Add documentation and comments to facets.rs

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Loïc Lecrenier 2022-07-20 09:49:40 +02:00
parent 8d4b21a005
commit 39687908f1

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@ -1,12 +1,138 @@
/*!
This module initialises the databases that are used to quickly get the list
of documents with a faceted field value falling within a certain range. For
example, they can be used to implement filters such as `x >= 3`.
These databases are `facet_id_string_docids` and `facet_id_f64_docids`.
## Example with numbers
In the case of numbers, we start with a sorted list whose keys are
`(field_id, number_value)` and whose value is a roaring bitmap of the document ids
which contain the value `number_value` for the faceted field `field_id`.
From this list, we want to compute two things:
1. the bitmap of all documents that contain **any** number for each faceted field
2. a structure that allows us to use a (sort of) binary search to find all documents
containing numbers inside a certain range for a faceted field
To achieve goal (2), we recursively split the list into chunks. Every time we split it, we
create a new "level" that is several times smaller than the level below it. The base level,
level 0, is the starting list. Level 1 is composed of chunks of up to N elements. Each element
contains a range and a bitmap of docids. Level 2 is composed of chunks up to N^2 elements, etc.
For example, let's say we have 26 documents which we identify through the letters a-z.
We will focus on a single faceted field. When there are multiple faceted fields, the structure
described below is simply repeated for each field.
What we want to obtain is the following structure for each faceted field:
```text
all [a, b, c, d, e, f, g, u, y, z]
1.2 2 3.4 100 102 104
Level 2
[a, b, d, f, z] [c, d, e, f, g] [u, y]
1.2 1.3 1.6 2 3.4 12 12.3 100 102 104
Level 1
[a, b, d, z] [a, b, f] [c, d, g] [e, f] [u, y]
1.2 1.3 1.6 2 3.4 12 12.3 100 102 104
Level 0
[a, b] [d, z] [b, f] [a, f] [c, d] [g] [e] [e, f] [y] [u]
```
You can read more about this structure (for strings) in `[crate::search::facet::facet_strings]`.
To create the levels, we use a recursive algorithm which makes sure that we only need to iterate
over the elements of level 0 once. It is implemented by [`recursive_compute_levels`].
## Encoding
### Numbers
For numbers we use the same encoding for level 0 and the other levels.
The key is given by `FacetLevelValueF64Codec`. It consists of:
1. The field id : u16
2. The height of the level : u8
3. The start bound : f64
4. The end bound : f64
Note that at level 0, we have start bound == end bound.
The value is a serialised `RoaringBitmap`.
### Strings
For strings, we use a different encoding for level 0 and the other levels.
At level 0, the key is given by `FacetStringLevelZeroCodec`. It consists of:
1. The field id : u16
2. The height of the level : u8 <-- always == 0
3. The normalised string value : &str
And the value is given by `FacetStringLevelZeroValueCodec`. It consists of:
1. The original string
2. A serialised `RoaringBitmap`
At level 1, the key is given by `FacetLevelValueU32Codec`. It consists of:
1. The field id : u16
2. The height of the level : u8 <-- always >= 1
3. The start bound : u32
4. The end bound : u32
where the bounds are indices inside level 0.
The value is given by `FacetStringZeroBoundsValueCodec<CboRoaringBitmapCodec>`.
If the level is 1, then it consists of:
1. The normalised string of the start bound
2. The normalised string of the end bound
3. A serialised `RoaringBitmap`
If the level is higher, then it consists only of the serialised roaring bitmap.
The distinction between the value encoding of level 1 and the levels above it
is to allow us to retrieve the value in level 0 quickly by reading the key of
level 1 (we obtain the string value of the bound and execute a prefix search
in the database).
Therefore, for strings, the structure for a single faceted field looks more like this:
```text
all [a, b, c, d, e, f, g, u, y, z]
0 3 4 7 8 9
Level 2
[a, b, d, f, z] [c, d, e, f, g] [u, y]
0 1 2 3 4 5 6 7 8 9
Level 1 "ab" "ac" "ba" "bac" "gaf" "gal" "form" "wow" "woz" "zz"
[a, b, d, z] [a, b, f] [c, d, g] [e, f] [u, y]
"ab" "ac" "ba" "bac" "gaf" "gal" "form" "wow" "woz" "zz"
Level 0 "AB" " Ac" "ba " "Bac" " GAF" "gal" "Form" " wow" "woz" "ZZ"
[a, b] [d, z] [b, f] [a, f] [c, d] [g] [e] [e, f] [y] [u]
The first line in a cell is its key (without the field id and level height) and the last two
lines are its values.
```
*/
use std::cmp;
use std::fs::File;
use std::num::{NonZeroU8, NonZeroUsize};
use std::ops::RangeFrom;
use grenad::{CompressionType, Reader, Writer};
use heed::types::{ByteSlice, DecodeIgnore};
use heed::{BytesDecode, BytesEncode, Error};
use log::debug;
use roaring::RoaringBitmap;
use std::cmp;
use std::fs::File;
use std::num::{NonZeroU8, NonZeroUsize};
use std::ops::RangeFrom;
use time::OffsetDateTime;
use crate::error::InternalError;
@ -80,11 +206,11 @@ impl<'t, 'u, 'i> Facets<'t, 'u, 'i> {
field_id,
&string_documents_ids,
)?;
for facet_strings_levels in facet_string_levels {
for facet_strings_level in facet_string_levels {
write_into_lmdb_database(
self.wtxn,
*self.index.facet_id_string_docids.as_polymorph(),
facet_strings_levels,
facet_strings_level,
|_, _| {
Err(InternalError::IndexingMergingKeys { process: "facet string levels" })?
},
@ -94,7 +220,7 @@ impl<'t, 'u, 'i> Facets<'t, 'u, 'i> {
// Clear the facet number levels.
clear_field_number_levels(self.wtxn, self.index.facet_id_f64_docids, field_id)?;
let (facet_number_levels_2, number_documents_ids) = compute_facet_number_levels(
let (facet_number_levels, number_documents_ids) = compute_facet_number_levels(
self.wtxn,
self.index.facet_id_f64_docids,
self.chunk_compression_type,
@ -110,11 +236,11 @@ impl<'t, 'u, 'i> Facets<'t, 'u, 'i> {
&number_documents_ids,
)?;
for facet_number_levels in facet_number_levels_2 {
for facet_number_level in facet_number_levels {
write_into_lmdb_database(
self.wtxn,
*self.index.facet_id_f64_docids.as_polymorph(),
facet_number_levels,
facet_number_level,
|_, _| {
Err(InternalError::IndexingMergingKeys { process: "facet number levels" })?
},
@ -257,6 +383,43 @@ fn compute_facet_strings_levels<'t>(
}
}
/**
Compute a level from the levels below it, with the elements of level 0 already existing in the given `db`.
This function is generic to work with both numbers and strings. The generic type parameters are:
* `KeyCodec`/`ValueCodec`: the codecs used to read the elements of the database.
* `Bound`: part of the range in the levels structure. For example, for numbers, the `Bound` is `f64`
because each chunk in a level contains a range such as (1.2 ..= 4.5).
## Arguments
* `rtxn` : LMDB read transaction
* `db`: a database which already contains a `level 0`
* `compression_type`/`compression_level`: parameters used to create the `grenad::Writer` that
will contain the new levels
* `level` : the height of the level to create, or `0` to read elements from level 0.
* `level_0_start` : a key in the database that points to the beginning of its level 0
* `level_0_range` : equivalent to `level_0_start..`
* `level_0_size` : the number of elements in level 0
* `level_group_size` : the number of elements from the level below that are represented by a
* single element of the new level
* `computed_group_bitmap` : a callback that is called whenever at most `level_group_size` elements
from the level below were read/created. Its arguments are:
0. the list of bitmaps from each read/created element of the level below
1. the start bound corresponding to the first element
2. the end bound corresponding to the last element
* `bound_from_db_key` : finds the `Bound` from a key in the database
* `bitmap_from_db_value` : finds the `RoaringBitmap` from a value in the database
* `write_entry` : writes an element of a level into the writer. The arguments are:
0. the writer
1. the height of the level
2. the start bound
3. the end bound
4. the docids of all elements between the start and end bound
## Return
A vector of grenad::Reader. The reader at index `i` corresponds to the elements of level `i + 1`
that must be inserted into the database.
*/
fn recursive_compute_levels<'t, KeyCodec, ValueCodec, Bound>(
rtxn: &'t heed::RoTxn,
db: heed::Database<KeyCodec, ValueCodec>,
@ -284,6 +447,9 @@ where
if level == 0 {
// base case for the recursion
// we read the elements one by one and
// 1. keep track of the start and end bounds
// 2. fill the `bitmaps` vector to give it to level 1 once `level_group_size` elements were read
let mut bitmaps = vec![];
let mut start_bound = bound_from_db_key(0, &level_0_start);
@ -308,6 +474,7 @@ where
bitmaps.clear();
}
}
// don't forget to give the leftover bitmaps as well
if !bitmaps.is_empty() {
computed_group_bitmap(&bitmaps, start_bound, end_bound)?;
bitmaps.clear();
@ -315,12 +482,19 @@ where
// level 0 is already stored in the DB
return Ok(vec![]);
} else {
// level >= 1
// we compute each element of this level based on the elements of the level below it
// once we have computed `level_group_size` elements, we give the start and end bounds
// of those elements, and their bitmaps, to the level above
let mut cur_writer =
create_writer(compression_type, compression_level, tempfile::tempfile()?);
let mut range_for_bitmaps = vec![];
let mut bitmaps = vec![];
// compute the levels below
// in the callback, we fill `cur_writer` with the correct elements for this level
let mut sub_writers = recursive_compute_levels(
rtxn,
db,
@ -361,6 +535,7 @@ where
bitmap_from_db_value,
write_entry,
)?;
// don't forget to insert the leftover elements into the writer as well
if !bitmaps.is_empty() {
let start_range = range_for_bitmaps.first().unwrap().0;
let end_range = range_for_bitmaps.last().unwrap().1;