Obviously if you have 3
♠ forcing available you will do better on those hands strong enough for game or better.
Equally obviously you will do worse on hands where it is right to compete for the partscore.
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How often did you have 2 suits and want to bid, say, spades then clubs?
There are alternative ways to bid these hands. While not necessarily best my partner and I would play 4
♦ on this auction is both majors and 4
♣ is clubs and spades. So only clubs and hearts will be a problem and we can start with double with those hands.
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How often did you have a hand with 5 spades that might make slam only in spades/notrump?
Very rarely.
Precisely a 5=3 fit and slam in spades not in no trumps was about 0.2%.
A 5=3 fit and we have to play spades even at game level is only about 2%.
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How often that you bid a non forcing 3♠ down 1 did they double you for 200?
Obviously this cannot be answered by simple double dummy simulation and will vary wildly depending on the players - how often will you bid 3
♠ and with what hands will they double.
A related question would be "How often do you bid 3
♠ and they double and you make anyway.
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How often that you bid a non forcing 3♠ did they push to 4♦ and make it anyway?
Again a very difficult question to answer.
The thrust of the simulations was that hands wanting to compete for a part-score are much more frequent than hands that need to find precisely the right game or slam.
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How often would rightsiding through transfers have saved a game swing?
Kind of irrelevant when I was comparing 3
♠ non forcing with 3
♠ forcing both of which will potentially wrong side the contract.
I never claimed that non-forcing bids were best just that forcing ones were sub-optimal. Significantly so I believe.
Transfers may well be much better.
1. One they give you the option of forcing and non-forcing auctions
2. They right side more often
However they do not come cost free as either you cannot transfer to the next suit or have to use some other bid or you give up double and use that as a transfer.
Additionally transfers give the opponents an extra step in the auction should they wish to compete further.
All of these things are difficult to quantify. I never would claim that a simple double dummy simulation in a situation like this would give a definitive answer. However it does seem really bad (inefficient) to me that a very frequent hand type that may well want to bid is unable to participate in the auction.
(1♦)-1N-(3♦)-4♠
(5♦)-5♠-(P)-???
1N=15-18