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Minor hacking on contrib/cube documentation.
Improve markup, particularly of the table of functions; add or improve examples for some of the functions; wordsmith some of the function descriptions.
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@ -25,6 +25,13 @@
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<table id="cube-repr-table">
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<title>Cube External Representations</title>
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<tgroup cols="2">
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<thead>
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<row>
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<entry>External Syntax</entry>
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<entry>Meaning</entry>
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</row>
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</thead>
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<tbody>
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<row>
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<entry><literal><replaceable>x</></literal></entry>
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@ -80,7 +87,8 @@
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</para>
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<para>
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White space is ignored, so <literal>[(<replaceable>x</>),(<replaceable>y</>)]</literal> is the same as
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White space is ignored on input, so
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<literal>[(<replaceable>x</>),(<replaceable>y</>)]</literal> is the same as
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<literal>[ ( <replaceable>x</> ), ( <replaceable>y</> ) ]</literal>.
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</para>
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</sect2>
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@ -98,11 +106,11 @@
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<title>Usage</title>
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<para>
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<xref linkend="cube-operators"> shows the operators provided for type
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<type>cube</>.
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<xref linkend="cube-operators-table"> shows the operators provided for
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type <type>cube</>.
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</para>
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<table id="cube-operators">
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<table id="cube-operators-table">
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<title>Cube Operators</title>
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<tgroup cols="3">
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<thead>
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@ -240,9 +248,7 @@
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For example, the nearest neighbor of the 3-D point (0.5, 0.5, 0.5)
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could be found efficiently with:
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<programlisting>
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SELECT c FROM test
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ORDER BY cube(array[0.5,0.5,0.5]) <-> c
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LIMIT 1;
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SELECT c FROM test ORDER BY c <-> cube(array[0.5,0.5,0.5]) LIMIT 1;
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</programlisting>
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</para>
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@ -252,12 +258,12 @@ LIMIT 1;
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For example, to get the first few cubes ordered by the first coordinate
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(lower left corner) ascending one could use the following query:
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<programlisting>
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SELECT c FROM test ORDER BY c ~> 1 LIMIT 5;
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SELECT c FROM test ORDER BY c ~> 1 LIMIT 5;
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</programlisting>
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And to get 2-D cubes ordered by the first coordinate of the upper right
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corner descending:
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<programlisting>
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SELECT c FROM test ORDER BY c ~> 3 DESC LIMIT 5;
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SELECT c FROM test ORDER BY c ~> 3 DESC LIMIT 5;
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</programlisting>
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</para>
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@ -267,128 +273,191 @@ SELECT c FROM test ORDER BY c ~> 3 DESC LIMIT 5;
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<table id="cube-functions-table">
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<title>Cube Functions</title>
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<tgroup cols="2">
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<tgroup cols="4">
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<thead>
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<row>
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<entry>Function</entry>
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<entry>Result</entry>
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<entry>Description</entry>
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<entry>Example</entry>
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</row>
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</thead>
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<tbody>
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<row>
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<entry><literal>cube(float8) returns cube</literal></entry>
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<entry><literal>cube(float8)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a one dimensional cube with both coordinates the same.
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</entry>
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<entry>
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<literal>cube(1) == '(1)'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube(float8, float8) returns cube</literal></entry>
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<entry><literal>cube(float8, float8)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a one dimensional cube.
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</entry>
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<entry>
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<literal>cube(1,2) == '(1),(2)'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube(float8[]) returns cube</literal></entry>
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<entry><literal>cube(float8[])</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a zero-volume cube using the coordinates
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defined by the array.
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</entry>
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<entry>
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<literal>cube(ARRAY[1,2]) == '(1,2)'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube(float8[], float8[]) returns cube</literal></entry>
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<entry><literal>cube(float8[], float8[])</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a cube with upper right and lower left
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coordinates as defined by the two arrays, which must be of the
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same length.
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<literal>cube('{1,2}'::float[], '{3,4}'::float[]) == '(1,2),(3,4)'
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</entry>
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<entry>
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<literal>cube(ARRAY[1,2], ARRAY[3,4]) == '(1,2),(3,4)'
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</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube(cube, float8) returns cube</literal></entry>
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<entry>Makes a new cube by adding a dimension on to an
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existing cube with the same values for both parts of the new coordinate.
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This is useful for building cubes piece by piece from calculated values.
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<literal>cube('(1)',2) == '(1,2),(1,2)'</literal>
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<entry><literal>cube(cube, float8)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a new cube by adding a dimension on to an existing cube,
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with the same values for both endpoints of the new coordinate. This
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is useful for building cubes piece by piece from calculated values.
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</entry>
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<entry>
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<literal>cube('(1,2),(3,4)'::cube, 5) == '(1,2,5),(3,4,5)'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube(cube, float8, float8) returns cube</literal></entry>
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<entry>Makes a new cube by adding a dimension on to an
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existing cube. This is useful for building cubes piece by piece from
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calculated values. <literal>cube('(1,2)',3,4) == '(1,3),(2,4)'</literal>
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<entry><literal>cube(cube, float8, float8)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a new cube by adding a dimension on to an existing
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cube. This is useful for building cubes piece by piece from calculated
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values.
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</entry>
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<entry>
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<literal>cube('(1,2),(3,4)'::cube, 5, 6) == '(1,2,5),(3,4,6)'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube_dim(cube) returns int</literal></entry>
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<entry>Returns the number of dimensions of the cube
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<entry><literal>cube_dim(cube)</literal></entry>
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<entry><type>integer</type></entry>
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<entry>Returns the number of dimensions of the cube.
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</entry>
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<entry>
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<literal>cube_dim('(1,2),(3,4)') == '2'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube_ll_coord(cube, int) returns double </literal></entry>
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<entry>Returns the n'th coordinate value for the lower left
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corner of a cube
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<entry><literal>cube_ll_coord(cube, integer)</literal></entry>
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<entry><type>float8</type></entry>
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<entry>Returns the <replaceable>n</>-th coordinate value for the lower
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left corner of the cube.
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</entry>
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<entry>
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<literal>cube_ll_coord('(1,2),(3,4)', 2) == '2'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube_ur_coord(cube, int) returns double
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</literal></entry>
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<entry>Returns the n'th coordinate value for the
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upper right corner of a cube
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<entry><literal>cube_ur_coord(cube, integer)</literal></entry>
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<entry><type>float8</type></entry>
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<entry>Returns the <replaceable>n</>-th coordinate value for the
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upper right corner of the cube.
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</entry>
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<entry>
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<literal>cube_ur_coord('(1,2),(3,4)', 2) == '4'</literal>
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</entry>
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</row>
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<row>
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<entry><literal>cube_is_point(cube) returns bool</literal></entry>
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<entry>Returns true if a cube is a point, that is,
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<entry><literal>cube_is_point(cube)</literal></entry>
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<entry><type>boolean</type></entry>
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<entry>Returns true if the cube is a point, that is,
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the two defining corners are the same.</entry>
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<entry>
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</entry>
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</row>
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<row>
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<entry><literal>cube_distance(cube, cube) returns double</literal></entry>
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<entry><literal>cube_distance(cube, cube)</literal></entry>
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<entry><type>float8</type></entry>
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<entry>Returns the distance between two cubes. If both
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cubes are points, this is the normal distance function.
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</entry>
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<entry>
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</entry>
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</row>
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<row>
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<entry><literal>cube_subset(cube, int[]) returns cube
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</literal></entry>
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<entry><literal>cube_subset(cube, integer[])</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Makes a new cube from an existing cube, using a list of
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dimension indexes from an array. Can be used to find both the LL and UR
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coordinates of a single dimension, e.g.
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<literal>cube_subset(cube('(1,3,5),(6,7,8)'), ARRAY[2]) = '(3),(7)'</>.
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Or can be used to drop dimensions, or reorder them as desired, e.g.
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<literal>cube_subset(cube('(1,3,5),(6,7,8)'), ARRAY[3,2,1,1]) = '(5, 3,
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1, 1),(8, 7, 6, 6)'</>.
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dimension indexes from an array. Can be used to extract the endpoints
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of a single dimension, or to drop dimensions, or to reorder them as
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desired.
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</entry>
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<entry>
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<literal>cube_subset(cube('(1,3,5),(6,7,8)'), ARRAY[2]) == '(3),(7)'</>
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<literal>cube_subset(cube('(1,3,5),(6,7,8)'), ARRAY[3,2,1,1]) ==
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'(5,3,1,1),(8,7,6,6)'</>
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</entry>
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</row>
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<row>
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<entry><literal>cube_union(cube, cube) returns cube</literal></entry>
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<entry>Produces the union of two cubes
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<entry><literal>cube_union(cube, cube)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Produces the union of two cubes.
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</entry>
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<entry>
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</entry>
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</row>
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<row>
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<entry><literal>cube_inter(cube, cube) returns cube</literal></entry>
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<entry>Produces the intersection of two cubes
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<entry><literal>cube_inter(cube, cube)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Produces the intersection of two cubes.
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</entry>
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<entry>
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</entry>
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</row>
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<row>
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<entry><literal>cube_enlarge(cube c, double r, int n) returns cube</literal></entry>
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<entry>Increases the size of a cube by a specified radius in at least
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n dimensions. If the radius is negative the cube is shrunk instead. This
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is useful for creating bounding boxes around a point for searching for
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nearby points. All defined dimensions are changed by the radius r.
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LL coordinates are decreased by r and UR coordinates are increased by r.
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If a LL coordinate is increased to larger than the corresponding UR
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coordinate (this can only happen when r < 0) than both coordinates
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are set to their average. If n is greater than the number of defined
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dimensions and the cube is being increased (r >= 0) then 0 is used
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as the base for the extra coordinates.
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<entry><literal>cube_enlarge(c cube, r double, n integer)</literal></entry>
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<entry><type>cube</type></entry>
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<entry>Increases the size of the cube by the specified
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radius <replaceable>r</> in at least <replaceable>n</> dimensions.
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If the radius is negative the cube is shrunk instead.
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All defined dimensions are changed by the radius <replaceable>r</>.
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Lower-left coordinates are decreased by <replaceable>r</> and
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upper-right coordinates are increased by <replaceable>r</>. If a
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lower-left coordinate is increased to more than the corresponding
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upper-right coordinate (this can only happen when <replaceable>r</>
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< 0) than both coordinates are set to their average.
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If <replaceable>n</> is greater than the number of defined dimensions
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and the cube is being enlarged (<replaceable>r</> > 0), then extra
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dimensions are added to make <replaceable>n</> altogether;
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0 is used as the initial value for the extra coordinates.
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This function is useful for creating bounding boxes around a point for
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searching for nearby points.
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</entry>
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<entry>
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<literal>cube_enlarge('(1,2),(3,4)', 0.5, 3) ==
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'(0.5,1.5,-0.5),(3.5,4.5,0.5)'</>
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</entry>
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</row>
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</tbody>
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