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📄 openbitset.java

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💻 JAVA
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    bits[wordNum] |= bitmask;    return val;  }  /** flips a bit.   * The index should be less than the OpenBitSet size.   */  public void fastFlip(int index) {    int wordNum = index >> 6;      // div 64    int bit = index & 0x3f;     // mod 64    long bitmask = 1L << bit;    bits[wordNum] ^= bitmask;  }  /** flips a bit.   * The index should be less than the OpenBitSet size.   */  public void fastFlip(long index) {    int wordNum = (int)(index >> 6);   // div 64    int bit = (int)index & 0x3f;       // mod 64    long bitmask = 1L << bit;    bits[wordNum] ^= bitmask;  }  /** flips a bit, expanding the set size if necessary */  public void flip(long index) {    int wordNum = expandingWordNum(index);    int bit = (int)index & 0x3f;       // mod 64    long bitmask = 1L << bit;    bits[wordNum] ^= bitmask;  }  /** flips a bit and returns the resulting bit value.   * The index should be less than the OpenBitSet size.   */  public boolean flipAndGet(int index) {    int wordNum = index >> 6;      // div 64    int bit = index & 0x3f;     // mod 64    long bitmask = 1L << bit;    bits[wordNum] ^= bitmask;    return (bits[wordNum] & bitmask) != 0;  }  /** flips a bit and returns the resulting bit value.   * The index should be less than the OpenBitSet size.   */  public boolean flipAndGet(long index) {    int wordNum = (int)(index >> 6);   // div 64    int bit = (int)index & 0x3f;       // mod 64    long bitmask = 1L << bit;    bits[wordNum] ^= bitmask;    return (bits[wordNum] & bitmask) != 0;  }  /** Flips a range of bits, expanding the set size if necessary   *   * @param startIndex lower index   * @param endIndex one-past the last bit to flip   */  public void flip(long startIndex, long endIndex) {    if (endIndex <= startIndex) return;    int oldlen = wlen;    int startWord = (int)(startIndex>>6);    // since endIndex is one past the end, this is index of the last    // word to be changed.    int endWord   = expandingWordNum(endIndex-1);    /*** Grrr, java shifting wraps around so -1L>>>64 == -1     * for that reason, make sure not to use endmask if the bits to flip will     * be zero in the last word (redefine endWord to be the last changed...)    long startmask = -1L << (startIndex & 0x3f);     // example: 11111...111000    long endmask = -1L >>> (64-(endIndex & 0x3f));   // example: 00111...111111    ***/    long startmask = -1L << startIndex;    long endmask = -1L >>> -endIndex;  // 64-(endIndex&0x3f) is the same as -endIndex due to wrap    if (startWord == endWord) {      bits[startWord] ^= (startmask & endmask);      return;    }    bits[startWord] ^= startmask;    for (int i=startWord+1; i<endWord; i++) {      bits[i] = ~bits[i];    }    bits[endWord] ^= endmask;  }  /*  public static int pop(long v0, long v1, long v2, long v3) {    // derived from pop_array by setting last four elems to 0.    // exchanges one pop() call for 10 elementary operations    // saving about 7 instructions... is there a better way?      long twosA=v0 & v1;      long ones=v0^v1;      long u2=ones^v2;      long twosB =(ones&v2)|(u2&v3);      ones=u2^v3;      long fours=(twosA&twosB);      long twos=twosA^twosB;      return (pop(fours)<<2)             + (pop(twos)<<1)             + pop(ones);  }  */  /** @return the number of set bits */  public long cardinality() {    return BitUtil.pop_array(bits,0,wlen);  } /** Returns the popcount or cardinality of the intersection of the two sets.   * Neither set is modified.   */  public static long intersectionCount(OpenBitSet a, OpenBitSet b) {    return BitUtil.pop_intersect(a.bits, b.bits, 0, Math.min(a.wlen, b.wlen)); }  /** Returns the popcount or cardinality of the union of the two sets.    * Neither set is modified.    */  public static long unionCount(OpenBitSet a, OpenBitSet b) {    long tot = BitUtil.pop_union(a.bits, b.bits, 0, Math.min(a.wlen, b.wlen));    if (a.wlen < b.wlen) {      tot += BitUtil.pop_array(b.bits, a.wlen, b.wlen-a.wlen);    } else if (a.wlen > b.wlen) {      tot += BitUtil.pop_array(a.bits, b.wlen, a.wlen-b.wlen);    }    return tot;  }  /** Returns the popcount or cardinality of "a and not b"   * or "intersection(a, not(b))".   * Neither set is modified.   */  public static long andNotCount(OpenBitSet a, OpenBitSet b) {    long tot = BitUtil.pop_andnot(a.bits, b.bits, 0, Math.min(a.wlen, b.wlen));    if (a.wlen > b.wlen) {      tot += BitUtil.pop_array(a.bits, b.wlen, a.wlen-b.wlen);    }    return tot;  } /** Returns the popcount or cardinality of the exclusive-or of the two sets.  * Neither set is modified.  */  public static long xorCount(OpenBitSet a, OpenBitSet b) {    long tot = BitUtil.pop_xor(a.bits, b.bits, 0, Math.min(a.wlen, b.wlen));    if (a.wlen < b.wlen) {      tot += BitUtil.pop_array(b.bits, a.wlen, b.wlen-a.wlen);    } else if (a.wlen > b.wlen) {      tot += BitUtil.pop_array(a.bits, b.wlen, a.wlen-b.wlen);    }    return tot;  }  /** Returns the index of the first set bit starting at the index specified.   *  -1 is returned if there are no more set bits.   */  public int nextSetBit(int index) {    int i = index>>6;    if (i>=wlen) return -1;    int subIndex = index & 0x3f;      // index within the word    long word = bits[i] >> subIndex;  // skip all the bits to the right of index    if (word!=0) {      return (i<<6) + subIndex + BitUtil.ntz(word);    }    while(++i < wlen) {      word = bits[i];      if (word!=0) return (i<<6) + BitUtil.ntz(word);    }    return -1;  }  /** Returns the index of the first set bit starting at the index specified.   *  -1 is returned if there are no more set bits.   */  public long nextSetBit(long index) {    int i = (int)(index>>>6);    if (i>=wlen) return -1;    int subIndex = (int)index & 0x3f; // index within the word    long word = bits[i] >>> subIndex;  // skip all the bits to the right of index    if (word!=0) {      return (((long)i)<<6) + (subIndex + BitUtil.ntz(word));    }    while(++i < wlen) {      word = bits[i];      if (word!=0) return (((long)i)<<6) + BitUtil.ntz(word);    }    return -1;  }  public Object clone() {    try {      OpenBitSet obs = (OpenBitSet)super.clone();      obs.bits = (long[]) obs.bits.clone();  // hopefully an array clone is as fast(er) than arraycopy      return obs;    } catch (CloneNotSupportedException e) {      throw new RuntimeException(e);    }  }  /** this = this AND other */  public void intersect(OpenBitSet other) {    int newLen= Math.min(this.wlen,other.wlen);    long[] thisArr = this.bits;    long[] otherArr = other.bits;    // testing against zero can be more efficient    int pos=newLen;    while(--pos>=0) {      thisArr[pos] &= otherArr[pos];    }    if (this.wlen > newLen) {      // fill zeros from the new shorter length to the old length      Arrays.fill(bits,newLen,this.wlen,0);    }    this.wlen = newLen;  }  /** this = this OR other */  public void union(OpenBitSet other) {    int newLen = Math.max(wlen,other.wlen);    ensureCapacityWords(newLen);    long[] thisArr = this.bits;    long[] otherArr = other.bits;    int pos=Math.min(wlen,other.wlen);    while(--pos>=0) {      thisArr[pos] |= otherArr[pos];    }    if (this.wlen < newLen) {      System.arraycopy(otherArr, this.wlen, thisArr, this.wlen, newLen-this.wlen);    }    this.wlen = newLen;  }  /** Remove all elements set in other. this = this AND_NOT other */  public void remove(OpenBitSet other) {    int idx = Math.min(wlen,other.wlen);    long[] thisArr = this.bits;    long[] otherArr = other.bits;    while(--idx>=0) {      thisArr[idx] &= ~otherArr[idx];    }  }  /** this = this XOR other */  public void xor(OpenBitSet other) {    int newLen = Math.max(wlen,other.wlen);    ensureCapacityWords(newLen);    long[] thisArr = this.bits;    long[] otherArr = other.bits;    int pos=Math.min(wlen,other.wlen);    while(--pos>=0) {      thisArr[pos] ^= otherArr[pos];    }    if (this.wlen < newLen) {      System.arraycopy(otherArr, this.wlen, thisArr, this.wlen, newLen-this.wlen);    }    this.wlen = newLen;  }  // some BitSet compatability methods  //** see {@link intersect} */  public void and(OpenBitSet other) {    intersect(other);  }  //** see {@link union} */  public void or(OpenBitSet other) {    union(other);  }  //** see {@link andNot} */  public void andNot(OpenBitSet other) {    remove(other);  }  /** returns true if the sets have any elements in common */  public boolean intersects(OpenBitSet other) {    int pos = Math.min(this.wlen, other.wlen);    long[] thisArr = this.bits;    long[] otherArr = other.bits;    while (--pos>=0) {      if ((thisArr[pos] & otherArr[pos])!=0) return true;    }    return false;  }  /** Expand the long[] with the size given as a number of words (64 bit longs).   * getNumWords() is unchanged by this call.   */  public void ensureCapacityWords(int numWords) {    if (bits.length < numWords) {      long[] newBits = new long[numWords];      System.arraycopy(bits,0,newBits,0,wlen);      bits = newBits;    }  }  /** Ensure that the long[] is big enough to hold numBits, expanding it if necessary.   * getNumWords() is unchanged by this call.   */  public void ensureCapacity(long numBits) {    ensureCapacityWords(bits2words(numBits));  }  /** Lowers numWords, the number of words in use,   * by checking for trailing zero words.   */  public void trimTrailingZeros() {    int idx = wlen-1;    while (idx>=0 && bits[idx]==0) idx--;    wlen = idx+1;  }  /** returns the number of 64 bit words it would take to hold numBits */  public static int bits2words(long numBits) {   return (int)(((numBits-1)>>>6)+1);  }  /** returns true if both sets have the same bits set */  public boolean equals(Object o) {    if (this == o) return true;    if (!(o instanceof OpenBitSet)) return false;    OpenBitSet a;    OpenBitSet b = (OpenBitSet)o;    // make a the larger set.    if (b.wlen > this.wlen) {      a = b; b=this;    } else {      a=this;    }    // check for any set bits out of the range of b    for (int i=a.wlen-1; i>=b.wlen; i--) {      if (a.bits[i]!=0) return false;    }    for (int i=b.wlen-1; i>=0; i--) {      if (a.bits[i] != b.bits[i]) return false;    }    return true;  }  public int hashCode() {      long h = 0x98761234;  // something non-zero for length==0      for (int i = bits.length; --i>=0;) {      h ^= bits[i];      h = (h << 1) | (h >>> 63); // rotate left    }    return (int)((h>>32) ^ h);  // fold leftmost bits into right  }}

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