On 10/17/19 8:07 PM, Peter Zijlstra wrote:
On Thu, Oct 17, 2019 at 03:23:04PM +0100, Douglas Raillard wrote:
On 10/17/19 10:50 AM, Peter Zijlstra wrote:

I'm still thinking about the exact means you're using to raise C; that
is, the 'util - util_est' as cost_margin. It hurts my brain still.

util_est is currently the best approximation of the actual portion of the CPU 
the task needs:
1) for periodic tasks, it's not too far from the duty cycle, and is always 
higher

2) for aperiodic tasks, it (indirectly) takes into account the total time it 
took
   to complete the previous activation, so the signal is not 100% composed of 
logical signals
   only relevant for periodic tasks (although it's a big part of it).

3) Point 1) and 2) together allows util_est to adapt to periodic tasks that 
changes
their duty cycle over time, without needing a very long history (the last task 
period
is sufficient).

For periodic tasks, the distance between instantaneous util_avg and the actual 
task
duty cycle indicates somehow what is our best guess of the (potential) change 
in the task
duty cycle.

util_est is the threshold (assuming util_avg increasing) for util_avg after 
which we know
for sure that even if the task stopped right now, its duty cycle would be 
higher than
during the previous period.
This means for a given task and with (util >= util_est):

1) util - util_est == 0 means the task duty cycle will be equal to the one 
during
   during the previous activation, if the tasks stopped executing right now.

2) util - util_est > 0 means the task duty cycle will be higher to the one 
during
   during the previous activation, if the tasks stopped executing right now.

So far I can follow, 2) is indeed a fairly sane indication that
utilization is growing.

Using the difference (util - util_est) will therefore give these properties to 
the boost signal:
* no boost will be applied as long as the task has a constant or decreasing 
duty cycle.

* when we can detect that the duty cycle increases, we temporarily increase the 
frequency.
   We start with a slight increase, and the longer we wait for the current 
period to finish,
   the more we boost, since the more likely it is that the task has a much 
larger duty cycle
   than anticipated. More specifically, the evaluation of "how much more" is 
done the exact
   same way as it is done for PELT, since the dynamic of the boost is 
"inherited" from PELT.

Right, because as long it keeps running, util_est will not be changed,
so the difference will continue to increase.

What I don't see is how that that difference makes sense as input to:

   cost(x) : (1 + x) * cost_j

The actual input is:
x = (EM_COST_MARGIN_SCALE/SCHED_CAPACITY_SCALE) * (util - util_est)

Since EM_COST_MARGIN_SCALE == SCHED_CAPACITY_SCALE == 1024, this factor of 1 is not directly reflected in the code but is important for units consistency.

Non-zero x means that we are going to allow spending more energy than what schedutil currently thinks of being the minimal energy. (it's actually not that minimal, since we have this 1.25 factor, plus the fact that we use util_est.enqueued, which will always over-estimate the actual util of the task).


I suppose that limits the additional OPP to twice the previously
selected cost / efficiency (see the confusion from that other email).
But given that efficency drops (or costs rise) for higher OPPs that
still doesn't really make sense..
Yes, this current limit to +100% freq boosting is somehow arbitrary and could probably benefit from being tunable in some way (Kconfig option maybe). When (margin > 0), we end up selecting an OPP that has a higher cost than the one strictly required, which is expected. The goal is to speed things up at the expense of more power consumed to achieve the same work, hence at a lower efficiency (== higher cost).

That's the main reason why this boosting apply a margin on the cost of the selected OPP rather than just inflating the util. This allows controlling directly how much more power (battery life) we are going to spend to achieve some work that we know could be achieved with less power. This "how much more" is the margin. A policy for such boosting must obviously be quite picky in when it decides to boost (not boosting all the time). Decreasing the amount of negative slack is one situation where spending a bit more power to ensure the work is done in time can be more important than just efficiency, within reasonable limits. (the eternal efficiency vs throughput vs latency trade-off).


Now if the task is aperiodic, the boost will allow reaching the highest 
frequency faster,
which may or may not be desired. Ultimately, it's not more or less wrong than 
just picking
the freq based on util_est alone, since util_est is already somewhat 
meaningless for aperiodic
tasks. It just allows reaching the max freq at some point without waiting for 
too long, which is
all what we can do without more info on the task.

When applying these boosting rules on the runqueue util signals, we are able to 
detect if at least one
task needs boosting according to these rules. That only holds as long as the 
history we look at is
the result of a stable set of tasks, i.e. no tasks added or removed from the rq.

So while I agree that 2) is a reasonable signal to work from, everything
that comes after is still much confusing me.


"Now if the task is aperiodic ...": What I mean by that is that AFAIK, there isn't really any fundamentally right or wrong way of choosing frequencies if the tasks we are dealing with are not periodic, unless you add more constraints to the problem. We currently base the decision on an overestimation of some kind of average running time per second of the task. The average being the EWMA implemented by PELT, not to be confused with util_est.ewma that adds an extra EWMA on top.

What "window" of time used for that average (or EWMA half life in our case) will change the value of the average for aperiodic tasks. The choice of that half life is driven by how much of the task history we want to take into account. That is driven by how often we expect tasks to change their "execution profile" on average so to speak (a thread pool picking disparate work items at random would change its profile very often for example).

Once this window or half life is chosen, we can ensure that the CPU will use a frequency high enough to avoid work piling up more than what can be computed using a simple proportional controller. The goal of the schedutil controller is to make sure that:
current CPU capa == current util * 1.25

All that to say that in the aperiodic case, some pieces of the setup are directly provided by the policy (PELT half life), which are empirically determined to perform well, without any way of computing an provably optimal value (unless we know for sure exactly when a task is going to change its workload and CPU share it will require). For periodic tasks, we can compute the exact frequency that will lead to using 100% of the CPU just by looking at the duty cycle of the tasks, and that's more or less what schedutil does.


"When applying these boosting rules on the runqueue util signals ...":
Assuming the set of enqueued tasks stays the same between 2 observations from schedutil, if we see the rq util_avg increase above its util_est.enqueued, that means that at least one task had its util_avg go above util_est.enqueued. We might miss some boosting opportunities if some (util - util_est) compensates:
TASK_1(util - util_est) = - TASK_2(util - util_est)
but working on the aggregated value is much easier in schedutil, to avoid crawling the list of entities.

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