We resume a diamond on trick three.
♦4-6-8-A. East wins the trick(!) and returns the
♠5, and we can no longer make against best defence. Play the
♠K, and East retains a third spade. Whenever we lose the
♣A, regardless of who has it, the defence can catch 3 spades alongside their two minor suit aces. Play the
♠T and West can win and switch to a heart, and with our
♦J no longer in hand we have no way to reach the good
♠K - we take 1 spade, 2 hearts, 4 diamonds and 1 club for down one.
At the table I played the way you suggested - win the
♠A, diamond to the jack, pausing a little when it wasn't covered, diamond back to the 8 (to the surprise of West, who, only seeing dummy, expected me to play her for clubs). East won, played a spade up, and I plopped down the T hoping for a defensive error. West won and returned a spade, and I was home.
What's interesting about the game is that, on this lead, we make against the actual distribution by knocking out the ace of clubs before tacking diamonds! East cannot profitably return clubs, and if we get a spade return we can play the
♠T from hand and retain the
♦J as a late entry for the good spade! This requires West to hold diamond length while East holds the
♦A, so I think it is against the odds, but I honestly admit that I only realised this after the play had concluded. This line works regardless of who has the
♣A, as long as the
♦A is with East. Conversely, our line works as long as West has the
♦A, regardless of who has the
♣A.
Quite a tough deal!