What has rivers but no water, ...
[1639] What has rivers but no water, ... - What has rivers but no water, forests but no trees, and cities but no people? - #brainteasers #riddles - Correct Answers: 139 - The first user who solved this task is Sanja Šabović
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What has rivers but no water, ...

What has rivers but no water, forests but no trees, and cities but no people?
Correct answers: 139
The first user who solved this task is Sanja Šabović.
#brainteasers #riddles
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The $5,000,000 question....

Bob had finally made it to the last round of the $5,000,000 Question. The night before the big question, he told the M.C. that he desired a question on American History.

The big night had arrived. Bob made his way on stage in front of the studio and TV audience. He had become the talk of the week. He was the best guest this show had ever seen. The M.C. stepped up to the mic.

"Bob, you have chosen American History as your final question. You know that if you correctly answer this question, you will walk away $5,000,000 dollars richer. Are you ready?"

Bob nodded with a cocky confidence-the crowd went nuts. He hadn't missed a question all week.

"Bob, your question on American History is a two-part question. As you know, you may answer either part first. As a rule, the second half of the question is always easier. Which part would you like to take a stab at first?"

Bob was now becoming more noticeably nervous. He couldn't believe it, but he was drawing a blank. American History was his easiest subject, but he played it safe. "I'll try the easier part first."

The M.C. nodded approvingly. "Here we go Bob. I will ask you the second half first, then the first half."

The audience silenced with gross anticipation . . .

"Bob, here is your question: And in what year did it happen??"

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René Frédéric Thom

Born 2 Sep 1923. French mathematician who was awarded the Fields Medal in 1958 for his work in topology, in particular on characteristic classes, cobordism theory and the Thom transversality theorem. Thom is also known for his later work developing the catastrophe theory (1972), a mathematical treatment of continuous action producing a discontinuous result. Thom's theory is an attempt to describe, in a way that is impossible using differential calculus, those situations in which gradually changing forces lead to so-called catastrophes, or abrupt changes. The theory has widespread application in the physical and biological sciences and in the social sciences, but eventually fell from favour.
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