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/** | |
* Solves the n-Queen puzzle in O(n!) | |
* Let p[r] be the column of the queen on the rth row (must be exactly 1 queen per row) | |
* There also must be exactly 1 queen per column and hence p must be a permuation of (0 until n) | |
* There must be n distinct (col + diag) and n distinct (col - diag) for each queen (else bishop attacks) | |
* @return Vector p of length n such that p[i] is the column of the queen on the ith row in a solution | |
*/ | |
def nQueens(n: Int) = | |
(0 until n) | |
.permutations |
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// Solves the n-queens problem for an arbitrary board size | |
// Run for a board size of ten: scala nqueen.scala 10 | |
object Nqueen { | |
type Queen = (Int, Int) | |
type Solutions = List[List[Queen]] | |
def main(args: Array[String]) { | |
val size: Int = args match { | |
case Array() => sys.error("Provide a board size") | |
case Array(n) => n.toInt |
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import javafx.beans.value.ChangeListener; | |
import javafx.beans.value.ObservableValue; | |
import javafx.event.ActionEvent; | |
import javafx.event.EventHandler; | |
import javafx.geometry.Side; | |
import javafx.scene.control.ContextMenu; | |
import javafx.scene.control.CustomMenuItem; | |
import javafx.scene.control.Label; | |
import javafx.scene.control.TextField; |
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import javafx.application.*; | |
import javafx.geometry.Pos; | |
import javafx.scene.*; | |
import javafx.scene.control.Label; | |
import javafx.scene.layout.*; | |
import javafx.scene.paint.Color; | |
import javafx.stage.*; | |
import javax.imageio.ImageIO; | |
import java.io.IOException; |
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## Configure eth0 | |
# | |
# vi /etc/sysconfig/network-scripts/ifcfg-eth0 | |
DEVICE="eth0" | |
NM_CONTROLLED="yes" | |
ONBOOT=yes | |
HWADDR=A4:BA:DB:37:F1:04 | |
TYPE=Ethernet | |
BOOTPROTO=static |
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package portScan | |
object Run extends App { | |
(21 to 22).par.map { case port => | |
try { | |
val socket = new java.net.Socket("192.168.1.1", port) | |
socket.close() | |
println(port) |