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XYChains From sudokuwiki.org, the puzzle solver's site 
The YWing Chains are infact part of a more encompassing strategy called XYChains. The commonality is the same pincerlike attack on candidates that both ends can see and that the chain is made of bivalue cells. With YChains the hinge was expanded to a chain of identical bivalue cells but in an XYChain these can be different  as long as there is one candidate to make all the links. The "X" and the "Y" in the name represent these two values in each chain link. The example here is a very simple XYChain of length 4 which removed all 5's highlighted in yellow. The chain ends are 5 A7 and C2  so all cells that can see both of these are under fire. It's possible to start at either end but lets follow the example from A7. We can reason as follows

XYChain example 1: Load Example or : From the Start 
This next Sudoku puzzle contains an entertaining series of XYChains, starting with this rectangular one. It proves that 8 must be in either B3 or B8 and therefore we can remove the other three 8s in row B. Starting on B3 if that cell is either 8 or 6. If it is 6 then D3 must be 4 which pushes 2 into D8 which in turn makes B8 8. You can trace this from B8 back round for the same effect. A nice short XYChain, but as the next example shows, these four cells are a rich seam. 
XYChain example 2: Load Example or : From the Start 
Looking at exactly the same starting cell it appears we can make further eliminations, this time 6s in column 3. We go clockwise, this time, round the rectangle. It proves 6 will either be on B3 or D3. If you want to finish the puzzle by yourself, look out for a third elimination with those same four cells using 2s on column 8, or step through with the solver. 
Same cells  different XYChain: Load Example or : From the Start 