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Age Structure

Age Structure. Learning Objectives. Understand the uses of an age-length key Calculate age structure using an age-length key Identify uses of age structure data and common pitfalls. Age Structure. Age Structure. Subsampling. Subsampling. Subsampling. Is this correct?. Age-Length Key.

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Age Structure

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  1. Age Structure

  2. Learning Objectives • Understand the uses of an age-length key • Calculate age structure using an age-length key • Identify uses of age structure data and common pitfalls

  3. Age Structure

  4. Age Structure

  5. Subsampling

  6. Subsampling

  7. Subsampling

  8. Is this correct?

  9. Age-Length Key

  10. Subsample only Which one do you think is most accurate? From ALK

  11. Age-Length Key • Mean length-at-age Li = ΣNijlij (Ni)-1 Si2 = [ΣNij (lij-Li)2] (Ni–1)-1 where, Li= mean length of the ith age group, Si2 = variance in mean length of the ith age group, Nij = Nj(nij/nj), Nj = total number of fish in the jth length group, nij = number of fish of the ith age group subsampled from the jth length group, nj = number of fish subsampled in the jth length group, lij is the mean length of fish of the ith age group subsampled from the jth length group, and Ni = ΣNij over all j length groups.

  12. Age-Length Key

  13. Age-Length Key If we only use the subsample, mean length is 77 mm Ni = ΣNij This is simply a weighted mean: Li = (ΣNij × lij) / Ni = 10,447 / 141 = 74 mm

  14. Age-Length Key Si2 = [ΣNij (lij– Li)2] lij) / (Ni – 1) = 41,559 / 140 = 297

  15. Age-Length Key

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