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@@ -1,5 +1,5 @@ # Gimkit -Using a Dynamic Programming algorithm to search for the optimal Gimkit strategy. +Ever wondered about what the optimal [Gimkit](https://gimkit.com) strategy is? Well, now you can get a definite answer with `dp_solver.cpp`, which uses a Dynamic Programming algorithm to search for the optimal Gimkit strategy. This algorithm can calculate the optimal strategy from any arbitary starting state. ## How to use ``` @@ -22,3 +22,6 @@ Change these values to alter the initial state: * **R** - The status of the rebooter power-up (0 is unpurchased, 1 is purchased and used) * **B1** - The status of the mini bonus power-up (0 is unpurchased, 1 is purchased and unused, 2 is used) * **B2** - The status of the mega bonus power-up (0 is unpurchased, 1 is purchased and unused, 2 is used) + +## How it works +*Coming soon* |