Monday is obviously my posting day.
Don't know what Para's got to do with it (think I missed the point there), but I just took a look at the SudokuSolver (SS) log for A60:sudokuEd wrote:For example, am having a terrible time with A60 - one we generally felt was very hard and rated at 1.5 - but (current) SSscore is closer to 1.0. That is not a very good correlation. No way it was easier than A66. Was it Para
Trouble is, I can't see for the life of me why 23(4) n12 should restrict the combinations I've marked in red above. What's wrong with [4]{289}, [7]{349} or [4]{379} for 23(4)? SS rarely (if ever) makes a mistake, so no doubt it's right and I'm wrong. The thing is, the conclusion allows SS to eliminate the 2 from the 23(4) cage, which appears to be important for the solution path. Bad news for the ratings when the automated solver doing the rating makes a critical move that a human solver can't even readily understand, let alone use in his/her own WT!!SudokuSolver (version 1.4.1) wrote:50. 45 Rule on n14 - outies r1c456 r7c3 r3c4 total 21
50a. Cage 23(4) n12 restricts combinations with cells r1c4 r1c5 r1c6 containing {178} {269} {278} {289} {349} {359} {367} {368} {379} {457} {458} {459} {467} {469} {478} {567}
50b. Removed candidate 2 from r1c4
50c. Removed candidate 2 from r1c5
50d. Combinations {2579} {2678} no longer valid in cage 23(4) n12
Edit: Glyn has pointed out that the {2489} and {3479} combos for the 23(4) cage in r1 were eliminated in steps 27 and 48, respectively, due to conflict with r1 innies (h22(5)r1), which need one of {24} and one of {34}. Thanks Glyn!
Then there's the next move:
The bit in red (step 51g) is interesting, because it leaves a naked single in r3c4 = 2!SudokuSolver wrote:51. 45 Rule on n2 - innies r1c456 r3c46 r2c6 total 32
51a. Cage 23(4) n12 restricts combinations with cells r1c4 r1c5 r1c6 containing [357] {157} {158} {159} {178} {179} {346} {347} {348} {349} {356} {359} {367} {368} {379} {389} {456} {457} {458} {459} {467} {469} {478} {479} {567} {578} {579} {678} {679}
51b. Cage 15(3) n23 restricts combinations with cells r2c6 r3c6 containing [69] {58} {49} {47}
51c. Removed candidates 57 from r1c4
51d. Removed candidates 57 from r1c5
51e. Removed candidates 57 from r1c6
51f. Removed candidates 69 from r2c6
51g. Removed candidate 1 from r3c4
51h. Removed candidate 9 from r3c6
51i. Found a hidden cage cage h32(6) at r1c456 r3c46 r2c6
51j. Cage sum in cage h13(2) at r15c6 - removed 68 from r5c6
51k. Combinations {159} {168} no longer valid in cage 15(3) n23
51l. Combinations {238} {247} {256} no longer valid in cage 13(3) n2
51m. Combination {259} no longer valid in cage 16(3) n36
I tried to follow manually what SS was doing here. Not only is it rather difficult (understatement of the year!) for a human to see that there are no permutations for the 32(5) n2 innies with a 1 in r3c4 that aren't blocked by cage 23(4) or cage 15(3) n23, but getting this result turns out (given a pencil and paper) to depend on {289} and {379} being blocked for r1c456 as mentioned above. Since I didn't understand that for step 50, I've thus got no chance of understanding how the 1 can be eliminated from r3c4 in step 51 either!
However, because these extremely difficult-to-follow steps result in a placement in the critical row 3 (remember those important n3 innies at r3c789?), the puzzle now becomes a whole lot easier than it would otherwise have been. Of course, it won't really help whacking up the scores for these types of moves. The point is that SS has now been able to uncover an easier path that a human solver cannot realistically be expected to find, resulting in a rating that's much lower than it should be.
IMO, the only thing that would help in such cases, would be for SS to ignore such moves, at least when in "rating mode".
BTW, if anyone can enlighten me as to the reasoning behind the logic for step 50a, please feel free to inform me!