Package com.nr.ran

Examples of com.nr.ran.Ran.int32p()


    int n1,n2;
    sbeps=1.e-15;
    localflag=false;
    for (i=0;i<M;i++) {
      n1=myran.int32p() % N;
      n2=myran.int32p() % N;
      double dis=tree2.disti(n1,n2);
//      System.out.printf(dis << " %f\n", sqrt(SQR(kd2[n1].x[0]-kd2[n2].x[0])
//        + SQR(kd2[n1].x[1]-kd2[n2].x[1])));
      if (n1 == n2)
        localflag = localflag || dis < 1.e99;
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    double far;
    int[]nn=new int[K];
    double[] dn=new double[K];
    localflag=false;
    for (i=0;i<M;i++) {
      n4=myran.int32p()%N;
      tree2.nnearest(n4,nn,dn,K);   // Find K nearest Points
      // See if there is anything closer than the furthest
      // of these points, other than the other points in the list nn[]
      far=0.0;
      nfar=0;
View Full Code Here

    }

    // Test locate(int) method in 3D
    localflag=false;
    for (i=0;i<M;i++) {
      n0=myran.int32p() % N;
      nb=tree3.locate(n0);
//      System.out.printf(nb);
//      System.out.printf(tree3.boxes[nb].lo.x[0] << " %f\n", tree3.boxes[nb].lo.x[1]
//        tree3.boxes[nb].lo.x[2]);
//      System.out.printf(tree3.boxes[nb].hi.x[0] << " %f\n", tree3.boxes[nb].hi.x[1]
View Full Code Here

    // Test disti() method in 3D
    sbeps=1.e-15;
    localflag=false;
    for (i=0;i<M;i++) {
      n1=myran.int32p() % N;
      n2=myran.int32p() % N;
      double dis=tree3.disti(n1,n2);
//      System.out.printf(dis << " %f\n", sqrt(SQR(kd3[n1].x[0]-kd3[n2].x[0])
//        + SQR(kd3[n1].x[1]-kd3[n2].x[1])
//        + SQR(kd3[n1].x[2]-kd3[n2].x[2])));
View Full Code Here

    // Test disti() method in 3D
    sbeps=1.e-15;
    localflag=false;
    for (i=0;i<M;i++) {
      n1=myran.int32p() % N;
      n2=myran.int32p() % N;
      double dis=tree3.disti(n1,n2);
//      System.out.printf(dis << " %f\n", sqrt(SQR(kd3[n1].x[0]-kd3[n2].x[0])
//        + SQR(kd3[n1].x[1]-kd3[n2].x[1])
//        + SQR(kd3[n1].x[2]-kd3[n2].x[2])));
      if (n1 == n2)
View Full Code Here

    }

    // Test nnearest() method in 3D
    localflag=false;
    for (i=0;i<M;i++) {
      n4=myran.int32p() % N;
      tree3.nnearest(n4,nn,dn,K);   // Find K nearest Points
      // See if there is anything closer than the furthest
      // of these points, other than the other points in the list nn[]
      far=0.0;
      nfar=0;
View Full Code Here

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