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harmean
harmonic mean : inverse of the inverses average (without zeros)
Syntax
hm = harmean(x) hm = harmean(x, 'r'|1 ) hm = harmean(x, 'c'|2 )
Arguments
- x
- vector, matrix, or hypermatrix of real or complex numbers or polynomials. Rationals not supported. 
- hm
- scalar, or row (if - "r"is used), or column (if- "c"is used). If- xare polynomials,- hmis of rational type.
Description
This function computes the harmonic mean of input values = inverse of the average of inversed non-zero values.
hm = harmean(x,'r')   (or,   equivalently,
            hm = harmean(x, 1) ) returns  in each  entry of
            the row vector hm the harmonic mean of each
            column of x.
hm = harmean(x,'c')   (or,   equivalently,
            hm = harmean(x, 2) ) returns  in each entry
            of the column vector hm the harmonic mean of
            each  row of x.
|  | If  xis an hypermatrix and a"r", 1, "c", 2flag is used, an error occurs. | 
Examples
harmean(1:10) // Returns 1 / mean(1 ./(1:10)) h = harmean([1 1 0 1 0 1]) // returns 1: zeros are not considered 1 / mean(1./[1 1 0 1 0 1]) // returns 0, as soon as a zero is present x = grand(3, 4, "uin",-10, 10) harmean(x) harmean(x, "r") harmean(x, 2) // Hypermatrix x = grand(3,4,2, "uin",-10, 10) harmean(x) harmean(x, "r") // error: not supported harmean(x, 3) // error: not supported harmean([%z 0]) harmean([%z %z/2]) harmean([%z %i+%z]) harmean([%z %i+%z]) == 1 / ((1/%z + 1/(%i+%z))/2)
Bibliography
Wonacott, T.H. & Wonacott, R.J.; Introductory Statistics, fifth edition, J.Wiley & Sons, 1990.
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