Full game metadata
| Field | Value |
|---|---|
| Steam app type | game |
| Steam App ID | 4357250 |
| Live current players | 0 |
| SteamPulse tracked peak | 0 |
| Live count (today's peak floor) | 0 |
| Price | $4.99 |
| Free to play | No |
| Discount | 0% |
| Original price USD | $4.99 |
| Current price USD | $4.99 |
| Release date | Q2 2026 |
| Developer | Papitas Studio |
| Publisher | Papitas Studio |
| Owners estimated | Not available |
| SteamSpy owner estimate minimum | Not available |
| SteamSpy owner estimate maximum | Not available |
| Review type | Not available |
| Positive review percent | Not available |
| Positive reviews | 0 |
| Negative reviews | 0 |
| Total reviews | 0 |
| Steam recommendations | Not available |
| Achievements | 13 |
| Average playtime forever | Not available |
| Windows support | Yes |
| macOS support | No |
| Linux support | No |
| Parent game | Not available |
| Store URL | https://store.steampowered.com/app/4357250/ |
Short description
An indie edutainment game about mathematics and war. Use various mathematical functions to plot the trajectory of your shots and fulfill your duty as a soldier.
About this game
A 2D educational puzzle game about math and war that takes place on the Cartesian plane. Triumph in battle by using mathematical functions as weapons. Avoid obstacles and hit enemies. In Cartesian Battle , your decisions matter as much as your aim. Do your duty on the battlefield. Good luck, Soldier! Gameplay Unlock 6 mathematical functions, each with a unique trajectory for your projectiles. Explore the properties of the functions to adjust trajectories and avoid obstacles. Combine functions to create more complex trajectories and hit enemies. Limited amount of ammunition per stage. Progression Purchase upgrades to help you in your battles. Enemies that are harder to hit. Training Mode Unlock a training room. Explore the functions by creating your own battle area. Educational Integration Contact with mathematical concepts. View trajectory equations in real time. Understand how functions behave on the Cartesian plane.
Supported languages
Portuguese - Brazil, English