Kent wrote:So where's the fin in this puzzle?? Can r1c2 , r9c2,r1c8 & r9c8 form an x-wing instead of the x wing u gave??
The x-wing is basically a group of similar candidtaes occupying 4 cells in a 2 columns- 2 rows formation......... The other cells in the rows mentioned must be candidate free to achieve candidate elimination in other cells in the columns....... or swap it around: The other cells in the columns mentioned must be candidate free to achieve candidate elimination in other cells in the rows.
In finned x-wings we go a step further: it is just your normal x-wing but with extra fin(s) (cells with that candidate) preventing it from being your normal x-wing. in these cases only the candidates in the line of elimination that can "see" the fin(s) can be eliminated.
In the example, if r3c1 didn't have a 3 then we would have your normal x-wing (r19c18) with no other 3s in columns 1 & 8 so possibly eliminating 3s in rows 1 & 9 (eg. r1c2, r9c2).....
However because of this 3 (fin) in r3c1, we can only eliminate the 3 in r1c2 because it can see the fin......
the examples you mentioned are not x-wings nor finned x-wings for the reasons mentioned above.
This an advanced technique, the puzzle above can be solved also with colouring, feel free to use what you think easier to spot.
Tarek