digitalmars.D.learn - 200-600x slower Dlang performance with nested foreach loop
- methonash (58/58) Jan 26 2021 Greetings Dlang wizards,
- Paul Backus (7/22) Jan 26 2021 It would be much easier for us to help you with this if you could
- methonash (16/21) Jan 26 2021 I cannot post the full source code.
- H. S. Teoh (18/33) Jan 26 2021 Then we are limited in how much we can help you.
- Imperatorn (2/6) Jan 26 2021 Source please 👍
- H. S. Teoh (56/106) Jan 26 2021 [...]
- methonash (31/57) Jan 26 2021 Many thanks for the tip! I look forward to trying this soon. For
- Paul Backus (6/14) Jan 26 2021 You could try sorting the array first, and then using `uniq` [1]
- H. S. Teoh (11/27) Jan 26 2021 Yes, definitely try this. This will completely eliminate the overhead
- FeepingCreature (4/13) Jan 27 2021 Associative arrays allocate per entry added?!
- Paul Backus (7/10) Jan 27 2021 Maybe it's to avoid invalidating the result of `key in aa` when
- Paul Backus (4/9) Jan 27 2021 Correction: the GC would take care of the safety issue, of
- Steven Schveighoffer (18/27) Jan 27 2021 No, it wouldn't. The problem is not a GC issue, but an issue with
- methonash (63/63) Jan 30 2021 Greetings all,
- Steven Schveighoffer (9/90) Jan 30 2021 The code looks pretty minimal.
- CraigDillabaugh (3/14) Jan 30 2021 But that is still O(n^2), you've only changed the constant.
- Steven Schveighoffer (8/21) Jan 26 2021 Maybe try a different approach.
- mw (2/15) Jan 26 2021 What's the typical length of your strings?
- mw (13/29) Jan 26 2021 Actually, I think it's reasonable given your algo:
Greetings Dlang wizards, I seek knowledge/understanding of a very frustrating phenomenon I've experienced over the past several days. The problem space: 1) Read a list of strings from a file 2) De-duplicate all strings into the subset of unique strings 3) Sort the subset of unique strings by descending length and then by ascending lexicographic identity 4) Iterate through the sorted subset of unique strings, identifying smaller sequences with perfect identity to their largest possible parent string I have written a Dlang program that performantly progresses to uniquely de-duplicate the initial set of strings and then used multiSort(). Performance was good up till this point, especially with use of the LDC compiler. SortedRange, I used .array to convert the returned SortedRange into an array of type string[]. This appeared to work, and neither DMD nor LDC threw any warnings/errors for doing this. With the formally returned array, I then attempted to construct a double foreach loop to iterate through the sorted array of unique strings and find substring matches. foreach( i, ref pStr; sortedArr ) { foreach( j, ref cStr; sortedArr[ i + 1 .. $ ] ) { if( indexOf( pStr, cStr ) > -1 ) { // ... } } } Before adding the code excerpt above, the Dlang program was taking ~1 second on an input file containing approx. 64,000 strings. By adding the code above, the program now takes 6 minutes to complete. An attempt was made to more efficiently perform ASCII-only substring searching by converting the sorted string[] into ubyte[][] and then using countUntil() instead of indexOf(), but this had an effect that was completely opposite to what I had previously experienced: the program then took over 20 minutes to complete! Thus, I am entirely baffled. My first attempt to solve this problem space used a small Perl program to perform steps 1 through 3, which would then pipe intermediate output to a small Dlang program handling only step countUntil(). The Dlang code for the nested foreach block above is essentially near-identical between my two Dlang implementations. Yet, the second implementation--where I'm trying to solve the entire problem space in D--has absolutely failed in terms of performance. Perl+D, ubyte[][], countUntil() :: under 2 seconds only D, string[], indexOf() :: ~6 minutes only D, ubyte[][], countUntil() :: >20 minutes Please advise. This nightmarish experience is shaking my confidence in using D.
Jan 26 2021
On Tuesday, 26 January 2021 at 17:40:36 UTC, methonash wrote:foreach( i, ref pStr; sortedArr ) { foreach( j, ref cStr; sortedArr[ i + 1 .. $ ] ) { if( indexOf( pStr, cStr ) > -1 ) { // ... } } } Before adding the code excerpt above, the Dlang program was taking ~1 second on an input file containing approx. 64,000 strings. By adding the code above, the program now takes 6 minutes to complete.It would be much easier for us to help you with this if you could post the full program, or at the very least a reduced version that reproduces the same issue. [1] Since your attempts so far have failed to fix the problem, it is quite likely that some part of the code you do not suspect is actually to blame. [1] https://idownvotedbecau.se/nomcve/
Jan 26 2021
On Tuesday, 26 January 2021 at 17:56:22 UTC, Paul Backus wrote:It would be much easier for us to help you with this if you could post the full program, or at the very least a reduced version that reproduces the same issue. [1] Since your attempts so far have failed to fix the problem, it is quite likely that some part of the code you do not suspect is actually to blame.I cannot post the full source code. Regarding a reduced version reproducing the issue: well, that's exactly what the nested foreach loop does. Without it, the program reaches that point quickly. With the nested foreach block, it slows to a crawl. More specifically, commenting-out the indexOf() or countUntil() sub-blocks preserves fast performance, but I'm not sure if that may be related to compiler optimizations realizing that there's nothing but "dead/nonexistent code" inside the loops and generating a binary that just never goes there. If this may help: I've composed the second Dlang implementation as one extended block of code within main() and am thinking of soon refactoring the code into different functions. I remain pessimistic of whether this may help. Is there any possibility this could be GC-related?
Jan 26 2021
On Tue, Jan 26, 2021 at 06:13:54PM +0000, methonash via Digitalmars-d-learn wrote: [...]I cannot post the full source code.Then we are limited in how much we can help you.Regarding a reduced version reproducing the issue: well, that's exactly what the nested foreach loop does. Without it, the program reaches that point quickly.By "reduced version" we mean a code exceprt that's (1) compilable, (2) runnable, and (3) exhibits the same problem that you're seeing in your full code. Posting an isolated loop cut out of some unknown function in some unknown module somewhere is not helping us identify where your problem is.With the nested foreach block, it slows to a crawl. More specifically, commenting-out the indexOf() or countUntil() sub-blocks preserves fast performance, but I'm not sure if that may be related to compiler optimizations realizing that there's nothing but "dead/nonexistent code" inside the loops and generating a binary that just never goes there.When in doubt, use a disassembler to see exactly what is the generated code.If this may help: I've composed the second Dlang implementation as one extended block of code within main() and am thinking of soon refactoring the code into different functions. I remain pessimistic of whether this may help.As I said in my other reply: don't guess, profile! Randomly changing your code in the hopes that it will help, in general, won't.Is there any possibility this could be GC-related?Without more information and a complete, compilable example, it's anybody's guess. T -- Debian GNU/Linux: Cray on your desktop.
Jan 26 2021
On Tuesday, 26 January 2021 at 17:40:36 UTC, methonash wrote:Greetings Dlang wizards, I seek knowledge/understanding of a very frustrating phenomenon I've experienced over the past several days. [...]Source please 👍
Jan 26 2021
On Tue, Jan 26, 2021 at 05:40:36PM +0000, methonash via Digitalmars-d-learn wrote: [...]1) Read a list of strings from a file 2) De-duplicate all strings into the subset of unique strings 3) Sort the subset of unique strings by descending length and then by ascending lexicographic identity 4) Iterate through the sorted subset of unique strings, identifying smaller sequences with perfect identity to their largest possible parent string[...]I used .array to convert the returned SortedRange into an array of type string[].Do not do this. Every time you call .array it allocates a new array and copies all its contents over. If this code runs frequently, it will cause a big performance hit, not to mention high GC load. The function you're looking for is .release, not .array. [...]With the formally returned array, I then attempted to construct a double foreach loop to iterate through the sorted array of unique strings and find substring matches. foreach( i, ref pStr; sortedArr ) { foreach( j, ref cStr; sortedArr[ i + 1 .. $ ] ) { if( indexOf( pStr, cStr ) > -1 ) { // ... } } } Before adding the code excerpt above, the Dlang program was taking ~1 second on an input file containing approx. 64,000 strings. By adding the code above, the program now takes 6 minutes to complete.That nested loop is an O(n^2) algorithm. Meaning it will slow down *very* quickly as the size of the array n increases. You might want to think about how to improve this algorithm.An attempt was made to more efficiently perform ASCII-only substring searching by converting the sorted string[] into ubyte[][] and then using countUntil() instead of indexOf(), but this had an effect that was completely opposite to what I had previously experienced: the program then took over 20 minutes to complete!How are you doing the conversion? If you're using std.conv.to or something like that, it will definitely cause a big performance hit because of the needless allocations and copying. You probably want a direct cast instead. I.e., you want to reinterpret the array reference, not transcribe a copy of it into a ubyte[][]. Probably what you're looking for is to use .representation and .countUntil, or maybe just .canFind to bypass the decoding overhead. (If indeed that is the bottleneck; it may not be. Have you used a profiler to identify where the hotspot is?)Thus, I am entirely baffled. My first attempt to solve this problem space used a small Perl program to perform steps 1 through 3, which would then pipe intermediate arrays (no use of AAs) of ubyte[][] with use of countUntil().Using AA's may not necessarily improve performance. It depends on what your code does with it. Because AA's require random access to memory, it's not friendly to the CPU cache hierarchy, whereas traversing linear arrays is more cache-friendly and in some cases will out-perform AA's.The Dlang code for the nested foreach block above is essentially near-identical between my two Dlang implementations. Yet, the second implementation--where I'm trying to solve the entire problem space in D--has absolutely failed in terms of performance. Perl+D, ubyte[][], countUntil() :: under 2 seconds only D, string[], indexOf() :: ~6 minutes only D, ubyte[][], countUntil() :: >20 minutes Please advise. This nightmarish experience is shaking my confidence in using D.First of all, you need to use a profiler to identify where the hotspots are. Otherwise you could well be pouring tons of effort into "optimizing" code that doesn't actually need optimizing, while completely missing the real source of the problem. Whenever you run into performance problems, do not assume you know where the problem is, profile, profile, profile! Second, you only posted a small fragment of your code, so it's hard to say where the problem really is. I can only guess based on what you described. If you could post the entire program, or at least a complete, compilable and runnable excerpt thereof that displays the same (or similar) performance problems, then we could better help you pinpoint where the problem is. In general, though, things to look for are: (1) Unnecessary memory allocations, e.g., calling .array on a SortedRange when you really should be using .release, or calling a conversion function to transcribe an array instead of just casting to reinterpret it; (2) Algorithms with poor big-O characteristics, e.g., the O(n^2) nested loop you have above. (3) Expensive operations inside inner loops, because the loop nesting magnifies any slowness in the code. But above all, before randomly changing your code in the hopes that you will hit upon a solution, use a profiler. Don't shoot in the dark; use a profiler to identify the actual performance bottlenecks. Don't waste time optimizing things that don't need optimizing; focus your efforts on the hotspots identified by your profiler. (And don't think you're smarter than your profiler -- I've been coding for ~20 years, and I still find that my bottlenecks are usually not where I think they are. Profile, profile, profile!) T -- What do you call optometrist jokes? Vitreous humor.
Jan 26 2021
On Tuesday, 26 January 2021 at 18:17:31 UTC, H. S. Teoh wrote:Do not do this. Every time you call .array it allocates a new array and copies all its contents over. If this code runs frequently, it will cause a big performance hit, not to mention high GC load. The function you're looking for is .release, not .array.Many thanks for the tip! I look forward to trying this soon. For reference, the .array call is only performed once.That nested loop is an O(n^2) algorithm. Meaning it will slow down *very* quickly as the size of the array n increases. You might want to think about how to improve this algorithm.Nice observation, and yes, this would typically be an O(n^2) approach. However, due to subsetting the input dataset to unique strings and then sorting in descending length, one might notice that the inner foreach loop does not iterate over all of n, only on the iterator value i+1 through the end of the array. Thus, I believe this would then become approximately O(n^2/2). More precisely, it should be O( ( n^2 + n ) / 2 ). Further: the original dataset has 64k strings. Squaring that yields 4.1 billion string comparisons. Once uniquely de-duplicated, the dataset is reduced to ~46k strings. Considering roughly O(n^2/2) at this level, this yields 1.06 billion string comparisons. So, performing steps 1 through 3 improves the brute-force string comparison problem four-fold in my test development dataset.Using AA's may not necessarily improve performance. It depends on what your code does with it. Because AA's require random access to memory, it's not friendly to the CPU cache hierarchy, whereas traversing linear arrays is more cache-friendly and in some cases will out-perform AA's.I figured a built-in AA might be an efficient path to performing unique string de-duplication. If there's a more performant method available, I'll certainly try it.First of all, you need to use a profiler to identify where the hotspots are. Otherwise you could well be pouring tons of effort into "optimizing" code that doesn't actually need optimizing, while completely missing the real source of the problem. Whenever you run into performance problems, do not assume you know where the problem is, profile, profile, profile!Message received. Given that D is the first compiled language I've semi-seriously dabbled with, I have no real experience with profiler usage.Second, you only posted a small fragment of your code, so it's hard to say where the problem really is. I can only guess based on what you described. If you could post the entire program, or at least a complete, compilable and runnable excerpt thereof that displays the same (or similar) performance problems, then we could better help you pinpoint where the problem is.Yes, I'll be looking to present a complete, compilable, and executable demo of code for this issue if/when subsequent efforts continue to fail. For professional reasons (because I no longer work in academia), I cannot share the original source code for the issue presented here, but I can attempt to reproduce it in a minimally complete form for a public dataset.
Jan 26 2021
On Tuesday, 26 January 2021 at 23:57:43 UTC, methonash wrote:You could try sorting the array first, and then using `uniq` [1] to discard duplicate elements. There's an example in the docs that shows how to do this in-place (without allocating additional memory). [1] http://phobos.dpldocs.info/std.algorithm.iteration.uniq.htmlUsing AA's may not necessarily improve performance. It depends on what your code does with it. Because AA's require random access to memory, it's not friendly to the CPU cache hierarchy, whereas traversing linear arrays is more cache-friendly and in some cases will out-perform AA's.I figured a built-in AA might be an efficient path to performing unique string de-duplication. If there's a more performant method available, I'll certainly try it.
Jan 26 2021
On Wed, Jan 27, 2021 at 01:28:33AM +0000, Paul Backus via Digitalmars-d-learn wrote:On Tuesday, 26 January 2021 at 23:57:43 UTC, methonash wrote:Yes, definitely try this. This will completely eliminate the overhead of using an AA, which has to allocate memory (at least) once per entry added. Especially since the data has to be sorted eventually anyway, you might as well sort first then use the sortedness as a convenient property for fast de-duplication. Since .uniq traverses the range linearly, this will be cache-friendly, and along with eliminating GC load should give you a speed boost. T -- Nearly all men can stand adversity, but if you want to test a man's character, give him power. -- Abraham LincolnYou could try sorting the array first, and then using `uniq` [1] to discard duplicate elements. There's an example in the docs that shows how to do this in-place (without allocating additional memory). [1] http://phobos.dpldocs.info/std.algorithm.iteration.uniq.htmlUsing AA's may not necessarily improve performance. It depends on what your code does with it. Because AA's require random access to memory, it's not friendly to the CPU cache hierarchy, whereas traversing linear arrays is more cache-friendly and in some cases will out-perform AA's.I figured a built-in AA might be an efficient path to performing unique string de-duplication. If there's a more performant method available, I'll certainly try it.
Jan 26 2021
On Wednesday, 27 January 2021 at 02:14:39 UTC, H. S. Teoh wrote:Yes, definitely try this. This will completely eliminate the overhead of using an AA, which has to allocate memory (at least) once per entry added. Especially since the data has to be sorted eventually anyway, you might as well sort first then use the sortedness as a convenient property for fast de-duplication. Since .uniq traverses the range linearly, this will be cache-friendly, and along with eliminating GC load should give you a speed boost. TAssociative arrays allocate per entry added?! https://github.com/dlang/druntime/blob/master/src/rt/aaA.d#L205 Oh God, associative arrays allocate per entry added!
Jan 27 2021
On Wednesday, 27 January 2021 at 14:15:26 UTC, FeepingCreature wrote:Associative arrays allocate per entry added?! https://github.com/dlang/druntime/blob/master/src/rt/aaA.d#L205 Oh God, associative arrays allocate per entry added!Maybe it's to avoid invalidating the result of `key in aa` when adding or removing entries? The spec doesn't say anything about it either way [1], but allowing invalidation would make AAs much more difficult to use in safe code. [1] https://dlang.org/spec/hash-map.html
Jan 27 2021
On Wednesday, 27 January 2021 at 15:12:32 UTC, Paul Backus wrote:Maybe it's to avoid invalidating the result of `key in aa` when adding or removing entries? The spec doesn't say anything about it either way [1], but allowing invalidation would make AAs much more difficult to use in safe code. [1] https://dlang.org/spec/hash-map.htmlCorrection: the GC would take care of the safety issue, of course. I haven't had my morning tea yet, and clearly I'm not thinking straight. :)
Jan 27 2021
On 1/27/21 10:14 AM, Paul Backus wrote:On Wednesday, 27 January 2021 at 15:12:32 UTC, Paul Backus wrote:Yes, that's the reason.Maybe it's to avoid invalidating the result of `key in aa` when adding or removing entries? The spec doesn't say anything about it either way [1], but allowing invalidation would make AAs much more difficult to use in safe code.Correction: the GC would take care of the safety issue, of course. I haven't had my morning tea yet, and clearly I'm not thinking straight. :)No, it wouldn't. The problem is not a GC issue, but an issue with aliasing expectations (if you rehash, you completely rearrange the buckets). so if you have: auto x = key in aa; aa[someOtherKey] = value; // rehashes Code at this point currently can count on x pointing at the item being used in the AA. If we change it now, lots of code will break. This is not truly a horrible issue, you can use a custom implementation (see any number of container libraries on code.dlang.org). What would be nice though, is to provide an actual template, that builtin AAs are an alias for (like string), and then if you want slightly different behavior, you provide different parameters. But at the end of the day, the builtin AAs will ALWAYS do this. We can't change it now. -Steve
Jan 27 2021
Greetings all, Many thanks for sharing your collective perspective and advice thus far! It has been very helpful and instructive. I return bearing live data and a minimally complete, compilable, and executable program to experiment with and potentially optimize. The dataset can be pulled from here: https://filebin.net/qf2km1ea9qgd5skp/seqs.fasta.gz?t=97kgpebg Running "cksum" on this file: 1477520542 2199192 seqs.fasta.gz Naturally, you'll need to gunzip this file. The decompressed file contains strings on every even-numbered line that have already been reduced to the unique de-duplicated subset, and they have already been sorted by descending length and alphabetical identity. finding/removing strings that can be entirely absorbed (substringed) by their largest possible parent. And now for the code: import std.stdio : writefln, File, stdin; import std.conv : to; import std.string : indexOf; void main() { string[] seqs; foreach( line; stdin.byLine() ) { if( line[ 0 ] == '>' ) continue; else seqs ~= to!string( line ); } foreach( i; 0 .. seqs.length ) { if( seqs[ i ].length == 0 ) continue; foreach( j; i + 1 .. seqs.length ) { if( seqs[ j ].length == 0 || seqs[ i ].length == seqs[ j ].length ) continue; if( indexOf( seqs[ i ], seqs[ j ] ) > -1 ) { seqs[ j ] = ""; writefln( "%s contains %s", i, j ); } } } } Compile the source and then run the executable via redirecting stdin: ./substr < seqs.fasta See any straightforward optimization paths here? For curiosity, I experimented with use of string[] and ubyte[][] and several functions (indexOf, canFind, countUntil) to assess for the best potential performer. My off-the-cuff results: string[] with indexOf() :: 26.5-27 minutes string[] with canFind() :: >28 minutes ubyte[][] with canFind() :: 27.5 minutes ubyte[][] with countUntil() :: 27.5 minutes Resultantly, the code above uses string[] with indexOf(). Tests were performed with an Intel(R) Xeon(R) Platinum 8259CL CPU 2.50GHz. I have additional questions/concerns/confusion surrounding the foreach() syntax I have had to apply above, but performance remains my chief immediate concern.
Jan 30 2021
On 1/30/21 6:13 PM, methonash wrote:Greetings all, Many thanks for sharing your collective perspective and advice thus far! It has been very helpful and instructive. I return bearing live data and a minimally complete, compilable, and executable program to experiment with and potentially optimize. The dataset can be pulled from here: https://filebin.net/qf2km1ea9qgd5skp/seqs.fasta.gz?t=97kgpebg Running "cksum" on this file: 1477520542 2199192 seqs.fasta.gz Naturally, you'll need to gunzip this file. The decompressed file contains strings on every even-numbered line that have already been reduced to the unique de-duplicated subset, and they have already been sorted by descending length and alphabetical identity. finding/removing strings that can be entirely absorbed (substringed) by their largest possible parent. And now for the code: import std.stdio : writefln, File, stdin; import std.conv : to; import std.string : indexOf; void main() { string[] seqs; foreach( line; stdin.byLine() ) { if( line[ 0 ] == '>' ) continue; else seqs ~= to!string( line ); } foreach( i; 0 .. seqs.length ) { if( seqs[ i ].length == 0 ) continue; foreach( j; i + 1 .. seqs.length ) { if( seqs[ j ].length == 0 || seqs[ i ].length == seqs[ j ].length ) continue; if( indexOf( seqs[ i ], seqs[ j ] ) > -1 ) { seqs[ j ] = ""; writefln( "%s contains %s", i, j ); } } } } Compile the source and then run the executable via redirecting stdin: ./substr < seqs.fasta See any straightforward optimization paths here? For curiosity, I experimented with use of string[] and ubyte[][] and several functions (indexOf, canFind, countUntil) to assess for the best potential performer. My off-the-cuff results: string[] with indexOf() :: 26.5-27 minutes string[] with canFind() :: >28 minutes ubyte[][] with canFind() :: 27.5 minutes ubyte[][] with countUntil() :: 27.5 minutes Resultantly, the code above uses string[] with indexOf(). Tests were performed with an Intel(R) Xeon(R) Platinum 8259CL CPU 2.50GHz. I have additional questions/concerns/confusion surrounding the foreach() syntax I have had to apply above, but performance remains my chief immediate concern.The code looks pretty minimal. I'd suggest trying it in reverse. If you have the sequence "cba", "ba", "a", then determining "a" is in "ba" is probably cheaper than determining "a" is in "cba". Are you still convinced that it's possible to do it in under 2 seconds? That would seem a huge discrepancy. If not, what specifically are you looking for in terms of performance? -Steve
Jan 30 2021
On Sunday, 31 January 2021 at 00:53:05 UTC, Steven Schveighoffer wrote:I'd suggest trying it in reverse. If you have the sequence "cba", "ba", "a", then determining "a" is in "ba" is probably cheaper than determining "a" is in "cba".I have user requirements that this application track string IDs that get collapsed under parents. To minimize/simplify array concatenations, I figured that going in descending order might make those operations less expensive. Though I think this is also worth trying.Are you still convinced that it's possible to do it in under 2 seconds? That would seem a huge discrepancy. If not, what specifically are you looking for in terms of performance?Good question. As a sanity check, at some point this past week, I re-wrote everything in a single contained Perl program, and running that program on the dataset I've shared above took well over 2 hours of wall time. Considering that the index() function in Perl is pre-compiled, I imagine that Dlang running 4-5x faster is a pretty good speed boost, as it may only be benefiting from the speed of compiled loops over interpreted loops. What confuses me, at this point, is this: I originally wrote the D code using foreach in this style: foreach( i, ref parentString; strings ) { foreach( j, ref childString; strings[ i + 1 .. $ ] ) { // ... } } Essentially, the value of j printed to stdout should always be larger than the value of i. Yet, when running in the above style, the values of j reported to stdout inevitably become smaller than i, suggesting that the loop is somehow traversing backwards. How can this be explained?
Jan 31 2021
On Sunday, 31 January 2021 at 16:50:15 UTC, methonash wrote:What confuses me, at this point, is this: I originally wrote the D code using foreach in this style: foreach( i, ref parentString; strings ) foreach( j, ref childString; strings[ i + 1 .. $ ] ) Essentially, the value of j printed to stdout should always be larger than the value of i.j is counted from current begginning: from 0 strings[i+1..$][0] - its right behaviour
Jan 31 2021
On Tuesday, 26 January 2021 at 23:57:43 UTC, methonash wrote: clipBut that is still O(n^2), you've only changed the constant.That nested loop is an O(n^2) algorithm. Meaning it will slow down *very* quickly as the size of the array n increases. You might want to think about how to improve this algorithm.Nice observation, and yes, this would typically be an O(n^2) approach. However, due to subsetting the input dataset to unique strings and then sorting in descending length, one might notice that the inner foreach loop does not iterate over all of n, only on the iterator value i+1 through the end of the array. Thus, I believe this would then become approximately O(n^2/2). More precisely, it should be O( ( n^2 + n ) / 2 ).
Jan 30 2021
On 1/26/21 12:40 PM, methonash wrote:My first attempt to solve this problem space used a small Perl program to perform steps 1 through 3, which would then pipe intermediate output use of AAs) of ubyte[][] with use of countUntil(). The Dlang code for the nested foreach block above is essentially near-identical between my two Dlang implementations. Yet, the second implementation--where I'm trying to solve the entire problem space in D--has absolutely failed in terms of performance. Perl+D, ubyte[][], countUntil() :: under 2 seconds only D, string[], indexOf() :: ~6 minutes only D, ubyte[][], countUntil() :: >20 minutesMaybe try a different approach. Replace the perl code with D, and still have it output to the same small D program that processes the results. It seems from your description that everything is "identical" that if your conclusions are correct, it should be at least as fast as the Perl+D version. But I think you are missing something else. -Steve
Jan 26 2021
On Tuesday, 26 January 2021 at 17:40:36 UTC, methonash wrote:foreach( i, ref pStr; sortedArr ) { foreach( j, ref cStr; sortedArr[ i + 1 .. $ ] ) { if( indexOf( pStr, cStr ) > -1 ) { // ... } } } Before adding the code excerpt above, the Dlang program was taking ~1 second on an input file containing approx. 64,000 strings.What's the typical length of your strings?
Jan 26 2021
On Tuesday, 26 January 2021 at 21:55:47 UTC, mw wrote:On Tuesday, 26 January 2021 at 17:40:36 UTC, methonash wrote:Actually, I think it's reasonable given your algo: Your algo (double-loop) is O(n^2), n = 64,000 so the loop will run n^2 = 4,096,000,000 i.e 4G Suppose your CPU is 2GHz, and suppose each loop operation take just 1 machine cycle (very unlikely), this algo will take 2 seconds. However, string searching i.e `indexOf`, or `yourInnerLoop` can easily take hundreds of cycles, let's suppose it's 100 machine cycles (still a very low estimate), then the algo will take ~200 seconds = ~3.3 minutes. If you want, you can try to rewrite your algo in Java or Python, and compare the run time with the Dlang version.foreach( i, ref pStr; sortedArr ) { foreach( j, ref cStr; sortedArr[ i + 1 .. $ ] ) { if( indexOf( pStr, cStr ) > -1 ) { // ... yourInnerOp } } } Before adding the code excerpt above, the Dlang program was taking ~1 second on an input file containing approx. 64,000 strings.What's the typical length of your strings?
Jan 26 2021