From today's Times (12/9/05):
'Within each dotted-line "shape", a digit CAN be repeated if the normal row, column and 3x3 box rules are not broken.'
possum wrote:In the original article about Killer Su Doku (Times 2, 31 August) it was stated that 'in the case of three joined squares, if the printed number is 6, the only combination possible is 1, 2 and 3.' Surely 4, 1 and 1 would be a possibility, unless the rule in today's paper has only just been introduced.
possum wrote:In the original article about Killer Su Doku (Times 2, 31 August) it was stated that 'in the case of three joined squares, if the printed number is 6, the only combination possible is 1, 2 and 3.' Surely 4, 1 and 1 would be a possibility, unless the rule in today's paper has only just been introduced.
Karyobin wrote:Yes, from perusing today's Times I got the distinct impression that comments have been sent in as to the severity of the Killers. Top hint though - 'for two weeks only' - maybe the rule'll change after that!
On a more serious note, I was a bit surprised to see the clarification of the 'duplicate entry' scenario. It would seem to rail against everything that we sudokuka hold sacred, though not breaking 'the rule' per se. The original explanation of the 'Killer' rules from about ten days back would seem to imply that each dotted area cannot contain duplicates, which is obviously decried by today's little revelation.possum wrote:In the original article about Killer Su Doku (Times 2, 31 August) it was stated that 'in the case of three joined squares, if the printed number is 6, the only combination possible is 1, 2 and 3.' Surely 4, 1 and 1 would be a possibility, unless the rule in today's paper has only just been introduced.
Absolutely. I am led to conjecture that, this point having been raised several times by correspondents, the paper simply wrote that statement without reference to the puzzle planners (or the above quotation), and not fully understanding the implications of their assertion. It'll be interesting to see what tso makes of this. Maybe he'll just spin round snarling and bounce off into the distance.
Challenge: Find a 'Killer' which has two distinct solutions - one without duplicating entries and one with.