What can run but never walks, ...
[2209] What can run but never walks, ... - What can run but never walks, has a mouth but never talks, has a head but never weeps, has a bed but never sleeps? - #brainteasers #riddles - Correct Answers: 104 - The first user who solved this task is Roxana zavari
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What can run but never walks, ...

What can run but never walks, has a mouth but never talks, has a head but never weeps, has a bed but never sleeps?
Correct answers: 104
The first user who solved this task is Roxana zavari.
#brainteasers #riddles
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Skinny Dippers

Ron, an elderly man in Australia, had owned a large farm for several years. He had a large pond at the back.
It was properly shaped for swimming, so he fixed it up nice with picnic tables, horseshoe courts, and some orange and lime trees.

One evening the old farmer decided to go down to the pond, as he hadn't been there for a while, and look it over.
He grabbed a five-gallon bucket to bring back some fruit. As he neared the pond, he heard voices shouting and laughing with glee.

As he came closer, he saw it was a bunch of young women skinny-dipping in his pond. He made the women aware of his presence, and they all went to the deep end.
One of the women shouted to him, "We're not coming out until you leave!"

Ron frowned, "I didn't come down here to watch you ladies swim naked or make you get out of the pond naked."
Holding the bucket up Ron said, "I'm here to feed the alligator."

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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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