Re: [PATCH v7 00/11] kallsyms: Optimizes the performance of lookup symbols

From: Leizhen (ThunderTown)
Date: Mon Oct 31 2022 - 11:04:51 EST




On 2022/10/31 12:55, Leizhen (ThunderTown) wrote:
>
>
> On 2022/10/29 16:10, Leizhen (ThunderTown) wrote:
>>
>>
>> On 2022/10/27 14:27, Leizhen (ThunderTown) wrote:
>>>
>>>
>>> On 2022/10/27 11:26, Leizhen (ThunderTown) wrote:
>>>>
>>>>
>>>> On 2022/10/27 3:03, Luis Chamberlain wrote:
>>>>> On Wed, Oct 26, 2022 at 02:44:36PM +0800, Leizhen (ThunderTown) wrote:
>>>>>> On 2022/10/26 1:53, Luis Chamberlain wrote:
>>>>>>> This answers how we don't use a hash table, the question was *should* we
>>>>>>> use one?
>>>>>>
>>>>>> I'm not the original author, and I can only answer now based on my understanding. Maybe
>>>>>> the original author didn't think of the hash method, or he has weighed it out.
>>>>>>
>>>>>> Hash is a good solution if only performance is required and memory overhead is not
>>>>>> considered. Using hash will increase the memory size by up to "4 * kallsyms_num_syms +
>>>>>> 4 * ARRAY_SIZE(hashtable)" bytes, kallsyms_num_syms is about 1-2 million.
>>>
>>> Sorry, 1-2 million ==> 0.1~0.2 million
>>>
>>>>>>
>>>>>> Because I don't know what hash algorithm will be used, the cost of generating the
>>>>>> hash value corresponding to the symbol name is unknown now. But I think it's gonna
>>>>>> be small. But it definitely needs a simpler algorithm, the tool needs to implement
>>>>>> the same hash algorithm.
>>>>>
>>>>> For instance, you can look at evaluating if alloc_large_system_hash() would help.
>>>>
>>
>> The following three hash algorithms are compared. The kernel is compiled by defconfig
>> on arm64.
>>
>> |---------------------------------------------------------------------------------------|
>> | | hash &= HASH_TABLE_SIZE - 1 |
>> | | number of conflicts >= 1000 |
>> |---------------------------------------------------------------------------------------|
>> | ARRAY_SIZE(hash_table) | crc16 | jhash_one_at_a_time | string hash_32 |
>> |---------------------------------------------------------------------------------------|
>> | | 345b: 3905 | 0d40: 1013 | 4a4c: 6548 |
>> | | 35bb: 1016 | 35ce: 6549 | 883a: 1015 |
>> | 0x10000 | 385b: 6548 | 4440: 19126 | d05f: 19129 |
>> | | f0ba: 19127 | 7ebe: 3916 | ecda: 3903 |
>> |---------------------------------------------------------------------------------------|
>> | | 0ba: 19168 | 440: 19165 | 05f: 19170 |
>> | | 45b: 3955 | 5ce: 6577 | 83a: 1066 |
>> | 0x1000 | 5bb: 1069 | d40: 1052 | a4c: 6609 |
>> | | 85b: 6582 | ebe: 3938 | cda: 3924 |
>> |---------------------------------------------------------------------------------------|
>>
>> Based on the above test results, I conclude that:
>> 1. For the worst-case scenario, the three algorithms are not much different. But the kernel
>> only implements crc16 and string hash_32. The latter is not processed byte-by-byte, so
>> it is coupled with byte order and sizeof(long). So crc16 is the best choice.
>> 2. For the worst-case scenario, there are almost 19K strings are mapped to the same hash
>> value,just over 1/10 of the total. And with my current compression-then-comparison
>> approach, it's 25-30 times faster. So there's still a need for my current approach, and
>> they can be combined.
>> if (nr_conflicts(key) >= CONST_N) {
>> newname = compress(name);
>> for_each_name_in_slot(key): compare(new_name)
>> } else {
>> for_each_name_in_slot(key): compare(name)
>> }
>>
>> Above CONST_N can be roughly calculated:
>> time_of_compress(name) + N * time_of_compare(new_name) <= N * time_of_compare(name)
>> 3. For the worst-case scenario, there is no obvious difference between ARRAY_SIZE(hash_table)
>> 0x10000 and 0x1000. So ARRAY_SIZE(hash_table)=0x1000 is enough.
>> Statistic information:
>> |------------------------------------------------------|
>> | nr_conflicts(key) | ARRAY_SIZE(hash_table) |
>> |------------------------------------------------------|
>> | <= ? | 0x1000 | 0x10000 |
>> |------------------------------------------------------|
>> | 0 | 0 | 7821 |
>> | 20 | 19 | 57375 |
>> | 40 | 2419 | 124 |
>> | 60 | 1343 | 70 |
>> | 80 | 149 | 73 |
>> | 100 | 38 | 49 |
>> | 200 | 108 | 16 |
>> | 400 | 14 | 2 |
>> | 600 | 2 | 2 |
>> | 800 | 0 | 0 |
>> | 1000 | 0 | 0 |
>> | 100000 | 4 | 4 |
>> |------------------------------------------------------|
>>
>>
>> Also, I re-calculated:
>> Using hash will increase the memory size by up to "6 * kallsyms_num_syms + 4 * ARRAY_SIZE(hashtable)"
>> |---- What I said earlier was 4
>> The increased size is close to 1 MB if CONFIG_KALLSYMS_ALL=y.
>>
>> Hi, Luis:
>> For the reasons of the above-mentioned second conclusion. And except for patches 4-6,
>> even if only the hash method is used, other patches and option "--lto-clang" in patch 6/11
>> are also needed. If you don't mind, I'd like to use hash at the next stage. The current
>> patch set is already huge.
>
> I just had an update in response to David Laight's email. The hash solution is like
> a centrist. It doesn't seem very feasible.
>
> Now, we need to make a decision. Choose one of the two:
> 1. Continue with my current approach. Improve the average performance of
> kallsyms_lookup_name() by 20 to 30 times. The memory overhead is increased by:
> arm64 (defconfig):
> 73.5KiB and 4.0% if CONFIG_KALLSYMS_ALL=y.
> 19.8KiB and 2.8% if CONFIG_KALLSYMS_ALL=n.
> x86 (defconfig):
> 49.0KiB and 3.0% if CONFIG_KALLSYMS_ALL=y.
> 16.8KiB and 2.3% if CONFIG_KALLSYMS_ALL=n.
> 2. Sort names, binary search (The static function causes duplicate names. Additional work is required)
> 2^18=262144, only up to 18 symbol expansions and comparisons are required.
> The performance is definitely excellent, although I haven't tested it yet.
> The memory overhead is increased by: 6 * kallsyms_num_syms
> arm64 (defconfig):
> 1MiB if CONFIG_KALLSYMS_ALL=y.
> 362KiB if CONFIG_KALLSYMS_ALL=n.
> x86 (defconfig):
> 770KiB if CONFIG_KALLSYMS_ALL=y.
> 356KiB if CONFIG_KALLSYMS_ALL=n.
>

Preliminary Test Results: (On Qemu arm64)
[ 73.049249] kallsyms_selftest: kallsyms_lookup_name() looked up 151880 symbols
[ 73.049331] kallsyms_selftest: The time spent on each symbol is (ns): min=1088, max=46848, avg=6629

>
>
>
>>
>>
>>>> OK, I found the right hash function. In this way, the tool does not need to consider
>>>> the byte order.
>>>
>>> https://en.wikipedia.org/wiki/Jenkins_hash_function
>>>
>>> Let's go with jenkins_one_at_a_time_hash(), which looks simpler and doesn't even
>>> have to think about sizeof(long). It seems to be closest to our current needs.
>>>
>>> uint32_t jenkins_one_at_a_time_hash(const uint8_t* key, size_t length) {
>>> size_t i = 0;
>>> uint32_t hash = 0;
>>>
>>> while (i != length) {
>>> hash += key[i++];
>>> hash += hash << 10;
>>> hash ^= hash >> 6;
>>> }
>>> hash += hash << 3;
>>> hash ^= hash >> 11;
>>> hash += hash << 15;
>>>
>>> return hash;
>>> }
>>>
>>>>
>>>> include/linux/stringhash.h
>>>>
>>>> /*
>>>> * Version 1: one byte at a time. Example of use:
>>>> *
>>>> * unsigned long hash = init_name_hash;
>>>> * while (*p)
>>>> * hash = partial_name_hash(tolower(*p++), hash);
>>>> * hash = end_name_hash(hash);
>>>>
>>>>
>>>>>
>>>>> Luis
>>>>> .
>>>>>
>>>>
>>>
>>
>

--
Regards,
Zhen Lei