The Amazing Maze Game

Lore & Background

The Amazing Maze Game centers on a top-down maze generated each play using a simpler, pre-defined or pseudo-random method, not Prim's algorithm. The maze has openings on the left and right sides, where the second and first players start respectively. The goal is for each player to reach the other's starting position before the opponent does. The game supports two players or solo play against the computer, with the player always starting on the right side.

At the start, the maze is revealed immediately and movement begins without any study delay. Movement is controlled by a single four-way joystick per player (or one joystick for solo play). Once a player reaches the goal, the game shows a victory screen without a path overlay. A point is added to the winner's score. The screen shows 'MAZES TO PLAY' with the number of mazes left; against the computer, this changes to 'KEEP PLAYING' if the player wins. A timer shows time spent in the maze, and a counter or countdown timer appears depending on the mode.

Reader's Guide

The Amazing Maze Game holds significance as one of the earliest maze video games, predating many later maze titles. Its use of a randomly generated maze via Prim's algorithm was innovative for 1976, offering replayability. The game also provides an early example of the phrase 'game over', a staple in video game culture. The inclusion of both two-player competitive and solo modes against a computer opponent demonstrates early AI implementation, with the computer following the optimal path. The game's naming inconsistency—'The Amazing Maze Game' on screen, 'Amazing Maze' on the bezel, and just 'Maze' on the cabinet—reflects the informal standards of early arcade production. While not as widely remembered as later maze games, it represents a foundational step in the genre's evolution.

Did You Know?

• The maze is generated using a simpler, pre-defined or pseudo-random method, not Prim's algorithm.
• Players are not given time to study the maze; movement begins immediately.
• The game does not display the fastest possible route after a player reaches the goal; only a victory screen is shown.
• The game's name is inconsistent: the screen says 'The Amazing Maze Game,' the bezel says 'Amazing Maze,' and the cabinet reads 'Maze.'

Building the Labyrinth: Materials & Forms

Mazes take extraordinary physical form, ranging from the permanent to the ephemeral. Gardeners and architects have long shaped hedges, turf, stone walls, rooms, tiles, and bricks into enduring labyrinths that can stand for generations. At the opposite end of the spectrum, designers construct mazes from corn stalks, straw bales, stacked books, or even compacted snow—structures meant to exist only briefly. Maize mazes are a particularly striking example: often enormous in scale, they are planted for a single growing season and redesigned each year, marketed as seasonal tourist draws that never repeat. Indoors, the concept takes a disorienting twist in mirror mazes, where multiple reflections create the illusion of pathways that do not actually exist, tricking the walker into following phantom corridors. Another indoor variant treats each passageway as a room connected by doors, so the entire structure becomes a network of linked spaces with a designated entry and exit. At the simplest scale, a maze can be nothing more than a printed or hand-drawn pattern on paper, traced with a pencil tip or a fingertip.

The Mathematics of the Labyrinth

The design of a maze—what specialists call maze generation—rests on two fundamental strategies. In the "carving passages" approach, the designer begins with a solid block and marks out the network of available routes, essentially sculpting the path into existence. The alternative, "adding walls," starts from an open field and introduces obstructions to create the puzzle. Both methods can be executed by hand or generated automatically through computer algorithms, and a rich variety of such algorithms exists. The mathematical study of mazes reaches back to Leonhard Euler, who was among the first to analyze plane mazes rigorously. His work laid early groundwork for topology, the branch of mathematics concerned with properties preserved under continuous deformation. A particularly elegant connection exists between mazes and graph theory: a "perfect" or "standard" maze—one containing no loops—is structurally identical to a tree in graph-theoretic terms. If one were to pull and stretch the pathways of such a maze in the proper way, the result would resemble a branching tree. This equivalence means that many of the algorithms used to solve mazes are, at their core, tree-traversal procedures drawn directly from graph theory.

Mazes in the Laboratory

Beyond recreation and architecture, mazes have become indispensable tools in the scientific study of cognition and behavior. In psychology laboratories around the world, researchers routinely place rats and mice into carefully designed maze environments to investigate how animals navigate space, form memories, and learn from experience. The variety of experimental mazes reflects the breadth of questions being asked. The Barnes maze and the Morris water maze, for instance, probe different aspects of spatial memory and learning. The radial arm maze tests an animal's ability to remember which arms it has already visited, while the elevated plus maze and the T-maze are used to assess anxiety-related behaviors and decision-making under pressure. The Oasis maze offers yet another configuration for studying navigation strategies. What unites all of these instruments is the fundamental principle of the maze itself: a structured environment with a defined start, a goal, and a constrained set of possible routes. By observing how a subject moves through that constrained space—where it hesitates, which turns it takes, how quickly it finds the exit—researchers gain measurable insight into the neural mechanisms underlying spatial navigation and learning.

Mazes as Global Landmarks

Mazes have long served as public attractions, drawing visitors from every continent. In Dubai, the Gardens Shopping Mall houses what is described as the world's largest indoor maze, while Japan boasts a cluster of notable examples including Hikimi no Meiro in Kiso, the Kyodai Meiro Palladium in Nikkō, and the mazes at Sendai Hi-Land and Shirahama Energy Land. New Zealand offers the Amazing Maze n' Maize and The Great Maze at Puzzling World. Across Europe, the tradition runs deep: Schönbrunn Palace in Vienna features a grand hedge maze, and the Swarovski Crystal World in Tyrol presents a hedge maze shaped like a hand. Denmark's Samsø Labyrinten claims the title of the world's largest permanent maze at sixty thousand square meters. In Spain, the Laberinto de Villapresente in Cantabria stretches to 5,625 square meters, making it the country's largest. Italy's collection includes the historic Porsenna's Maze in Chiusi, Tuscany, alongside the mazes at Villa Pisani near Venice and the labyrinth of Franco Maria Ricci at Fontanellato. From the Waterlabyrinth in Nijmegen to the hedge mazes of Portugal's Azores, the maze remains a globally beloved form of public recreation.