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opt_range.h
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/*
Copyright (c) 2000, 2010, Oracle and/or its affiliates.
This program is free software; you can redistribute it and/or modify
it under the terms of the GNU General Public License as published by
the Free Software Foundation; version 2 of the License.
This program is distributed in the hope that it will be useful,
but WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
GNU General Public License for more details.
You should have received a copy of the GNU General Public License
along with this program; if not, write to the Free Software
Foundation, Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1335 USA */
/* classes to use when handling where clause */
#ifndef _opt_range_h
#define _opt_range_h
#include "records.h" /* READ_RECORD */
#include "queues.h" /* QUEUE */
#include "filesort.h" /* SORT_INFO */
/*
It is necessary to include set_var.h instead of item.h because there
are dependencies on include order for set_var.h and item.h. This
will be resolved later.
*/
#include "sql_class.h" // set_var.h: THD
#include "set_var.h" /* Item */
class JOIN;
class Item_sum;
/*
When processing an OR clause with more than MAX_OR_ELEMENTS_FOR_INDEX_MERGE
disjuncts (i.e. OR-parts), do not construct index_merge plans from it.
Some users have OR clauses with extremely large number of disjuncts, like:
(key1=1 AND key2=10) OR
(key1=2 AND key2=20) OR
(key1=3 AND key2=30) OR
...
When processing this, the optimizer would try to build a lot of potential
index_merge plans. Hypothetically this could be useful as the cheapest plan
could be to pick a specific index for each disjunct and build:
index_merge(key1 IN (1,3,8,15...), key2 IN (20, 40, 50 ...))
In practice this causes combinatorial amount of time to be spent in the range
analyzer, and most variants will be discarded when the range optimizer tries
to avoid this combinatorial explosion (which may or may not work depending on
the form of the WHERE clause).
In practice, very long ORs are served well enough by just considering range
accesses on individual indexes.
*/
const int MAX_OR_ELEMENTS_FOR_INDEX_MERGE=100;
struct KEY_PART {
uint16 key,part;
/* See KEY_PART_INFO for meaning of the next two: */
uint16 store_length, length;
uint8 null_bit;
/*
Keypart flags (0 when this structure is used by partition pruning code
for fake partitioning index description)
*/
uint8 flag;
Field *field;
Field::imagetype image_type;
};
/**
A helper function to invert min flags to max flags for DESC key parts.
It changes NEAR_MIN, NO_MIN_RANGE to NEAR_MAX, NO_MAX_RANGE appropriately
*/
inline uint invert_min_flag(uint min_flag)
{
uint max_flag_out = min_flag & ~(NEAR_MIN | NO_MIN_RANGE);
if (min_flag & NEAR_MIN) max_flag_out |= NEAR_MAX;
if (min_flag & NO_MIN_RANGE) max_flag_out |= NO_MAX_RANGE;
return max_flag_out;
}
/**
A helper function to invert max flags to min flags for DESC key parts.
It changes NEAR_MAX, NO_MAX_RANGE to NEAR_MIN, NO_MIN_RANGE appropriately
*/
inline uint invert_max_flag(uint max_flag)
{
uint min_flag_out = max_flag & ~(NEAR_MAX | NO_MAX_RANGE);
if (max_flag & NEAR_MAX) min_flag_out |= NEAR_MIN;
if (max_flag & NO_MAX_RANGE) min_flag_out |= NO_MIN_RANGE;
return min_flag_out;
}
class RANGE_OPT_PARAM;
/*
A construction block of the SEL_ARG-graph.
The following description only covers graphs of SEL_ARG objects with
sel_arg->type==KEY_RANGE:
One SEL_ARG object represents an "elementary interval" in form
min_value <=? table.keypartX <=? max_value
The interval is a non-empty interval of any kind: with[out] minimum/maximum
bound, [half]open/closed, single-point interval, etc.
1. SEL_ARG GRAPH STRUCTURE
SEL_ARG objects are linked together in a graph. The meaning of the graph
is better demostrated by an example:
tree->keys[i]
|
| $ $
| part=1 $ part=2 $ part=3
| $ $
| +-------+ $ +-------+ $ +--------+
| | kp1<1 |--$-->| kp2=5 |--$-->| kp3=10 |
| +-------+ $ +-------+ $ +--------+
| | $ $ |
| | $ $ +--------+
| | $ $ | kp3=12 |
| | $ $ +--------+
| +-------+ $ $
\->| kp1=2 |--$--------------$-+
+-------+ $ $ | +--------+
| $ $ ==>| kp3=11 |
+-------+ $ $ | +--------+
| kp1=3 |--$--------------$-+ |
+-------+ $ $ +--------+
| $ $ | kp3=14 |
... $ $ +--------+
The entire graph is partitioned into "interval lists".
An interval list is a sequence of ordered disjoint intervals over the same
key part. SEL_ARG are linked via "next" and "prev" pointers. Additionally,
all intervals in the list form an RB-tree, linked via left/right/parent
pointers. The RB-tree root SEL_ARG object will be further called "root of the
interval list".
In the example pic, there are 4 interval lists:
"kp<1 OR kp1=2 OR kp1=3", "kp2=5", "kp3=10 OR kp3=12", "kp3=11 OR kp3=13".
The vertical lines represent SEL_ARG::next/prev pointers.
In an interval list, each member X may have SEL_ARG::next_key_part pointer
pointing to the root of another interval list Y. The pointed interval list
must cover a key part with greater number (i.e. Y->part > X->part).
In the example pic, the next_key_part pointers are represented by
horisontal lines.
2. SEL_ARG GRAPH SEMANTICS
It represents a condition in a special form (we don't have a name for it ATM)
The SEL_ARG::next/prev is "OR", and next_key_part is "AND".
For example, the picture represents the condition in form:
(kp1 < 1 AND kp2=5 AND (kp3=10 OR kp3=12)) OR
(kp1=2 AND (kp3=11 OR kp3=14)) OR
(kp1=3 AND (kp3=11 OR kp3=14))
3. SEL_ARG GRAPH USE
Use get_mm_tree() to construct SEL_ARG graph from WHERE condition.
Then walk the SEL_ARG graph and get a list of dijsoint ordered key
intervals (i.e. intervals in form
(constA1, .., const1_K) < (keypart1,.., keypartK) < (constB1, .., constB_K)
Those intervals can be used to access the index. The uses are in:
- check_quick_select() - Walk the SEL_ARG graph and find an estimate of
how many table records are contained within all
intervals.
- get_quick_select() - Walk the SEL_ARG, materialize the key intervals,
and create QUICK_RANGE_SELECT object that will
read records within these intervals.
4. SPACE COMPLEXITY NOTES
SEL_ARG graph is a representation of an ordered disjoint sequence of
intervals over the ordered set of index tuple values.
For multi-part keys, one can construct a WHERE expression such that its
list of intervals will be of combinatorial size. Here is an example:
(keypart1 IN (1,2, ..., n1)) AND
(keypart2 IN (1,2, ..., n2)) AND
(keypart3 IN (1,2, ..., n3))
For this WHERE clause the list of intervals will have n1*n2*n3 intervals
of form
(keypart1, keypart2, keypart3) = (k1, k2, k3), where 1 <= k{i} <= n{i}
SEL_ARG graph structure aims to reduce the amount of required space by
"sharing" the elementary intervals when possible (the pic at the
beginning of this comment has examples of such sharing). The sharing may
prevent combinatorial blowup:
There are WHERE clauses that have combinatorial-size interval lists but
will be represented by a compact SEL_ARG graph.
Example:
(keypartN IN (1,2, ..., n1)) AND
...
(keypart2 IN (1,2, ..., n2)) AND
(keypart1 IN (1,2, ..., n3))
but not in all cases:
- There are WHERE clauses that do have a compact SEL_ARG-graph
representation but get_mm_tree() and its callees will construct a
graph of combinatorial size.
Example:
(keypart1 IN (1,2, ..., n1)) AND
(keypart2 IN (1,2, ..., n2)) AND
...
(keypartN IN (1,2, ..., n3))
- There are WHERE clauses for which the minimal possible SEL_ARG graph
representation will have combinatorial size.
Example:
By induction: Let's take any interval on some keypart in the middle:
kp15=c0
Then let's AND it with this interval 'structure' from preceding and
following keyparts:
(kp14=c1 AND kp16=c3) OR keypart14=c2) (*)
We will obtain this SEL_ARG graph:
kp14 $ kp15 $ kp16
$ $
+---------+ $ +---------+ $ +---------+
| kp14=c1 |--$-->| kp15=c0 |--$-->| kp16=c3 |
+---------+ $ +---------+ $ +---------+
| $ $
+---------+ $ +---------+ $
| kp14=c2 |--$-->| kp15=c0 | $
+---------+ $ +---------+ $
$ $
Note that we had to duplicate "kp15=c0" and there was no way to avoid
that.
The induction step: AND the obtained expression with another "wrapping"
expression like (*).
When the process ends because of the limit on max. number of keyparts
we'll have:
WHERE clause length is O(3*#max_keyparts)
SEL_ARG graph size is O(2^(#max_keyparts/2))
(it is also possible to construct a case where instead of 2 in 2^n we
have a bigger constant, e.g. 4, and get a graph with 4^(31/2)= 2^31
nodes)
We avoid consuming too much memory by setting a limit on the number of
SEL_ARG object we can construct during one range analysis invocation.
5. SEL_ARG GRAPH WEIGHT
A SEL_ARG graph has a property we call weight, and we define it as follows:
<definition>
If the SEL_ARG graph does not have any node with multiple incoming
next_key_part edges, then its weight is the number of SEL_ARG objects used.
If there is a node with multiple incoming next_key_part edges, clone that
node, (and the nodes connected to it via prev/next links) and redirect one
of the incoming next_key_part edges to the clone.
Continue with cloning until we get a graph that has no nodes with multiple
incoming next_key_part edges. Then, the number of SEL_ARG objects in the
graph is the weight of the original graph.
</definition>
Example:
kp1 $ kp2 $ kp3
$ $
| +-------+ $ $
\->| kp1=2 |--$--------------$-+
+-------+ $ $ | +--------+
| $ $ ==>| kp3=11 |
+-------+ $ $ | +--------+
| kp1>3 |--$--------------$-+ |
+-------+ $ $ +--------+
$ $ | kp3=14 |
$ $ +--------+
$ $ |
$ $ +--------+
$ $ | kp3=14 |
$ $ +--------+
Here, the weight is 2 + 2*3=8.
The rationale behind using this definition of weight is:
- it has the same order-of-magnitude as the number of ranges that the
SEL_ARG graph is describing,
- it is a lot easier to compute than computing the number of ranges,
- it can be updated incrementally when performing AND/OR operations on
parts of the graph.
6. For handling DESC keyparts, See HowRangeOptimizerHandlesDescKeyparts
*/
class SEL_ARG :public Sql_alloc
{
static int sel_cmp(Field *field, uchar *a, uchar *b, uint8 a_flag,
uint8 b_flag);
bool min_max_are_equal() const;
public:
uint8 min_flag,max_flag,maybe_flag;
uint8 part; // Which key part
uint8 maybe_null;
/*
The ordinal number the least significant component encountered in
the ranges of the SEL_ARG tree (the first component has number 1)
Note: this number is currently not precise, it is an upper bound.
@seealso SEL_ARG::get_max_key_part()
*/
uint16 max_part_no;
/*
Number of children of this element in the RB-tree, plus 1 for this
element itself.
*/
uint32 elements;
/*
Valid only for elements which are RB-tree roots: Number of times this
RB-tree is referred to (it is referred by SEL_ARG::next_key_part or by
SEL_TREE::keys[i] or by a temporary SEL_ARG* variable)
*/
ulong use_count;
Field *field;
uchar *min_value,*max_value; // Pointer to range
/*
eq_tree() requires that left == right == 0 if the type is MAYBE_KEY.
*/
SEL_ARG *left,*right; /* R-B tree children */
SEL_ARG *next,*prev; /* Links for bi-directional interval list */
SEL_ARG *parent; /* R-B tree parent */
SEL_ARG *next_key_part;
enum leaf_color { BLACK,RED } color;
enum Type { IMPOSSIBLE, MAYBE, MAYBE_KEY, KEY_RANGE } type;
/*
For R-B root nodes only: the graph weight, as defined above in the
SEL_ARG GRAPH WEIGHT section.
*/
uint weight;
enum { MAX_WEIGHT = 32000 };
#ifndef DBUG_OFF
uint verify_weight();
#endif
/* See RANGE_OPT_PARAM::alloced_sel_args */
enum { DEFAULT_MAX_SEL_ARGS = 16000 };
SEL_ARG() = default;
SEL_ARG(SEL_ARG &);
SEL_ARG(Field *, const uchar *, const uchar *);
SEL_ARG(Field *field, uint8 part,
uchar *min_value, uchar *max_value,
uint8 min_flag, uint8 max_flag, uint8 maybe_flag);
/* This is used to construct degenerate SEL_ARGS like ALWAYS, IMPOSSIBLE, etc */
SEL_ARG(enum Type type_arg)
:min_flag(0),
max_part_no(0) /* first key part means 1. 0 mean 'no parts'*/,
elements(1),use_count(1),left(0),right(0),
next_key_part(0), color(BLACK), type(type_arg), weight(1)
{}
/**
returns true if a range predicate is equal. Use all_same()
to check for equality of all the predicates on this keypart.
*/
inline bool is_same(const SEL_ARG *arg) const
{
if (type != arg->type || part != arg->part)
return false;
if (type != KEY_RANGE)
return true;
return cmp_min_to_min(arg) == 0 && cmp_max_to_max(arg) == 0;
}
uint get_max_key_part() const;
/**
returns true if all the predicates in the keypart tree are equal
*/
bool all_same(const SEL_ARG *arg) const
{
if (type != arg->type || part != arg->part)
return false;
if (type != KEY_RANGE)
return true;
if (arg == this)
return true;
const SEL_ARG *cmp_arg= arg->first();
const SEL_ARG *cur_arg= first();
for (; cur_arg && cmp_arg && cur_arg->is_same(cmp_arg);
cur_arg= cur_arg->next, cmp_arg= cmp_arg->next) ;
if (cur_arg || cmp_arg)
return false;
return true;
}
int number_of_eq_groups(uint group_key_parts) const;
inline void merge_flags(SEL_ARG *arg) { maybe_flag|=arg->maybe_flag; }
inline void maybe_smaller() { maybe_flag=1; }
/* Return true iff it's a single-point null interval */
inline bool is_null_interval() { return maybe_null && max_value[0] == 1; }
inline int cmp_min_to_min(const SEL_ARG* arg) const
{
return sel_cmp(field,min_value, arg->min_value, min_flag, arg->min_flag);
}
inline int cmp_min_to_max(const SEL_ARG* arg) const
{
return sel_cmp(field,min_value, arg->max_value, min_flag, arg->max_flag);
}
inline int cmp_max_to_max(const SEL_ARG* arg) const
{
return sel_cmp(field,max_value, arg->max_value, max_flag, arg->max_flag);
}
inline int cmp_max_to_min(const SEL_ARG* arg) const
{
return sel_cmp(field,max_value, arg->min_value, max_flag, arg->min_flag);
}
SEL_ARG *clone_and(THD *thd, SEL_ARG* arg)
{ // Get overlapping range
uchar *new_min,*new_max;
uint8 flag_min,flag_max;
if (cmp_min_to_min(arg) >= 0)
{
new_min=min_value; flag_min=min_flag;
}
else
{
new_min=arg->min_value; flag_min=arg->min_flag; /* purecov: deadcode */
}
if (cmp_max_to_max(arg) <= 0)
{
new_max=max_value; flag_max=max_flag;
}
else
{
new_max=arg->max_value; flag_max=arg->max_flag;
}
return new (thd->mem_root) SEL_ARG(field, part,
new_min, new_max, flag_min,
flag_max,
MY_TEST(maybe_flag && arg->maybe_flag));
}
SEL_ARG *clone_first(SEL_ARG *arg)
{ // min <= X < arg->min
return new SEL_ARG(field, part, min_value, arg->min_value,
min_flag, arg->min_flag & NEAR_MIN ? 0 : NEAR_MAX,
maybe_flag | arg->maybe_flag);
}
SEL_ARG *clone_last(SEL_ARG *arg)
{ // min <= X <= key_max
return new SEL_ARG(field, part, min_value, arg->max_value,
min_flag, arg->max_flag, maybe_flag | arg->maybe_flag);
}
SEL_ARG *clone(RANGE_OPT_PARAM *param, SEL_ARG *new_parent, SEL_ARG **next);
bool copy_min(SEL_ARG* arg)
{ // Get overlapping range
if (cmp_min_to_min(arg) > 0)
{
min_value=arg->min_value; min_flag=arg->min_flag;
if ((max_flag & (NO_MAX_RANGE | NO_MIN_RANGE)) ==
(NO_MAX_RANGE | NO_MIN_RANGE))
return 1; // Full range
}
maybe_flag|=arg->maybe_flag;
return 0;
}
bool copy_max(SEL_ARG* arg)
{ // Get overlapping range
if (cmp_max_to_max(arg) <= 0)
{
max_value=arg->max_value; max_flag=arg->max_flag;
if ((max_flag & (NO_MAX_RANGE | NO_MIN_RANGE)) ==
(NO_MAX_RANGE | NO_MIN_RANGE))
return 1; // Full range
}
maybe_flag|=arg->maybe_flag;
return 0;
}
void copy_min_to_min(SEL_ARG *arg)
{
min_value=arg->min_value; min_flag=arg->min_flag;
}
void copy_min_to_max(SEL_ARG *arg)
{
max_value=arg->min_value;
max_flag=arg->min_flag & NEAR_MIN ? 0 : NEAR_MAX;
}
void copy_max_to_min(SEL_ARG *arg)
{
min_value=arg->max_value;
min_flag=arg->max_flag & NEAR_MAX ? 0 : NEAR_MIN;
}
/* returns a number of keypart values (0 or 1) appended to the key buffer */
int store_min(uint length, uchar **min_key,uint min_key_flag)
{
/* "(kp1 > c1) AND (kp2 OP c2) AND ..." -> (kp1 > c1) */
if ((min_flag & GEOM_FLAG) ||
(!(min_flag & NO_MIN_RANGE) &&
!(min_key_flag & (NO_MIN_RANGE | NEAR_MIN))))
{
if (maybe_null && *min_value)
{
**min_key=1;
bzero(*min_key+1,length-1);
}
else
memcpy(*min_key,min_value,length);
(*min_key)+= length;
return 1;
}
return 0;
}
/* returns a number of keypart values (0 or 1) appended to the key buffer */
int store_max(uint length, uchar **max_key, uint max_key_flag)
{
if (!(max_flag & NO_MAX_RANGE) &&
!(max_key_flag & (NO_MAX_RANGE | NEAR_MAX)))
{
if (maybe_null && *max_value)
{
**max_key=1;
bzero(*max_key+1,length-1);
}
else
memcpy(*max_key,max_value,length);
(*max_key)+= length;
return 1;
}
return 0;
}
/* Save minimum and maximum, taking index order into account */
void store_min_max(KEY_PART *kp,
uint length,
uchar **min_key, uint min_flag,
uchar **max_key, uint max_flag,
int *min_part, int *max_part)
{
if (kp[part].flag & HA_REVERSE_SORT) {
*max_part += store_min(length, max_key, min_flag);
*min_part += store_max(length, min_key, max_flag);
} else {
*min_part += store_min(length, min_key, min_flag);
*max_part += store_max(length, max_key, max_flag);
}
}
/*
Get the flag for range's starting endpoint, taking index order into
account.
*/
uint get_min_flag(KEY_PART *kp)
{
return (kp[part].flag & HA_REVERSE_SORT)? invert_max_flag(max_flag) : min_flag;
}
/*
Get the flag for range's starting endpoint, taking index order into
account.
*/
uint get_max_flag(KEY_PART *kp)
{
return (kp[part].flag & HA_REVERSE_SORT)? invert_min_flag(min_flag) : max_flag ;
}
/* Get the previous interval, taking index order into account */
inline SEL_ARG* index_order_prev(KEY_PART *kp)
{
return (kp[part].flag & HA_REVERSE_SORT)? next : prev;
}
/* Get the next interval, taking index order into account */
inline SEL_ARG* index_order_next(KEY_PART *kp)
{
return (kp[part].flag & HA_REVERSE_SORT)? prev : next;
}
/*
Produce a single multi-part interval, taking key part ordering into
account.
*/
void store_next_min_max_keys(KEY_PART *key, uchar **cur_min_key,
uint *cur_min_flag, uchar **cur_max_key,
uint *cur_max_flag, int *min_part,
int *max_part);
/*
Returns a number of keypart values appended to the key buffer
for min key and max key. This function is used by both Range
Analysis and Partition pruning. For partition pruning we have
to ensure that we don't store also subpartition fields. Thus
we have to stop at the last partition part and not step into
the subpartition fields. For Range Analysis we set last_part
to MAX_KEY which we should never reach.
*/
int store_min_key(KEY_PART *key,
uchar **range_key,
uint *range_key_flag,
uint last_part,
bool start_key)
{
SEL_ARG *key_tree= first();
uint res= key_tree->store_min(key[key_tree->part].store_length,
range_key, *range_key_flag);
// add flags only if a key_part is written to the buffer
if (!res)
return 0;
*range_key_flag|= key_tree->min_flag;
SEL_ARG *nkp= key_tree->next_key_part;
if (nkp && nkp->type == SEL_ARG::KEY_RANGE &&
key_tree->part != last_part &&
nkp->part == key_tree->part+1 &&
!(*range_key_flag & (NO_MIN_RANGE | NEAR_MIN)))
{
const bool asc = !(key[key_tree->part].flag & HA_REVERSE_SORT);
if (start_key == asc)
{
res+= nkp->store_min_key(key, range_key, range_key_flag, last_part,
start_key);
}
else
{
uint tmp_flag = invert_min_flag(*range_key_flag);
res += nkp->store_max_key(key, range_key, &tmp_flag, last_part,
start_key);
*range_key_flag = invert_max_flag(tmp_flag);
}
}
return res;
}
/* returns a number of keypart values appended to the key buffer */
int store_max_key(KEY_PART *key,
uchar **range_key,
uint *range_key_flag,
uint last_part,
bool start_key)
{
SEL_ARG *key_tree= last();
uint res=key_tree->store_max(key[key_tree->part].store_length,
range_key, *range_key_flag);
if (!res)
return 0;
*range_key_flag|= key_tree->max_flag;
SEL_ARG *nkp= key_tree->next_key_part;
if (nkp && nkp->type == SEL_ARG::KEY_RANGE &&
key_tree->part != last_part &&
nkp->part == key_tree->part+1 &&
!(*range_key_flag & (NO_MAX_RANGE | NEAR_MAX)))
{
const bool asc = !(key[key_tree->part].flag & HA_REVERSE_SORT);
if ((!start_key && asc) || (start_key && !asc))
{
res += nkp->store_max_key(key, range_key, range_key_flag, last_part,
start_key);
}
else
{
uint tmp_flag = invert_max_flag(*range_key_flag);
res += nkp->store_min_key(key, range_key, &tmp_flag, last_part,
start_key);
*range_key_flag = invert_min_flag(tmp_flag);
}
}
return res;
}
SEL_ARG *insert(SEL_ARG *key);
SEL_ARG *tree_delete(SEL_ARG *key);
SEL_ARG *find_range(SEL_ARG *key);
SEL_ARG *rb_insert(SEL_ARG *leaf);
friend SEL_ARG *rb_delete_fixup(SEL_ARG *root,SEL_ARG *key, SEL_ARG *par);
#ifdef EXTRA_DEBUG
friend int test_rb_tree(SEL_ARG *element,SEL_ARG *parent);
void test_use_count(SEL_ARG *root);
#endif
SEL_ARG *first();
const SEL_ARG *first() const;
SEL_ARG *last();
void make_root();
inline bool simple_key()
{
return !next_key_part && elements == 1;
}
void increment_use_count(long count)
{
if (next_key_part)
{
next_key_part->use_count+=count;
count*= (next_key_part->use_count-count);
for (SEL_ARG *pos=next_key_part->first(); pos ; pos=pos->next)
if (pos->next_key_part)
pos->increment_use_count(count);
}
}
void incr_refs()
{
increment_use_count(1);
use_count++;
}
void incr_refs_all()
{
for (SEL_ARG *pos=first(); pos ; pos=pos->next)
{
pos->increment_use_count(1);
}
use_count++;
}
void free_tree()
{
for (SEL_ARG *pos=first(); pos ; pos=pos->next)
if (pos->next_key_part)
{
pos->next_key_part->use_count--;
pos->next_key_part->free_tree();
}
}
inline SEL_ARG **parent_ptr()
{
return parent->left == this ? &parent->left : &parent->right;
}
/*
Check if this SEL_ARG object represents a single-point interval
SYNOPSIS
is_singlepoint()
DESCRIPTION
Check if this SEL_ARG object (not tree) represents a single-point
interval, i.e. if it represents a "keypart = const" or
"keypart IS NULL".
RETURN
TRUE This SEL_ARG object represents a singlepoint interval
FALSE Otherwise
*/
bool is_singlepoint() const
{
/*
Check for NEAR_MIN ("strictly less") and NO_MIN_RANGE (-inf < field)
flags, and the same for right edge.
*/
if (min_flag || max_flag)
return FALSE;
uchar *min_val= min_value;
uchar *max_val= max_value;
if (maybe_null)
{
/* First byte is a NULL value indicator */
if (*min_val != *max_val)
return FALSE;
if (*min_val)
return TRUE; /* This "x IS NULL" */
min_val++;
max_val++;
}
return !field->key_cmp(min_val, max_val);
}
SEL_ARG *clone_tree(RANGE_OPT_PARAM *param);
};
/*
HowRangeOptimizerHandlesDescKeyparts
====================================
Starting with MySQL-8.0 and MariaDB 10.8, index key parts may be descending,
for example:
INDEX idx1(col1, col2 DESC, col3, col4 DESC)
Range Optimizer handles this as follows:
Other than that, the SEL_ARG graph is built without any regard to DESC
keyparts.
For example, for an index
INDEX idx2(kp1 DESC, kp2)
and range
kp1 BETWEEN 10 and 20 (RANGE-1)
the SEL_ARG will have min_value=10, max_value=20
The ordering of key parts is taken into account when SEL_ARG graph is
linearized to ranges, in sel_arg_range_seq_next() and get_quick_keys().
The storage engine expects the first bound to be the first in the index and
the last bound to be the last, that is, for (RANGE-1) we will flip min and
max and generate these key_range structures:
start.key='20' , end.key='10'
See SEL_ARG::store_min_max(). The flag values are flipped as well, see
SEL_ARG::get_min_flag(), get_max_flag().
== Handling multiple key parts ==
For multi-part keys, the order of key parts has an effect on which ranges are
generated. Consider
kp1 >= 10 AND kp2 >'foo'
for INDEX(kp1 ASC, kp2 ASC) the range will be
(kp1, kp2) > (10, 'foo')
while for INDEX(kp1 ASC, kp2 DESC) it will be just
kp1 >= 10
Another example:
(kp1 BETWEEN 10 AND 20) AND (kp2 BETWEEN 'foo' AND 'quux')
with INDEX (kp1 ASC, kp2 ASC) will generate
(10, 'foo') <= (kp1, kp2) < (20, 'quux')
while with index INDEX (kp1 ASC, kp2 DESC) it will generate
(10, 'quux') <= (kp1, kp2) < (20, 'foo')
This is again achieved by sel_arg_range_seq_next() and get_quick_keys()
flipping SEL_ARG's min,max, their flags and next/prev as needed.
*/
extern MYSQL_PLUGIN_IMPORT SEL_ARG null_element;
class SEL_ARG_IMPOSSIBLE: public SEL_ARG
{
public:
SEL_ARG_IMPOSSIBLE(Field *field)
:SEL_ARG(field, 0, 0)
{
type= SEL_ARG::IMPOSSIBLE;
}
};
class RANGE_OPT_PARAM
{
public:
THD *thd; /* Current thread handle */
TABLE *table; /* Table being analyzed */
table_map prev_tables;
table_map read_tables;
table_map current_table; /* Bit of the table being analyzed */
/* Array of parts of all keys for which range analysis is performed */
KEY_PART *key_parts;
KEY_PART *key_parts_end;
MEM_ROOT *mem_root; /* Memory that will be freed when range analysis completes */
MEM_ROOT *old_root; /* Memory that will last until the query end */
/*
Number of indexes used in range analysis (In SEL_TREE::keys only first
#keys elements are not empty)
*/
uint keys;
/*
If true, the index descriptions describe real indexes (and it is ok to
call field->optimize_range(real_keynr[...], ...).
Otherwise index description describes fake indexes.
*/
bool using_real_indexes;
/*
Aggressively remove "scans" that do not have conditions on first
keyparts. Such scans are usable when doing partition pruning but not
regular range optimization.
*/
bool remove_jump_scans;
/*
TRUE <=> Range analyzer should remove parts of condition that are found
to be always FALSE.
*/
bool remove_false_where_parts;
/* If TRUE, do not construct index_merge plans */
bool disable_index_merge_plans;
/*
Which functions should give SQL notes for unusable keys.
*/
Item_func::Bitmap note_unusable_keys;
/*
used_key_no -> table_key_no translation table. Only makes sense if
using_real_indexes==TRUE
*/
uint real_keynr[MAX_KEY];
/*
Used to store 'current key tuples', in both range analysis and
partitioning (list) analysis
*/
uchar *min_key;
uchar *max_key;
/* Number of SEL_ARG objects allocated by SEL_ARG::clone_tree operations */
uint alloced_sel_args;
bool force_default_mrr;
KEY_PART *key[MAX_KEY]; /* First key parts of keys used in the query */
bool statement_should_be_aborted() const
{
return
thd->killed ||
thd->is_error() ||
alloced_sel_args > thd->variables.optimizer_max_sel_args;
}
};
class Explain_quick_select;
/*
A "MIN_TUPLE < tbl.key_tuple < MAX_TUPLE" interval.
One of endpoints may be absent. 'flags' member has flags which tell whether
the endpoints are '<' or '<='.
*/
class QUICK_RANGE :public Sql_alloc {
public:
uchar *min_key,*max_key;
uint16 min_length,max_length,flag;
key_part_map min_keypart_map, // bitmap of used keyparts in min_key
max_keypart_map; // bitmap of used keyparts in max_key
#ifdef HAVE_valgrind
uint16 dummy; /* Avoid warnings on 'flag' */
#endif
QUICK_RANGE(); /* Full range */
QUICK_RANGE(THD *thd, const uchar *min_key_arg, uint min_length_arg,
key_part_map min_keypart_map_arg,
const uchar *max_key_arg, uint max_length_arg,
key_part_map max_keypart_map_arg,
uint flag_arg)
: min_key((uchar*) thd->memdup(min_key_arg, min_length_arg + 1)),
max_key((uchar*) thd->memdup(max_key_arg, max_length_arg + 1)),
min_length((uint16) min_length_arg),
max_length((uint16) max_length_arg),
flag((uint16) flag_arg),
min_keypart_map(min_keypart_map_arg),
max_keypart_map(max_keypart_map_arg)
{
#ifdef HAVE_valgrind
dummy=0;
#endif
}
/**
Initializes a key_range object for communication with storage engine.
This function facilitates communication with the Storage Engine API by
translating the minimum endpoint of the interval represented by this
QUICK_RANGE into an index range endpoint specifier for the engine.
@param Pointer to an uninitialized key_range C struct.
@param prefix_length The length of the search key prefix to be used for
lookup.
@param keypart_map A set (bitmap) of keyparts to be used.