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Sample similarity, calculation

Ideally, no fewer than 20 failure times, if available, should be plotted from a set of data. Often, in engineering practice there are so few failures that all should be kept in mind so that conclusions drawn from a plot are based on a limited amount of information. Note that if only selected failures from a sample are to be plotted on hazard paper, it is necessary to use all of the failures in the sample to calculate the appropriate cumulative hazard values for the plotting positions. Wrong plotting positions will result if some failures in the data are not included in the cumulative hazard calculations. A similar comment applies to the calculation of plotting positions for probability plotting. [Pg.1054]

Similarly, the number and types of tests completed will influence the cost in ways that can be very complex. Recently, the author was involved in designing a proof-of-principle study intended to assess the ability of a dietary supplement to enhance weight loss among subjects instructed to follow a reduced energy diet. Sample size calculations were run for two scenarios, the first using change in body weight as the primary outcome variable, the... [Pg.247]

Clinical trials are costly to conduct, and results are often critical to the commercial viability of a phytochemical product. Seemingly minor decisions, such as which measurement tool to use or a single entry criterion, can produce thousands of dollars in additional costs. Likewise, a great deal of time, effort and money can be saved by having experts review the study protocol to provide feedback regarding ways to improve efficiency, reduce subject burden and insure that the objectives are being met in the most scientifically sound and cost-effective manner possible. In particular, I recommend that an expert statistician is consulted regarding sample size and power and that the assumptions used in these calculations are reviewed carefully with one or more clinicians. It is not uncommon to see two studies with very similar objectives, which vary by two-fold in the number of subjects under study. Often this can be explained by differences in the assumptions employed in the sample size calculations. [Pg.248]

Upon applying the calibration constants obtained from the data of one sample to evaluate the SEC data of the other samples, the calculated Mn and values correspond fairly well (within 10-20%) with the absolute MW parameters of the samples. This agreement also suggests that the samples probably have similar chain structures. The distribution functions for samples PN-1 and IL-22 are plotted in Figures 4 and 5. The molecular weight distributions of both polymers are similar to distribution curves reported for derivatized poly(organo)phosphazenes (4-10). [Pg.252]

We obtain surface resistance in a similar fashion to volume resistance, except that the electrodes are placed on the same side of the sample. We calculate surface resistivity from Eq. 8.13... [Pg.182]

Heavy residual fuel oils and asphalts are not amenable to gas chromatography and give similar infrared spectra. However, a differentiation can be made by comparing certain absorption intensities [52], Samples were extracted with chloroform, filtered, dried, and the solvent evaporated off at 100 °C for a few minutes using an infrared lamp. A rock salt smear was prepared from the residue in a little chloroform, and the final traces of solvent removed using the infrared lamp. The method, which in effect compares the paraffinic and aromatic nature of the sample, involves calculation of the following absorption intensity ratios ... [Pg.385]

Despite the potentially stoichiometric nature of the reaction with the CSA, a similar calculation of the number of chains per catalyst molecule reveals that the polymerization is highly catalytic in the hafnium and zirconium species. The chain shuttling methodology is capable of generating unlimited olefin block copolymer chains per catalyst. For example, the synthesis of sample 6 results in formation of -260 chains per total catalyst ... [Pg.90]

Fig. 16.2 A multidimensional scaling (MDS) plot in three dimensions for scent profiles of individuals from three spotted hyena clans (o Isiaka clan, N = 8 Pool clan, N = 14 A Mamba clan, N = 23). Similarities between samples were calculated with the Bray-Curtis coefficient. MDS Stress 0.08... [Pg.174]

Pattern recognition studies on complex data from capillary gas chromatographic analyses were conducted with a series of microcomputer programs based on principal components (SIMCA-3B). Principal components sample score plots provide a means to assess sample similarity. The behavior of analytes in samples can be evaluated from variable loading plots derived from principal components calculations. A complex data set was derived from isomer specific polychlorinated biphenyl (PCBS) analyses of samples from laboratory and field studies. [Pg.1]

M, for atactic P2VN and PS samples was found to be 0.074 and 0.0545, respectively. Third, the value of M for P2VN and PS samples having N = 10 is given by Eq. (5) as 0.092 and 0.075. Finally, we compute from Eq. (1) that the value of (Pd/polymer relative to the infinite molecular-weight value is 0.79 1 and 0.71 1 for P2VN and PS, respectively. Similar calculations for the N = 100 polymers show that the fluorescence ratios are within 96 % of their infinite molecular-weight values. [Pg.71]

An estimate of the actual concentration of synthetic microbubbles present in the (shaken) artificial-microbubble-surfactant solution, represented by Fig. 9.1(A), is given by the fact that 360-400 particles/sec were consistently detected at a flow rate of approximately 1 ml/30 min in order to produce the histogram shown. Therefore, the calculated approximate concentration of synthetic microbubbles in the sample is 7 x 105 microbubbles/ml. (A similar calculation for the distilled water sample shown in Fig. 9.1(B) results in an estimated concentration of only 5 x 103 microbubbles/ml.)... [Pg.156]

Previous clinical trials involving similar patients may provide estimates of sample size calculations, means, standard deviations, or, in the case of a binary response variable, response rates for the control group(s), as well as ideas for analysis and display of results. [Pg.296]

Figure 2, A, represents the experimental heat capacity data in the temperature range between 20° and 360° K. for H2 in Pd4H2—i.e., Pd4H2 minus the heat capacity of the palladium atoms in palladium black (7) and block palladium (5). In Figure 2, B, C, and D represent the similarly calculated experimental contributions for H2 in the other samples studied which had H/Pd ratios of 0.75, 0.25, and 0.125. Above 120° K. the results for palladium black are noticeably different from all of the others. This is apparently due to the fact that in palladium black, owing to the smallness of the particles, the lattice is somewhat more mobile. In Figure 3 all the experimental contributions of two hydrogen atoms to the heat capacity for alloys of compositions H/Pd = 0.75, 0.50, 0.25, and 0.125 are plotted between 35° and 85° K. (5). All the points lie on a single curve, within experimental error. Such a situation is difficult to conceive unless the hydrogens are similarly located with respect to each other in all samples. Figure 2, A, represents the experimental heat capacity data in the temperature range between 20° and 360° K. for H2 in Pd4H2—i.e., Pd4H2 minus the heat capacity of the palladium atoms in palladium black (7) and block palladium (5). In Figure 2, B, C, and D represent the similarly calculated experimental contributions for H2 in the other samples studied which had H/Pd ratios of 0.75, 0.25, and 0.125. Above 120° K. the results for palladium black are noticeably different from all of the others. This is apparently due to the fact that in palladium black, owing to the smallness of the particles, the lattice is somewhat more mobile. In Figure 3 all the experimental contributions of two hydrogen atoms to the heat capacity for alloys of compositions H/Pd = 0.75, 0.50, 0.25, and 0.125 are plotted between 35° and 85° K. (5). All the points lie on a single curve, within experimental error. Such a situation is difficult to conceive unless the hydrogens are similarly located with respect to each other in all samples.

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