Can you name the athletes by the picture?
[5766] Can you name the athletes by the picture? - Can you name the athletes by the picture? - #brainteasers #riddles #sport - Correct Answers: 22 - The first user who solved this task is Chandu Rajyaguru
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Can you name the athletes by the picture?

Can you name the athletes by the picture?
Correct answers: 22
The first user who solved this task is Chandu Rajyaguru.
#brainteasers #riddles #sport
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There was once a great actor w...

There was once a great actor who could no longer remember his lines. After several years of searching, he finally finds a theater where they seem prepared to give him a chance to shine again.
The director says, "This is the most important part, and it has only one line. At the opening you walk on stage carrying a rose. You hold the rose to your nose with just one finger and thumb, sniff the rose deeply and then say the line 'Ah, the sweet aroma of my mistress.'"
The actor is thrilled. All day long before the play, he's practicing his line over and over again. Finally, the time comes. The curtain goes up, the actor walks onto the stage, and with great passion delivers the line, "Ah, the sweet aroma of my mistress."
The theater erupts. The audience is screaming with laughter, but the director is steaming!
"Argh! You idiot!" he cries. "You've ruined me!"
The actor is bewildered, "What happened, did I forget my line?"
"No!" screams the director. "You forgot the rose!"
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L.E J. Brouwer

Died 2 Dec 1966 at age 85 (born 27 Feb 1881).Luitzen Egbertus Jan Brouwer was a Dutch mathematician who founded mathematical Intuitionism (a doctrine that views the nature of mathematics as mental constructions governed by self-evident laws). He founded modern topology by establishing, for example, the topological invariance of dimension and the fixpoint theorem. (Topology is the study of the most basic properties of geometric surfaces and configurations.) The Brouwer fixed point theorem is named in his honor. He proved the simplicial approximation theorem in the foundations of algebraic topology, which justifies the reduction to combinatorial terms, after sufficient subdivision of simplicial complexes, the treatment of general continuous mappings.
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