---
title: "The Fastest Way to Learn Xiangqi's Named Mates · Xiangqi Master"
description: "Set each one up on a real board from memory, play it against a weak defence and a stubborn one, then drill recognising it from puzzles."
url: https://xiangqimaster.com/blog/what-is-the-fastest-way-to-learn-the-named-mates
updated: 2026-09-22
source: Xiangqi Master (https://xiangqimaster.com)
license: CC BY 4.0 (https://creativecommons.org/licenses/by/4.0/)
---

# What is the fastest way to learn the named mating patterns?

These answers restate the rules implemented by our open-source engine, which follows the WXF laws and is regression-tested against the official 110-diagram repetition casebook. Where an answer refers to a specific position, that position lives on the linked reference page, where the build verifies it against the engine before publishing.

> Direct answer
>
> **Build each one on a board from memory before drilling it in puzzles.** 馬後炮, 重炮 and 雙車錯 are learned fastest by first reconstructing the position that creates each pattern, then playing it out against both a weak defence and a stubborn one, and only after that moving to volume recognition through puzzles.

## Build before you recognise

Setting a pattern up from nothing forces you to understand what makes it work, which piece is doing which job and why the defender has no reply. Recognising it later in a puzzle or a real game is a much shallower skill that this step makes far more reliable.

## Then switch to volume

Once the mechanics are understood, puzzles are the efficient tool: the goal shifts from understanding to instant recognition, and repetition is what builds that. See [which tactics to learn first](https://xiangqimaster.com/blog/what-tactics-should-i-learn-first) for where the named mates sit in the wider priority list.

## Related questions

Which one should I learn first?

馬後炮, since horse and cannon combinations come up constantly outside the named pattern itself.

Is 雙車錯 actually a mate, or a tactic?

Both labels are used for it. It is a checkmating pattern that recurs often enough to be studied as a named shape.

## Related xiangqi resources

Checkmate patterns

The named mates worth knowing

The two chariot mate

雙車錯 — two chariots, no escape

Tactics puzzles

One right idea per position

## Try it on a real board

Reading an answer is one thing; playing it is another. Free, instant, and nothing to install.