Magnetic Tower Of Hanoi - 5.mp4

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Uploaded by on Mar 15, 2010

The Magnetic Tower Of Hanoi Game:
The magnetic version with 5 disks

Category:

Science & Technology

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License:

Standard YouTube License

  • likes, 7 dislikes

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Uploader Comments (uri10levy)

  • Hey knobcreekman,

    Thanks for the encouragement. We live in a democratic country (yes!) and lets keep it this way.

    For you and for other "serious viewers" I'll make this comment: As opposed to the case for classical ToH puzzle, the proof of the recurrence relations for this MToH puzzle is non-trivial because when you add the n+1 disk it COLORS THE POST so that your assumption for n (where the post was neutral) is no longer valid! Please think about it.

    Thanks again,

    Uri

  • "Quite different to play" - right!

    For the "FREE" MToH S(1,2,3,4,5,6) = 1,4,11,30,83,236

    For the "COLORED" MToH: S(1,2,3,4,5,6) = (3^n-1)/2 = 1,4,13,40,121,364

    See numerit.com/maghanoi/ for details.

  • where we can buy tower of hanoi

  • @lynolegario

    Please

  • hi where we can buy tower of hanoi

  • @lynolegario

    Please find my e-mail address and contact me off-line

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All Comments (23)

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  • guys the problem with people complaining is that he doesnt explain this thing. i also dont know how it works - what hes even talking about. i just made a psp homebrew version of the "traditional" towers, but have no clue why this is taking longer to solve.

  • Man, I'm sorry this is getting "dislikes" because the people commenting do not know what they are talking about. It's pretty interesting and thanks for sharing.

  • @TMARoX It's the same fn for the traditional puzzle, which this video has nothing to do with

  • Guys, see all of these guy's videos to understand.

    He isn't talking about the classic tower of hanoi's game, he's talking about the MAGNETIC tower of hanoi, wich is quite different to play.

  • muy mal!!!!!!

  • Thats pretty bad- tbh.

    1 disk = 1 move

    2 disks = 3

    3 disks = 7 moves

    4 disks = 15 moves

    5 disks = 31 moves

    (always the same algorithm)

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