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Position statistical analysis

Epidemiology analyzes statistical data to deiennine tlie lelationslup between a chemical and tlie exposed populatioa However, positive statistical analysis does not always translate into a cause and effect relationsltip between the chemical and disease in humans. Wlien a cause and effect relationsliip between the chemical and disease has been establislied, hirtlier statistical analysis helps define tlie upper limit of hmnan toxic risk. [Pg.301]

The degree of data spread around the mean value may be quantified using the concept of standard deviation. O. If the distribution of data points for a certain parameter has a Gaussian or normal distribution, the probabiUty of normally distributed data that is within Fa of the mean value becomes 0.6826 or 68.26%. There is a 68.26% probabiUty of getting a certain parameter within X F a, where X is the mean value. In other words, the standard deviation, O, represents a distance from the mean value, in both positive and negative directions, so that the number of data points between X — a and X -H <7 is 68.26% of the total data points. Detailed descriptions on the statistical analysis using the Gaussian distribution can be found in standard statistics reference books (11). [Pg.489]

The water analysis is incomplete unless the number of coliform bacteria present is determined as well. A multiple-tube fermentation technique can be used to enumerate positive presumptive, confirmed, and fecal coliform tests. Results of the tests are expressed in terms of the most probable number (MPN). That is, the count is based on a statistical analysis of sets of tubes in a series of serial dilutions. MPN is related to a sample volume of 100 ml. Thus, an MPN of 10 means 10 coliforms per 100 ml of water. [Pg.462]

The preceding analysis is premised on having continuous fibers of equal strength all of which fracture at the same longitudinal position. However, fibers under tension do not all have the same fracture strength nor do they fracture in the same place. Rather, because surface imperfections vary from fiber to fiber, the individual fibers have different fracture strengths. A statistical analysis is then necessary to rationally define the strength of a composite material. [Pg.167]

Carboxylic acids with a halide, hydroxy or amino group in the a-position form no dimers (Table 2, No. 11), except when two or three fluorine atoms are pr ent there (Table 2, No. 12). A large amount of work has been devoted to the coupling of fluoro-carboxylic acids (Table 2, Nos. 13-16) due to interesting properties of the produced fluorohydrocarbons. By statistical analysis optimal conditions for Kolbe ela trolysis of perfluorinated acids have been calculated [135]. [Pg.102]

For the reasons described, no specific test will be advanced here as being superior, but Huber s model and the classical one for z = 2 and z = 3 are incorporated into program HUBER the authors are of the opinion that the best recourse is to openly declare all values and do the analysis twice, once with the presumed outliers included, and once excluded from the statistical analysis in the latter case the excluded points should nonetheless be included in tables (in parentheses) and in graphs (different symbol). Outliers should not be labeled as such solely on the basis of a fixed (statistical) rule the decision should primarily reflect scientific experience. The justification must be explicitly stated in any report cf. Sections 4.18 and 4.19. If the circumstances demand that a mle be set down, it is best to use a robust model such as Huber s its sensitivity for the problem at hand, and the typical rate for false positives, should be investigated by, for example, a Monte... [Pg.59]

Statistical testing of model adequacy and significance of parameter estimates is a very important part of kinetic modelling. Only those models with a positive evaluation in statistical analysis should be applied in reactor scale-up. The statistical analysis presented below is restricted to linear regression and normal or Gaussian distribution of experimental errors. If the experimental error has a zero mean, constant variance and is independently distributed, its variance can be evaluated by dividing SSres by the number of degrees of freedom, i.e. [Pg.545]

Statistical analysis of the data in Table II shows no significant difference between varieties or between positions on the tree. The average parathion residue on all varieties is equal to or slightly less than the variation between samples. [Pg.125]

Table 35-4 reports ANOVA comparing the METHOD B procedure to the METHOD A procedure for combined laboratories. Thus the combined METHOD B analyses for each sample were compared to the combined METHOD A analyses for the same sample. This statistical test indicates whether there is a significant bias in the reported results for each method, irrespective of operator or location. An apparent trend is indicated using this statistical analysis, that trend being a positive bias for METHOD B as compared to... [Pg.180]

Fig. 10 Two-dimensional (2D) histograms (plateau scattering vs position) at various electrode potentials for Au(l 11) in 0.1 M H2SO4. The statistical analysis is based on 2D bins... Fig. 10 Two-dimensional (2D) histograms (plateau scattering vs position) at various electrode potentials for Au(l 11) in 0.1 M H2SO4. The statistical analysis is based on 2D bins...
For each concentration of chemical tested in the LLNA, a stimulation index (SI) is derived using the value obtained with the concurrent vehicle control as the denominator. Chemicals that induce an SI of three or more are defined as skin sensitizers. This threshold for positivity was based initially on empirical observations in investigations of both contact allergens and non-sensitizing chemicals [5], Subsequently, a retrospective statistical analysis of results obtained in the LLNA with a wider range of chemicals (130) confirmed that an SI value of 3 does indeed provide the most appropriate basis... [Pg.594]

This approach, however, fails to consider the inherent nature of compositional data , i.e. all components are restricted to positive values with the sum of all components totalling 100%. These restrictions make suspect statistical analysis based on raw , untransformed data. Log-ratio transformations, developed by Aitchison (1982), rid compositional data... [Pg.133]

Senes, A., Gerstein, M., and Engelman, D. M. (2000) Statistical analysis of amino acid patterns in transmembrane helices the GxxxG motif occurs frequently and in association with beta-branched residues at neighboring positions. J. Mol. Biol. 296,921-936. [Pg.231]

There are three generally accepted criteria for a positive result in a carcinogenicity study. The first two are derived directly from the results of the statistical analysis (1) a statistically significant increase in the incidence of a common tumor and (2) a statistically significant reduction in the time-to-tumor development. The third criterion is the occurrence of very rare tumors, that is, those not normally seen in control animals, even if the incidence is not statistically significant. [Pg.319]

Figure 16. Statistical analysis of the sharp jumps detected in the S profiles of the 22 human autosomal chromosomes by the WT microscope at scale a — 200 kbp for repeat-masked sequences [109]. The detected jumps have been classified into three categories according to the GC content found in a 100-kbp window centered at the position of the jump. Same as in Fig. 15 (a, a )... Figure 16. Statistical analysis of the sharp jumps detected in the S profiles of the 22 human autosomal chromosomes by the WT microscope at scale a — 200 kbp for repeat-masked sequences [109]. The detected jumps have been classified into three categories according to the GC content found in a 100-kbp window centered at the position of the jump. Same as in Fig. 15 (a, a )...

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