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Main clusters

Referringiiacfc to the main clusters, it can be seen that tlie samples within cluster 2 are connected by vertical lines with small distance values relative to the other clisers. This is an indication that samples within this duster are more each other (i.e.. the Interpoint distances are smaller) than are... [Pg.41]

The spectrum of clinical manifestations of organic mental disorders consists of two main clusters. The first includes the decline in the various cognitive functions (e.g., attention, memory, abstract thinking, judgment). The second cluster is related to symptoms that are found in other psychiatric disorders and that also appear in patients with organic mental disorders. Table 32-1 shows organic mental disorders included in sections F00-F09 of ICD-10. [Pg.501]

The dendrogram shows that all the monitoring locations can be generally grouped into two main clusters (T and IT) according to the less restrictive significance criterion of Sneath s index (2/3 of /) ,) or four clusters (I-IV) according to the more restrictive one (1/3 of /) , ). [Pg.375]

Figure 2.5. A Monte Carlo calculation showing the merging history of a DM halo with final mass comparable to the Coma cluster (101bMq) from Cavaliere, Menci Tozzi (1999). The solid heavy line shows the mass as a function of redshift of the primary cluster. The lighter solid lines show the growth of subclusters that eventually merge into the main cluster. The merger epochs are indicated by the vertical dotted lines. The figure shows that there are episodes of near equilibrium punctuated my major merging events. Figure 2.5. A Monte Carlo calculation showing the merging history of a DM halo with final mass comparable to the Coma cluster (101bMq) from Cavaliere, Menci Tozzi (1999). The solid heavy line shows the mass as a function of redshift of the primary cluster. The lighter solid lines show the growth of subclusters that eventually merge into the main cluster. The merger epochs are indicated by the vertical dotted lines. The figure shows that there are episodes of near equilibrium punctuated my major merging events.
A common approach in statistics is to ask What would happen if we were to repeat a sampling procedure many times In this case, the question we ask is What would happen if we were to take repeated samples and calculate the mean of each sample Fortunately, we do not actually have to take real repeated samples. We can calculate what would happen if we did, based on the fact that we know sampling error is dependent upon sample size and SD. An example of hypothetical repeated resampling is shown in Figure 4.2. Note that the horizontal axis represents the mean values of samples, not the individual values that go into the samples. The sample means mainly cluster around the true population mean, but there are a few outlying results badly above and below. These sample means themselves form a normal... [Pg.43]

Figure 5.11 (a) shows a histogram of this data and they are obviously not remotely normally distributed. There is a very strong positive skew arising because a few sites have values far above the main cluster and these cannot be balanced by similarly low values, as they would be negative concentrations. [Pg.62]

This is the solution to the instantaneous-plane-source problem. When n/n,otai is plotted against X for various times, one obtains curves (Fig. 4.31) that show how the ions injected into the x = 0 plane at f = 0 (e.g., ions produced at the electrode in an impulse of metal dissolution) are distributed in space at various times. At any particular time t, a semi-bell-shaped distribution curve is obtained that shows that the ions are mainly clustered near the x = 0 plane, but there is a spread. With increasing time, the spread of ions increases. This is the result of diffusion, and after an infinitely long time, there are equal numbers of ions at any distance. [Pg.405]

There are three main cluster types encountered in this group of important compounds the incomplete cuboid W3(/u-3-E)(/u.-E)3 " +, the sulfur-rich incomplete cuboid E)(/u., /u. -E)3 " +, and the cuboid W4(/X3-E4 +. These species are described as cuboidal since this illustrates the best approximation in what are usually somewhat distorted structures. [Pg.4977]

Although the number of rRNA operons varies within the cell the sequence of the rRNA in these multicopy genes is usually identical or nearly so [38]. One exception is the rRNA genes in H. marismortui. The two 168 rRNA genes differ significantly [39] and these differences are mainly clustered within the central domain of the 168 rRNA. Of even greater interest is the observation that both genes are expressed and the 168 rRNA molecules assembled into active 708 ribosomes. [Pg.441]

The tetranuclear cluster H4Ru4(CO)g(R,/ -DIOP)2, in which the metal framework is modified by two chiral diphosphine ligands, is the main cluster candidate for asymmetric hydrogenation reactions (Scheme 4). This cluster catalyzes the enantioselective hydrogenation of mesaconic acid (12)... [Pg.54]

Fig. 14. Diagram explaining the three main clusters recognized on the 8 C and 8 0 cross-plot. Fig. 14. Diagram explaining the three main clusters recognized on the 8 C and 8 0 cross-plot.
Many tests exist for detecting outliers in univariate data, but most are designed to check for the presence of a single rogue value. Univariate tests for outliers are not designed for multivariate outliers. Consider Figure 1.6, the majority of data exists in the highlighted pattern space with the exception of the two points denoted A and B. Neither of these points may be considered a univariate outlier in terms of variable x or x2, but both are well away from the main cluster of data. It is the combination of the two variables that identifies the presence of these outliers. Outlier detection and treatment is of major concern to analysts, particularly with multivariate data where the presence of outliers may not be immediately obvious from visual inspection of tabulated data. [Pg.15]


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See also in sourсe #XX -- [ Pg.132 ]




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Anionic carbonyl clusters with interstitial main-group atoms

Cluster compounds main group

Clusters and Cages of Main Group Elements

Clusters exposed main group elements

Clusters interstitial main group elements

Clusters main group elements

Clusters of main-group elements

Clusters, metal main group

Electron counting main-group cluster fragments

Main group clusters

Main group-transition metal cluster

Main group-transition metal cluster Zintl ions

Main group-transition metal cluster alkylation

Main group-transition metal cluster characterization

Main group-transition metal cluster coordination geometry

Main group-transition metal cluster element compounds

Main group-transition metal cluster open compounds

Main group-transition metal cluster stability

Main group-transition metal cluster substitution reactions

Main group-transition metal mixed clusters

Main-group cluster ligands

Main-group clusters bond energy

Main-group clusters coordination compounds

Main-group clusters fragment analysis

Main-group clusters frontier orbitals

Main-group clusters ground state

Main-group clusters symmetry

Main-group metal clusters approaches

Polymers that Contain Metal Clusters in the Main Chain

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