied: Marriage Ceremonies of All Nations, 1877

Relativity

zeno stadium paradox

Bertrand Russell explains Zeno’s paradox of the stadium:

Let us suppose three drill-sergeants, A, A′, and A′′, standing in a row, while the two files of soldiers march past them in opposite directions. At the first moment which we consider, the three men B, B′, B′′, in one row, and the three men C, C′, C′′ in the other row, are respectively opposite to A, A′, and A′′. At the very next moment, each row has moved on, and now B and C′′ are opposite A′. When, then, did B pass C′? It must have been somewhere between the two moments which we supposed consecutive. It follows that there must be other moments between any two given moments, and therefore that there must be an infinite number of moments in any given interval of time.

In other words, if time is a series of consecutive instants, and motion means passing through consecutive points, then the Bs are passing the As at the fastest possible speed — one point per instant. How then is it that the Bs are passing the Cs at twice this rate? It seems, Aristotle noted, that “half the time is equal to its double.”

Rimshot

Two communists are sitting on the porch of a nudist colony.

One says, “Have you read Marx?”

The other says, “Yes, I think it’s these wicker chairs.”

(Dr. Johnson abominated puns. When Boswell suggested that perhaps he couldn’t make them himself, Johnson said, “If I were punishéd for every pun I shed, there would not be left a puny shed for my punnish head.”)