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From: Heikki Linnakangas <[email protected]>
Subject: [PATCH v15 4/4] Map negative values better.
Date: Mon, 7 Sep 2020 12:33:36 +0300

---
 src/backend/access/gist/gistproc.c | 169 +++++++++++++++++++++--------
 1 file changed, 121 insertions(+), 48 deletions(-)

diff --git a/src/backend/access/gist/gistproc.c b/src/backend/access/gist/gistproc.c
index 4ed9f46c9bb..7ca7eda84b0 100644
--- a/src/backend/access/gist/gistproc.c
+++ b/src/backend/access/gist/gistproc.c
@@ -31,10 +31,11 @@ static bool gist_box_leaf_consistent(BOX *key, BOX *query,
 									 StrategyNumber strategy);
 static bool rtree_internal_consistent(BOX *key, BOX *query,
 									  StrategyNumber strategy);
-static int64 part_bits32_by2(uint32 x);
-static int64 interleave_bits32(uint32 x, uint32 y);
-static inline uint64 point_zorder_internal(Point *p);
-static int gist_bbox_fastcmp(Datum x, Datum y, SortSupport ssup);
+static uint64 part_bits32_by2(uint32 x);
+static uint64 interleave_bits32(uint32 x, uint32 y);
+static uint32 ieee_float32_to_uint32(float f);
+static uint64 point_zorder_internal(Point *p);
+static int	gist_bbox_fastcmp(Datum x, Datum y, SortSupport ssup);
 
 
 /* Minimum accepted ratio of split */
@@ -1549,75 +1550,147 @@ gist_poly_distance(PG_FUNCTION_ARGS)
 
 /* Z-order routines */
 /* Interleave 32 bits with zeroes */
-static int64
+static uint64
 part_bits32_by2(uint32 x)
 {
 	uint64		n = x;
 
 	n = (n | (n << 16)) & UINT64CONST(0x0000FFFF0000FFFF);
-	n = (n | (n <<  8)) & UINT64CONST(0x00FF00FF00FF00FF);
-	n = (n | (n <<  4)) & UINT64CONST(0x0F0F0F0F0F0F0F0F);
-	n = (n | (n <<  2)) & UINT64CONST(0x3333333333333333);
-	n = (n | (n <<  1)) & UINT64CONST(0x5555555555555555);
+	n = (n | (n << 8)) & UINT64CONST(0x00FF00FF00FF00FF);
+	n = (n | (n << 4)) & UINT64CONST(0x0F0F0F0F0F0F0F0F);
+	n = (n | (n << 2)) & UINT64CONST(0x3333333333333333);
+	n = (n | (n << 1)) & UINT64CONST(0x5555555555555555);
 
 	return n;
 }
 
 /*
- * Compute Z-order for integers. Also called Morton code.
+ * Compute Z-order for a point
+ *
+ * Map a two-dimensional point to a single integer, in a way that preserves
+ * locality. Points that are close in the two-dimensional space are mapped to
+ * integer that are not far from each other. We do that by interleaving the
+ * bits in the X and Y components, this is called a Z-order or Morton Code.
+ *
+ * A Morton Code is normally defined only for integers, but the X and Y values
+ * of a point are floating point. We expect floats to be in IEEE format, and
+ * the sort order of IEEE floats is mostly correlated to the binary sort order
+ * of the bits reinterpreted as an int.  It isn't in some special cases, but
+ * for this use case we don't really care about that, we're just trying to
+ * encourage locality.
  */
-static int64
+
+static uint64
+point_zorder_internal(Point *p)
+{
+	return interleave_bits32(ieee_float32_to_uint32(p->x),
+							 ieee_float32_to_uint32(p->y));
+}
+
+static uint64
 interleave_bits32(uint32 x, uint32 y)
 {
 	return part_bits32_by2(x) | (part_bits32_by2(y) << 1);
 }
 
-/* Compute Z-order for Point */
-static inline uint64
-point_zorder_internal(Point *p)
+/*
+ * Convert a 32-bit IEEE float to uint32 in a way that preserves the ordering.
+ */
+static uint32
+ieee_float32_to_uint32(float f)
 {
-	/*
-	 * In this function we need to compute Morton codes for floating point
-	 * components p->x and p->y. But Morton codes are defined only for
-	 * integers.
-	 * We expect floats to be in IEEE format, and the sort order of IEEE
-	 * floats is mostly correlated to the binary sort order of the bits
-	 * reinterpreted as an int.  It isn't in some special cases, but for this
-	 * use case we don't really care about that, we're just trying to
-	 * encourage locality.
-	 * There is a big jump in integer value (whether signed or
-	 * unsigned) as you cross from positive to negative floats, and then the
-	 * sort order is reversed. This can have negative effect on searches when
-	 * query window touches many quadrants simultaneously. In worst case this
-	 * searches can be x4 more costly.
-	 * We generate a Morton code that interleaves the bits of N integers
-	 * to produce a single integer that preserves locality: things that were
-	 * close in the N dimensional space are close in the resulting integer.
+	/*----
+	 *
+	 * IEEE 754 floating point format
+	 * ------------------------------
+	 *
+	 * IEEE 754 floating point numbers have this format:
+	 *
+	 *   exponent (8 bits)
+	 *   |
+	 * s eeeeeeee mmmmmmmmmmmmmmmmmmmmmmm
+	 * |          |
+	 * sign       mantissa (23 bits)
+	 *
+	 * Infinity has all bits in the exponent set and the mantissa is
+	 * all-zeros. Negative infinity is the same but with the sign bit set.
+	 *
+	 * NaNs are represented with all bits in the exponent set, and the least
+	 * significant bit in the mantissa also set. The rest of the mantissa bits
+	 * can be used to distinguish different kinds of NaNs.
+	 *
+	 * The IEEE format has the nice property that when you take the bit
+	 * representation and interpret it as an integer, the order is preserved,
+	 * except for the sign. That holds for the +-Infinity values too.
+	 *
+	 * Mapping to uint32
+	 * -----------------
+	 *
+	 * In order to have a smooth transition from negative to positive numbers,
+	 * we map floats to unsigned integers like this:
+	 *
+	 * x < 0 to range 0-7FFFFFFF
+	 * x = 0 to value 8000000 (both positive and negative zero)
+	 * x > 0 to range 8000001-FFFFFFFF
+	 *
+	 * We don't care to distinguish different kind of NaNs, so they are all
+	 * mapped to the same arbitrary value, FFFFFFFF. Because of the IEEE bit
+	 * representation of NaNs, there aren't actually any non-NaN values that
+	 * would be mapped to FFFFFFFF, there is actually a range of unused values
+	 * on both ends of the uint32 space.
 	 */
-	union {
-		float f;
-		uint32 i;
-	} a,b;
-	a.f = p->x;
-	b.f = p->y;
-	if (isnan(a.f))
-		a.i = PG_INT32_MAX;
-	if (isnan(b.f))
-		b.i = PG_INT32_MAX;
-	return interleave_bits32(a.i, b.i);
+	if (isnan(f))
+		return 0xFFFFFFFF;
+	else
+	{
+		union
+		{
+			float		f;
+			uint32		i;
+		}			u;
+
+		u.f = f;
+
+		/* Check the sign bit */
+		if ((u.i & 0x80000000) != 0)
+		{
+			/*
+			 * Map the negative value to range 0-7FFFFFFF. This flips the sign
+			 * bit to 0 in the same instruction.
+			 */
+			Assert(f < 0);
+
+			u.i ^= 0xFFFFFFFF;
+		}
+		else
+		{
+			/* Map the positive value (or 0) to range 80000000-FFFFFFFF */
+			u.i |= 0x80000000;
+		}
+
+		return u.i;
+	}
 }
 
 static int
 gist_bbox_fastcmp(Datum x, Datum y, SortSupport ssup)
 {
-	Point	*p1 = &(DatumGetBoxP(x)->low);
-	Point	*p2 = &(DatumGetBoxP(y)->low);
-	uint64	 z1 = point_zorder_internal(p1);
-	uint64	 z2 = point_zorder_internal(p2);
-
-	return z1 == z2 ? 0 : z1 > z2 ? 1 : -1;
+	Point	   *p1 = &(DatumGetBoxP(x)->low);
+	Point	   *p2 = &(DatumGetBoxP(y)->low);
+	uint64		z1 = point_zorder_internal(p1);
+	uint64		z2 = point_zorder_internal(p2);
+
+	if (z1 > z2)
+		return 1;
+	else if (z1 < z2)
+		return -1;
+	else
+		return 0;
 }
 
+/*
+ * Sort support routine for fast GiST index build by sorting.
+ */
 Datum
 gist_point_sortsupport(PG_FUNCTION_ARGS)
 {
-- 
2.20.1


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