A group of relatives gather at the mansion of their wealthy aunts not grannies to celebrate their birthdays. What a lovely bunch of people they are: A mistrusting lesbian and her beautiful lover; a cowardly husband and his wife and two bratty kids; a lecherous nephew who hits on the lesbian's lover; a truly repulsive child-hating priest; a man with a wife young enough to be his daughter; and, a bike-riding spinster. All these people have one thing in common:

Bloomgarten, the millionaire, known in the States as the Clam King, had, for his sins, more money than he knew what to do with.

So he determined to persecute some of his poor but happy friends with it. They had never done him any harm, but he resolved to inoculate them with the "source of all evil. But he was a man of strange fancies and superstitions, and it was an inviolable rule with him never to make a gift that was not either one dollar or some power of seven—such as 7, 49,2, which numbers of dollars are produced by simply multiplying sevens together.

Another rule of his was that he would never give more than six persons exactly the same sum. Now, how was he to distribute the 1, dollars?

You may distribute the money among as many people as you like, under the conditions given. Four brothers—named John, William, Charles, and Thomas—had each a money-box.

The boxes were all given to them on the same day, and they at once put what money they had into them; only, as the boxes were not very large, they first changed the money into as few coins as possible.

After they had done this, they told one another how much money they had saved, and it was found that if John had had 2s.

Now, when I add that all four boxes together contained 45s. A number of market women sold their various products at a certain price per pound different in every caseand each received the same amount—2s. What is the greatest number of women there could have been?

The price per pound in every case must be such as could be paid in current money. He says that the ladies who come alone to his place for refreshment spend each on an average eighteenpence, that the unaccompanied men spend half a crown each, and that when a gentleman brings in a lady he spends half a guinea.

On New Year's Eve he supplied suppers to twenty-five persons, and took five pounds in all. Now, assuming his averages to have held good in every case, how was his company made up on that occasion? Of course, only single gentlemen, single ladies, and pairs a lady and gentleman can be supposed to have been present, as we are not considering larger parties.

I pointed out to her that if she had divided the same money equally between beef and sausages she would have gained two pounds in the total weight. Can you tell me exactly how much she spent? Sunniborne; "but a lady who could pay such prices must be somewhat inexperienced in domestic economy.

I paid a man a shilling for some apples, but they were so small that I made him throw in two extra apples. I find that made them cost just a penny a dozen less than the first price he asked.

How many apples did I get for my shilling? A man went recently into a dairyman's shop to buy eggs. He wanted them of various qualities. Pg 4 The salesman had new-laid eggs at the high price of fivepence each, fresh eggs at one penny each, eggs at a halfpenny each, and eggs for electioneering purposes at a greatly reduced figure, but as there was no election on at the time the buyer had no use for the last.

However, he bought some of each of the three other kinds and obtained exactly one hundred eggs for eight and fourpence. Now, as he brought away exactly the same number of eggs of two of the three qualities, it is an interesting puzzle to determine just how many he bought at each price.

Can you tell just how many persons received the present, and how he could have managed the distribution? That odd penny looks queer, but it is all right. Two ladies went into a shop where, through some curious eccentricity, no change was given, and made purchases amounting together to less than five shillings.

What is the smallest possible amount of their purchases—both different? The Chinese are a curious people, and have strange inverted ways of doing things. It is said that they use a saw with an upward pressure instead of a downward one, that they plane a deal board by pulling the tool toward them instead of pushing it, and that in building a house they first construct the roof and, having raised that into position, proceed to work downwards.Every positive integer is composite, prime, or the unit 1, so the composite numbers are exactly the numbers that are not prime and not a unit.

[3] [4] For example, the integer 14 is a composite number because it is the product of the two smaller integers 2 × 7. Kiritsugu Emiya (衛宮 切嗣, Emiya Kiritsugu) is the Master of Saber in the Fourth Holy Grail War of Fate/Zero.

He is the husband of Irisviel von Einzbern, the father of Illyasviel von Einzbern, and the adoptive father of Shirou Emiya. He is the main protagonist of Fate/Zero and has a minor role in.

Making sense of the Russian 5th generation fighters in Syria. thoroughly tested and fully deployed in substantial numbers. forgetting to mention that the average age of many of them is between 20 and 30 years. To Russia, on the other hand, combat planes came second in importance, with priority being given to Russian missile systems, as.

Composite numbers are those which are the product of at least two prime numbers. (It’s OK if the prime factors of the number are repeated). Prime numbers are those which have only two factors: The number 1, and the prime number itself. The International Man's Glossary A-Z: colloquialisms, concepts, explanations, expressions, idioms, quotations, sayings and words.

Create a live link between Maya and Adobe® After Effects® to make real-time changes and view scenes simultaneously. Additional MASH nodes The MASH toolset gives you new nodes (curve, signal, world, placer, and more), as well as updates to existing nodes.

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List of Prime Numbers up to 30