Grafiken und Statistik in R
Grafiken und Statistik in R
Grafiken und Statistik in R
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4.4 Clusteranalyse<br />
similarities<br />
distances<br />
Referenz/Name Gleichung -Funktion<br />
Fortsetzung Indizes S <strong>und</strong> D ...<br />
4 <strong>Statistik</strong><br />
D3 Chord Distanz vegdist(decostand(x,<br />
"norm"),<br />
"euclidean") vegan<br />
D4 geodesic Metrik<br />
D5 Mahalanobis generalized Distanz mahalanobis(’stats’),<br />
distance(’ecodist’)<br />
D6 M<strong>in</strong>kowski Distanz dist(x, method =<br />
"m<strong>in</strong>kowski") stats<br />
D7 Manhattan-Metrik Metrik dist(x, method =<br />
"manhattan") stats<br />
D8 Durchschnittliche Differenz Cze-<br />
kanowski (1909)<br />
D9 <strong>in</strong>dex of association Whittaker<br />
(1952)<br />
D10 Canberra Metrik dist(x, method =<br />
"canberra") stats<br />
D11 coefficient of divergence Clark<br />
(1952)<br />
D12 coefficient of racial likeness Pearson<br />
(1926)<br />
D13 nonmetric coefficient Watson,<br />
Williams <strong>und</strong> N. (1966)<br />
D14 nonmetric coefficient Watson,<br />
Williams <strong>und</strong> N. (1966)<br />
χ2-Metrik D15<br />
D16 Chi Qua drat (X 2 ) Di stanz decostand(x,<br />
method="chi.square") 23<br />
D17<br />
Hell<strong>in</strong>ger Distanz<br />
Tabelle 4: E<strong>in</strong>e Übersicht über Clustermethoden aus Legendre <strong>und</strong> Legendre (1998) soll helfen die richtige<br />
Entscheidung zu treffen<br />
vegan<br />
Methode pro & contra Beispiele <strong>in</strong> der Ökologie<br />
Hierarchical agglomeration:<br />
l<strong>in</strong>kage cluster<strong>in</strong>g<br />
S<strong>in</strong>gle l<strong>in</strong>kage amap-Paket:<br />
hcluster(..., l<strong>in</strong>k =<br />
"s<strong>in</strong>gle")<br />
Complete L<strong>in</strong>kage amap-<br />
Paket: hcluster(...,<br />
l<strong>in</strong>k = "complete") (see<br />
also species association<br />
page 114)<br />
on<br />
23 ? weiß nicht, ob das stimmt<br />
112<br />
Pairwise relationships among the objects<br />
are known.<br />
Computation simple; contraction of<br />
space (cha<strong>in</strong><strong>in</strong>g); comb<strong>in</strong>atorial method.<br />
Dense nuclei of objects; space expansion;<br />
many objects cluster at low similarity;<br />
arbitrary Eules to resolve<br />
confficts; comb<strong>in</strong>aturial method.<br />
...Fortsetzung umseitig<br />
Good complement to ord<strong>in</strong>ation.<br />
To <strong>in</strong>crease the contrast among clusters.