Sum of Path

Connect Start to End. Lowest sum wins! How to Play

Initializing Game...
Player 1 Sum: 0
Computer Sum: 0

How To Play:

đŸŽ¯ The Goal
đŸ•šī¸ Controls
âš”ī¸ Game Modes

About Sum of Path: The Math Pathfinding Brain Game

Sum of Path is an addictive online math puzzle game designed to challenge your logical routing and spatial arithmetic skills. Unlike standard maze games where you simply try to find an exit, this game turns every choice into a quantitative optimization challenge. Every step you take adds a specific weight to your total score, making planning and foresight vital to outsmarting your opponent.

The Logic Behind the Puzzle

Did you know this game relies on real-world computer science fundamentals? When you select the "Hard" difficulty setting, you are playing head-to-head against a flawless implementation of Dijkstra's Algorithm. In networking and software engineering, Dijkstra's algorithm is utilized to find the shortest path between nodes in a graph. Here, it maps out the most efficient mathematical trajectory instantly. To win, your calculations must match or uncover unique alternative routes alongside the AI.

Frequently Asked Questions (FAQ)

Q: What is the primary objective in the Sum of Path game?
A: The objective is to draw an unbroken line of orthogonally adjacent squares connecting cell A (top-left) to cell B (bottom-right) while accumulating the lowest cumulative total numerical sum possible.

Q: Can I cross my own path or move diagonally?
A: No. Moves can only be made horizontally or vertically (orthogonal steps). Diagonal movements are not allowed, and you cannot double back onto an active path line without resetting or triggering a backtrack clip.

Q: How do the different AI difficulty modes operate?
A: Easy and Medium difficulty modes introduce random "noise" and valuation variables to the algorithm's calculation matrices, causing it to occasionally overlook optimal turns. Hard mode runs an error-free pathfinding sweep, creating a perfectly optimized mathematical score line.