What a winning combination?
[6028] What a winning combination? - 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: 20 - The first user who solved this task is Nasrin 24 T
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What a winning combination?

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: 20
The first user who solved this task is Nasrin 24 T.
#brainteasers #mastermind
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A woman called a local hospita...

A woman called a local hospital . . . .

"Hello. Could you connect me to the person who gives information about patients? I'd like to find out if a patient is getting better, doing as expected or getting worse."

The voice on the other end said, "What is the patient's name and room number?"

"Sarah Finkel, room 302."

"I'll connect you with the nursing station . . . ."

"3-A Nursing Station. How can I help you?"

"I'd like to know the condition of Sarah Finkel in room 302."

"Just a moment. Let me look at her records. Mrs. Finkel is doing very well. In fact, she's had two full meals, her blood pressure is fine, she is to be taken off the heart monitor in a couple of hours and, if she continues this improvement, Dr. Cohen is going to send her home Tuesday at noon."

The woman said, "What a relief! Oh, that's fantastic... that's wonderful news!"

The nurse said, "From your enthusiasm, I take it you are a close family member or a very close friend!"

"Neither! I AM Sarah Finkel in 302! Nobody here tells me sh*t!
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Brook Taylor

Died 29 Dec 1731 at age 46 (born 18 Aug 1685).British mathematician, best known for the Taylor's series, a method for expanding functions into infinite series. In 1708, Taylor produced a solution to the problem of the centre of oscillation. His Methodus incrementorum directa et inversa (“Direct and Indirect Methods of Incrementation,” 1715) introduced what is now called the calculus of finite differences. Using this, he was the first to express mathematically the movement of a vibrating string on the basis of mechanical principles. Methodus also contained Taylor's theorem, later recognized (1772) by Joseph Lagrange as the basis of differential calculus. A gifted artist, Taylor also wrote on basic principles of perspective (1715) containing the first general treatment of the principle of vanishing points.«
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