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Home/ Questions/Q 8318047
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Editorial Team
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Editorial Team
Asked: June 8, 20262026-06-08T21:49:09+00:00 2026-06-08T21:49:09+00:00

I’m just a little confused here. Does the existing kmeans function in matlab have

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I’m just a little confused here. Does the existing kmeans function in matlab have the ability to serially find the kmeans of data? Or does onlinephase mean something else?

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  1. Editorial Team
    Editorial Team
    2026-06-08T21:49:12+00:00Added an answer on June 8, 2026 at 9:49 pm

    No, the 'onlinephase' is performed as a second step after the usual “assign-recompute” iterations (in batch mode). It guarantees to find a local minimum solution given the distance function used (also given the initial cluster centroids), by moving points between clusters until the total sum of distances cannot be further reduced.

    Do not confuse this with finding the global minimum (which I believe is NP-hard problem)

    This is well explained in the documentation:

    Algorithms

    kmeans uses a two-phase iterative algorithm to minimize the sum of
    point-to-centroid distances, summed over all k clusters:

    • The first phase uses batch updates, where each iteration consists of reassigning points to their nearest cluster centroid, all at once,
      followed by recalculation of cluster centroids. This phase
      occasionally does not converge to solution that is a local minimum,
      that is, a partition of the data where moving any single point to a
      different cluster increases the total sum of distances. This is more
      likely for small data sets. The batch phase is fast, but potentially
      only approximates a solution as a starting point for the second phase.

    • The second phase uses online updates, where points are individually reassigned if doing so will reduce the sum of distances, and cluster
      centroids are recomputed after each reassignment. Each iteration
      during the second phase consists of one pass though all the points.
      The second phase will converge to a local minimum, although there may
      be other local minima with lower total sum of distances. The problem
      of finding the global minimum can only be solved in general by an
      exhaustive (or clever, or lucky) choice of starting points, but using
      several replicates with random starting points typically results in a
      solution that is a global minimum.

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