BerryBots demo
← Thread:Talk:Raspberry Pi/BerryBots demo/reply (24)
You've got me wondering if I oughtn't just scrap my plan for a new Robocode bot and dive into BerryBots. I already did some graphs today what would become Maximum Escaoe Angle for BerryBots. The fact that torpedoes end at a definite coordinate means that it'd be more like Maximum Escape Region in Berrybots, at least for torpedo shots. They're elliptical in shape, with the minor axis parallel to the velocity vector at scan time. :)
After some looking at the API, it does seem like there'd be a lower barrier-of-entry for my high schoolers than Java!
Do BerryBots have a maximum velocity, or are they only constrained by the walls and the number of bits in the velocity variable?
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I've thought a fair bit about MEA too, mostly for lasers. Because of the high speeds of lasers and ships I think something like the asin approximations we use (or used to use) in Robocode would be almost useless in BerryBots, and you'd have to either do it precisely or come up with a new formula, maybe with linear targeting as GF=0. Since ships can (with enough space) move faster than lasers, there are even cases where an enemy ship could get more than halfway around you before the laser/wave hits. So I'm not even sure exactly how the precise MEA simulations would go - the Robocode approach of always moving perpendicular to abs bearing at fire time is dependent on bullets moving faster than tanks, I think.
Yeah. Dodging strategies can get massively more complicated with this much maneuverability and the capability of going faster than the projectile.
It's basically 2D space combat with projectile weapons!
The MEA/MERegion is going to be the intersection of an expanding (in the time domain) circle from firing bot and a moving and expanding ellipse from the target bot. I haven't actually written out the math to see if there's a simple, clean solution to it, let alone done an iterative graph. My intuition is that it'll look like an ellipse blown up like a balloon on the far end and skewed linearly on the far end in the direction of the target's velocity at launch time.
If there's a clean solution, the solution to this is mathematically simpler than the Robocode case. (A caveat being that the projected region should be reflected by walls. Ouch.)
