Which is a winning combination of digits?
[8454] Which is a winning combination of digits? - The computer chose a secret code (sequence of 4 digits from 1 to 6). Your goal is to find that code. Black circles indicate the number of hits on the right spot. White circles indicate the number of hits on the wrong spot. - #brainteasers #mastermind - Correct Answers: 1
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Which is a winning combination of digits?

The computer chose a secret code (sequence of 4 digits from 1 to 6). Your goal is to find that code. Black circles indicate the number of hits on the right spot. White circles indicate the number of hits on the wrong spot.
Correct answers: 1
#brainteasers #mastermind
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World Translation Day Jokes

On 30th September we celebrate World Translation Day! Find jokes about it below:

What do you call a translator who is always on time?

A punctual linguist.

A linguistics professor was lecturing his class the other day. “In English,” he said, “a double negative forms a positive.
However, in some languages, such as Russian, a double negative remains a negative. But there isn’t a single language, not one, in which a double positive can express a negative.”
A voice from the back of the room retorted, “Yeah, right.”

Two translators on a ship are talking.“Can you swim?” asks one.“No” says the other, “but I can shout for help in nine languages.”

#worldtranslationday
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Richard Ewen Borcherds

Born 29 Nov 1959.British mathematician who won the Fields Medal in 1998 for his for his work in the fields of algebra and geometry, in particular for his proof of the so-called Moonshine conjecture. This conjecture had been formulated at the end of the '70s by the British mathematicians John Conway and Simon Norton and presents two mathematical structures in such an unexpected relationship that the experts gave it the name "Moonshine." In 1989, Borcherds was able to cast some more light on the mathematical background of this topic and to produce a proof for the conjecture. The Moonshine conjecture provides an interrelationship between the so-called "monster group" and elliptic functions.
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