Open pusolito opened 2 years ago
You are not missing anything. That was a deliberate design choice. Trying to track down and remove those cells requires a linear scan over the entire system. It was simpler and faster to simply zero out the cell and make it have no effect on the system.
The reasoning behind this is that the intended use of the solver is to build the system once with a single set of edit variables, and then solve that system multiple times for different values of the same edit variables. I didnt consider adding and removing edit variables frequently/constantly to be a common use case. At that point, its easier to just discard the entire solver and build a new one. All memory from the old solver will be reclaimed.
However, if you are seeing leaks when only using “solver.suggestValue(..)”, that would be a bug.
On Fri, Aug 19, 2022 at 10:08 Nicholas Eddy @.***> wrote:
It seems as though the cells for the objective will grow, but not shrink when edit variables are added/suggested/removed. This means the cells size is unbounded and leads to memory issues for large cycles of edit suggestions. Is there something I'm missing?
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Thanks for the quick reply! 🙏
In my case, I need to update the edit variables whenever an object "tries" to adjust. I could discard the solver each time, but I'm hoping to gain a bit of speed by keeping it around and not rebuilding the constraints each time something adjusts. I also see the same growth for any equals
constraint actually. So this is independent of edit variables. I just happened to notice it there b/c mine contained equality constraints.
Do you have recommendations for how to do the cleanup correctly? I am actually working with a port of this lib that I have full code control over.
The case for a single equals
constraint is that 2 Error
entries are added to the objective, but only 1 is removed when that constraint is remove.
Removing constraints is the same problem. It’s easier to zero out their effect on the system, than to try to remove their objects from the system.
The issue is that when you add a constraint or edit var to the system, it becomes a series of separate cells in a sparse matrix. Solving the system involves moving those cells around (pivoting) the matrix. This means that the parts of a constraint end up scattered all over the matrix. Removing them properly is essentially just as complex as adding them, since the matrix has to be pivoted to do so (IIRC, it’s been a while). So from a complexity standpoint, removing them has the same complexity as creating a new system.
You dont have to re-create the constraints each time, just the solver. The solver doesnt take ownership of the constraints, and is smart enough to only free memory that it created.
It might just be a case of formulating your problem differently.
In the case of a (simplified) UI, the window width and height are the only two edit variables. When the user resizes the window, the new width/height becomes input to ‘solver.suggestValue’. The output of the solver is then the geometry of all the widgets in the window.
If you can describe a bit your use case, I might be able to give a suggestion on how to structure the problem.
On Fri, Aug 19, 2022 at 10:52 Nicholas Eddy @.***> wrote:
Thanks for the quick reply! 🙏
In my case, I need to update the edit variables whenever an object "tries" to adjust. I could discard the solver each time, but I'm hoping to gain a bit of speed by keeping it around and not rebuilding the constraints each time something adjusts. I also see the same growth for any equals constraint actually. So this is independent of edit variables. I just happened to notice it there b/c mine contained equality constraints.
Do you have recommendations for how to do the cleanup correctly? I am actually working with a port of this lib that I have full code control over.
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A common misconception is using = constraints when you should be using ‘suggestValue’ for an edit var with a ‘strong’ or ‘required’ strength
On Fri, Aug 19, 2022 at 10:54 Nicholas Eddy @.***> wrote:
The case for a single equals constraint is that 2 Error entries are added to the objective, but only 1 is removed when that constraint is remove.
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Interesting. Thanks for clarifying. As you suggested, I'll follow up with more context on my use case to get more guidance.
So the leak was actually a bug in the port. But I'll provide more details of my use case still since I'm trying to improve performance while doing more dynamic updates to the constrains/edits.
Ok, I know it's been a while. But I made a lot of good progress on optimizing my solution in the general cases. Now I'm thinking about a slightly different problem. The implementation is very efficient when updating variables, which makes sense. But I have cases where it would be great to express the idea of a "read-only" variable. This would work great in UI layout cases, where you'd like to have a relationship with a parent element that is dynamic, as in it can change over time, yet the solver never tries to update it unless you explicitly suggest a value for it. So essentially, "read-only" edit variables.
And example of this would be: child.left + child.width == parent.width / 2
where you want to avoid the solver ever changing parent.width
, but you want the ability to set/suggest it over time.
Right now I solve this by removing constraints and re-adding them as follows, but this is inefficient.
+ `child.left + child.width == 100
- `child.left + child.width == 100
+ `child.left + child.width == 200
Any suggestions for how you might address this or evolve the solver to handle it?
As suggested @sccolbert in one of his earlier comment you could use an edit variable with a required strength. As a consequence the solver won't change it but you will be able to.
Edit variables can't actually have a strength of required: https://github.com/nucleic/kiwi/blob/78134f725da6b93858da1330bc6fd42dc87d34e2/kiwi/solverimpl.h#L211
Maybe we can experiment with removing that restriction.
On Mon, Oct 24, 2022 at 20:17 Nicholas Eddy @.***> wrote:
Edit variables can't actually have a strength of required: https://github.com/nucleic/kiwi/blob/78134f725da6b93858da1330bc6fd42dc87d34e2/kiwi/solverimpl.h#L211
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I wondered about that, and would be interested in using that ability if possible. Separately, I am exploring a method like suggestValue that updates the constant for a constraint. So far this seems to work.
Maybe we can experiment with removing that restriction.
That would be incredible.
I think this was forbidden because if abused it can easily lead to poor performance. @sccolbert any memory of why you forbid it.
Lifting the restriction in itself would be easy but would call for some extra documentation on when it should be used. Would anybody be interested in making a PR ?
I cant remember, to be honest. Since “required” is just a numerical strength like anything else, I’m thinking that maybe it was just a style decision. Like “you shouldnt need to do this, because there is a better way to solve your problem”. If I recall correctly, there are no special cases for “required” in the math part of the code (but I may be wrong).
On Wed, Oct 26, 2022 at 16:05 Matthieu Dartiailh @.***> wrote:
I think this was forbidden because if abused it can easily lead to poor performance. @sccolbert https://github.com/sccolbert any memory of why you forbid it.
Lifting the restriction in itself would be easy but would call for some extra documentation on when it should be used. Would anybody be interested in making a PR ?
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As mentioned, I created a new method for updating a constraint. It looks basically like this (though I'm working in Kotlin, so apologize if the port isn't quite right):
void updateConstant( const Constraint& old, const Constraint& new )
{
auto cn_it = m_cns.find( old );
if( cn_it == m_cns.end() )
throw UnknownConstraint( old );
DualOptimizeGuard guard( *this );
Tag tag( cn_it->second );
m_cns.erase( cn_it );
m_cns[ new ] = tag;
double delta = new.expression.constant - old.expression.constant
// Check first if the positive error variable is basic.
auto row_it = m_rows.find( tag.marker );
if( row_it != m_rows.end() )
{
if( row_it->second->add( -delta ) < 0.0 )
m_infeasible_rows.push_back( row_it->first );
return;
}
// Check next if the negative error variable is basic.
row_it = m_rows.find( tag.other );
if( row_it != m_rows.end() )
{
if( row_it->second->add( delta ) < 0.0 )
m_infeasible_rows.push_back( row_it->first );
return;
}
// Otherwise update each row where the error variables exist.
for (const auto & rowPair : m_rows)
{
double coeff = rowPair.second->coefficientFor( tag.marker );
if( coeff != 0.0 &&
rowPair.second->add( delta * coeff ) < 0.0 &&
rowPair.first.type() != Symbol::External )
m_infeasible_rows.push_back( rowPair.first );
}
}
This seems to work fine for constraints with required
strength, but if doesn't have the desired result for those with lower strength. Any suggestions? My assumption was that this would work generally given that suggestValue
does a similar thing.
Any suggestion for what could be wrong with the approach above?
Sorry @pusolito I had no time to look into it. I will try to have a look by the end of the month (do not hesitate to ping me).
Looking at what you are doing I am confused by the fact that you pass a new constraint instead of simply a new constant value. In particular you fully remove the old constraints and add the new which seems at odd with your intent. Did you try simply updating the constant without removing/adding constraints ?
The reason for this is that I'm tracking the list of constraints outside of the Solver for a layout manager. Those constraints are checked for changes whenever the UI layouts need to be recalculated. I then do a diff and add/remove/update any constraints that have changed. This means I need to Solver's internal map of constraints to reflect what is tracked outside. Updating the row directly w/o removing the old constraint and adding the new one would mean the Solver throws unknown constraint errors when subsequent calls come in related to the new constraint.
I am confused because this deviates from your original use case which was about modifying the constant of a constraint. Here you are attempting to fully remove a constraint which, as @sccolbert has described earlier in this thread, is expensive and I don't think your are fully cleaning it up in your current code.
Why is updating a constraint constant not sufficient anymore ?
This is not really different than my original use case. I still essentially want to modify the constant of a constraint. But it is more complex than that. I'm using the Solver as a part of a larger constraint layout manager. You can see more in this project (repo).
In my case, the layout manager recomputes constraints (actually regenerates them) whenever part of the UI needs recomposition (i.e. something moves or resizes). This means I have a list of brand new constraint instances and need to diff them against the previous tracked list. Upon finding a difference, I update the Solver. This sometimes means removing or adding new constraints.
My use case is trying to speed up the instances when the difference in a constraint is simply a constant value. I'd like to just update the constraint in this case. But, I still need to have the Solver reflect the new constraint after the update, so that subsequent operations on the Solver don't fail with constraint unknown.
For example, let's say you setup the following constraints in my framework. The parent.width
and parent.right
resolve to constant values since parent properties in constraints are non-modifiable by default.
layout = constrain(view1, view2) { v1, v2 ->
v1.width eq parent.width
v2.right eq parent.right - 10
}
However, this block is re-evaluated every time the parent width
ore height
changes. So the underlying manger will see its constraint list change each time. It then does a diff to see if anything has been added/deleted/updated (these blocks can have conditional logic since they are just lambdas, etc.). In this case, it will see that 2 constraints have been deleted and 2 added. But, the changes can also be seen to differ only by constants.
This is the case where I'd like to modify the internal Solver constrain constants instead of doing an expensive remove then add. However, I still currently need the Solver to be left with constraints that reflect the latest state. That is, the new constraints (which are not equivalent to the former ones) are assumed in the Solver once the manager is done with a pass.
Thanks for the detailed explanation.
Looking at it this way, to me at least, it looks like convincing your manager that the latest built constraint is not always the relevant one may be easier. Since you diff anyway, couldn't you determine the relevant constraints from the diff result.
One thing that bugs me though is that an edit variable is basically a constraint with an == and a strength. Out of curiosity when you say your function does not work for strength that are not required, is it for == constraint or <= and >= ? If the later case we could try to dig deeper since this is a case that does not exist for edit variables.
BTW I am still open to allowing required variable edits if that helps (but in this case I doubt it)
BTW I am still open to allowing required variable edits if that helps (but in this case I doubt it)
Not to derail the conversation too much, but isn't it the case that some_var == 10
is also discouraged? Wouldn't required variable edits speed things up?
I honestly do not remember of the top of my head. I think the concern here is that this kind of indirection increase the system to solve size and could lead to bad performance if abused, which is also a valid concern for required edit variables. If we allow it we have to be clear about the trade-off in the documentation.
@MatthieuDartiailh, I think the issue shows up whenever I have a constraint with a strength less than required. So I don't think it matters if the constraint is ==, <=, or >=. But I'll confirm.
It seems as though the cells for the
objective
will grow, but not shrink when edit variables are added/suggested/removed. More specifically, adding edit variables for equality will lead to theobjective
picking up 2 cells. These cells are then reduced down to 1. But that cell is not removed from theobjective
when the edit variable is removed. Instead, the added cell's value is decremented. This means theobjective
cells size will grow with repeated add/remove calls. Is there something I'm missing?