Difference between revisions of "Linear Targeting"
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== See Also == | == See Also == | ||
− | * [[/ | + | * [[/NanoBot Linear Targeting|NanoBot Linear Targeting]] - An extremely small implementation of linear targeting, ideal for use in [[NanoBots]]. |
− | + | * [[/Buggy Implementations|Buggy Implementations of Linear Targeting]] - There are much faster algorithms to do this, but they don't seem to be correct all the time. If anyone can correct them it would be much appreciated. | |
[[Category:Simple Targeting Strategies]] | [[Category:Simple Targeting Strategies]] |
Revision as of 23:49, 11 November 2007
Description
A method of Targeting which assumes that the target will continue in the same direction at the same speed.
Example
This is the code used in WaveSurfing Challenge Bot B:
//Add import robocode.util.* for Utils and import java.awt.geom.* for Point2D //This code goes in your onScannedRobot() event handler double bulletPower = Math.min(3.0,getEnergy()); double myX = getX(); double myY = getY(); double absoluteBearing = getHeadingRadians() + e.getBearingRadians(); double enemyX = getX() + e.getDistance() * Math.sin(absoluteBearing); double enemyY = getY() + e.getDistance() * Math.cos(absoluteBearing); double enemyHeading = e.getHeadingRadians(); double enemyVelocity = e.getVelocity(); double deltaTime = 0; double battleFieldHeight = getBattleFieldHeight(), battleFieldWidth = getBattleFieldWidth(); double predictedX = enemyX, predictedY = enemyY; while((++deltaTime) * (20.0 - 3.0 * bulletPower) < Point2D.Double.distance(myX, myY, predictedX, predictedY)){ predictedX += Math.sin(enemyHeading) * enemyVelocity; predictedY += Math.cos(enemyHeading) * enemyVelocity; if( predictedX < 18.0 || predictedY < 18.0 || predictedX > battleFieldWidth - 18.0 || predictedY > battleFieldHeight - 18.0){ predictedX = Math.min(Math.max(18.0, predictedX), battleFieldWidth - 18.0); predictedY = Math.min(Math.max(18.0, predictedY), battleFieldHeight - 18.0); break; } } double theta = Utils.normalAbsoluteAngle(Math.atan2( predictedX - getX(), predictedY - getY())); setTurnRadarRightRadians( Utils.normalRelativeAngle(absoluteBearing - getRadarHeadingRadians())); setTurnGunRightRadians(Utils.normalRelativeAngle(theta - getGunHeadingRadians())); fire(bulletPower);
- NOTE: This algorithm assumes that bots will come to a stop when they reach a wall.
- NOTE: There is a simpler way to do linear targeting with the help of trigonometry. It has the disadvantage of not knowing if is aiming at a spot off of the battlefield. It has the very real advantage of being non-iterative and does not need to estimate the time for the bullet to reach the enemy.
See Also
- NanoBot Linear Targeting - An extremely small implementation of linear targeting, ideal for use in NanoBots.
- Buggy Implementations of Linear Targeting - There are much faster algorithms to do this, but they don't seem to be correct all the time. If anyone can correct them it would be much appreciated.