As you see, if declarer knocks out the Ace of
♠, he will win any return (NB - both the bidding and East's play of the deuce at t2 indicate to him that East only started with a doubleton
♥) and will take his 3
♠, 4
♣, and the two red Aces.
If you give a phony suit preference signal with the King of
♥ at trick 2, he may believe you and try the
♦ finesse. He has a choice of plays after all, and if West has both the
♦King and the
♠Ace, then declarer is obviously cooked. So he must play for these honors to be divided; but how?
If West
did have the Spade Ace, would he give a suit preference signal?
After all, the only way East could get the lead in that case is with the Ace of diamonds.
So West would be trying to sell declarer on the idea that
(1) he (West) has the spade Ace and that,
(2) in West's opinion or hope, East has the Ace of
♦ (and declarer the King of
♦ and the Jack of
♣ to make up his 8 points).
Is that a reasonable proposition? After all, if East under this theorty did get the lead with the diamond Ace, what is he going to lead?
East would know as well as all do, that if South had the spade Ace, South would not be playing this way. South would be taking black tricks like crazy and leaving the red suits alone. So what else could East lead at that point, other than a spade to partner's Ace?
Should West play perhaps a LOW
♥ at trick 2? Reverse psychology?

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