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Abextra has solved R240 (in fact got a smiley solution yesterday evening)
Well done
Monique meanwhile hasn't given up on R237. That's the spirit!
R 233 and R 235 should be closed soon though. Robert, d_g, Dan, Semih, anybody?? Anything to put up on the thread? Otherwise the ladies' solutions will come up by tomorrow...
Those who have already submitted breaks (i.e. snookersfun and Monique), please put up the descriptions of the breaks any time after 10a.m. BST tomorrow
And if anyone else who wants to do it before then, please post any break and description directly on the thread any time from now.
"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.
abextra has eased in also with a 109 break! As she hasn't put it up here yet though, there's still about 8 hours for anyone else to put up a break (and how it is made) here
"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.
Ok here is the 106: pot 3 reds together, then black-red-black ... until exhaustion of reds. You can't pot the yellow for 108 as you had 10 and 98 as previous intermediate break.
My PC didn't even get a century - only a 70 break - rubbish hey!
lol Dan! What did you tell him to do?
OK, that 109:
2 reds to start out, green, all remaining reds with blacks (no colours possible again, due to that 2 break at the beginning)
and here are the solutions to R.233 and 235 courtesy to Abextra and Monique (actually to me, as I couldn't open Monique's properly): 6ljsjlw.jpg desktop.jpg
I'd very much like to see that 237 solution... This says there isn't one :>
lol again. These computers, of course you lost me after about line 10 of 'This', but I might as well put up the solution here now, solved independently by 3 people: d_g, Monique and myself...
lol again. These computers, of course you lost me after about line 10 of 'this', but I might as well put up the solution here now, solved independently by 3 people: d_g, Monique and myself...
[ATTACH]894[/ATTACH]
thanks, that explains things. I thought there has to be only one 1x1 and one 2x2 and so on.
thanks, that explains things. I thought there has to be only one 1x1 and one 2x2 and so on.
Indeed it would have been impossible had that been the case. The rows (or columns) all sum to 61. So if you had 5 squares (1x1 + 2x2 + 3x3 + 4x4 + 5x5) they would not add up to enough; and if you had 6 or more, they would add up to too much!
"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.
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