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good to see so much input over the last few days! A special welcome to our newest puzzle solver, tallguy! (P.S. no, not hard to get in at all, solving the odd puzzle is usually all it requires)
So, not to let this slack again, here are two more for the weekend:
R.343 more breaksif we stick to the latest numbering
…and the reminiscing continues. 'Do you remember that day last month, when my game just wasn't flowing at all? My highest break was just ridiculous for my standard! Luckily by the time of our game the following week, all had improved considerably.'
'How high were your high-breaks on those two occasions?'
'Oh, look, you can figure that out easily: if I would multiply them and write out the multiplication operation, only using squares for even digits and circles for odd digits, it would look like this:'
moglet first in with the solution to R. 343. Very well done!
maybe just to clarify that round a little bit
a) yes, 0 is considered an even digit here
b) squares/circles stand for any even/odd number (so not necessarily the same)
should anybody need extra hints (btw. that stands for any question) I am happy to give those on the thread or by PM
"If anybody can knock these three balls in, this man can." David Taylor, 11 January 1982, as Steve Davis prepared to pot the blue, in making the first 147 break on television.
Yesterday Charlie, Gordon, Oliver and Rollie played a few frames of snooker and they are now boasting in front of Gwenny (males!)
Charlie: "I was the best, Gordon was second, Oliver third and Rollie was the worst! "
Rollie: "Yeah, yeah, there were only 3 points difference between my aggregated point scores and yours yanno "
Gordon: "Oooh cool down Rollie... we all scored rather heavily. "
Oliver: "Oh yes, true! What was it that we got all together? 1024 or 1042 points? "
and Gwenny says: "Ooooh ... surely 1042. And I even know your scores now! "
How does Gwenny know about the scores and what are they?
Note that Gwenny knows immediately it must be 1042, before she even tries to compute scores ... how?
Last edited by Monique; 10 December 2008, 01:11 PM.
Snookersfun and Moglet now also solved R345! Congratulations to all
For a bonus I asked everyone to think about this one: actually 1024 cannot be expressed as the sum of any number (>1) of positive integers. Why? Tallguy already in with a perfect answer! Super!
And now Snookersfun also well done.
Last edited by Monique; 11 December 2008, 08:24 AM.
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