Gay Gordons Strategy

The best pair now is rarely the pair that builds the best board for the next deal.

Gay Gordons removes pairs summing to 13 from a row layout, dealing new rows as needed. The pairing arithmetic is simple — but sequencing removals to maximize what becomes visible after each removal is the game’s core skill. Fast clearing and strategic clearing produce very different boards.

Last updated: May 2026

How Gay Gordons works

Gay Gordons uses one deck. Cards are dealt in rows across multiple columns; only the top card of each column is available to remove. Pairs are removed when two visible top cards sum to 13: Ace (1) pairs with Queen (12), 2 pairs with Jack (11), 3 with 10, 4 with 9, 5 with 8, 6 with 7. Kings (13) remove alone without a partner.

Removed cards reveal the card beneath them in their column (if any). Dealing adds a new row to all columns simultaneously. The game is won when all 52 cards have been removed. It is lost when no removals are possible and no cards remain in the stock to deal.

Unlike Baroness, Gay Gordons typically does not have a grace card. Every removal must pair two visible tops, or remove a lone King. This makes the sequencing of removals more consequential than in Baroness, where the grace card provides a single escape.

Evaluating removal sequences

When multiple pairs are available simultaneously, the order of removal determines what becomes visible beneath them. This is the primary strategic lever in Gay Gordons.

A useful framework: before removing any pair, mentally trace the “chain.” If pair A is removed, what card does it reveal in each of its two columns? Do those revealed cards enable additional removals? Does pair B’s removal interfere with or enable pair A’s chain?

  • Remove pairs that reveal complement cards first. If removing an Ace-Queen pair would reveal a 4 (which could pair with a visible 9) and a 3 (which could pair with a visible 10), that removal has high chain value. Complete the Ace-Queen removal before consuming the 4-9 or 3-10 pairs elsewhere.
  • Avoid removing pairs that strand their partners. Removing one member of a rare pairing (like a Queen, leaving the Ace it was about to pair with exposed) to instead remove a more common pairing may leave the Ace with no Queen partner when they both need to be cleared.
  • Sequence Kings last when they block useful reveals. A King occupying a column top blocks the reveal of the card beneath. If that card beneath is needed for a chain, clearing the King first is correct. If the card beneath the King has no immediate value, the King can wait while other removals complete their chains.

Face-card management

Kings, Queens, and Jacks require specific handling:

Kings are the simplest — they remove alone. But a King sitting on a column top is an idle card that reveals nothing useful until removed. Remove Kings as soon as their column tops show them, unless you have strong reason to delay (such as planning a removal sequence that requires the King to stay visible to block a reveal you do not want yet — an unusual situation).

Queens (pair with Ace) and Jacks (pair with 2) are common cards with constrained partners. Each suit has only one Ace and one 2, making Queens and Jacks each dependent on four specific partner cards. If two Queens are visible simultaneously and only one Ace is visible, one Queen is stuck waiting. Tracking how many Aces and 2s remain in play (versus buried or already removed) tells you how many Queen and Jack pairs can still be completed.

Face-card counting

Early in the game, all four Aces and four 2s are in play. Each Ace removed with a Queen means one fewer Queen can be removed later. If three Aces have been removed with Queens but two more Queens are still unremoved, only one more Queen-Ace pair is possible. The fourth Queen will be permanently stuck unless a grace-card mechanic or other rule applies. Track this as the game progresses.

When to deal a new row

Dealing a new row buries all current tops under new cards. This is a significant action: any partially-built chain you were working through the current tops gets interrupted.

Deal when: no valid removals exist in the current visible row, or when the current tops are so poorly distributed (many unpaired ranks, no complement cards visible) that the new row is likely to provide better pairing opportunities than continuing to work the current one.

Delay dealing when: current tops still have active chains (sequences of removals that continue to reveal useful cards). Prematurely dealing a new row buries those chains and loses their value.

Scenario: deal vs. continue

Current tops: 6, King, 7, 5, 4. A 7-6 pair removes immediately. The 5 needs an 8, none visible. The 4 needs a 9, none visible. King removes alone.

Remove the 7-6 pair. Both reveal new cards. If those revealed cards include an 8 or 9, the chain continues. Remove the King. Now: 5 revealed card, 4 revealed card. If still no 8 or 9 visible, deal. The current tops have been exhausted of removals and the revealed cards did not improve the pairing situation.

Frequently asked questions

Does Gay Gordons have a grace card like Baroness?

No. Standard Gay Gordons does not include a grace card. Every removal must use two visible top cards (or one King). This is the primary mechanical difference from Baroness and makes blocked positions in Gay Gordons harder to escape.

What pairs with what in Gay Gordons?

Pairs sum to 13: Ace (1)+Queen (12), 2+Jack (11), 3+10, 4+9, 5+8, 6+7. Kings (13) remove alone. Suit does not matter.

What is a realistic win rate?

Gay Gordons is a moderately difficult pairing game. With disciplined removal sequencing, skilled players win roughly 40 to 60 percent of deals. The lack of a grace card compared to Baroness reduces the recovery options from bad positions.

How is Gay Gordons different from Baroness?

Both remove pairs summing to 13. Baroness has a grace card and deals in rows of 5. Gay Gordons typically uses larger rows (the number of columns can vary by implementation) and lacks the grace card escape. Read the Baroness strategy guide for direct comparison.