}
			ranges, err := d.Ranges(entry)
			if err != nil {
				t.Errorf("%s: subprogram %d: %v", test.filename, i, err)
				continue
			}
			if !reflect.DeepEqual(ranges, subprograms[i].ranges) {
				t.Errorf("%s: subprogram %d ranges are %x, expected %x", test.filename, i, ranges, subprograms[i].ranges)
			}
			i++
		}

		if i < len(subprograms) {

	// unit is malformed (negative).
	var aranges, frame, pubnames, ranges, str []byte
	abbrev := []byte{0x10, 0x20, 0x20, 0x20, 0x21, 0x20, 0x10, 0x21, 0x61,
		0x0, 0x0, 0xff, 0x20, 0xff, 0x20, 0x20, 0x20, 0x20, 0x20, 0x20,
		0x20, 0x20, 0x20, 0x20, 0x20, 0x20}
	info := []byte{0x0, 0x0, 0x0, 0x9, 0x0, 0x2, 0x0, 0x0, 0x0, 0x0,
		0x20, 0x10, 0x10}
	line := []byte{0x20}
	Data0, err := New(abbrev, aranges, frame, info, line, pubnames, ranges, str)

	SSUBTYP_DWPBNMS = 0x30000 // DWARF public names section
	SSUBTYP_DWPBTYP = 0x40000 // DWARF public types section
	SSUBTYP_DWARNGE = 0x50000 // DWARF aranges section
	SSUBTYP_DWABREV = 0x60000 // DWARF abbreviation section
	SSUBTYP_DWSTR   = 0x70000 // DWARF strings section
	SSUBTYP_DWRNGES = 0x80000 // DWARF ranges section
	SSUBTYP_DWLOC   = 0x90000 // DWARF location lists section
	SSUBTYP_DWFRAME = 0xA0000 // DWARF frames section

	coalescesDown := i > 0 && a.ranges[i-1].limit.equal(r.base)
	coalescesUp := i < len(a.ranges) && r.limit.equal(a.ranges[i].base)
	if coalescesUp && coalescesDown {
		// We have neighbors and they both border us.
		// Merge a.ranges[i-1], r, and a.ranges[i] together into a.ranges[i-1].
		a.ranges[i-1].limit = a.ranges[i].limit

		// Delete a.ranges[i].
		copy(a.ranges[i:], a.ranges[i+1:])
		a.ranges = a.ranges[:len(a.ranges)-1]

   * also be called their <i>union</i>. If they are not, note that the span might contain values
   * that are not contained in either input range.
   *
   * <p>Like {@link #intersection(Range) intersection}, this operation is commutative, associative
   * and idempotent. Unlike it, it is always well-defined for any two input ranges.
   */
  public Range<C> span(Range<C> other) {

   * also be called their <i>union</i>. If they are not, note that the span might contain values
   * that are not contained in either input range.
   *
   * <p>Like {@link #intersection(Range) intersection}, this operation is commutative, associative
   * and idempotent. Unlike it, it is always well-defined for any two input ranges.
   */
  public Range<C> span(Range<C> other) {

Ian Lance Taylor <******@****.***> 1458162954 -0700

	nfor.SetInit(nrange.Init())
	nfor.Label = nrange.Label

	// variable name conventions:
	//	ohv1, hv1, hv2: hidden (old) val 1, 2
	//	ha, hit: hidden aggregate, iterator
	//	hn, hp: hidden len, pointer
	//	hb: hidden bool
	//	a, v1, v2: not hidden aggregate, val 1, 2

	a := nrange.X
	t := a.Type()
	lno := ir.SetPos(a)

	v1, v2 := nrange.Key, nrange.Value

	if ir.IsBlank(v2) {
		v2 = nil
	}

        && !priorEntry.getValue().intersection(range).isEmpty();
  }

  @Override
  public boolean encloses(Range<C> range) {
    checkNotNull(range);
    Entry<Cut<C>, Range<C>> floorEntry = rangesByLowerBound.floorEntry(range.lowerBound);
    return floorEntry != null && floorEntry.getValue().encloses(range);
  }

  @CheckForNull
  private Range<C> rangeEnclosing(Range<C> range) {

    TreeRangeSet<Integer> set = TreeRangeSet.create();
    Range<Integer> range = Range.closedOpen(0, 5);
    set.subRangeSet(range).add(range);
  }

  public void testSubRangeSetReplaceAdd() {
    TreeRangeSet<Integer> set = TreeRangeSet.create();
    Range<Integer> range = Range.closedOpen(0, 5);
    set.add(range);
    set.subRangeSet(range).add(range);
  }

  public void testComplement() {