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Membership determining

These committees are usually union safety committees, with membership determined by the union. Some workplaces with more than one union will have more than one union safety conunittee. The committee operates without management and meets regularly with management to discuss safety issues. At these meetings, the committee raises concerns. [Pg.127]

One of the disadvantages of the method is that one must determine the smoothing parameter by optimisation. When the smoothing parameter is too small (Fig. 33.16a) many potential functions of a learning class do not overlap with each other, so that the continuous surface of Fig. 33.15 is not obtained. A new object u may then have a low membership value for a class (here class K) although it clearly belongs to that class. An excessive smoothing parameter leads to a too flat surface (Fig. 33.16b), so that discrimination becomes less clear. The major task of the... [Pg.226]

The primary purpose of pattern recognition is to determine class membership for a set of numeric input data. The performance of any given approach is ultimately driven by how well an appropriate discriminant can be defined to resolve the numeric data into a label of interest. Because of both the importance of the problem and its many challenges, significant research has been applied to this area, resulting in a large number of techniques and approaches. With this publication, we seek to provide a common framework to discuss the application of these approaches. [Pg.3]

A crisp membership function for the determination of volatile liquids. [Pg.242]

How is the membership of an object in a class determined If it is obvious that an object lies completely in one class, or must have no membership in it, this is easy. We can confidently assign a membership of 0 in the volatile class to steel or diamond. How, though, do we know what membership in that class to give to a chemical, such as carbon disulfide, which has a boiling... [Pg.244]

Although it is the purpose of fuzzy systems to handle ill-defined information, this does not mean that we can get away with uncertainty in the allocation of membership values. If some of the membership values for liquids in a database were proposed by one person and the rest by a second person, the two groups of memberships could well be inconsistent unless both people used the same recipe for determining membership. Any deductions of the fuzzy system would then be open to doubt. In fact, even the membership values determined by just one person might be unreliable unless they had used a properly defined method to set membership values. The hold-a-wet-finger-in-the-air style of finding a membership value is not supportable. [Pg.245]

To deal with this difficulty, we construct a membership function plot, from which memberships can be determined directly (Figure 8.6). The membership function defines an unambiguous relationship between boiling point and membership value, so the latter can then be determined consistently, given the boiling point. [Pg.245]

The membership functions in Figure 8.6 provide the basis for a consistent determination of membership values for liquids in three sets, "very volatile,"... [Pg.245]

Once the input data have been used to find fuzzy memberships, in the second step we compute the membership value for each part in the condition or antecedent of a rule. These are then combined to determine a value for the conclusion or consequent of that rule. If the antecedent is true to some degree, the consequent will be true to the same degree. [Pg.254]

The center of gravity is a reliable and well-used method. Its principal disadvantage is that it is computationally slow if the membership functions are complex (though it will be clear that if the membership functions are as simple as the ones we have used here, the computation is quite straightforward). Other methods for determining the nonfuzzy output include center-of-largest-area and first-of-maxima. [Pg.259]

To determine the Li abundance we considered only 147 slow rotator cluster members, with membership based on radial velocity and X-ray detection. We first... [Pg.76]

In Fig. 2 we show the distribution of [Fe/H] as a function of elliptical radius (the equivalent distance along the semi-major axis from the centre of Scl) for those RGB stars which were determined to have a high probability of membership. A well-defined metallicity gradient is apparent with a similar scale size to the RHB versus BHB spatial distributions. [Pg.215]

Another problem with CA is associated with diagnostics. Even if CA correctly determined the number of latent groups, this is not a guarantee that it also accurately determined group membership. Unfortunately, there are no adequate ways to assess the validity of CA group assignment. Empirical evaluation of a variety of CA methods suggests that CA procedures are actu-... [Pg.98]

Additionally to the x-data, a property y may be known for each object (Figure 2.3). The property can be a continuous number, such as the concentration of a compound, or a chemical/physical/biological property, but may also be a discrete number that encodes a class membership of the objects. The properties are usually the interesting facts of the objects, but often they cannot be determined directly or only with high cost on the other hand, the x-data are often easily available. Methods from... [Pg.45]

Unlike the straightforward methods for solubility, dissolution, and gastric stability, the BCS guidance recommends several methods to determine the permeability class membership of a drug substance (Table 28.1). [Pg.669]

Faustino PJ, Volpe DA, Knapton AD, Ellison CD, Hussain AS (1999) Value of an internal standard approach for determining internal permeability class membership of drugs. AAPS PharmSci 1(4) abstract. [Pg.679]

A SIMCA model is actually an assembly of J class-specific PCA models, each of which is built using only the calibration samples of a single class. At that point, confidence levels for the Hotelling P and Q values (recall Equations 12.21 and 12.22) for each class can be determined independently. A SIMCA model is applied to an unknown sample by applying its analytical profile to each of the J PCA models, which leads to the generation of J sets of Hotelling P and Q statistics for that sample. At this point, separate assessments of the unknown sample s membership to each class can be made, based on the P and Q values for that sample, and the previously determined confidence levels. [Pg.396]


See other pages where Membership determining is mentioned: [Pg.6]    [Pg.6]    [Pg.424]    [Pg.224]    [Pg.408]    [Pg.63]    [Pg.247]    [Pg.248]    [Pg.253]    [Pg.253]    [Pg.256]    [Pg.256]    [Pg.256]    [Pg.130]    [Pg.413]    [Pg.413]    [Pg.415]    [Pg.416]    [Pg.416]    [Pg.429]    [Pg.99]    [Pg.259]    [Pg.339]    [Pg.130]    [Pg.229]    [Pg.229]    [Pg.65]    [Pg.665]    [Pg.666]    [Pg.94]    [Pg.95]    [Pg.395]    [Pg.216]    [Pg.382]   
See also in sourсe #XX -- [ Pg.244 , Pg.245 ]




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