WIP goal
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4 changed files with 122 additions and 14 deletions
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@ -22,10 +22,13 @@ public abstract class Player {
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this.remainingTroops = 0;
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}
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public int getRemainingTroops() {
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return this.remainingTroops;
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}
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/**
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* Creates a player
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* @param playerType The type of player (human, AI, etc.)
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* @param name The name of the player
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* @param color The color of the player
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* @return The new player
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*/
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public static Player createPlayer(Class<?> playerType, String name, Color color) {
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if(!Player.class.isAssignableFrom(playerType))
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throw new IllegalArgumentException("Not a player class");
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@ -39,26 +42,54 @@ public abstract class Player {
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}
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}
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/**
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* Sets the color of this player
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* @param c
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*/
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public void setColor(Color c) {
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this.color = c;
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}
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/**
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* Gets the color of the player
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* @return
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*/
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public Color getColor() {
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return this.color;
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}
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/**
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* Gets the name of this player
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* @return The name
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*/
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public String getName() {
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return this.name;
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}
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public int getRemainingTroops() {
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return this.remainingTroops;
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}
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/**
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* Gets the current points of this player
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* @return The current points
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*/
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public int getPoints() {
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return points;
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}
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/**
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* Increases the score of this player
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* @param points The number of points to add
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*/
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public void addPoints(int points) {
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this.points += points;
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}
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/**
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* Adds troops to the player
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* @param troops The number of troops to add
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*/
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public void addTroops(int troops) {
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if(troops < 0)
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return;
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@ -66,6 +97,10 @@ public abstract class Player {
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this.remainingTroops += troops;
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}
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/**
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* Removes troops from this player
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* @param troops The number of troops to remove
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*/
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public void removeTroops(int troops) {
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if(this.remainingTroops - troops < 0 || troops < 0)
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return;
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@ -73,14 +108,27 @@ public abstract class Player {
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this.remainingTroops -= troops;
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}
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/**
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* Gets the number of castles this player has
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* @param game The game object
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* @return The number of castles
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*/
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public int getNumRegions(Game game) {
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return this.getCastles(game).size();
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}
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/**
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* Gets all the castles that belong to the player
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* @param game The game object
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* @return A list of castles
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*/
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public List<Castle> getCastles(Game game) {
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return game.getMap().getCastles().stream().filter(c -> c.getOwner() == this).collect(Collectors.toList());
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}
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/**
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* Resets the player by resetting the troops and points
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*/
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public void reset() {
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this.remainingTroops = 0;
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this.points = 0;
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@ -1,31 +1,70 @@
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package game.goals;
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import java.util.List;
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import game.Game;
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import game.Goal;
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import game.Player;
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import game.map.Castle;
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public class CaptureTheFlagGoal extends Goal {
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final int ROUND_FOR_DISTRIBUTION = 2;
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final int MIN_ROUND_FOR_WIN = 2;
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List<Castle> flagCastles;
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public CaptureTheFlagGoal() {
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// TODO Auto-generated constructor stub
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super("Capture the flag", "");
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}
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@Override
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public boolean isCompleted() {
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// TODO Auto-generated method stub
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return false;
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Game game = this.getGame();
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// As this function is called every round,
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// let's check if we can set the flag castles
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if (flagCastles == null && game.getRound() > ROUND_FOR_DISTRIBUTION) {
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distributeFlagCastles();
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}
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return this.getWinner() != null;
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}
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@Override
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public Player getWinner() {
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// TODO Auto-generated method stub
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Game game = this.getGame();
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if (game.getRound() < MIN_ROUND_FOR_WIN)
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return null;
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// Check if all flag castles belong
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// to exactly one player
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return null;
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}
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@Override
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public boolean hasLost(Player player) {
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// TODO Auto-generated method stub
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if (isCompleted())
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return player.equals(getWinner());
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return false;
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}
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/**
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* Distribute the flag castles
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*/
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private void distributeFlagCastles() {
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}
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}
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@ -0,0 +1,5 @@
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package tests.student;
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public class GraphAlgorithmTest {
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}
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@ -24,7 +24,7 @@
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Der Algorithmus für die Bildung der Kanten ist folgender:
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\begin{algorithm}
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\caption{Bildung von Kanten}\label{euclid}
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\caption{Bildung von Kanten}\label{generate}
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\begin{algorithmic}[1]
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\Procedure{generateEdges}{}
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\If{nodes is empty} return \EndIf
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@ -73,7 +73,7 @@ Der Algorithmus, der prüft, ob alle Knoten erreichbar sind, ist
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folgender:
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\begin{algorithm}
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\caption{Erreichbarkeit aller Knoten}\label{euclid}
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\caption{Erreichbarkeit aller Knoten}\label{connected}
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\begin{algorithmic}[1]
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\Procedure{allNodesConnected}{}
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\State $\textit{firstNode} \gets \text{first element of }\textit{nodes}$
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@ -128,7 +128,7 @@ werden der ArrayDeque \texttt{nextVisitNodes} hinzugefügt.
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\subsubsection{Teil (a)}
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\begin{algorithm}
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\caption{Berechnung der Distanzen}\label{euclid}
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\caption{Berechnung der Distanzen}\label{path}
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\begin{algorithmic}[1]
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\Procedure{run}{}
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\State $v \gets$ getSmallestNode()
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@ -151,7 +151,7 @@ werden der ArrayDeque \texttt{nextVisitNodes} hinzugefügt.
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\end{algorithm}
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$$O(n) = $$
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$$O(n)$$
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$n$ soll in diesem Fall die Anzahl an Knoten wiedergeben.
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@ -161,6 +161,13 @@ Durchgehen der Liste jedes Element einzeln abgearbeitet
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werden. In der Funktion \texttt{getSmallestNode()} ist
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dies der Fall.
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Das bedeutet, dass bei jeder Aufruf von \texttt{getSmallestNode()}
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eine Komplexität von $O(n)$ hat, wenn $n$ die Anzahl
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der Knoten darstellt.
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Bei jeder Iteration des Algorithmus wird zuerst der
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Knoten mit dem kleinsten Wert gesucht.
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\subsubsection{Teil (b)}
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Anstelle einer \texttt{LinkedList} braucht man eine
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@ -174,7 +181,7 @@ Elemente beim Einfügen bereits sortiert, sodass der
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Zugriff auf das (in diesem Fall) kleinste Element
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in $O(1)$, also konstanter Zeit, gemacht werden kann.
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$$O(n) = $$
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$$O(n)$$
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\subsubsection{Teil (c)}
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@ -199,6 +206,15 @@ Für alle abgearbeiteten Knoten gilt:
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\subsection{Missionen}
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\subsubsection{Begrenzte Rundenanzahl}
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\subsubsection{Capture the Flag}
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In dieser Mission werden wichtige Burgen, sogenannte
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Flags, gleichmäßig auf die Spieler verteilt. Es ist das
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Ziel, zuerst vor allen anderen Spielern alle diese Burgen
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zu erobern.
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\subsection{Joker}
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\end{document}
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