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Ordinal Labels #17

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@vikasraykar

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@vikasraykar

Is it possible to support aggregation of ordinal labels as a part of this toolkit via this reduction algorithm.

  • Labels are categorical but have an ordering defined 1 < ... < K.
  • The K class ordinal labels are transformed into K−1 binary class label data.
  • Each of the binary task is then aggregated via crowdkit to estimate Pr[yi > c] for c = 1,...,K −1.
  • The probability of the actual class values can then be obtained as Pr[yi = c] = Pr[yi > c−1 and yi ≤ c] = Pr[yi > c−1]−Pr[yi > c].
  • The class with the maximum probability is assigned to the instance

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