16? 4 in each corner of the board.
Knight Trivia
32. A knight always changes square color when moving. A knight on each dark square. Each knight can only move to a light square. (or vice versa)
In the diagram white is in octuple check. That's gotta hurt.
oinquarki
Very nice post :)
Thank you. 
I thought of another puzzle: In the position I posted earlier, how many knights could the white king take before being checkmated? I don't know the answer.
oinquarki
Very nice post :)
Thank you.
I thought of another puzzle: In the position I posted earlier, how many knights could the white king take before being checkmated? I don't know the answer.
I thought awhile about your question and don't know the answer. Anyone else out there tried this question that was submitted by oinquarki, please send a reply.
Thanks for the quick reply; I hope oinquarki is tracking this forum topic and is able to respond back to you about this question she had submitted.
i have to admit thats its more of an educated guess then a truth, so if anyone has any other guesses please share :)
styxtwo is probably right. I wanted to put the position into Chessmaster, but it wouldn't let me set up an illegal position.
styxtwo is probably right. I wanted to put the position into Chessmaster, but it wouldn't let me set up an illegal position.
I had the same problem with Fritz.
Stupid chess programs, not bending to our every whim, *grumble grumble*.
In the meantime, styxtwo, I think you're actually better off capturing knights TOWARDS the centre...
A problem with his solution is that he took into account the black king. Allow me to post a new puzzle in which the black king has not effect. This way the king will be able to capture towards the center.
A problem with his solution is that he took into account the black king. Allow me to post a new puzzle in which the black king has not effect. This way the king will be able to capture towards the center.
I tried your puzzle but unable to see the sequence of moves, how many moves were you able to finish your own puzzle.
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How many non-attacking knights can be placed on a chessboard?