It's close, but it looks like playing Ace and a small diamond is marginally better than playing on spades first.
Diamonds first:
If you want to play on diamonds, A and low is MUCH better than an immediate duck, because without losing a trick, you'll not only find out if either opponent has all 5 diamonds (low first only finds out if East is void) BUT ALSO if West has a stiff. If one of these happens, you switch horses. If 5/0, play a diamond to the King and hook the spade. If it wins, you play on clubs for the ninth trick (and if that doesn't work, hope for Kx doub with East); if it loses, you hope for stiff or doub ten or 3-3 spades.
On the second diamond, if West shows out, you again switch horses by winning the King and hooking the spades. If it wins, play AKc and if that doesn't work, hope for a doub Ks (doub ten won't help you; you can't lose another trick, as the opps will have a spade tow diamonds and two clubs). If it loses, hope for stiff or doub ten of spades.
If East shows out, then you have to win the heart, play to the Kd, hook the spade and hope for Kx of spades with East.
This line works out to about:
.68 + (.14)[(.5)(.68) + (.5)(.08)] + (.14)(.08) + (.04){(.5)(.68) + (.5)(.54)] or about 77%.
Spades first:
No West is going to duck the Q or J of spades here. Get that out of your mind
![:)](http://www.bridgebase.com/forums/public/style_emoticons/default/smile.gif)
If the spade hook wins, you are pretty much home, as a previous poster indicated (AKc; if clubs don't split, A and duck a diamond; if D don't split, then second spade hook). Since I think the second spade hook here is 100%, I will take the full 50% if the spade K is right.
If the spade hook loses, you have to hope that someone has a singleton or doubleton ten of spades OR that spades are 3-3. A doub ten is about 16%; a stiff ten is about 2%. These aren't quite right, because you have to take into account the fact that West must have the Ks and so can't have the stiff ten of spades, but they are close enough.
So this line looks like:
.5 + (.5)(.36) + (.32)(.18) = approximately 74%. Not quite as good.