You know Don, this SAM idea of yours started out to be fun but now it's getting downright educational
.
storm_norm wrote:UR12[(9)r9c1 = (1)r3c2]...
I've recently learned how to use URs in chains, but I never looked at it quite like this. When you wrote "neither the 9 in r1c9 nor the 1 in r3c2 can both be false," that sounded familiar. Of course, it's the very definition of a strong link, "two premises cannot both be false." Since I like the URs, I'm sure I'll be incorporating more in my chains now that you've helped me put two and two together.
udosuk wrote:r25c6 from {236}
=> r78c6 can't be [23]
=> r7c67+r8c6+r9c46 can't be [213{18}]
=> r7c4 can't be 4
I always like to see these moves because they balance my chain obsession with an alternative perspective. I don't know how
udosuk comes up with these, but when I've had success doing this, I've worked backward, like painting negative space. If [23] can't be in those two cells, place them there, note the left-over candidates, then work backwards from that simplified position. It can crystallize pretty quickly sometimes. I'd be interested in hearing the author's approach (or I can wait for the book.)
aran wrote:2. 24r9c14=18r19c4-
Never seen that done before!
What I'm not getting is the MUG.
ronk wrote:There's a Type 2 uniqueness test on (236)MUG:r258c46 that implies r8c46<>2.
I've looked at the
MUG thread but it's not sinking in. If anyone's up to explaining MUGs using this example I'd be grateful.