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https://issues.apache.org/jira/browse/GIRAPH-127?page=com.atlassian.jira.plugin.system.issuetabpanels:comment-tabpanel&focusedCommentId=13267657#comment-13267657
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Semih Salihoglu commented on GIRAPH-127:
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Avery I promise I'll get to this. It's been very crazy. I have quals coming
up. I'll be starting an internship at MSR late June. That's when I'll look
at this. I know it's a big embarrassment that I make this wait so long :)



                
> Extending the API with a master.compute() function.
> ---------------------------------------------------
>
>                 Key: GIRAPH-127
>                 URL: https://issues.apache.org/jira/browse/GIRAPH-127
>             Project: Giraph
>          Issue Type: New Feature
>          Components: bsp, examples, graph
>            Reporter: Semih Salihoglu
>            Assignee: Semih Salihoglu
>
> First of all, sorry for the long explanation to this feature.
> I want to expand the API of Giraph with a new function called 
> master.compute(), that would get called at the master before each superstep 
> and I will try to explain the purpose that it would serve with an example. 
> Let's say we want to implement the following simplified version of the 
> k-means clustering algorithm. Pseudocode below:
>  * Input G(V, E), k, numEdgesThreshold, maxIterations
>  * Algorithm:
>  * int numEdgesCrossingClusters = Integer.MAX_INT;
> *  int iterationNo = 0;
>  * while ((numEdgesCrossingCluster > numEdgesThreshold) && iterationNo < 
> maxIterations) {
>  *    iterationNo++;
>  *    int[] clusterCenters = pickKClusterCenters(k, G);
>  *    findClusterCenters(G, clusterCenters);
>  *    numEdgesCrossingClusters = countNumEdgesCrossingClusters();
>  * }
> The algorithm goes through the following steps in iterations:
> 1) Pick k random initial cluster centers
> 2) Assign each vertex to the cluster center that it's closest to (in Giraph, 
> this can be implemented in message passing similar to how ShortestPaths is 
> implemented):
> 3) Count the nuimber of edges crossing clusters
> 4) Go back to step 1, if there are a lot of edges crossing clusters and we 
> haven't exceeded maximum number of iterations yet.
> In an algorithm like this, step 2 and 3 are where most of the work happens 
> and both parts have very neat message-passing implementations. I'll try to 
> give an overview without going into the details. Let's say we define a Vertex 
> in Giraph to hold a custom Writable object that holds 2 integer values and 
> sends a message with upto 2 integer values.
> Step 2 is very similar to ShortestPaths algorithm and has two stages: In the 
> first stage, each vertex checks to see whether or not it's one of the cluster 
> centers. If so, it assigns itself the value (id, 0), otherwise it assigns 
> itself (Null, Null). In the 2nd stage, the vertices assign themselves to the 
> minimum distance cluster center by looking at their neighbors (cluster 
> centers, distance) values (received as 2 integer messages) and their current 
> values, and changing their values if they find a lower distance cluster 
> center. This happens in x number of supersteps until every vertex converges.
> Step 3, counting the number of edges crossing clusters, is also very easy to 
> implement in Giraph. Once each vertex has a cluster center, the number of 
> edges crossing clusters can be counted by an aggregator, let's say called 
> "num-edges-crossing". It would again have two stages: First stage, every 
> vertex just sends its cluster id to all its neighbors. Second stage, every 
> vertex looks at their neighbors' cluster ids in the messages, and for each 
> cluster id that is not equal to its own cluster id, it increments 
> "num-edges-crossing" by 1.
> The other 2 steps, step 1 and 4, are very simple sequential computations. 
> Step 1 just picks k random vertex ids and puts it into an aggregator. Step 4 
> just compares "num-edges-crossing" by a threshold and also checks whether or 
> not the algorithm has exceeded maxIterations (not supersteps but iterations 
> of going through Steps 1-4). With the current API, it's not clear where to do 
> these computations. There is a per worker function preSuperstep() that can be 
> implemented, but if we decide to pick a special worker, let's say worker 1,  
> to pick the k vertices then we'd waste an entire superstep where only worker 
> 1 would do work, (by picking k vertices  in preSuperstep() and put them into 
> an aggregator), and all other workers would be idle. Trying to do this in 
> worker 1 in postSuperstep() would not work either because, worker 1 needs to 
> know that all the vertices have converged to understand that it's time to 
> pick k vertices or it's time do check in step 4, which would only be 
> available to it in the beginning of the next superstep.
> A master.compute() extension would run at the master and before the superstep 
> and would modify the aggregator that would keep the k vertices before the 
> aggregators are broadcast to the workers, which are all very short sequential 
> computations, so they would not waste resources the way a preSuperstep() or 
> postSuperstep() approach would do. It would also enable running new 
> algorithms like kmeans that are composed of very vertex-centric computations 
> glued together by small sequential ones. It would basically boost Giraph with 
> sequential computation in a non-wasteful way.
> I am a phd student at Stanford and I have been working on my own BSP/Pregel 
> implementation since last year. It's called GPS. I haven't distributed it, 
> mainly because in September I learned about Giraph and I decided to slow down 
> on working on it :). We have basically been using GPS as our own research 
> platform. The source code for GPS is here if any one is interested 
> (https://subversion.assembla.com/svn/phd-projects/gps/trunk/). We have the 
> master.compute() feature in GPS, and here's an example of KMeans 
> implementation in GPS with master.compute(): 
> (https://subversion.assembla.com/svn/phd-projects/gps/trunk/src/java/gps/examples/kmeans/).
>  (Aggregators are called GlobalObjects in GPS). There is another example 
> (https://subversion.assembla.com/svn/phd-projects/gps/trunk/src/java/gps/examples/randomgraphcoarsening/),
>  which I'll skip explaining because it's very detailed and would make the 
> similar points that I am trying to make with k-means. Master.compute() in 
> general would make it possible to glue together any graph algorithm that is 
> composed of multiple stages with different message types and computations 
> that is conducive to run with vertex.compute(). There are many examples of 
> such algorithms: recursive partitioning, triangle counting, even much simpler 
> things like finding shortests paths for 100 vertices in pieces (first to 5 
> vertices, then to another 5, then to another 5, etc..), which would be good 
> because trying to find shortests paths to 100 vertices require a very large 
> messages (would need to store 100 integers per message)).
> If the Giraph team approves, I would like to take a similar approach in 
> implementing this feature in Giraph as I've done in GPS. Overall:
> Add a Master.java to org.apache.giraph.graph, that is default Master, with a 
> compute function that by default aggregates all aggregators and does the 
> check of whether or not the computation has ended (by comparining numVertices 
> with numFinishedVertices). This would be a refactoring of 
> org.apache.giraph.graph.BspServiceMaster class (as far as I can see).
> Extend GiraphJob to have a setMaster() method to set a master class (by 
> default it would be the default master above)
> The rest would be sending the custom master class to probably all workers but 
> only the master would instantiate it with reflection. I need to learn more on 
> how to do these, I am not familiar with that part of the Giraph code base yet.

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