9X9 Primary Minesweeping
Guide

Basic Rules

Goal:

Uncover all non-mine squares without detonating any mines.

Number Meaning:

Each number indicates the count of mines in its 8 adjacent squares.

Actions:

- Left-click: Uncover a square.

- Right-click: Flag a mine (place a flag).

- Double-click / Simultaneous left + right click: Quickly clear surrounding safe squares (when all adjacent mines are correctly flagged).

Opening strategy

First-Click Techniques:

- Prefer clicking the center area of the board (e.g., row 5, column 5) because edge tiles are more likely to be surrounded by numbers, aiding later deductions.

- If the first click reveals a large blank area (a high-probability outcome), it quickly establishes a safe zone for further exploration.

Observing the "Blank Area":

- Blank areas (empty white zones without numbers) are always

bordered by numbered tiles, which serve as key starting points for subsequent logical reasoning.

Core reasoning skills

The 1-1-1 Corner Rule

If three consecutive 1s are aligned along the edge of the board, the middle cell must be a mine

The Number Subtraction Rule

When a number has been marked with some thunder,Remaining mines = Number - Marked mines

2 needs 2 mines in total.1 mine (F) is already marked → 1 more mine remains in the unopened cells.

The remaining unopened cells around 2 must contain exactly 1 mine, while the others are safe.

Cross-tabulation method

Determine the location of the mine by combining adjacent numbers.

Cell B: Must cover the 3 cells above it (including the one to the right of Cell A).
Cell A: Must place one mine in one of the 3 cells to its right.

It can be inferred that one of the two cells on the right side must contain a mine; mark it first and avoid it.

Advanced Probability Techniques

Edge priority principle:

Prioritize solving numbers on the edges or corners of the board, as they have fewer adjacent squares, making the reasoning simpler.

Mandatory probability selection:

When uncertain, choose the location with the lowest mine density in the unexplored area (such as the remaining area where many mines have already been excluded).

Avoiding the '50% Trap':

If two cells have the same probability and you must choose one, delay the decision and first handle other areas where the outcome is certain.

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