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steve568

24th May 2021, 19:15
I was going so well but have hit a wall with 7ac. I have x96, but none of my remaining prime candidates for D have multiples ending in 96. Is 96 wrong?
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buzzb

24th May 2021, 19:21
s_pugh:

("all answers and entries are different" means that none of your 21 answers (entries) to the clues will be different; a specific clue may have more than one answer that results in the same prime and grid entry. As I pointed out, 12 down is guaranteed to have several answers that all lead to the correct entry and prime.

The solution to the puzzle is unique - that is there is exactly 1 set of grid entries and primes that satisfy all of the clues, with no duplicates. In most cases the clue ANSWERS are unique but a few, like 12 down, have equally valid answers. If you gather up all of the candidate answers for the 21 clues that generate the unique grid, you will have a set of 26 numbers with no repeats - so all answers are different.

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buzzb

24th May 2021, 19:22
Obviously, I meant to say: all of your 21 answers (entries) to the clues will be different
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unclued

24th May 2021, 19:32
Steve your x96 is correct. D has to be fixed from the unique value obtained from 15 across.
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steve568

24th May 2021, 23:13
D'oh!! Thanks unclued, I couldn't see the wood for the trees
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kindred2

25th May 2021, 11:41
Woe is me! I thought I was so nearly there, but now I seem to have something incorrect because I appear to have two possible digits that could start 13ac and still be 'correct' for both 13ac and 10dn.

Back to the drawing board....
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unclued

25th May 2021, 13:16
Kindred, the first digit of 13 across is 4.
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kindred2

25th May 2021, 13:29
Thanks Unclued - that at least is one of my options! I'm going through everything now trying to work out how I have an alternative apparently creeping in there, and hoping it's not symptomatic of an error somewhere else!
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kindred2

25th May 2021, 16:36
I think perhaps I was taking my digit sums too far...
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felipedon

25th May 2021, 17:23
I've got most of the grid filled, but I think I must have gone wrong somewhere as the last few won't tally. Could someone confirm the last digit of 4 down? I had it as 5, but now I'm not sure.
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