Hi Cenoman,
Cenoman wrote:Ngisa wrote:(7)r8c2 = (785)r952c1 - (5)r2c2 = (5)r6c2 => - 7r6c2; stte
Nice ! Your first term (7s in box 7) could be omitted. Your solution would be shortened to (7=85)r52c1 - (5)r2c2 = (5)r6c2 => - 7r6c2; stte
Yes, a nice solution from Clement, and a good catch from you. The shortening would make it an H-Wing (fka H3-Wing). Leren's chain is an M3-Wing (fka H2-Wing). I use this opportunity to demonstrate why the latter was moved to the M-Wing family, and the numbering changed to match the logic in L-Wings (number of digits used):
(7=8)r5c1 - (8=5)r2c1 - r2c2 = (5)r6c2 :
H-Wing (just one simple type left in that family, so no numbers needed)
(3=8)r4c2 - r2c2 = (8-5)r2c1 = (5)r6c1 :
M3-Wing (3 digits)
(3=8)r4c2 - r2c2 = (8-3)r2c1 = (3)r6c1 :
M2-Wing (2 digits), or just
M-Wing as before
(The last one is just a hypothetical example to demonstrate the similarity. It doesn't obviously exist in this grid.)