Tree path 8 levels King's Pawn Game › King's Gambit › King's Gambit Accepted › King's Knight's Gambit › King's Gambit Accepted: King's Knight's Gambit › King's Gambit Accepted: King's Knight's Gambit › King's Gambit Accepted: Muzio Gambit, Wild Muzio Gambit › King's Gambit Accepted: Muzio Gambit, Sarratt Defense
C37

King's Gambit Accepted: Muzio Gambit, Sarratt Defense

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Overview

King's Gambit Accepted: Muzio Gambit, Sarratt Defense belongs to the gambit family of chess openings (ECO C37, Open Games). It trades material for attacking chances — a classic trade-off that has fascinated players from the Romantic era to modern correspondence chess.

The Open Games group covers open games — classical 1.e4 e5 openings where both sides contest the centre directly with pawns.

Play reaches this position via 1. e4 e5 2. f4 exf4 3. Nf3 g5 4. Bc4 g4 5. O-O gxf3 6. Qxf3 Qf6, after 12 plies of opening development.

The line refines King's Gambit Accepted: Muzio Gambit, Wild Muzio Gambit, which traces back to the root opening King's Pawn Game.

The line splits into 4 documented sub-systems: King's Gambit Accepted: Double Muzio Gambit, King's Gambit Accepted: Double Muzio Gambit, Bello Gambit, King's Gambit Accepted: Double Muzio Gambit, Paulsen Defense, and others.

In total, the branch covers 5 sub-variations across all depths.

Explore the position on the interactive board, study its real-world results from Lichess, and challenge the engine when you are ready.

ECO code
C37
Group
Open Games (C)
Plies
12
Parent
King's Gambit Accepted: Muzio Gambit, Wild Muzio Gambit
Direct variations
4
Total in subtree
5

This overview is generated automatically from the opening's metadata. Know this line well? Write a description — submissions are reviewed before publishing.

Statistics from Lichess

216,066 games · White 48.6% / Draw 2.8% / Black 48.5%

MovesGamesW / D / B
c368,176
e555,349
d350,997
Nc322,528
d49,921
Kh13,861
Bb31,557
Bxf7+1,084

Source: Lichess Opening Explorer · cached 2026-09-26 02:38:53

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Variations (4)

Show all 5 sub-variations (full subtree)