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Concurrent Revisions: A deterministic concurrency model. Daan Leijen, Alexandro Baldassin, and Sebastian Burckhardt Microsoft Research (OOPSLA 2010)

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Presentation on theme: "Concurrent Revisions: A deterministic concurrency model. Daan Leijen, Alexandro Baldassin, and Sebastian Burckhardt Microsoft Research (OOPSLA 2010)"— Presentation transcript:

1 Concurrent Revisions: A deterministic concurrency model. Daan Leijen, Alexandro Baldassin, and Sebastian Burckhardt Microsoft Research (OOPSLA 2010)

2 The concurrency elephant Task/Data Parallel: TPL, X10, Cilk, StreamIt, Cuda, OpenMP, etc. Concurrent: Thread, Locks, Promises, Transactions, etc. Our focus: Concurrent interactive applications with large shared data structures.

3 Application = Shared Data and Tasks Shared Data Reader Mutator Reader Example: Office application Save the document React to keyboard input by the user Perform a spellcheck in the background Exchange updates with remote users Mutator Reader

4 Spacewars! About 15k lines of C# code, using DirectX. The original game is sequential

5 Example 1: read-write conflict  Render task reads position of all game objects  Physics task updates position of all game objects => Render task needs to see consistent snapshot Example 2: write-write conflict  Physics task updates position of all game objects  Network task updates position of some objects => Network has priority over physics updates Examples from SpaceWars Game

6 Conflicting tasks can not efficiently execute in parallel.  pessimistic concurrency control (i.e. locks) use locks to avoid parallelism where there are (real or potential) conflicts  optimistic concurrency control (i.e. TM) speculate on absence of conflicts rollback if there are real conflicts either way: true conflicts kill parallelism. Conventional Concurrency Control

7 Our Proposed Programming Model: Revisions and Isolation Types Deterministic Conflict Resolution, never roll-back No restrictions on tasks (can be long-running, do I/O) Full concurrent reading and writing of shared data Clean semantics (see technical report) Fast and space-efficient runtime implementation Revision A logical unit of work that is forked and joined Revision A logical unit of work that is forked and joined Isolation Type A type which implements automatic copying/merging of versions on write-write conflict Isolation Type A type which implements automatic copying/merging of versions on write-write conflict

8 What’s new Isolation: side effects are only visible when the revision is joined. Deterministic execution! int x = 0; Task t = fork { x = 1; } assert(x==0 || x==1); join t; assert(x==1); Versioned x = 0; Revision r = rfork { x = 1; } assert(x==0); join r; assert(x==1); Traditional Task Concurrent Revisions Isolation types: declares shared data fork revision: forks off a private copy of the shared state join revision: waits for the revision to terminate and writes back changes into the main revision isolation: Concurrent modifications are not seen by others No isolation: We see either 0 or 1 depending on the schedule

9 Puzzle time… int x = 0; int y = 0; Task t = fork { if (x==0) y++; } if (y==0) x++; join t; Hard to read: let’s use a diagram instead…

10 Sequential consistency int x = 0 int y = 0 if (y==0) x++;if (x==0) y++; assert( (x==0 && y==1) || (x==1 && y==0) || (x==1 && y==1)); What are the possible values for x and y? ??

11 Transactional memory int x = 0 int y = 0 atomic { if (y==0) x++; } atomic { if (x==0) y++; } assert( (x==0 && y==1) || (x==1 && y==0)); ??

12 Concurrent revisions Versioned x = 0 Versioned y = 0 if (y==0) x++;if (x==0) y++; assert(x==1 && y==1); Determinism only 1 possible result Isolation y is always 0 ?? Isolation and x is always 0

13 Conflict resolution x = 0 x = 1x = 2 assert(x==2) x = 0 x = 1x = 0 assert(x==0) x = 0 x = 1 assert(x==1) By default, on a write-write conflict (only), the modification in the child revision wins. Versioned x;

14 Custom conflict resolution x = 0 x += 1x += 2 assert(x==3) merge(1,2,0)  3 Cumulative x; 1 2 0

15 Demo class Sample { [Versioned] int i = 0; public void Run() { var r = CurrentRevision.Fork(() => { i += 1; }); i += 2; CurrentRevision.Join(r); Console.WriteLine("i = " + i); }

16 Demo: Sandbox class Sandbox { [Versioned] int i = 0; public void Run() { var r = CurrentRevision.Branch("FlakyCode"); try { r.Run(() => { i = 1; throw new Exception("Oops"); }); CurrentRevision.Merge(r); } catch { CurrentRevision.Abandon(r); } Console.WriteLine("\n i = " + i); } Fork a revision without forking an associated task/thread Run code in a certain revision Merge changes in a revision into the main one Abandon a revision and don’t merge its changes.

17 A Software engineering perspective Transactional memory:  Code centric: put “atomic” in the code  Granularity: too broad: too many conflicts and no parallel speedup too small: potential races and incorrect code Concurrent revisions:  Data centric: put annotations on the data  Granularity: group data that have mutual constraints together, i.e. if (x + y > 0) should hold, then x and y should be versioned together.

18 For each versioned object, maintain multiple copies  Map revision ids to versions  `mostly’ lock-free array New copies are allocated lazily  Don’t copy on fork… copy on first write after fork Old copies are released on join  No space leak Current Implementation: C# library RevisionValue 10 402 457

19 Full algorithm in the paper…

20 SpaceWars Game Shared State Parallel Collision Detection Graphics Card Network Connection Play Sounds Render Screen Process Inputs Autosave Send Receive Disk Key- board Simulate Physics Simulate Physics Sequential Game Loop:

21 Revision Diagram for Parallelized Game Loop Coll. Det. 1Coll. Det. 2Coll. Det. 3 Coll. Det. 4 Render Physics network autosave (long running)

22 “Problem Example 1” is solved  Render task reads position of all game objects  Physics task updates position of all game objects  No interference! Coll. Det. 1Coll. Det. 2Coll. Det. 3 Coll. Det. 4 Render Physics network autosave (long running)

23 “Problem Example 2” is solved.  Physics task updates position of all game objects  Network task updates position of some objects  Network updates have priority over physics updates  Order of joins establishes precedence! Coll. Det. 1Coll. Det. 2Coll. Det. 3 Coll. Det. 4 Render Physics network autosave (long running)

24  Autosave now perfectly unnoticeable in background  Overall Speed-Up: 3.03x on four-core (almost completely limited by graphics card) Results Physics task Render Collision detection

25 Overhead: How much does all the copying and the indirection cost? Only a 5% slowdown in the sequential case Some individual tasks slow down much more (i.e. physics simulation)

26 Revisions and Isolation Types simplify the parallelization of applications with tasks that  Exhibit conflicting accesses to shared data  Have unpredictable latency  Have unpredictable data access pattern  May perform I/O that can not be rolled back Revisions and Isolation Types are  easy to reason about (determinism, isolation)  have low-enough overhead for many applications Conclusion

27 Questions? daan@microsoft.com sburckha@microsoft.com External download available soon

28

29 int x = 0; int y = 0; task t = fork { if (x==0) y++; } if (y==0) x++; join t; int x = 0; int y = 0; task t = fork { atomic { if (x==0) y++; } } atomic { if (y==0) x++; } join t; versioned x = 0; versioned y = 0; revision r = rfork { if (x==0) y++; } if (y==0) x++; join r; Sequential Consistency Transactional Memory Concurrent Revisions assert( (x==0 && y==1) || (x==1 && y==0) || (x==1 && y==1)); assert( (x==0 && y==1) || (x==1 && y==0)); assert(x==1 && y==1);

30 x = 0 x += 1x += 2 merge(1,2,0)  3 x += 3 assert( x==6 ) merge(3,5,2)  6 1 2 0 3 5 2

31

32 By construction, there is no ‘global’ state: just local state for each revision State is simply a (partial) function from a location to a value

33 Operational Semantics For some revision r, with snapshot  and local modifications  and an expression context with hole ( x.e) v the state is a composition of the root snapshot  and local modifications  On a fork, the snapshot of the new revision r ’ is the current state:  ::  On a join, the writes of the joinee r ’ take priority over the writes of the current revision:  ::  ’

34 Custom merge: per location (type) On a join, using a merge function. No conflict if a location was not written in the joinee No conflict if a location was unmodified in the current revision, use the value of the joinee Conflict otherwise, use a location/type specific merge function Standard merges:

35 What is a conflict? Merge is only called if: (1) write in child, and (2) modification in main revision: Cumulative x = 0 x += 2 x += 3 assert( x = 5 ) 0 2 5 2 No conflict (merge function is not called) 0 2

36 Merging with failure On fail, we just ignore any writes in the joinee

37 Snapshot isolation Widely used in databases, for example Oracle and Microsoft SQL In essence, in snapshot isolation a concurrent transaction can only complete in the absence of write-write conflicts. Our calculus generalizes snapshot isolation:  We support arbitrary nesting  We allow custom merge functions to resolve write-write conflicts deterministically

38 Snapshot isolation We can succinctly model snapshot isolation as: Disallow nesting Use the default merge: Some versions of snapshot isolation do not treat silent writes in a transaction as a conflict:

39 Sequential merges We can view each location as an abstract data types (i.e. object) with certain operations (i.e. methods). If a merge function always behaves as if concurrent operations for those objects are sequential, we call it a sequential merge. Such objects always behave as if the operations in the joinee are all done sequentially at the join point.

40 Sequential merges A merge is sequential if: merge( uw 1 (o), uw 2 (o), u(o) ) = uw 1 w 2 (o) And uw 1 w 2 (o)   u w1w1 w2w2 merge( uw 1 (o), uw 2 (o), u(o) ) x = o

41 Abelian merges For any abstract data type that forms an abelian group (associative, commutative, with inverses) with neutral element 0 and an operation , the following merge is sequential: merge (v,v ’,v 0 ) = v  v ’  v 0 This holds for example for additive integers and additive sets.


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