Analysis of kmeans in spark


Analyze the kmeans code, which is a little more complicated

import numpy as np
from pyspark import SparkContext

#The purpose of this function is to convert the read data into float data
def parseVector(line):
    return np.array([float(x) for x in line.split(' ')])

#The purpose of this function is to find out which point set the point should be divided into and return the serial number
def closestPoint(p, centers):
    bestIndex = 0
    closest = float("+inf")
    for i in range(len(centers)):
        tempDist = np.sum((p - centers[i]) ** 2)
        if tempDist < closest:
            closest = tempDist
            bestIndex = i
    return bestIndex

if __name__ == "__main__":

    if len(sys.argv) != 4:
        print("Usage: kmeans <file> <k> <convergeDist>", file=sys.stderr)

    print("""WARN: This is a naive implementation of KMeans Clustering and is given
       as an example! Please refer to examples/src/main/python/mllib/ for an example on
       how to use MLlib's KMeans implementation.""", file=sys.stderr)

    sc = SparkContext(appName="PythonKMeans")
    lines = sc.textFile(sys.argv[1])
    #Here, the RDD map function is called to convert all the data to the float type
    data =
    #Here K is the number of centers set
    K = int(sys.argv[2])
    #If the distance between the two times is less than the threshold, the iteration will be stopped
    convergeDist = float(sys.argv[3])
    #K values are extracted by sampling from the point set
    kPoints = data.takeSample(False, K, 1)
    #Distance difference after center point adjustment
    tempDist = 1.0
    #If the distance difference is greater than the threshold, execute
    while tempDist > convergeDist:
        #The map process is performed on all the data, and the RDD of (index, (point, 1)) is finally generated
        closest =
            lambda p: (closestPoint(p, kPoints), (p, 1)))
        #Execute the reduce process, the purpose of which is to find the center point again, and the generated RDD is also RDD
        pointStats = closest.reduceByKey(
            lambda p1_c1, p2_c2: (p1_c1[0] + p2_c2[0], p1_c1[1] + p2_c2[1]))
        #Generate a new center point
        newPoints =
            lambda st: (st[0], st[1][0] / st[1][1])).collect()
        #Calculate the distance between the new and old center points
        tempDist = sum(np.sum((kPoints[iK] - p) ** 2) for (iK, p) in newPoints)
        #Set new center point
        for (iK, p) in newPoints:
            kPoints[iK] = p

    print("Final centers: " + str(kPoints))


Here is the whole process. It’s easier to use it with numpy