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Cut the Knot: Probability Riddles
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Cut the Knot: Probability Riddles

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ProduktVarenr.PrisHandling
Cut the Knot: Probability Riddles9781579550417274,95 krTil butik
Cut the Knot: Probability Riddles9781579550417274,95 krTil butik

Produktdetaljer

Cut the Knot: Probability Riddles

Cut the Knot: Probability Riddles

Alexander BogomolnyMatematik og naturvidenskab

274,95 kr

Til butik
Varenr.:
9781579550417

He who untied the Gordian knot would rule all of Asia So goes the legend of the tricky knot of Gordius, king of Phrygia.Many had tried; many had failed, but Alexander the Great simplycut the knot with his sword. He went on to conquer most of Asia, eventually reaching as far east as Northern India. Cut the Knot is a book of probability riddles curated to challenge the mind andexpand mathematical and logical thinking skills. First housed on cut-the-knot.org, these puzzles and their solutions represent the efforts of great minds around theworld. Follow along as Alexander Bogomolny presents these selected riddles bytopical progression. Try them for yourself before reading their solutions. Just like itwas for Alexander the Great, the non-trivial, unexpected solution might be exactlythe one you need.

Læs mere hos Saxo DK
Cut the Knot: Probability Riddles

Cut the Knot: Probability Riddles

Alexander BogomolnyBog

274,95 kr

Til butik
Varenr.:
9781579550417

He who untied the Gordian knot would rule all of Asia So goes the legend of the tricky knot of Gordius, king of Phrygia.Many had tried; many had failed, but Alexander the Great simplycut the knot with his sword. He went on to conquer most of Asia, eventually reaching as far east as Northern India. Cut the Knot is a book of probability riddles curated to challenge the mind andexpand mathematical and logical thinking skills. First housed on cut-the-knot.org, these puzzles and their solutions represent the efforts of great minds around theworld. Follow along as Alexander Bogomolny presents these selected riddles bytopical progression. Try them for yourself before reading their solutions. Just like itwas for Alexander the Great, the non-trivial, unexpected solution might be exactlythe one you need.

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