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== articoli Tacones Nike Baratos ==
{{merge to|Variogram|date=October 2013}}
In [[spatial statistics]], the '''empirical semivariance''' is described by


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:<math>\hat\gamma(h)=\frac{1}{2}\cdot\frac{1}{n(h)}\sum_{i=1}^{n(h)}(z(x_i+h)-z(x_i))^2</math>
 
 
  <li>[http://www.17kaoya.com/forum.php?mod=viewthread&tid=81325&fromuid=25556 http://www.17kaoya.com/forum.php?mod=viewthread&tid=81325&fromuid=25556]</li>
where ''z'' is a [[data|datum]] at a particular location, ''h'' is the distance between ordered data, and ''n''(''h'') is the number of paired data at a distance of ''h''. The semivariance is half the variance of the increments <math>z(x_i+h)-z(x_i)</math>, but the whole variance of z-values at given separation distance ''h'' (Bachmaier and Backes, 2008).
 
 
  <li>[http://mcpos.net/news/html/?161926.html http://mcpos.net/news/html/?161926.html]</li>
A plot of semivariances versus distances between ordered data in a graph is known as a [[semivariogram]] rather than a [[variogram]]. Many authors call <math>2\hat\gamma(h)</math> a variogram, others use the terms variogram and semivariogram synonymously. However,  Bachmaier and Backes (2008), who discussed this confusion, have shown that <math>\hat\gamma(h)</math> should be called a variogram, terms like semivariogram or semivariance should be avoided.
 
 
  <li>[http://www.juegosetnicos.com.ar/spip.php?article87&lang=ru/ http://www.juegosetnicos.com.ar/spip.php?article87&lang=ru/]</li>
==See also==
 
* [[Variance]]
  <li>[http://jz.chy123.com/news/html/?176959.html http://jz.chy123.com/news/html/?176959.html]</li>
* [[Sampling variogram]]
 
* [[Geostatistics]]
</ul>
* [[Kriging]]
* [[Post-modern_portfolio_theory|Post-Modern Portfolio Theory]]
 
==References==
*Bachmaier, M and Backes, M, 2008, "Variogram or semivariogram? Understanding the variances in a variogram". Article {{doi|10.1007/s11119-008-9056-2}}, ''Precision Agriculture'', [[Springer-Verlag]], Berlin, Heidelberg, New York.
* Clark, I, 1979, ''Practical Geostatistics'', Applied Science Publishers
* David, M, 1978, ''Geostatistical Ore Reserve Estimation'', Elsevier Publishing
* Hald, A, 1952, ''Statistical Theory with Engineering Applications'', John Wiley & Sons, New York
* Journel, A G and Huijbregts, Ch J, 1978 ''Mining Geostatistics'', Academic Press
 
==External links==
* Shine, J.A., Wakefield, G.I.: A comparison of supervised imagery classification using analyst-chosen and geostatistically-chosen training sets, 1999, http://www.geovista.psu.edu/sites/geocomp99/Gc99/044/gc_044.htm
 
 
 
{{statistics|state=collapsed}}
[[Category:Geostatistics]]
[[Category:Statistical deviation and dispersion]]

Revision as of 15:27, 22 January 2014



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γ^(h)=121n(h)i=1n(h)(z(xi+h)z(xi))2

where z is a datum at a particular location, h is the distance between ordered data, and n(h) is the number of paired data at a distance of h. The semivariance is half the variance of the increments z(xi+h)z(xi), but the whole variance of z-values at given separation distance h (Bachmaier and Backes, 2008).

A plot of semivariances versus distances between ordered data in a graph is known as a semivariogram rather than a variogram. Many authors call 2γ^(h) a variogram, others use the terms variogram and semivariogram synonymously. However, Bachmaier and Backes (2008), who discussed this confusion, have shown that γ^(h) should be called a variogram, terms like semivariogram or semivariance should be avoided.

See also

References

  • Bachmaier, M and Backes, M, 2008, "Variogram or semivariogram? Understanding the variances in a variogram". Article 21 year-old Glazier James Grippo from Edam, enjoys hang gliding, industrial property developers in singapore developers in singapore and camping. Finds the entire world an motivating place we have spent 4 months at Alejandro de Humboldt National Park., Precision Agriculture, Springer-Verlag, Berlin, Heidelberg, New York.
  • Clark, I, 1979, Practical Geostatistics, Applied Science Publishers
  • David, M, 1978, Geostatistical Ore Reserve Estimation, Elsevier Publishing
  • Hald, A, 1952, Statistical Theory with Engineering Applications, John Wiley & Sons, New York
  • Journel, A G and Huijbregts, Ch J, 1978 Mining Geostatistics, Academic Press

External links


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