Rezultati pretraživanja
  1. prije 16 sati

    How many possible full house hands exist in five card poker?

  2. 30. sij

    What kinda cool formula can you come up with to count the number of triangles?

  3. 29. sij

    Point to any shape. Let a friend behind the wall randomly name any of these figures. Do it 5 times. A friend will guess only one piece.

  4. 28. sij
  5. 27. sij

    (BTW, the position can be made , by replacing the bishop on f8 with a queen.) [By Fraenkel―Lichtenstein 1981, generalized chess is -complet]

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  6. 27. sij

    Anscheinend ist im die Distanz vom Gemächt(𝐺) des ( 𝐽 ) bis zu (𝑋) höchstens 6. Ein Weg darin ist 𝐺↔𝐽↔𝐹↔𝑃↔𝑇↔𝐾↔𝑋. :

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  7. I just published a blog post on our paper about using with : The Fusion of Deep Learning and Combinatorics

  8. 29. pro 2019.

    At , provides context to describe — more so than to define — value for the in having at least basic knowledge of 10 or more WAYS to think. Variety of options allows the T4™ Model to support us to think things through thoroughly (T4™). – mjesto: ENCLAVE for Entrepreneurs at O'Hare

  9. 1// Remembering Srinivasa Ramanujan on his birthday. In just 32 years of life, he made contributions to mathematics, that proved to be worthy of more than a hundred years of mention.

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  10. 18. pro 2019.

    Combinatorics is a great way to solve problems concerned with counting, choosing and arranging. A not so simple example: in how many ways could you arrange n different balls in 2 identical boxes but such that no box remains empty? below!

  11. 9. pro 2019.

    👉It is a great pleasure to announce that Professor Daniela Kühn from is one of our invited speakers for the . ‼️Her main area of research is , with a particular emphasis on and questions.

  12. 6. pro 2019.

    Wolstenholme's Theorem states a property that all primes greater than 3 hold. The converse (if a number satisfies the theorem, then it must be prime) is an open problem that could give a new necessary and sufficient condition for primality

  13. 6. pro 2019.

    How many ways are there to distribute 10 identical cookies between five different kids? Kids don’t need to receive the same number of, or any, cookies.

  14. 2. pro 2019.

    In how many ways could you organize n people into groups? How many rhyme schemes can an n line poem have? Both questions are, in fact, the same. The answer are Bell numbers and while the problems are easy to understand, this ain't no simple calculation!

  15. 1. pro 2019.
  16. 6. stu 2019.

    Banging my head against this problem for weeks now. Should I just crowdsource it already? Who wants an acknowledgment in the eventual article? 🤕

  17. 27. lis 2019.

    Singmaster's Conjecture has been an for more than 40 years now. It may seem an inoffensive problem that should be reduced to counting but the last progress was made more than 10 years ago. Wanna give it a try?

  18. 2. ruj 2019.

    Projective Planes are structures that go beyond ordinary planes, they include enough points so that every line crosses exactly once, no parallels. With that idea one can then create such planes with a finite amount of points, surfacing great challenges in

  19. 7. kol 2019.

    There seems to be a lot of confusion about basic on Twitter. If you haven’t studied combinatorics formally & want to know the basics of and this is a great simple English explanation to start with. Enjoy & share.

  20. 🧱 Board games in my house got a serious upgrade this winter! I reckon Settlers of Catan should be subtitled: So. Much. Maths. P.S. Yes I'm the red player & I'm absolutely crushing this particular game 😈

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