public static double TruncateToPowerOfTwo(double d)
{
DoubleBits db = new DoubleBits(d);
db.ZeroLowerBits(52);
return(db.GetDouble());
}
private void ComputeKey(int level, Envelope itemEnv)
{
double quadSize = DoubleBits.PowerOf2(level);
//double quadSize = pow2.power(level);
_pt.X = Math.Floor(itemEnv.MinX / quadSize) * quadSize;
_pt.Y = Math.Floor(itemEnv.MinY / quadSize) * quadSize;
_env.Initialize(_pt.X, _pt.X + quadSize, _pt.Y, _pt.Y + quadSize);
}
public static int ComputeQuadLevel(Envelope env)
{
double dx = env.Width;
double dy = env.Height;
double dMax = dx > dy ? dx : dy;
int level = DoubleBits.Exponent(dMax) + 1;
return(level);
}
/// <summary>
/// This computes the number of common most-significan bits in the mantissa.
/// It does not count the hidden bit, which is alway 1. It does not determine whether the
/// numbers have the same exponent - if they do not, the value computed by this function
/// is meaningless.
/// </summary>
/// <param name="db"></param>
/// <returns>Returns the number of common most-significant mantissa bits.</returns>
public int NumCommonMantissaBits(DoubleBits db)
{
for (int i = 0; i < 52; i++)
{
int bitIndex = i + 12;
if (GetBit(i) != db.GetBit(i))
{
return(i);
}
}
return(52);
}
/// <summary>
/// Computes the exponent for the largest power of two
/// less than the absolute value of the argument.
/// In other words, finds the value n such that
/// 2ˆn <= abs(num) < 2ˆ(n+1)
/// </summary>
/// <param name="num"></param>
/// <returns>The exponent.</returns>
public static int Exponent(double num)
{
num = Math.Abs(num);
double log = Math.Log(num);
double log2 = log / LOG_2;
int exp = (int)Math.Floor(log2);
int exp2 = DoubleBits.Exponent(num);
if (exp != exp2)
{
//System.out.println(DoubleBits.toBinaryString(num));
//System.out.println(num + " pow2 mismatch: " + exp + " DoubleBits: " + exp2);
double pow2exp = DoubleBits.PowerOf2(exp);
double pow2exp2 = DoubleBits.PowerOf2(exp2);
//System.out.println(pow2exp + " pow2exp2 = " + pow2exp2);
}
return(exp);
}
public static double MaximumCommonMantissa(double d1, double d2)
{
if (d1 == 0.0 || d2 == 0.0)
{
return(0.0);
}
DoubleBits db1 = new DoubleBits(d1);
DoubleBits db2 = new DoubleBits(d2);
if (db1.GetExponent() != db2.GetExponent())
{
return(0.0);
}
int maxCommon = db1.NumCommonMantissaBits(db2);
db1.ZeroLowerBits(64 - (12 + maxCommon));
return(db1.GetDouble());
}
public static String ToBinaryString(double d)
{
DoubleBits db = new DoubleBits(d);
return(db.ToString());
}
public static int Exponent(double d)
{
DoubleBits db = new DoubleBits(d);
return(db.GetExponent());
}
public static double MaximumCommonMantissa(double d1, double d2)
{
if (d1 == 0.0 || d2 == 0.0) return 0.0;
DoubleBits db1 = new DoubleBits(d1);
DoubleBits db2 = new DoubleBits(d2);
if (db1.GetExponent() != db2.GetExponent()) return 0.0;
int maxCommon = db1.NumCommonMantissaBits(db2);
db1.ZeroLowerBits(64 - (12 + maxCommon));
return db1.GetDouble();
}
public static String ToBinaryString(double d)
{
DoubleBits db = new DoubleBits(d);
return db.ToString();
}
public static double TruncateToPowerOfTwo(double d)
{
DoubleBits db = new DoubleBits(d);
db.ZeroLowerBits(52);
return db.GetDouble();
}
public static int Exponent(double d)
{
DoubleBits db = new DoubleBits(d);
return db.GetExponent();
}
/// <summary>
/// This computes the number of common most-significan bits in the mantissa.
/// It does not count the hidden bit, which is alway 1. It does not determine whether the
/// numbers have the same exponent - if they do not, the value computed by this function
/// is meaningless.
/// </summary>
/// <param name="db"></param>
/// <returns>Returns the number of common most-significant mantissa bits.</returns>
public int NumCommonMantissaBits( DoubleBits db )
{
for (int i = 0; i < 52; i++)
{
int bitIndex = i + 12;
if ( GetBit(i) != db.GetBit(i) )
return i;
}
return 52;
}