Chess Knight Move
[3961] Chess Knight Move - Find the country and its capital city, using the move of a chess knight. First letter is I. Length of words in solution: 5,3,5. - #brainteasers #wordpuzzles #chessknightmove - Correct Answers: 38 - The first user who solved this task is Manguexa Wagle
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Chess Knight Move

Find the country and its capital city, using the move of a chess knight. First letter is I. Length of words in solution: 5,3,5.
Correct answers: 38
The first user who solved this task is Manguexa Wagle.
#brainteasers #wordpuzzles #chessknightmove
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We don't stop at Victoria....

A man traveling by train asks the ticket collector what time the train stops at Victoria.

"Sir, we don't stop at Victoria."

"But I have to get off there!"

"Well, there might be one thing I can do. I might be able to get the engineer to slow down the train a little. Then I can dangle you out the door and lower you onto the platform."

"Will that work?"

"It's worth a try."

As they approached the platform, the train is slowing from 50 MPH. The collector hangs the man in mid-air out the door. The man starts running in mid-air. "Run faster! Faster!" He lowers the man and the man's feet touch the platform. His shoes start to smoke! His heel comes off! He's running at 30 MPH. He's made it! He starts to slow down! The other passengers stare in amazement.

As the last car goes by, a hand grabs the man by the shirt collar and lifts the man right back into the train! As he's helped back on the train the gent who picked him up says, "Man you're lucky I was here to help! This train doesn't even STOP in Victoria!"

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Norbert Wiener

Born 26 Nov 1894; died 18 Mar 1964 at age 69. American mathematician who established the science of cybernetics, a term he coined, which is concerned with the common factors of control and communication in living organisms, automatic machines, and organizations. He attained international renown by formulating some of the most important contributions to mathematics in the 20th century. His work on generalised harmonic analysis and Tauberian theorems won the Bôcher Prize in 1933 when he received the prize from the American Mathematical Society for his memoir Tauberian theorems published in Annals of Mathematics in the previous year. His extraordinarily wide range of interests included stochastic processes, quantum theory and during WW II he worked on gunfire control.
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