PyCalc is a simple Pythagorean Theorem calculator for Palm OS! It can solve for the hypotenuse and legs of a triangle. You can also choose how far it rounds the result. If you like Palm OS and the Pythagorean Theorem, you’ll love PyCalc!
You've heard it. Antivirus for PalmOS. The epitome of uselessness.
In 2000, Symantec Corp. discovered some unique viruses. They were written to attack Palm OS handhelds. It was only a matter of time before a hacker figured out how to exploit ...
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Play your all-time favourite puzzle game in a new dimension! HexaMine boosts the game-play of the classic mine sweeper game replacing the square cells by asymmetric hexagons.
By using hexagonal cells the game board is more coherent and built ...
PowerOne Scientific is a robust and fully featured Scientific calculator available for any Palm OS[TM] device. The program includes more than 200 useful features, such as advanced math, trig, boolean logic functions, and the ability to use algebraic ...
No idea to which extent this actually existed, but it's a neat concept - using devices several people had as a means to navigate large buildings, by placing IR beacons at key points, associated with a database users could ...
The Palm OS Simulator is a Windows desktop application for testing and debugging Palm apps and environments. This page features pre-packaged builds for simulating all ARM versions of Palm OS, including the unreleased Palm OS 6.1 “Cobalt” (which was ...
The Palm Treo 755p was released on a variety of carriers, but Sprint and Verizon users received a special bonus in the form of system software updates to fix bugs, improve Bluetooth performance, and add compatibility with then-modern desktop software ...
NoWaiTZ2 removes wait states when accessing the RAM and ROM on IIIx+V and attempts to minimize streaking on the Palm IIIx.
Compatibility
DragonBall EZ CPU required.
The object of the game of Checkers is to capture all your opponent’s pieces. Pieces move one square at a time diagonally towards the opposite side of the board such that they always remain on the same coloured squares.
