[LLVMdev] Separating loop nests based on profile information?

Adam Nemet anemet at apple.com
Thu Jan 15 09:59:34 PST 2015


> On Jan 8, 2015, at 12:37 PM, Philip Reames <listmail at philipreames.com> wrote:
> 
> 
> On 01/07/2015 06:42 PM, Adam Nemet wrote:
>> 
>>> 
>>> How does this compare with classical approaches of loop peeling, partitioning, fission, or whatever you might call it? Is there any literature behind this approach or some literature it should be compared with? (I genuinely don't know this area that well, so I'm of little help here…)
>> 
>> I think it’s pretty different from loop distribution/fission.  In loop distribution, in order to split the loop into multiple consecutive loops, you need to reason about the memory references so having a function call makes that difficult/impossible.  Phillip’s idea works around this exact issue.
>> 
>> I explored this space quite a bit recently because we’re working on a proposal to add loop distribution to LLVM.  I hope to send out the proposal this week.
> Just to note, I'm going to be very interested in seeing this.  I have concerns about profitability, but having a mechanism is clearly a good thing.  :)
> Are you also looking at loop fusion?  I've seen that come up in practice for a few cases where it would *really* help.  Generally, filter/reduce patterns implemented by hand.  Nowhere near the top of my priority list, but if you happened to be working on it, I'm happy to help review and brainstorm.  

Yes, we’re planning to look at fusion next.  Thanks for all your feedback so far!

As to your example, do you mean chain of operations functional-programming style?  E.g. with OO syntax:

list.map(func1).map(func2).filter(func3).reduce(func4), where these could be squashed into one loop.

Thanks,
Adam

>> So I see no issue with trying to handle loops with low-probablity function calls with this and fully self-contained loops with classical loop distribution.
>> 
>> Thanks,
>> Adam
>> 
>>> Some of your points I have quick feedback on:
>>> Points for discussion:
>>> 
>>> Is using profile information for this purpose even a reasonable thing to do?
>>> Yes!
>>>  
>>> I chose to implement this without relying on the existing block frequency analysis. My reasoning was that a) this is a rarely taken case and adding an expensive analysis dependency probably wasn't worthwhile and b) that block frequency analysis was more expensive/precise than I really needed. Is this reasonable?
>>> I think we should always use the analyses. Either BlockFrequency or BranchProbability. I think                   probably both in the common joint usage (frequency of the loop header combined with probability of the cold region).
>>> If so, is the notion of 'rareness' of a loop block something that's worth extracting out on it's own and reusing? Are there other similar uses anyone can think of?
>>> Currently, I'm only supporting a fairly small set of controlling conditions. Are there important cases I'm not considering?
>>> To both of these, I think the general combination to use is to identify the set of blocks dominated by a block which is in the loop body of a hot loop, and is cold relative to the other successors of its predecessor(s). These form cold "regions" as I think of them without requiring the complexity of the region analysis.
>>>  
>>> Since the rarest latch is often deep in a loop - with other "if (X) continue;" (i.e. latches) before it - this tends to create loops with multiple exiting blocks. Some of the existing passes might not deal with this well, is that a major concern? Suggestions for how to analysis and validate?
>>> I'm somewhat concerned about this, but want to think more about the fundamental transformation.
>>>  
>>> Currently, I've structured this as pulling off the rarest latch as an outer iteration. I could also pull off the most popular latch as an inner iteration. This might give different tradeoffs; thoughts?
>>> Generally, any thoughts anyone have on the problem or approach are welcome. I'm not particular attached to the particular approach laid out here and if there's a more advantageous approach, all the better.
>>> 
>>> Thanks for pushing on this! ;] Now I need to go and ponder a lot so i can reply more deeply on the actual transform.
>>> 
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