Devil's Dare

Devil's Dare is a video game in the strategy genre and published by The Jay Gee Programming Company originally released in 1983. It is currently playable on Atari 8-bit.

Devil's Dare, released in 1983 for the Atari 8-bit, is a side-scrolling platformer video game that puts the player in the shoes of a brave knight on a quest to save a princess from the clutches of the devil. The game starts off with the knight entering a castle populated with monsters and demons, and the player must traverse the castle and its levels while fighting off enemies to reach the end.

The gameplay of Devil's Dare is fairly simple, with the player controlling the knight to move left or right and attack enemies with their sword or shield. The knight can also jump and duck to avoid obstacles, as well as collect power-ups that provide additional abilities such as faster movement and stronger attacks. Additionally, the knight can collect coins which can be used to purchase items such as health potions, weapons, and other power-ups.

One of the unique aspects of Devil's Dare is the ability to choose from three different difficulty levels. The easy mode is suitable for younger players, while the medium and hard levels offer more challenge for experienced players. On the hard difficulty level, the game is much more difficult and requires a greater skill level to complete.

The graphics of Devil's Dare are quite good for its time, with sprites and backgrounds drawn in a cartoon-like style. The music is also quite catchy, adding to the atmosphere of the game. In addition, the game offers multiple endings depending on how many levels the player can complete, giving the game some replayability.

Overall, Devil's Dare is an enjoyable game that offers a good challenge and a unique experience for fans of the 8-bit era. The game is still available for purchase on various online stores, and is sure to provide an enjoyable experience for players of all ages.

It is possible that we have multiple downloads available when different versions exist.