📄 bitset.java
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package antlr.collections.impl;/* ANTLR Translator Generator * Project led by Terence Parr at http://www.jGuru.com * Software rights: http://www.antlr.org/RIGHTS.html * * $Id: //depot/code/org.antlr/release/antlr-2.7.0/antlr/collections/impl/BitSet.java#1 $ */import antlr.CharFormatter;/**A BitSet to replace java.util.BitSet. * Primary differences are that most set operators return new sets * as opposed to oring and anding "in place". Further, a number of * operations were added. I cannot contain a BitSet because there * is no way to access the internal bits (which I need for speed) * and, because it is final, I cannot subclass to add functionality. * Consider defining set degree. Without access to the bits, I must * call a method n times to test the ith bit...ack! * * Also seems like or() from util is wrong when size of incoming set is bigger * than this.bits.length. * * @author Terence Parr, MageLang Institute * @author <br><a href="mailto:pete@yamuna.demon.co.uk">Pete Wells</a> */public class BitSet implements Cloneable { protected final static int BITS = 64; // number of bits / long protected final static int NIBBLE = 4; protected final static int LOG_BITS = 6; // 2^6 == 64 /* We will often need to do a mod operator (i mod nbits). Its turns out * that, for powers of two, this mod operation is same as (i & (nbits-1)). * Since mod is slow, we use a precomputed mod mask to do the mod instead. */ protected final static int MOD_MASK = BITS-1; protected long bits[]; /** Construct a bitset of size one word (64 bits) */ public BitSet() { this(BITS); } /** Construction from a static array of longs */ public BitSet(long[] bits_) { bits = bits_; } /** Construct a bitset given the size * @param nbits The size of the bitset in bits */ public BitSet(int nbits) { bits = new long[((nbits-1) >> LOG_BITS) + 1]; } // or this element into this set (grow as necessary to accommodate) public void add(int el) { //System.out.println("add("+el+")"); int n = wordNumber(el); //System.out.println("word number is "+n); //System.out.println("bits.length "+bits.length); if (n >= bits.length) { growToInclude(el); } bits[n] |= bitMask(el); } public BitSet and(BitSet a) { BitSet s = (BitSet)this.clone(); s.andInPlace(a); return s; } public void andInPlace(BitSet a) { int min = Math.min(bits.length, a.bits.length); for (int i = min-1; i >= 0; i--) { bits[i] &= a.bits[i]; } // clear all bits in this not present in a (if this bigger than a). for (int i = min; i < bits.length ; i++) { bits[i] = 0; } } private final long bitMask(int bitNumber) { int bitPosition = bitNumber&MOD_MASK; // bitNumber mod BITS return 1L << bitPosition; } public void clear() { for (int i = bits.length-1; i >= 0; i--) { bits[i] = 0; } } public void clear(int el) { int n = wordNumber(el); if (n >= bits.length) { // grow as necessary to accommodate growToInclude(el); } bits[n] &= ~bitMask(el); } public Object clone() { BitSet s; try { s = (BitSet)super.clone(); s.bits = new long[bits.length]; System.arraycopy(bits, 0, s.bits, 0, bits.length); } catch (CloneNotSupportedException e) { throw new InternalError(); } return s; } public int degree() { int deg = 0; for (int i=bits.length-1; i>=0; i--) { long word = bits[i]; if (word != 0L) { for (int bit=BITS-1; bit>=0; bit--) { if ( (word & (1L << bit)) != 0 ) { deg++; } } } } return deg; } // code "inherited" from java.util.BitSet public boolean equals(Object obj) { if ((obj != null) && (obj instanceof BitSet)) { BitSet set = (BitSet)obj; int n = Math.min(bits.length, set.bits.length); for (int i = n ; i-- > 0 ;) { if (bits[i] != set.bits[i]) { return false; } } if (bits.length > n) { for (int i = bits.length ; i-- > n ;) { if (bits[i] != 0) { return false; } } } else if (set.bits.length > n) { for (int i = set.bits.length ; i-- > n ;) { if (set.bits[i] != 0) { return false; } } } return true; } return false; } /** Find ranges in a set element array. * @param elems The array of elements representing the set, usually from BitSet.toArray(). * @return Vector of ranges. */ public static Vector getRanges(int[] elems) { if (elems.length==0) { return null; } int begin = elems[0]; int end = elems[elems.length-1]; if ( elems.length<=2 ) { // Not enough elements for a range expression return null; } Vector ranges = new Vector(5); // look for ranges for (int i=0; i<elems.length-2; i++) { int lastInRange; lastInRange = elems.length-1; for (int j=i+1; j<elems.length; j++) { if ( elems[j] != elems[j-1]+1 ) { lastInRange = j-1; break; } } // found a range if ( lastInRange-i > 2 ) { ranges.appendElement(new IntRange(elems[i],elems[lastInRange])); } } return ranges; } /** * Grows the set to a larger number of bits. * @param bit element that must fit in set */ public void growToInclude(int bit) { int newSize = Math.max(bits.length<<1, numWordsToHold(bit)); long newbits[] = new long[newSize]; System.arraycopy(bits, 0, newbits, 0, bits.length); bits = newbits; } public boolean member(int el) { int n = wordNumber(el); if (n >= bits.length) return false; return (bits[n] & bitMask(el)) != 0; } public boolean nil() { for (int i=bits.length-1; i>=0; i--) { if ( bits[i]!=0 ) return false; } return true; } public BitSet not() { BitSet s = (BitSet)this.clone(); s.notInPlace(); return s; } public void notInPlace() { for (int i = bits.length-1; i >= 0; i--) { bits[i] = ~bits[i]; } } /** complement bits in the range 0..maxBit. */ public void notInPlace(int maxBit) { notInPlace(0, maxBit); } /** complement bits in the range minBit..maxBit.*/ public void notInPlace(int minBit, int maxBit) { // make sure that we have room for maxBit growToInclude(maxBit); for (int i = minBit; i <= maxBit; i++) { int n = wordNumber(i); bits[n] ^= bitMask(i); } } private final int numWordsToHold(int el) { return (el>>LOG_BITS) + 1; } public static BitSet of(int el) { BitSet s = new BitSet(el+1); s.add(el); return s; } /** return this | a in a new set */ public BitSet or(BitSet a) { BitSet s = (BitSet)this.clone(); s.orInPlace(a); return s; } public void orInPlace(BitSet a) { // If this is smaller than a, grow this first if ( a.bits.length > bits.length ) { setSize(a.bits.length); } int min = Math.min(bits.length, a.bits.length); for (int i = min-1; i >= 0; i--) { bits[i] |= a.bits[i]; } } // remove this element from this set public void remove(int el) { int n = wordNumber(el); if (n >= bits.length) { growToInclude(el); } bits[n] &= ~bitMask(el); } /** * Sets the size of a set. * @param nwords how many words the new set should be */ private void setSize(int nwords) { long newbits[] = new long[nwords]; int n = Math.min(nwords, bits.length); System.arraycopy(bits, 0, newbits, 0, n); bits = newbits; } public int size() { return bits.length << LOG_BITS; // num words * bits per word } /**Is this contained within a? */ public boolean subset(BitSet a) { if ( a==null || !(a instanceof BitSet) ) return false; return this.and(a).equals(this); } /**Subtract the elements of 'a' from 'this' in-place. * Basically, just turn off all bits of 'this' that are in 'a'. */ public void subtractInPlace(BitSet a) { if ( a==null ) return; // for all words of 'a', turn off corresponding bits of 'this' for (int i = 0; i<bits.length&&i<a.bits.length; i++) { bits[i] &= ~a.bits[i]; } } public int[] toArray() { int[] elems = new int[degree()]; int en = 0; for (int i = 0; i < (bits.length << LOG_BITS); i++) { if (member(i)) { elems[en++] = i; } } return elems; } public String toString() { return toString(","); } /** Transform a bit set into a string by formatting each element as an integer * @separator The string to put in between elements * @return A commma-separated list of values */ public String toString(String separator) { String str = ""; for (int i = 0; i < (bits.length << LOG_BITS); i++) { if (member(i)) { if (str.length() > 0) { str += separator; } str = str + i; } } return str; } /** Transform a bit set into a string of characters. * @separator The string to put in between elements * @param formatter An object implementing the CharFormatter interface. * @return A commma-separated list of character constants. */ public String toString(String separator, CharFormatter formatter) { String str = ""; for (int i = 0; i < (bits.length << LOG_BITS); i++) { if (member(i)) { if (str.length() > 0) { str += separator; } str = str + formatter.literalChar(i); } } return str; } /**Create a string representation where instead of integer elements, the * ith element of vocabulary is displayed instead. Vocabulary is a Vector * of Strings. * @separator The string to put in between elements * @return A commma-separated list of character constants. */ public String toString(String separator, Vector vocabulary) { if ( vocabulary == null ) { return toString(separator); } String str = ""; for (int i = 0; i < (bits.length << LOG_BITS); i++) { if (member(i)) { if (str.length() > 0) { str += separator; } if ( i>=vocabulary.size() ) { str += "<bad element "+i+">"; } else if ( vocabulary.elementAt(i)==null ) { str += "<"+i+">"; } else { str += (String)vocabulary.elementAt(i); } } } return str; } /** * Dump a comma-separated list of the words making up the bit set. * Split each 64 bit number into two more manageable 32 bit numbers. * This generates a comma-separated list of C++-like unsigned long constants. */ public String toStringOfHalfWords() { String s = new String(); for (int i = 0; i < bits.length; i++) { if (i!=0) s += ", "; long tmp = bits[i]; tmp &= 0xFFFFFFFFL; s += (tmp + "UL"); s += ", "; tmp = bits[i]>>>32; tmp &= 0xFFFFFFFFL; s += (tmp + "UL"); } return s; } /** * Dump a comma-separated list of the words making up the bit set. * This generates a comma-separated list of Java-like long int constants. */ public String toStringOfWords() { String s = new String(); for (int i = 0; i < bits.length; i++) { if (i!=0) s += ", "; s += (bits[i] + "L"); } return s; } /** Print out the bit set but collapse char ranges. */ public String toStringWithRanges(String separator, CharFormatter formatter) { String str = ""; int[] elems = this.toArray(); if (elems.length==0) { return ""; } // look for ranges int i=0; while (i<elems.length) { int lastInRange; lastInRange = 0; for (int j=i+1; j<elems.length; j++) { if ( elems[j] != elems[j-1]+1 ) { break; } lastInRange = j; } // found a range if (str.length() > 0) { str += separator; } if ( lastInRange-i >= 2 ) { str += formatter.literalChar(elems[i]); str += ".."; str += formatter.literalChar(elems[lastInRange]); i = lastInRange; // skip past end of range for next range } else { // no range, just print current char and move on str += formatter.literalChar(elems[i]); } i++; } return str; } private final int wordNumber(int bit) { return bit>>LOG_BITS; // bit / BITS }}
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