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Artificial Intelligence




                    Notes          influence to the user knowledge. In this case, the value of membership function for a set of
                                   known concepts is increased for the concept that is explained in the unit. This can be applied only
                                   to still unknown concepts, for which the value of membership function for a set of unknown
                                   concepts is greater than zero.



                                     Did u know?  The actual increase in value also depends on the values of all prerequisite
                                     concepts.


                                   13.8.6 Knowledge Value Propagation

                                   Because the domain concepts are interrelated, we can also  infer knowledge values of some
                                   concepts. This way, the knowledge of essential prerequisite concepts is inferred on the basis of
                                   demonstrated concept knowledge. After every change of concept knowledge values, an inferring
                                   mechanism (knowledge value propagation) is triggered that updates the values of all essential
                                   prerequisite concepts.  This  propagation algorithm is  based  on  six fuzzy  rules  and  works
                                   recursively on all essential prerequisite concepts, until it reaches the basic concepts that have no
                                   prerequisites. This way, the changes of one concept values are reflected in values of all concepts
                                   that are essential prerequisites to this concept. Its difficult to understand the uncertainty in ES for
                                   this we take the help from the result of analysis in this field. For this we will see the following
                                   analysis.

                                   13.8.7 Qualitative and Quantitative Analysis

                                   Qualitative analysis can be defined as identifying qualitative structures, identifying the states of
                                   those  qualitative structures,  and  the  pattern of  changes (transformations)  in those states.
                                   Quantitative methods can sometimes be used to aid this process, but usually qualitative methods
                                   are exclusively used  for the analysis of qualitative data and structures for which quantities
                                   proper are difficult to define. Thom (1975) argues that all quantitative analysis assumes a firm
                                   qualitative foundation. Before they measure, people must agree that there is something to be
                                   measured, and that is a qualitative judgment.

                                       !
                                     Caution  People must agree that the measure (metric) they use is appropriate, and applicable
                                     to other phenomena.


                                          Example: As an example consider per capita income. It is apparently easy enough to
                                   agree on the structure, but the metric is another issue. If currency is used as a metric, a poor
                                   family in the United States would  be a wealthy one in Pakistan. The metric  can be  further
                                   adjusted by considering cost of living, but an acceptable level of living in the United States is not
                                   equivalent to one in Pakistan. The problem is not difficult to understand qualitatively: there are
                                   different standards in the two places. The two countries’ per capita income can be compared
                                   quantitatively, but the interpretation of the comparison is qualitative. The quantitative analysis
                                   is more difficult to reconcile, and indeed is undecidable without reference to qualitative structures
                                   in the two societies.
                                   In  most  cases  quantitative  analysis  depends  on  continuity.  To  quantify  a  phenomenon
                                   meaningfully it is usually necessary to assume that the relation between phenomena and metric
                                   can be described by a continuous function, since a primary goal of  quantification is to provide
                                   a  basis for comparison.  For  phenomena where  the analytic  focus is  on states  this is  often





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