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Transfer Walsh 1♣

Walsh is familiar territory in modern bidding: with less than game-forcing strength, we bypass diamonds to show a 4-card major. That leaves the cheapest response doing little work. As Richard Granville puts it, “the 1♦ response to 1♣ is severely underused.”

So why not rotate the responses? Transfer Walsh uses 1♦ for hearts, 1♥ for spades, and 1♠ for hands without a 4-card major. Now opener can declare responder’s major, with an extra step to describe support.

1♣ -
1♦!0+, 4+♥
1♥!0+, 4+♠
1♠!4+, 0–3♠, 0–3♥
1NT8–11, 1–3♠, 1–3♥, no SPL
2♣!FG, 5+♦, 0–3♠, 0–3♥
2♦!0–7, 6+♠♥
2♥!8–11, 4+♥, 5+♠
2♠!FG, 5+♣, 0–3♠, 0–3♥, 0–4♦
2NT!NF INV, 6+♦
3♣NF INV, 6+♣

The 2♥ response is Reverse Flannery as in Strawberry Polish Club but can be invitational (8–11) rather than merely constructive (6–9).

Multi 2♦

The 2♦ response takes every 0–7 hand with a 6+ major, so whenever responder rebids a 6+ major after a red transfer, they hold 8+. Over the 2NT relay, responder trisects strength as in the Multi 2♦ opening: 0–3, 4–5, and 6–7. The most frequent third is 6–7, so it gets its own bids 3♥♠. The lower two thirds share 3♣♦, where opener relays to invite. Responder then signs off in 3M with 0–3 or bids 4M with 4–5.

1♣ - 2♦ -
2♥♠!P/C
2NT!(R), INV+
3♥♠!P/C
4♣!STR COG
4♦!PRE COG
1♣ - 2♦ -
2NT -
3♣!0–5, 6+♥
3♣ - 3♦!(R), INV+
3♣ - 3♥S/O
3♦!0–5, 6+♠
3♦ - 3♥!(R), INV+
3♦ - 3♠S/O
3♥!6–7, 6+♠
3♠!6–7, 6+♥

There are two kinds of choice of games:

  • 4♣ by strength
  • 4♦ by distribution

Such distinction helps judging how to react to interference. Besides, 4♣ lets the strong hand declare. On the other hand, 4♦ closes the auction ASAP.

1♣ - 2♦ -
4♣ -
4♦!TRF, 6+♥
4♥!TRF, 6+♠