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You ll revisit this page in the next chapter when you learn how to show additional data from a recordset on the page using a Dreamweaver server behavior.



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In some of the early groundbreaking work in this tradition, Shweder and Bourne (1984) challenged the completeness of contemporary social psychological theories of social attribution It was documented that, as compared with EuropeanAmericans, Oriyan Hindu Indians place signi cantly greater emphasis in person description on actions versus abstract traits, with their person descriptions more frequently making reference to the context Thus, for example, their investigation revealed that whereas European-Americans are more likely to describe a friend by saying she is friendly, Oriyan Indians are more likely to describe the friend by saying she brings cakes to my family on festival days This type of cultural difference, it was observed, was not explicable in terms of the types of objective ecological or individual psychological factors that had been emphasized in previous studies, such as variation in schooling, literacy, socioeconomic status,.





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where M is the number of independent basis functionsin the RBF network. This justifiesthe 'radial' terminology. A typical radial function is the Gaussian function which assumes the form: (8.29) where 20' is representative of the 'spread' of the Gaussian function that controls the radius of influence of each basis function. Figure 8.13 illustrates a Gaussian RBF, in the case of a scalar input, having a scalar centre of c = 0 and a spread or width of 2cr: = 1. Gaussian-like RBFs are localized , i.e. they give a significant response only in the vicinity of the centre and p(.) 4 0 as z + c . As well as being localized, Gaussian basis functions have a number c of useful analytical properties, whichwill be highlighted in our following discourse. Referring to Figure 8.12, the RBFnetwork can be represented mathematically as follows:

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Hatching an entire object is the simplest way to place a hatch. However, the area that you want to hatch is often fairly complex, and the program needs to do some calculations to determine the area. The Hatch and Gradient dialog box offers two ways to specify the hatch boundary: You can pick points inside an area and let the command try to find an enclosed boundary, or you can select objects. If you want to hatch an entire object, choose Add: Select Objects. You return temporarily to your drawing. Then select the object or objects, and press Enter to end object selection and return to the dialog box. If the area you want to hatch does not neatly fit into one or more objects, choose Add: Pick Points. You return to your drawing and see the following:

HOW DO I USE THE CIRCUMPLEX TO DESCRIBE INDIVIDUALS After it is established that a given measure has a circumplex structure, the next issue concerns how data obtained from this measure can be applied in research and assessment contexts. In the next two sections we explore, respectively, two of the more common applications representing individuals within a circumplex assessment space, then using the circumplex to describe group tendencies based on the accumulation of individual data. Both ventures involve the use of circular statistics (e.g., Batschelet, 1981; Mardia, 1972; Upton & Fingleton, 1989), a somewhat novel branch of statistical analysis developed speci cally to handle circularly ordered, periodic data of the kind generated by circumplex-based measurements. With respect to individual assessment, nearly all of the development in this area has been provided by psychologists

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