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Implement poly_distance().
geo_ops.c contains half a dozen functions that are just stubs throwing ERRCODE_FEATURE_NOT_SUPPORTED. Since it's been like that for more than twenty years, there's clearly not a lot of interest in filling in the stubs. However, I'm uncomfortable with deleting poly_distance(), since every other geometric type supports a distance-to-another-object- of-the-same-type function. We can easily add this capability by cribbing from poly_overlap() and path_distance(). It's possible that the (existing) test case for this will show some numeric instability, but hopefully the buildfarm will expose it if so. In passing, improve the documentation to try to explain why polygons are distinct from closed paths in the first place. Discussion: https://postgr.es/m/3426566.1638832718@sss.pgh.pa.us
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@ -3562,8 +3562,9 @@ SELECT person.name, holidays.num_weeks FROM person, holidays
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<para>
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Polygons are represented by lists of points (the vertexes of the
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polygon). Polygons are very similar to closed paths, but are
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stored differently and have their own set of support routines.
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polygon). Polygons are very similar to closed paths; the essential
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difference is that a polygon is considered to include the area
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within it, while a path is not.
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</para>
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<para>
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@ -3798,11 +3798,9 @@ poly_same(PG_FUNCTION_ARGS)
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/*-----------------------------------------------------------------
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* Determine if polygon A overlaps polygon B
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*-----------------------------------------------------------------*/
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Datum
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poly_overlap(PG_FUNCTION_ARGS)
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static bool
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poly_overlap_internal(POLYGON *polya, POLYGON *polyb)
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{
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POLYGON *polya = PG_GETARG_POLYGON_P(0);
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POLYGON *polyb = PG_GETARG_POLYGON_P(1);
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bool result;
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Assert(polya->npts > 0 && polyb->npts > 0);
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@ -3854,6 +3852,18 @@ poly_overlap(PG_FUNCTION_ARGS)
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}
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}
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return result;
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}
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Datum
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poly_overlap(PG_FUNCTION_ARGS)
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{
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POLYGON *polya = PG_GETARG_POLYGON_P(0);
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POLYGON *polyb = PG_GETARG_POLYGON_P(1);
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bool result;
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result = poly_overlap_internal(polya, polyb);
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/*
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* Avoid leaking memory for toasted inputs ... needed for rtree indexes
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*/
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@ -4071,16 +4081,63 @@ pt_contained_poly(PG_FUNCTION_ARGS)
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Datum
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poly_distance(PG_FUNCTION_ARGS)
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{
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#ifdef NOT_USED
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POLYGON *polya = PG_GETARG_POLYGON_P(0);
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POLYGON *polyb = PG_GETARG_POLYGON_P(1);
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#endif
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float8 min = 0.0; /* initialize to keep compiler quiet */
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bool have_min = false;
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float8 tmp;
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int i,
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j;
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LSEG seg1,
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seg2;
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ereport(ERROR,
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(errcode(ERRCODE_FEATURE_NOT_SUPPORTED),
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errmsg("function \"poly_distance\" not implemented")));
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/*
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* Distance is zero if polygons overlap. We must check this because the
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* path distance will not give the right answer if one poly is entirely
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* within the other.
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*/
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if (poly_overlap_internal(polya, polyb))
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PG_RETURN_FLOAT8(0.0);
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PG_RETURN_NULL();
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/*
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* When they don't overlap, the distance calculation is identical to that
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* for closed paths (i.e., we needn't care about the fact that polygons
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* include their contained areas). See path_distance().
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*/
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for (i = 0; i < polya->npts; i++)
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{
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int iprev;
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if (i > 0)
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iprev = i - 1;
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else
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iprev = polya->npts - 1;
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for (j = 0; j < polyb->npts; j++)
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{
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int jprev;
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if (j > 0)
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jprev = j - 1;
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else
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jprev = polyb->npts - 1;
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statlseg_construct(&seg1, &polya->p[iprev], &polya->p[i]);
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statlseg_construct(&seg2, &polyb->p[jprev], &polyb->p[j]);
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tmp = lseg_closept_lseg(NULL, &seg1, &seg2);
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if (!have_min || float8_lt(tmp, min))
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{
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min = tmp;
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have_min = true;
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}
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}
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}
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if (!have_min)
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PG_RETURN_NULL();
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PG_RETURN_FLOAT8(min);
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}
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@ -4189,7 +4189,59 @@ SELECT p1.f1, p2.f1 FROM POLYGON_TBL p1, POLYGON_TBL p2 WHERE p1.f1 |&> p2.f1;
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-- Distance to polygon
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SELECT p1.f1, p2.f1, p1.f1 <-> p2.f1 FROM POLYGON_TBL p1, POLYGON_TBL p2;
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ERROR: function "poly_distance" not implemented
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f1 | f1 | ?column?
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----------------------------+----------------------------+----------------
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((2,0),(2,4),(0,0)) | ((2,0),(2,4),(0,0)) | 0
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((2,0),(2,4),(0,0)) | ((3,1),(3,3),(1,0)) | 0
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((2,0),(2,4),(0,0)) | ((1,2),(3,4),(5,6),(7,8)) | 0
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((2,0),(2,4),(0,0)) | ((7,8),(5,6),(3,4),(1,2)) | 0
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((2,0),(2,4),(0,0)) | ((1,2),(7,8),(5,6),(3,-4)) | 0
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((2,0),(2,4),(0,0)) | ((0,0)) | 0
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((2,0),(2,4),(0,0)) | ((0,1),(0,1)) | 0.4472135955
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((3,1),(3,3),(1,0)) | ((2,0),(2,4),(0,0)) | 0
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((3,1),(3,3),(1,0)) | ((3,1),(3,3),(1,0)) | 0
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((3,1),(3,3),(1,0)) | ((1,2),(3,4),(5,6),(7,8)) | 0.707106781187
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((3,1),(3,3),(1,0)) | ((7,8),(5,6),(3,4),(1,2)) | 0.707106781187
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((3,1),(3,3),(1,0)) | ((1,2),(7,8),(5,6),(3,-4)) | 0
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((3,1),(3,3),(1,0)) | ((0,0)) | 1
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((3,1),(3,3),(1,0)) | ((0,1),(0,1)) | 1.38675049056
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((1,2),(3,4),(5,6),(7,8)) | ((2,0),(2,4),(0,0)) | 0
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((1,2),(3,4),(5,6),(7,8)) | ((3,1),(3,3),(1,0)) | 0.707106781187
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((1,2),(3,4),(5,6),(7,8)) | ((1,2),(3,4),(5,6),(7,8)) | 0
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((1,2),(3,4),(5,6),(7,8)) | ((7,8),(5,6),(3,4),(1,2)) | 0
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((1,2),(3,4),(5,6),(7,8)) | ((1,2),(7,8),(5,6),(3,-4)) | 0
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((1,2),(3,4),(5,6),(7,8)) | ((0,0)) | 2.2360679775
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((1,2),(3,4),(5,6),(7,8)) | ((0,1),(0,1)) | 1.41421356237
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((7,8),(5,6),(3,4),(1,2)) | ((2,0),(2,4),(0,0)) | 0
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((7,8),(5,6),(3,4),(1,2)) | ((3,1),(3,3),(1,0)) | 0.707106781187
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((7,8),(5,6),(3,4),(1,2)) | ((1,2),(3,4),(5,6),(7,8)) | 0
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((7,8),(5,6),(3,4),(1,2)) | ((7,8),(5,6),(3,4),(1,2)) | 0
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((7,8),(5,6),(3,4),(1,2)) | ((1,2),(7,8),(5,6),(3,-4)) | 0
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((7,8),(5,6),(3,4),(1,2)) | ((0,0)) | 2.2360679775
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((7,8),(5,6),(3,4),(1,2)) | ((0,1),(0,1)) | 1.41421356237
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((1,2),(7,8),(5,6),(3,-4)) | ((2,0),(2,4),(0,0)) | 0
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((1,2),(7,8),(5,6),(3,-4)) | ((3,1),(3,3),(1,0)) | 0
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((1,2),(7,8),(5,6),(3,-4)) | ((1,2),(3,4),(5,6),(7,8)) | 0
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((1,2),(7,8),(5,6),(3,-4)) | ((7,8),(5,6),(3,4),(1,2)) | 0
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((1,2),(7,8),(5,6),(3,-4)) | ((1,2),(7,8),(5,6),(3,-4)) | 0
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((1,2),(7,8),(5,6),(3,-4)) | ((0,0)) | 1.58113883008
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((1,2),(7,8),(5,6),(3,-4)) | ((0,1),(0,1)) | 1.26491106407
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((0,0)) | ((2,0),(2,4),(0,0)) | 0
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((0,0)) | ((3,1),(3,3),(1,0)) | 1
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((0,0)) | ((1,2),(3,4),(5,6),(7,8)) | 2.2360679775
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((0,0)) | ((7,8),(5,6),(3,4),(1,2)) | 2.2360679775
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((0,0)) | ((1,2),(7,8),(5,6),(3,-4)) | 1.58113883008
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((0,0)) | ((0,0)) | 0
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((0,0)) | ((0,1),(0,1)) | 1
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((0,1),(0,1)) | ((2,0),(2,4),(0,0)) | 0.4472135955
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((0,1),(0,1)) | ((3,1),(3,3),(1,0)) | 1.38675049056
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((0,1),(0,1)) | ((1,2),(3,4),(5,6),(7,8)) | 1.41421356237
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((0,1),(0,1)) | ((7,8),(5,6),(3,4),(1,2)) | 1.41421356237
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((0,1),(0,1)) | ((1,2),(7,8),(5,6),(3,-4)) | 1.26491106407
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((0,1),(0,1)) | ((0,0)) | 1
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((0,1),(0,1)) | ((0,1),(0,1)) | 0
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(49 rows)
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--
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-- Circles
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--
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