Tuesday, January 19, 2021

Lazy Instantiation of Dataset from Amazon S3

Target audience: Intermediate
Estimated reading time: 4'

Have you ever wished for the capability to instantaneously instantiate an object or dataset stored on Amazon S3 as the need arises? With Scala and Spark's functional toolkit, this is more straightforward than it appears.

The methodology for lazy instantiation of datasets from S3 was initially crafted using Scala 2.12 and Apache Spark 2.4. Notably, this code isn't tied to a particular version of the language or framework and remains compatible with Apache Spark 3.0.




Just be lazy

A common requirement in machine learning is to load the configuration parameters associated with model at run-time. The model may have been trained with data segregated by customers, or categories. When deployed for prediction, it is critical to select/load the right set of parameters according to the characteristic of the request
For instance, a topic extraction model may have been trained with scientific corpus, medical articles or computer science papers. 

A simple approach is to pre-load all variants of a model when the underlying application is deployed in production. However, consuming uncessary memory and CPU cycle for a model that may be needed, at least right away, is a waste of resource. In this post, we assume that the model parameters are stored on Amazon S3.
Lazy instantiation of objects allows us to reduce unnecessary memory consumption by invoking a constructor once, only when needed. This capability becomes critical for data with large footprint such as Apache Spark data sets.

A simple, efficient repository

Let's consider all the credentials to access multiple devices consisting of an id, password and hint that have been previously uploaded on S3. 

case class Credentials(
   device: String
   id: String
   password: String
   hint: String
)

A hash table is the simplest incarnation of a dynamic repository of models. Therefore we implement a lazy hash table by sub-classing the mutable HashMap.
The first time a model is requested, it is loaded into memory from S3 that returned to the client code. To this purpose we need to define the following argument for the constructor of the lazy hash table

  • Dynamic loading mechanism from S3 - loader is responsible for loading the data from S3
  • Key generator - toKey converts a string key to a the type of key of the Hash map

 
final class LazyHashMap[T, U](
     loader: String => Option[U], 
     toKey: String => T) extends HashMap[T, U] {

     // Override the HashMap.get method 
   override def get(item: String): Option[U] = synchronized {
       val key = toKey(item)

       if(super.contains(key)) // Is is already in memory?
           super.get(key) 
      else
           loader(item).map(  // otherwise load the item from S3
              l => {
                super.put(key, l)
                l
             }
          )
    }
 
      // Prevent for updating this immutable map
   @throws(class = classOf[UnsupportedOperationException])
   override def put(key: T, value: U): Option[U] 
         throw new UnsupportedOperationException("lazy map is immutable")
   

The keyword synchronized implements a critical section to protect the execution from dirty read. 
Here is an example of the two arguments for the constructor of the lazy hash table for a type MyValue. The key identifies the data set and the model which has been trained on.

val load: String => Option[Credentials] = 
     (dataSource: String) => loadData(dataSource)
val key = (s: String) => s

val lazyHashMap = new LazyHashMap[String, Dataset[Credentials]](load, key)


The last business to take care of is the implementation of the function, loadData to load and instantiate the dataset

Data loader

Let's write a loader for a Spark data set of type T stored on AWS S3 in a given bucket, bucketName and folder, s3InputPath

def s3ToDataset[T](
     s3InputPath: String
)(implicit encoder: Encoder[T]): Dataset[T] = {
   import sparkSession.implicits._

    // Needed for access keys and infer schema
   val loadDS = Seq[T]().toDS
   val accessConfig = loadDS.sparkSession 
         .sparkContext 
         .hadoopConfiguration

   // Credentials to read from S3
accessConfig.set("fs.s3a.access.key", myAccessKey) accessConfig.set("fs.s3a.secret.key", mySecretKey) try {
       // Enforce the schema
      val inputSchema = loadDS.schema
      sparkSession.read
	 .format("json")
	 .schema(inputSchema)
	 .load(path = s"s3a://$bucketName/${s3InputPath}")
	 .as[T]
   }
   catch {
      case e: FileNotFoundException => log.error(e.getMessage)
      case e: SparkException => log.error(e.getMessage)
      case e: IOException =>  log.error(e.getMessage)
   }
}

It is assumed that the Apache Spark session has already been created and an encoder (i.e. Kryo) has been already been defined. The encoder for the type T is implicitly defined, usually along with the Spark session.
The first step is to instantiate a 'dummy' empty dataset of type T. The instantiation, loadDS is used to
  • Access the Hadoop configuration to specify the credentials for S3
  • Enforce the schema when reading the data (in JSON) format from S3. Alternatively, the schema could have been inferred.
Note Data from S3 bucket is accessed through the s3a:// protocol. It add an object layer on top of the default S3 protocol which is block-centric. It is significantly faster.

Finally let's implement the load function, loadData

  // Create a simple Spark session
implicit val sparkSession =  SparkSession.builder
     .appName("ExecutionContext").config(conf)
     .getOrCreate()

def loadData(s3Path: String): Option[Dataset[Credentials]] = {
    import sparkSession.implicits._ // need for encoding
    s3ToDataset[Credentials]
}


Thank you for reading this article. For more information ...

References



---------------------------
Patrick Nicolas has over 25 years of experience in software and data engineering, architecture design and end-to-end deployment and support with extensive knowledge in machine learning. 
He has been director of data engineering at Aideo Technologies since 2017 and he is the author of "Scala for Machine Learning" Packt Publishing ISBN 978-1-78712-238-3


Sunday, November 1, 2020

Evaluate Performance of Scala Tail Recursion

Target audience: Intermediate
Estimated reading time: 3'

Recursion refers to the technique where a function invokes itself, either directly or indirectly, and such a function is termed a recursive function. 
Some problems can be more effortlessly addressed using recursive algorithms. In this article, we will assess the performance of Scala's tail recursion in comparison to iterative approaches.


Table of contents
Follow me on LinkedIn
   

Overview

In Scala, the tail recursion is a commonly used technique to apply a transformation to the elements of a collection. The purpose of this post is to evaluate the performance degradation of the tail recursion comparatively to iterative based methods.
For the sake of readability of the implementation of algorithms, all non-essential code such as error checking, comments, exception, validation of class and method arguments, scoping qualifiers or import is omitted.

Test benchmark

Let's consider a "recursive" data transformation on an array using a sliding window. For the sake of simplicity, we create a simple polynomial transform on a array of values
   {X0, ... ,Xn, ... Xp}
with a window w, defined as
   f(Xn) = (n-1)Xn-1 + (n-2)Xn-2 + ... + (n-w)Xn-w.  

Such algorithms are widely used in signal processing and technical analysis of financial markets (i.e. moving average, filters).

def polynomial(values: Array[Int]): Int = 
  (if(values.size < W_SIZE) 
     values 
  else 
     values.takeRight(W_SIZE)
  ).sum


The first implementation of the polynomial transform is a tail recursion on each element Xn of the array. The transform f compute f (values(cursor)) from the array values[0, ... , cursor-1] as describe in the code snippet below

 1
 2
 3
 4
 5
 6
 7
 8
 9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
class Evaluation(values: Array[Int]) {
  def recurse(f: Array[Int] => Int): Array[Int] = {

    @scala.annotation.tailrec
    def recurse(
      f: Array[Int] => Int, 
      cursor: Int, 
      results: Array[Int]): Boolean = {  
        
      if( cursor >= values.size) // exit condition
        true
      else {
        val arr = f(values.slice(cursor+1, cursor-W_SIZE))
        results.update(cursor, arr)
        recurse(f, cursor+1, results)
      }
    }

    val results = new Array[Int](values.size)
    recurse(f, 0, results)
    results
  }
}

The second implementation relies on the scanLeft method that return a cumulative of transformed value f(Xn).

def scan(f: Array[Int] => Int): Array[Int] = 
   values.zipWithIndex.scanLeft(0)((sum, vn) => 
         f(values.slice(vn._2+1, vn._2-W_SIZE))
  )

Finally, we implement the polynomial transform on the sliding array window with a map method.

def map(f: Array[Int] => Int): Array[Int] = 
   values.zipWithIndex.map(vn =>  f(values.slice(vn._2+1, vn._2-W_SIZE)))


Performance evaluation

For the test, each of those 3 methods is executed 1000 on a dual core i7 with 8 Gbyte RAM and MacOS X Mountain Lion 10.8. The first test consists of executing the 3 methods and varying the size of the array from 10 to 90. The test is repeated 5 times and the duration is measured in milliseconds.



The tail recursion is significantly faster than the two other methods. The scan methods (scan, scanLeft, scanRight) have significant overhead that cannot be "amortized" over a small array. It is worth noticing that the performance of map and scan are similar. The relative performance of those 3 methods is confirmed while testing with large size array (from 1,000,000 to 9,000,000 items).



Thank you for reading this article. For more information ...

References


---------------------------
Patrick Nicolas has over 25 years of experience in software and data engineering, architecture design and end-to-end deployment and support with extensive knowledge in machine learning. 
He has been director of data engineering at Aideo Technologies since 2017 and he is the author of "Scala for Machine Learning" Packt Publishing ISBN 978-1-78712-238-3