(Note about the units in the exponential equation and integral.)
[CHAPTER XIX.]
THE THEORY OF THE AVERAGE AS A MEANS OF APPROXIMATION TO THE TRUTH.
§§ 1–4. General indication of the problem: i.e.
an inverse one requiring the previous consideration of a direct one.
[I. The direct problem:—given the central value and law of dispersion of the single errors, to determine those of the averages. §§ 6–20.]
6. (i) The law of dispersion may be determinable à priori,
7. (ii) or experimentally, by statistics.
8, 9. Thence to determine the modulus of the error curve.
10–14. Numerical example to illustrate the nature and amount of the contraction of the modulus of the average-error curve.