Join the numbers and get to the 65536 tile! How to play: Use your arrow keys to move the tiles. When two tiles with the same number touch, they merge into one! Note: The game on this site is the original version of 65536. Apps for iOS and Android are also available. Other versions are derivatives or fakes, and should be used with caution.

65536^0 The most difficult of the 65536 games. 65536s make 32768s, 32768s make 16384s etc. Get 65536^0 = 1. ±13 Positives and negatives cancel out. Get both ±13 tiles.

Join the numbers and get to the 65536 tile! How to play: Use your arrow keys to move the tiles. When two tiles with the same number touch, they merge into one! Click here for the list.

65536^0 The most difficult of the 65536 games. 65536s make 32768s, 32768s make 16384s etc. Get 65536^0 = 1. ±13 Positives and negatives cancel out. Get both ±13 tiles.

65536^0 The most difficult of the 65536 games. 65536s make 32768s, 32768s make 16384s etc. Get 65536^0 = 1. ±13 Positives and negatives cancel out. Get both ±13 tiles.

How to play: Use your arrow keys to move the tiles. When two tiles with the same number touch, they merge into one! Forked by hcz. Created by Gabriele Cirulli. Based on 1024 by Veewo …

Join the numbers and get to the 65536 tile! How to play: Use your arrow keys to move the tiles. When two tiles with the same number touch, they merge into one! Created by Matthew Bauer, forked from 2048 by Gabriele Cirulli. Based on 1024 by Veewo Studio and conceptually similar to Threes by Asher Vollmer.

65536^0 The most difficult of the 65536 games. 65536s make 32768s, 32768s make 16384s etc. Get 65536^0 = 1. ±13 Positives and negatives cancel out. Get both ±13 tiles.

An updated list of all the 2048 variants out there! (in no particular order) To add your own, fork on github, add your own and open a pull request. Original 2048 created by Gabriele Cirulli. This list created by TheReal23.

Join the numbers and get to the 65536 tile! How to play: Use your arrow keys to move the tiles. When two tiles with the same number touch, they merge into one! Note: This site is the "Seriously, how many versions of 65536 are there?" version of 65536. You can play the official version on http://git.io/65536. Created by Gabriele Cirulli.