To find the sources of these methods check out https://relaysystems...-relay-systems/ and https://relaysystems...th-and-honours/, in particular the 'AEC Uncontested' and 'AEC ZZ-Bidding' pdf's.
Before beginning, two notes.
- This post is currently not intended as a full explanation of these methods. In particular, I'm mostly trying to make sense of the (exact) shape showing sequences and different ways to bid the hands. That means I'm ignoring most of the slam gadgets - e.g. the odd/even aces, the exact honour scans etc.
- While seemingly complete I found the source material very difficult to read, also in large part because the structure is so different from the mostly-symmetric relays I've seen. This makes it much more likely that I've gotten some explanations confused or made a mistake somewhere, please point this out if you spot this.
Overview
The Auby Ebenius club is a Precision-like system with a strong club (16+ unbal or 17+ bal), limited strength five card majors (approx 10-15) and a nebulous diamond (0+ diamonds, 11-15) and a variable notrump (10-12 when favourable, 14-16 otherwise). It uses both 2m openings as natural and constructive (11-15, denies a 4cM, shows 6(+)m or 5m4om) to take strain off of 1♦. Personally I am a big fan of this structure, but in this post I only want to focus on the relay structure. If you want to discuss the system as a whole there was older discussion on it here.
Compared to other relay structures a few aspects stand out:
- They use 'ZZ points', also known as relay points (A=3, K=2, Q=1, but a singleton king or queen is downgraded by a point) throughout as a replacement for HCP for relay purposes and even as an additional opening requirement.
- Their relay is not at all symmetric, improving efficiency but making it much more difficult to understand.
- Symmetric relay splits hands in five types (balanced, single-suited, short two-suiter, long two-suiter, three-suited). Instead ZZ relay splits it in three grand types:
- No-shortage (at least 2 cards in each suit). Includes shapes like 5422 ot 7222.
- Shortage (a singleton or void somewhere) without 10(+) cards in any two suits.
- 10(+) cards in two suits.
- The 4* scheme (read: the four card scheme) for hands of any 4333 or 4432 shape.
- The 5+ scheme for hands having shown 5+ cards in a known suit without any other information.
- The 10* scheme (read: the ten card scheme) for hands having shown 10 cards in two suits.
- The 1-suiter and 2-suiter schemes (relevant only after the 2m openings).
- The 1-0-2 scheme (relevant only after the 1♦ opening).
- No-shortage (at least 2 cards in each suit). Includes shapes like 5422 ot 7222.
- ZZ relay does not show 11(+) cards in two suits, so the "10(+)" category above really is just a '10' category. As a result hands with a 6-5 distribution or 7-4 distribution have to distort their shape and pick which features to show. It also does not show 8(+) cards in a suit.
- Unlike other relays, ZZ relay has a strength split for all hand types, i.e. they show min vs max well before showing full shape resolution. Their split is 0-4 ZZ/5-7 ZZ/8+ ZZ for responses to a strong club, which corresponds roughly to the traditional HCP ranges 0-7/8-12/13+.
Something that confused me quite a bit is the connection between the schemes and the hand types. Clearly the 4* scheme is for no-shortage hands, but e.g. the 5+ scheme needs to be modified to include the fact that we know that responder does or does not have shortage, as we only invoke it after splitting by major hand type. The pdf's behind the links above explain this in more (confusing) detail. These schemes are supposed to be extremely general, and in each application of a scheme we skip over the steps that we already know and compress the responses. This makes the relay more difficult to learn but also more efficient, and also allows the scheme to be used over both 1M-2♣ and 1♣-<a major suit showing response>. Personally I felt that I could benefit from having everything spelled out at least once, so I started writing.
Incorrect but helpful first try
As with most relay and a lot of non-relay methods we often overload certain responses and make them multi-purpose to fit particular hand types, and ZZ relay is no exception. However, this complicated matters quite a lot for me when trying to understand it, so instead I focused on the most common hand types and repeating structures. My idea is that once this is understood we can add the exceptions back in without losing sight of the whole. As a result I have a simplified but incorrect overview that summarises how I think about these bids in ZZ relay:
- 1♦: Weak (0-4 ZZ, i.e. ~0-7 HCP) any distribution.
- 1♥: No-shortage, (almost) any distribution, wide ranging positive (5+ ZZ, i.e. ~8+ HCP).
- 1♠: Shortage, (almost) any distribution without 5(+) spades, limited positive (5-7 ZZ, i.e. ~8-12 HCP).
- 1NT: 5(+)♠, shortage, wide ranging positive (5+ ZZ, i.e. ~8+ HCP).
- 2♣: 5(+)♦, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP).
- 2♦: 5(+)♥, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP).
- 2♥: Reserved for plugging a specific system gap later.
- 2♠+: 5(+)♣, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP), zoom to the 5+ scheme.
5+ scheme applied to super-positive with clubs
So let's look at that 5+ scheme with clubs as the long suit and knowledge that there is shortage somewhere. It looks as follows:
- 2♠: 10* scheme, so 10 cards in two suits and one suit is clubs. Since we show the highest suit first with 5-5 distribution this is always a 6-4.
- 2NT: High short, i.e. 0-1♠.
- 3♣: Middle short, i.e. 0-1♥.
- 3♦: Low short, low side suit, so exactly 3=4=1=5.
- 3♥: Low short, single-suited, so '3=3=1=7 minus a card'.
- 3♠: Low short, high side suit, so exactly 4=3=1=5.
- 3NT: The same as 3♠, but zooming to further strength clarification?
10* scheme applied to super-positive with clubs
Next up let's try the 10* scheme in this example.
1♣-2♠; 2NT-?
- 3♣: ♦.
- 3♦: ♥.
- 3♥: ♠, high short, so exactly 4=1=2=6 or 4=0=3=6.
- 3♠: ♠, low short, so exactly 4=2=1=6 (patterns listed with a numerical rule).
- 3NT: ♠, low short, so exactly 4=3=0=6 (patterns listed with a numerical rule). Zoom to strength clarification.
Continuations over some other responses
With that example out of the way let's go back to the initial responses:
- 1♥: No-shortage, (almost) any distribution, wide ranging positive (5+ ZZ, i.e. ~8+ HCP).
- 1♠: Shortage, (almost) any distribution without 5(+) spades, limited positive (5-7 ZZ, i.e. ~8-12 HCP). 1NT relays and responder bids identical to first round responses of 2♣ or higher, but now shows 5-7 ZZ points instead.
- 1NT: 5(+)♠, shortage, wide ranging positive (5+ ZZ, i.e. ~8+ HCP).
- 2♣: 5(+)♦, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP). 2♦ relays and responder bids identical to first round responses of 2♠ or higher, but now shows diamonds instead. The rebid of 2♥ is instead used to plug a system gap later.
- 2♦: 5(+)♥, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP). 2♥ relays and responder bids identical to first round responses of 2♠ or higher, but now shows hearts instead. Note that this means that on the 10* scheme we now have to clarify 6♥4m versus 5♥5m on a 3m rebid.
- 2♥: -
- 2♠+: 5(+)♣, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP), zoom to the 5+ scheme.
That covers most of the unbalanced hands with a 5(+)-card suit, regardless of strength. One problem is the unbalanced hands with 5(+) spades. We have put these in 1NT, but now we don't have the strength split via 1♠ (and we really wouldn't want to have unbalanced hands with long spades in the 1♠ response anyway). Instead ZZ relay uses a trick they call the "Min 2 step" principle to split the ranges after the 1NT response showing wide-ranging spades. Here are the relay followups:
1♣-1NT; 2♣-?
- 2♦: Reserved for plugging a specific system gap later.
- 2♥: 5-7 ZZ, not high short.
- 2♠: 5-7 ZZ, high short.
- 2NT: 8+ ZZ, high short
- 3♣: 8+ ZZ, middle short
- 3♦: 8+ ZZ, low short, low side suit so exactly 5=3=4=1.
- 3♥: 8+ ZZ, low short, high side suit so exactly 5=4=3=1.
- 3♠: 8+ ZZ, 5=4=4=0(??)
- 3NT: 8+ ZZ, '7=1=3=3 minus a card', zoom for strength?
- Step 1: A toggle (for example, here: minimum).
- Step 2: Some exception hand types.
- Step 3+: A list of shape descriptions without the toggle (here: maximum).
- Step 1: The toggle, not the first hand type on the list.
- Step 2: The first hand type on the list with the toggle.
- Step 3+: A list of shape descriptions without the toggle.
No-shortage hands
We're closing in completing the structure now, so let's look at 1♣-1♥. Since this response denies shortage this is an excellent opportunity to use reverse relay, where opener decides to show their shape and (minimum) strength instead to let the (mostly) balanced hand evaluate our combined assets. Alternatively, opener can continue relaying for full shape information. The rebids over 1♣-1♥ are:
- 1♠: Relay
- 1NT+: Identical to immediate responses of 1NT or higher to 1♣, promising shortage (otherwise why reverse relay). They are limited to 9-13 ZZ, stronger hands should just relay instead.
Resuming with the relay 1♣-1♥; 1♠-? instead responder rebids:
- 1NT: A super-positive (8+ ZZ) with a 5(+) suit or some specific exceptions.
- 2♣: 5-7 ZZ bal without a 5(+) suit, i.e. any 4333 or 4432. After this use the 4* scheme.
- 2♦: 8+ ZZ bal without a 5(+) suit, i.e. any 4333 or 4432. After this use the 4* scheme (and are a step higher than facing 5-7 ZZ).
- 2♥: 5-7 ZZ 5m(332) or 5m4om.
- 2♠: 5-7 ZZ 6m(322) or 7m222.
- 2NT: 5-7 ZZ 5♠332.
- 3♣: 5-7 ZZ 5♣4M22.
- 3♦: 5-7 ZZ 2=4=5=2.
- 3♥ 5-7 ZZ 4=2=5=2.
The 4* scheme
The 4* scheme is very simple, to the point that I'm worried it might not be optimal. Using the example of the 1♣-1♥; 1♠-2♣; 2♦ auction (showing 5-7 ZZ and 4333 or 4432) the scheme is:
- 2♥: A doubleton major (2♠ asks, then high short first, low short zooms to numeric shape-showing of the 4432).
- 2♠: Any 4333, then 2NT asks and we do numeric shape-showing.
- 2NT: A doubleton diamond, then numeric shape-showing.
- 3♣: 3=4=4=2.
- 3♦: 4=3=4=2.
- 3♥: 4=4=3=2.
Conclusion
I think this is an interesting relay structure. It shares similarities with both Mecklite (splitting 0-7, 8-11, 12+) and Transfer-oriented symmetric relay (trying to use transfers into our super-positives as well as delayed transfers with our regular positives). The full notes define several more clever relay breaks and tricks on certain auctions, and also cover the 1♣-1♦ followup structure (it uses 1♥ as Birthright - hearts or strong any, with room to fall back into relay). It is also a lot of work, not symmetric, and (in my opinion) not explained clearly in the documentation. There are also some hands that end up patterning out quite unfortunately, e.g. if I deal myself a 5=5=1=2 with 6 ZZ points I think the correct auction is 1♣-1♠ (5-7 ZZ); 1NT-2♥ (10* primary spades); 2♠-3♥ (5♠5♥ secondary hearts - remember that 4=4=1=4? It pushes up the hearts. Since this is the highest secondary suit we zoom to show 5-5 (first step) versus 6-4 (second step)); 3♠-3NT (high short); 4♣-4♦ to get to ESS, though I did also show my 5-7 ZZ along the way. The modules can be reused over the limited openings, though sometimes with slight modifications. On average I think this shows strength and shape lower than the symmetric schemes I've seen, but you also have to work much harder to get there. I've stuck with the 'simple' parts of the relay so far and I'd love to receive feedback on both the structure and my (lack of) understanding of it.
Oh and before I forget, the actual meaning of the first round responses:
- 1♦: Weak (0-4 ZZ, i.e. ~0-7 HCP) any distribution.
- 1♥: No-shortage wide ranging positive (5+ ZZ, i.e. ~8+ HCP), contains all no-shortage hands other than option (2) in 1NT.
- 1♠: Shortage, any distribution without 5(+) spades, limited positive (5-7 ZZ, i.e. ~8-12 HCP).
- 1NT: 1) 5(+)♠ not 10*, shortage, wide ranging positive (5+ ZZ, i.e. ~8+ HCP) or 2) 5(+)♥, wide ranging positive 5+ ZZ, no shortage, not 5♥332 5-7 ZZ
- 2♣: 5(+)♦ or 4♦441, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP).
- 2♦: 5(+)♥, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP).
- 2♥: 10* scheme 5(+)♠ or 4=4=1=4, super-positive 8+ ZZ.
- 2♠+: 5(+)♣, shortage, super-positive (8+ ZZ, i.e. ~13+ HCP), zoom to the 5+ scheme.