Hot Rocks

http://en.wikipedia.org/wiki/File:Hawaii_lava_field_360.jpg

Every year, thousands of tourists pass through Hawaii Volcanoes National Park, and many collect sand or rocks as souvenirs. And every year, thousands of people mail them back, reporting mysterious misfortunes:

  • “Please return to soil. I have been having bad luck.”
  • “Ever since we have taken items, we have had nothing but back luck and medical problems. We apologize for taking items, so we are returning same to Hawaii.”
  • “We placed the rock last fall on a cast iron chair in our garden, this spring the chair’s leg had fallen off. This is the least of the problems we have had since we have taken the rock.”
  • “I must be cursed! Please, whatever the legend, curse or folklore is, please put these rocks back on a beach for me. I do not want one more stroke of fate to push me over the edge.”

According to legend, the volcano goddess Pele punishes those who steal from her. Timothy Murray took home some sand in 1997, and his pet died, his fiancee left him, he started to drink, and the FBI arrested him in a copyright infringement case. “One minute you’re working and you’re law-abiding and you’ve got money in the bank,” he told the Los Angeles Times. “The next minute you are sitting in a federal penitentiary in Miami.”

“People need something to blame their troubles on,” says local postmaster Dave Kell, who notes that much of what is sent back is not even from Hawaii. “They bring this stuff on themselves.”

What does he know? If the fire goddess is oppressing you, mail your guilty rock to this return service and they’ll wrap it in a ti leaf and return it to Pele with a propitiating orchid. Better safe than sorry.

Ghost Train

http://commons.wikimedia.org/wiki/File:Cincinnati_Subway_Entrance_01_2005_10_22.JPG

Cincinnati has a subway. Or, rather, the abortive beginnings of one. The digging began in 1920, when streetcars couldn’t keep up with the city’s growing population. But cost overruns and the advent of the automobile gradually turned it into a white elephant. In all, seven miles were prepared, but no cars were ever ordered.

In the years since 1925, when construction stopped, the empty tunnel has been proposed for use as an air-raid shelter, a storage area, a mall, a film set, a wind tunnel, and a wine cellar, but none of these received approval. Instead the entrances have been sealed with concrete, and it remains simply the nation’s largest abandoned subway tunnel.

If enough time passes, perhaps it will be forgotten entirely. Intriguingly, this has happened before.

Mirror Years

If you’re over 18, you’ve lived through two years whose dates are palindromes: 1991 and 2002. That’s a rare privilege. Since 1001, the normal gap between palindromic years has been 110 years (e.g., 1661-1771). The 11-year gap 1991-2002 has been the only exception, and we’ll wait a millennium for the next such gap, 2992-3003. Until then we’re back to 110-year intervals, and most people will see only one palindrome in a lifetime.

See Two Milestones.

Work and Play

http://www.google.com/patents/about?id=jKVjAAAAEBAJ

Here’s one solution to the energy crisis: enlist the children. Julius Restein’s “device for operating churns,” patented in 1888, will exercise your kid and produce loads of delicious butter at the same time.

It also works with washing machines.

Ready Order

In the word ARCHETYPICAL, five letters occupy the same positions as in the alphabet — A is first, C third, E fifth, I ninth, and L twelfth.

In the remarkable sentence A bad egg hit KLM wipers two ways, composed by Ross Eckler, fully 16 of 26 letters occupy their alphabetic positions.

Conway’s Prime-Producing Machine

Here’s something amazing — a machine made of fractions:

conway's prime-producing machine

Start with the number 2 as your seed. Multiply it by each of the fractions above, in order, until you find one that produces an integer. (It’s 15/2.) Now adopt that integer (15) as the new seed, and multiply that by each of the fractions until you produce another integer. Keep this up, making a note whenever you produce a power of 2.

The first such power (4, or 22) appears after 19 steps. Fifty steps later, 23 turns up. Then 25 appears about 200 steps further on. A pattern emerges: the exponents are 2, 3, 5 …

It turns out that “these fourteen fractions alone have it in them to produce an infinity of primes, even those that no one yet knows about,” writes Dominic Olivastro. “There is something enormously magical about it.” John Horton Conway devised the technique; it’s an instance of his Fractran computing algorithm.