1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
103
104
105
106
107
108
109
110
111
112
113
114
115
116
117
118
119
120
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
147
148
149
150
151
152
153
154
155
156
157
158
159
160
161
162
163
164
165
166
167
168
169
170
171
172
173
174
175
176
177
178
179
180
181
182
183
184
185
186
187
188
189
190
191
192
193
194
195
196
197
198
199
200
201
202
203
204
205
206
207
208
209
210
211
212
213
214
215
216
217
218
219
220
221
222
223
224
225
226
227
228
229
230
231
232
233
234
235
236
237
238
239
240
241
242
243
244
245
246
247
248
249
250
251
252
253
254
255
256
257
258
259
260
261
262
263
264
265
266
267
268
269
270
271
272
273
274
275
276
277
278
279
280
281
282
283
284
285
286
287
288
289
290
291
292
293
294
295
296
297
298
299
300
301
302
303
304
305
306
307
308
309
310
311
312
313
314
315
316
317
318
319
320
321
322
323
324
325
326
327
328
329
330
331
332
333
334
335
336
337
338
339
340
341
342
343
344
345
346
347
348
349
350
351
352
353
354
355
356
357
358
359
360
361
362
363
364
365
366
367
368
369
370
371
372
373
374
375
376
377
378
379
380
381
382
383
384
385
386
387
388
389
390
391
392
393
394
395
396
397
398
399
400
401
402
403
404
405
406
407
408
409
410
411
412
413
414
415
416
417
418
419
420
421
422
423
424
425
426
427
428
429
430
431
432
433
434
435
436
437
438
439
440
441
442
443
444
445
446
447
448
449
450
451
452
453
454
455
456
457
458
459
460
461
462
463
464
465
466
467
468
469
470
471
472
473
474
475
476
477
478
479
480
481
482
483
484
485
486
487
488
489
490
491
492
493
494
495
496
497
498
499
500
501
502
503
504
505
506
507
508
509
510
511
512
513
514
515
516
517
518
519
520
521
522
523
524
525
526
527
528
529
530
531
532
533
534
535
536
537
538
539
540
541
542
543
544
545
546
547
548
549
550
551
552
553
554
555
556
557
558
559
560
561
562
563
564
565
566
567
568
569
570
571
572
573
574
575
576
577
578
579
580
581
582
583
584
585
586
587
588
589
590
591
592
593
594
595
596
597
598
599
600
601
602
603
604
605
606
607
608
609
610
611
612
613
614
615
616
617
618
619
620
621
622
623
624
625
626
627
628
629
630
631
632
633
634
635
636
637
638
639
640
641
642
643
644
645
646
647
648
649
650
651
652
653
654
655
656
657
658
659
660
661
662
663
664
665
666
667
668
669
670
|
<!-- doc/src/sgml/xaggr.sgml -->
<sect1 id="xaggr">
<title>User-Defined Aggregates</title>
<indexterm zone="xaggr">
<primary>aggregate function</primary>
<secondary>user-defined</secondary>
</indexterm>
<para>
Aggregate functions in <productname>PostgreSQL</productname>
are defined in terms of <firstterm>state values</firstterm>
and <firstterm>state transition functions</firstterm>.
That is, an aggregate operates using a state value that is updated
as each successive input row is processed.
To define a new aggregate
function, one selects a data type for the state value,
an initial value for the state, and a state transition
function. The state transition function takes the previous state
value and the aggregate's input value(s) for the current row, and
returns a new state value.
A <firstterm>final function</firstterm>
can also be specified, in case the desired result of the aggregate
is different from the data that needs to be kept in the running
state value. The final function takes the ending state value
and returns whatever is wanted as the aggregate result.
In principle, the transition and final functions are just ordinary
functions that could also be used outside the context of the
aggregate. (In practice, it's often helpful for performance reasons
to create specialized transition functions that can only work when
called as part of an aggregate.)
</para>
<para>
Thus, in addition to the argument and result data types seen by a user
of the aggregate, there is an internal state-value data type that
might be different from both the argument and result types.
</para>
<para>
If we define an aggregate that does not use a final function,
we have an aggregate that computes a running function of
the column values from each row. <function>sum</function> is an
example of this kind of aggregate. <function>sum</function> starts at
zero and always adds the current row's value to
its running total. For example, if we want to make a <function>sum</function>
aggregate to work on a data type for complex numbers,
we only need the addition function for that data type.
The aggregate definition would be:
<programlisting>
CREATE AGGREGATE sum (complex)
(
sfunc = complex_add,
stype = complex,
initcond = '(0,0)'
);
</programlisting>
which we might use like this:
<programlisting>
SELECT sum(a) FROM test_complex;
sum
-----------
(34,53.9)
</programlisting>
(Notice that we are relying on function overloading: there is more than
one aggregate named <function>sum</function>, but
<productname>PostgreSQL</productname> can figure out which kind
of sum applies to a column of type <type>complex</type>.)
</para>
<para>
The above definition of <function>sum</function> will return zero
(the initial state value) if there are no nonnull input values.
Perhaps we want to return null in that case instead — the SQL standard
expects <function>sum</function> to behave that way. We can do this simply by
omitting the <literal>initcond</literal> phrase, so that the initial state
value is null. Ordinarily this would mean that the <literal>sfunc</literal>
would need to check for a null state-value input. But for
<function>sum</function> and some other simple aggregates like
<function>max</function> and <function>min</function>,
it is sufficient to insert the first nonnull input value into
the state variable and then start applying the transition function
at the second nonnull input value. <productname>PostgreSQL</productname>
will do that automatically if the initial state value is null and
the transition function is marked <quote>strict</quote> (i.e., not to be called
for null inputs).
</para>
<para>
Another bit of default behavior for a <quote>strict</quote> transition function
is that the previous state value is retained unchanged whenever a
null input value is encountered. Thus, null values are ignored. If you
need some other behavior for null inputs, do not declare your
transition function as strict; instead code it to test for null inputs and
do whatever is needed.
</para>
<para>
<function>avg</function> (average) is a more complex example of an aggregate.
It requires
two pieces of running state: the sum of the inputs and the count
of the number of inputs. The final result is obtained by dividing
these quantities. Average is typically implemented by using an
array as the state value. For example,
the built-in implementation of <function>avg(float8)</function>
looks like:
<programlisting>
CREATE AGGREGATE avg (float8)
(
sfunc = float8_accum,
stype = float8[],
finalfunc = float8_avg,
initcond = '{0,0,0}'
);
</programlisting>
</para>
<note>
<para>
<function>float8_accum</function> requires a three-element array, not just
two elements, because it accumulates the sum of squares as well as
the sum and count of the inputs. This is so that it can be used for
some other aggregates as well as <function>avg</function>.
</para>
</note>
<para>
Aggregate function calls in SQL allow <literal>DISTINCT</literal>
and <literal>ORDER BY</literal> options that control which rows are fed
to the aggregate's transition function and in what order. These
options are implemented behind the scenes and are not the concern
of the aggregate's support functions.
</para>
<para>
For further details see the
<xref linkend="sql-createaggregate"/>
command.
</para>
<sect2 id="xaggr-moving-aggregates">
<title>Moving-Aggregate Mode</title>
<indexterm>
<primary>moving-aggregate mode</primary>
</indexterm>
<indexterm>
<primary>aggregate function</primary>
<secondary>moving aggregate</secondary>
</indexterm>
<para>
Aggregate functions can optionally support <firstterm>moving-aggregate
mode</firstterm>, which allows substantially faster execution of aggregate
functions within windows with moving frame starting points.
(See <xref linkend="tutorial-window"/>
and <xref linkend="syntax-window-functions"/> for information about use of
aggregate functions as window functions.)
The basic idea is that in addition to a normal <quote>forward</quote>
transition function, the aggregate provides an <firstterm>inverse
transition function</firstterm>, which allows rows to be removed from the
aggregate's running state value when they exit the window frame.
For example a <function>sum</function> aggregate, which uses addition as the
forward transition function, would use subtraction as the inverse
transition function. Without an inverse transition function, the window
function mechanism must recalculate the aggregate from scratch each time
the frame starting point moves, resulting in run time proportional to the
number of input rows times the average frame length. With an inverse
transition function, the run time is only proportional to the number of
input rows.
</para>
<para>
The inverse transition function is passed the current state value and the
aggregate input value(s) for the earliest row included in the current
state. It must reconstruct what the state value would have been if the
given input row had never been aggregated, but only the rows following
it. This sometimes requires that the forward transition function keep
more state than is needed for plain aggregation mode. Therefore, the
moving-aggregate mode uses a completely separate implementation from the
plain mode: it has its own state data type, its own forward transition
function, and its own final function if needed. These can be the same as
the plain mode's data type and functions, if there is no need for extra
state.
</para>
<para>
As an example, we could extend the <function>sum</function> aggregate given above
to support moving-aggregate mode like this:
<programlisting>
CREATE AGGREGATE sum (complex)
(
sfunc = complex_add,
stype = complex,
initcond = '(0,0)',
msfunc = complex_add,
minvfunc = complex_sub,
mstype = complex,
minitcond = '(0,0)'
);
</programlisting>
The parameters whose names begin with <literal>m</literal> define the
moving-aggregate implementation. Except for the inverse transition
function <literal>minvfunc</literal>, they correspond to the plain-aggregate
parameters without <literal>m</literal>.
</para>
<para>
The forward transition function for moving-aggregate mode is not allowed
to return null as the new state value. If the inverse transition
function returns null, this is taken as an indication that the inverse
function cannot reverse the state calculation for this particular input,
and so the aggregate calculation will be redone from scratch for the
current frame starting position. This convention allows moving-aggregate
mode to be used in situations where there are some infrequent cases that
are impractical to reverse out of the running state value. The inverse
transition function can <quote>punt</quote> on these cases, and yet still come
out ahead so long as it can work for most cases. As an example, an
aggregate working with floating-point numbers might choose to punt when
a <literal>NaN</literal> (not a number) input has to be removed from the running
state value.
</para>
<para>
When writing moving-aggregate support functions, it is important to be
sure that the inverse transition function can reconstruct the correct
state value exactly. Otherwise there might be user-visible differences
in results depending on whether the moving-aggregate mode is used.
An example of an aggregate for which adding an inverse transition
function seems easy at first, yet where this requirement cannot be met
is <function>sum</function> over <type>float4</type> or <type>float8</type> inputs. A
naive declaration of <function>sum(<type>float8</type>)</function> could be
<programlisting>
CREATE AGGREGATE unsafe_sum (float8)
(
stype = float8,
sfunc = float8pl,
mstype = float8,
msfunc = float8pl,
minvfunc = float8mi
);
</programlisting>
This aggregate, however, can give wildly different results than it would
have without the inverse transition function. For example, consider
<programlisting>
SELECT
unsafe_sum(x) OVER (ORDER BY n ROWS BETWEEN CURRENT ROW AND 1 FOLLOWING)
FROM (VALUES (1, 1.0e20::float8),
(2, 1.0::float8)) AS v (n,x);
</programlisting>
This query returns <literal>0</literal> as its second result, rather than the
expected answer of <literal>1</literal>. The cause is the limited precision of
floating-point values: adding <literal>1</literal> to <literal>1e20</literal> results
in <literal>1e20</literal> again, and so subtracting <literal>1e20</literal> from that
yields <literal>0</literal>, not <literal>1</literal>. Note that this is a limitation
of floating-point arithmetic in general, not a limitation
of <productname>PostgreSQL</productname>.
</para>
</sect2>
<sect2 id="xaggr-polymorphic-aggregates">
<title>Polymorphic and Variadic Aggregates</title>
<indexterm>
<primary>aggregate function</primary>
<secondary>polymorphic</secondary>
</indexterm>
<indexterm>
<primary>aggregate function</primary>
<secondary>variadic</secondary>
</indexterm>
<para>
Aggregate functions can use polymorphic
state transition functions or final functions, so that the same functions
can be used to implement multiple aggregates.
See <xref linkend="extend-types-polymorphic"/>
for an explanation of polymorphic functions.
Going a step further, the aggregate function itself can be specified
with polymorphic input type(s) and state type, allowing a single
aggregate definition to serve for multiple input data types.
Here is an example of a polymorphic aggregate:
<programlisting>
CREATE AGGREGATE array_accum (anyelement)
(
sfunc = array_append,
stype = anyarray,
initcond = '{}'
);
</programlisting>
Here, the actual state type for any given aggregate call is the array type
having the actual input type as elements. The behavior of the aggregate
is to concatenate all the inputs into an array of that type.
(Note: the built-in aggregate <function>array_agg</function> provides similar
functionality, with better performance than this definition would have.)
</para>
<para>
Here's the output using two different actual data types as arguments:
<programlisting>
SELECT attrelid::regclass, array_accum(attname)
FROM pg_attribute
WHERE attnum > 0 AND attrelid = 'pg_tablespace'::regclass
GROUP BY attrelid;
attrelid | array_accum
---------------+---------------------------------------
pg_tablespace | {spcname,spcowner,spcacl,spcoptions}
(1 row)
SELECT attrelid::regclass, array_accum(atttypid::regtype)
FROM pg_attribute
WHERE attnum > 0 AND attrelid = 'pg_tablespace'::regclass
GROUP BY attrelid;
attrelid | array_accum
---------------+---------------------------
pg_tablespace | {name,oid,aclitem[],text[]}
(1 row)
</programlisting>
</para>
<para>
Ordinarily, an aggregate function with a polymorphic result type has a
polymorphic state type, as in the above example. This is necessary
because otherwise the final function cannot be declared sensibly: it
would need to have a polymorphic result type but no polymorphic argument
type, which <command>CREATE FUNCTION</command> will reject on the grounds that
the result type cannot be deduced from a call. But sometimes it is
inconvenient to use a polymorphic state type. The most common case is
where the aggregate support functions are to be written in C and the
state type should be declared as <type>internal</type> because there is
no SQL-level equivalent for it. To address this case, it is possible to
declare the final function as taking extra <quote>dummy</quote> arguments
that match the input arguments of the aggregate. Such dummy arguments
are always passed as null values since no specific value is available when the
final function is called. Their only use is to allow a polymorphic
final function's result type to be connected to the aggregate's input
type(s). For example, the definition of the built-in
aggregate <function>array_agg</function> is equivalent to
<programlisting>
CREATE FUNCTION array_agg_transfn(internal, anynonarray)
RETURNS internal ...;
CREATE FUNCTION array_agg_finalfn(internal, anynonarray)
RETURNS anyarray ...;
CREATE AGGREGATE array_agg (anynonarray)
(
sfunc = array_agg_transfn,
stype = internal,
finalfunc = array_agg_finalfn,
finalfunc_extra
);
</programlisting>
Here, the <literal>finalfunc_extra</literal> option specifies that the final
function receives, in addition to the state value, extra dummy
argument(s) corresponding to the aggregate's input argument(s).
The extra <type>anynonarray</type> argument allows the declaration
of <function>array_agg_finalfn</function> to be valid.
</para>
<para>
An aggregate function can be made to accept a varying number of arguments
by declaring its last argument as a <literal>VARIADIC</literal> array, in much
the same fashion as for regular functions; see
<xref linkend="xfunc-sql-variadic-functions"/>. The aggregate's transition
function(s) must have the same array type as their last argument. The
transition function(s) typically would also be marked <literal>VARIADIC</literal>,
but this is not strictly required.
</para>
<note>
<para>
Variadic aggregates are easily misused in connection with
the <literal>ORDER BY</literal> option (see <xref linkend="syntax-aggregates"/>),
since the parser cannot tell whether the wrong number of actual arguments
have been given in such a combination. Keep in mind that everything to
the right of <literal>ORDER BY</literal> is a sort key, not an argument to the
aggregate. For example, in
<programlisting>
SELECT myaggregate(a ORDER BY a, b, c) FROM ...
</programlisting>
the parser will see this as a single aggregate function argument and
three sort keys. However, the user might have intended
<programlisting>
SELECT myaggregate(a, b, c ORDER BY a) FROM ...
</programlisting>
If <literal>myaggregate</literal> is variadic, both these calls could be
perfectly valid.
</para>
<para>
For the same reason, it's wise to think twice before creating aggregate
functions with the same names and different numbers of regular arguments.
</para>
</note>
</sect2>
<sect2 id="xaggr-ordered-set-aggregates">
<title>Ordered-Set Aggregates</title>
<indexterm>
<primary>aggregate function</primary>
<secondary>ordered set</secondary>
</indexterm>
<para>
The aggregates we have been describing so far are <quote>normal</quote>
aggregates. <productname>PostgreSQL</productname> also
supports <firstterm>ordered-set aggregates</firstterm>, which differ from
normal aggregates in two key ways. First, in addition to ordinary
aggregated arguments that are evaluated once per input row, an
ordered-set aggregate can have <quote>direct</quote> arguments that are
evaluated only once per aggregation operation. Second, the syntax
for the ordinary aggregated arguments specifies a sort ordering
for them explicitly. An ordered-set aggregate is usually
used to implement a computation that depends on a specific row
ordering, for instance rank or percentile, so that the sort ordering
is a required aspect of any call. For example, the built-in
definition of <function>percentile_disc</function> is equivalent to:
<programlisting>
CREATE FUNCTION ordered_set_transition(internal, anyelement)
RETURNS internal ...;
CREATE FUNCTION percentile_disc_final(internal, float8, anyelement)
RETURNS anyelement ...;
CREATE AGGREGATE percentile_disc (float8 ORDER BY anyelement)
(
sfunc = ordered_set_transition,
stype = internal,
finalfunc = percentile_disc_final,
finalfunc_extra
);
</programlisting>
This aggregate takes a <type>float8</type> direct argument (the percentile
fraction) and an aggregated input that can be of any sortable data type.
It could be used to obtain a median household income like this:
<programlisting>
SELECT percentile_disc(0.5) WITHIN GROUP (ORDER BY income) FROM households;
percentile_disc
-----------------
50489
</programlisting>
Here, <literal>0.5</literal> is a direct argument; it would make no sense
for the percentile fraction to be a value varying across rows.
</para>
<para>
Unlike the case for normal aggregates, the sorting of input rows for
an ordered-set aggregate is <emphasis>not</emphasis> done behind the scenes,
but is the responsibility of the aggregate's support functions.
The typical implementation approach is to keep a reference to
a <quote>tuplesort</quote> object in the aggregate's state value, feed the
incoming rows into that object, and then complete the sorting and
read out the data in the final function. This design allows the
final function to perform special operations such as injecting
additional <quote>hypothetical</quote> rows into the data to be sorted.
While normal aggregates can often be implemented with support
functions written in <application>PL/pgSQL</application> or another
PL language, ordered-set aggregates generally have to be written in
C, since their state values aren't definable as any SQL data type.
(In the above example, notice that the state value is declared as
type <type>internal</type> — this is typical.)
Also, because the final function performs the sort, it is not possible
to continue adding input rows by executing the transition function again
later. This means the final function is not <literal>READ_ONLY</literal>;
it must be declared in <xref linkend="sql-createaggregate"/>
as <literal>READ_WRITE</literal>, or as <literal>SHAREABLE</literal> if
it's possible for additional final-function calls to make use of the
already-sorted state.
</para>
<para>
The state transition function for an ordered-set aggregate receives
the current state value plus the aggregated input values for
each row, and returns the updated state value. This is the
same definition as for normal aggregates, but note that the direct
arguments (if any) are not provided. The final function receives
the last state value, the values of the direct arguments if any,
and (if <literal>finalfunc_extra</literal> is specified) null values
corresponding to the aggregated input(s). As with normal
aggregates, <literal>finalfunc_extra</literal> is only really useful if the
aggregate is polymorphic; then the extra dummy argument(s) are needed
to connect the final function's result type to the aggregate's input
type(s).
</para>
<para>
Currently, ordered-set aggregates cannot be used as window functions,
and therefore there is no need for them to support moving-aggregate mode.
</para>
</sect2>
<sect2 id="xaggr-partial-aggregates">
<title>Partial Aggregation</title>
<indexterm>
<primary>aggregate function</primary>
<secondary>partial aggregation</secondary>
</indexterm>
<para>
Optionally, an aggregate function can support <firstterm>partial
aggregation</firstterm>. The idea of partial aggregation is to run the aggregate's
state transition function over different subsets of the input data
independently, and then to combine the state values resulting from those
subsets to produce the same state value that would have resulted from
scanning all the input in a single operation. This mode can be used for
parallel aggregation by having different worker processes scan different
portions of a table. Each worker produces a partial state value, and at
the end those state values are combined to produce a final state value.
(In the future this mode might also be used for purposes such as combining
aggregations over local and remote tables; but that is not implemented
yet.)
</para>
<para>
To support partial aggregation, the aggregate definition must provide
a <firstterm>combine function</firstterm>, which takes two values of the
aggregate's state type (representing the results of aggregating over two
subsets of the input rows) and produces a new value of the state type,
representing what the state would have been after aggregating over the
combination of those sets of rows. It is unspecified what the relative
order of the input rows from the two sets would have been. This means
that it's usually impossible to define a useful combine function for
aggregates that are sensitive to input row order.
</para>
<para>
As simple examples, <literal>MAX</literal> and <literal>MIN</literal> aggregates can be
made to support partial aggregation by specifying the combine function as
the same greater-of-two or lesser-of-two comparison function that is used
as their transition function. <literal>SUM</literal> aggregates just need an
addition function as combine function. (Again, this is the same as their
transition function, unless the state value is wider than the input data
type.)
</para>
<para>
The combine function is treated much like a transition function that
happens to take a value of the state type, not of the underlying input
type, as its second argument. In particular, the rules for dealing
with null values and strict functions are similar. Also, if the aggregate
definition specifies a non-null <literal>initcond</literal>, keep in mind that
that will be used not only as the initial state for each partial
aggregation run, but also as the initial state for the combine function,
which will be called to combine each partial result into that state.
</para>
<para>
If the aggregate's state type is declared as <type>internal</type>, it is
the combine function's responsibility that its result is allocated in
the correct memory context for aggregate state values. This means in
particular that when the first input is <literal>NULL</literal> it's invalid
to simply return the second input, as that value will be in the wrong
context and will not have sufficient lifespan.
</para>
<para>
When the aggregate's state type is declared as <type>internal</type>, it is
usually also appropriate for the aggregate definition to provide a
<firstterm>serialization function</firstterm> and a <firstterm>deserialization
function</firstterm>, which allow such a state value to be copied from one process
to another. Without these functions, parallel aggregation cannot be
performed, and future applications such as local/remote aggregation will
probably not work either.
</para>
<para>
A serialization function must take a single argument of
type <type>internal</type> and return a result of type <type>bytea</type>, which
represents the state value packaged up into a flat blob of bytes.
Conversely, a deserialization function reverses that conversion. It must
take two arguments of types <type>bytea</type> and <type>internal</type>, and
return a result of type <type>internal</type>. (The second argument is unused
and is always zero, but it is required for type-safety reasons.) The
result of the deserialization function should simply be allocated in the
current memory context, as unlike the combine function's result, it is not
long-lived.
</para>
<para>
Worth noting also is that for an aggregate to be executed in parallel,
the aggregate itself must be marked <literal>PARALLEL SAFE</literal>. The
parallel-safety markings on its support functions are not consulted.
</para>
</sect2>
<sect2 id="xaggr-support-functions">
<title>Support Functions for Aggregates</title>
<indexterm>
<primary>aggregate function</primary>
<secondary>support functions for</secondary>
</indexterm>
<para>
A function written in C can detect that it is being called as an
aggregate support function by calling
<function>AggCheckCallContext</function>, for example:
<programlisting>
if (AggCheckCallContext(fcinfo, NULL))
</programlisting>
One reason for checking this is that when it is true, the first input
must be a temporary state value and can therefore safely be modified
in-place rather than allocating a new copy.
See <function>int8inc()</function> for an example.
(While aggregate transition functions are always allowed to modify
the transition value in-place, aggregate final functions are generally
discouraged from doing so; if they do so, the behavior must be declared
when creating the aggregate. See <xref linkend="sql-createaggregate"/>
for more detail.)
</para>
<para>
The second argument of <function>AggCheckCallContext</function> can be used to
retrieve the memory context in which aggregate state values are being kept.
This is useful for transition functions that wish to use <quote>expanded</quote>
objects (see <xref linkend="xtypes-toast"/>) as their state values.
On first call, the transition function should return an expanded object
whose memory context is a child of the aggregate state context, and then
keep returning the same expanded object on subsequent calls. See
<function>array_append()</function> for an example. (<function>array_append()</function>
is not the transition function of any built-in aggregate, but it is written
to behave efficiently when used as transition function of a custom
aggregate.)
</para>
<para>
Another support routine available to aggregate functions written in C
is <function>AggGetAggref</function>, which returns the <literal>Aggref</literal>
parse node that defines the aggregate call. This is mainly useful
for ordered-set aggregates, which can inspect the substructure of
the <literal>Aggref</literal> node to find out what sort ordering they are
supposed to implement. Examples can be found
in <filename>orderedsetaggs.c</filename> in the <productname>PostgreSQL</productname>
source code.
</para>
</sect2>
</sect1>
|