BrainKing - Foros de discusión (BrainKing.com)

Moderador: Hrqls

, coan.net

, rod03801

BrainKing.com

Board for everybody who is interested in BrainKing itself, its structure, features and future.

If you experience connection or speed problems with BrainKing, please visit Host Tracker and check "BrainKing.com" accessibility from various sites around the world. It may answer whether an issue is caused by BrainKing itself or your local network (or ISP provider).

World Of Chess And Variants (videos from BrainKing): YouTube
Chess blog: LookIntoChess.com

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Modo: Todo el mundo puede escribir

Mostrar los mensajes más antiguos primero

16. Febrero 2006, 21:33:44

txaggie

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Asunto: we'll miss you, friend

29. Marzo 2005, 16:14:59

txaggie

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Asunto: Re: Waiting Games page

Fencer: this is nice!

7. Diciembre 2004, 19:36:08

txaggie

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Asunto: Re:

I hid the server news item already. There is now a link just to the left of Date and Time (if using column format).

7. Diciembre 2004, 19:33:01

txaggie

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Asunto: Re:

Kevin, if I click on my Main Page link in the menu, I see a link to the pond game at the top of my main page. Does it show up there on yours, too?

30. Noviembre 2004, 20:44:15

txaggie

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Asunto: Re: Thank G-d 4 America's justice system..

Although I don't know all the gory details (nor do I need or want to), congratulations. Life should get a little more fun from this point on.

22. Noviembre 2004, 20:25:47

txaggie

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Mamba: If the ratings don't mean anything to you, or you don't like them, why not just play the games for fun and ignore the ratings?

17. Noviembre 2004, 18:30:23

txaggie

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Asunto: Re: Topics

CaoZ: Thank you for saying what many of us have probably been thinking. This board is for discussion about BK itself, not appropriate for all this other discussion about who did what to whom or whose parents were good/bad, or what kind of jokes people like to read. What has that got to do with BrainKing? How do we rein this back in and get back on topic on this board?

9. Noviembre 2004, 21:07:20

txaggie

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I think Magic is right. A heptagon has 14 unique diagonals (4 from each point, but connecting two points so only count once). By Fencer's formula, 14*2 + 4 = 32. Apparently, Hrqls got it right, too. Happy Birthday, Filip.