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There is often confusion between the concepts of fuzziness and probability It is important that the similarities and di erences between these two terms are understood Both terms refer to degrees of certainty (or uncertainty) of events occurring But that is where the similarities stop Degrees of certainty as given by statistical probability are only meaningful before the associated event occurs After that event, the probability no longer applies, since the outcome of the event is known For example, before ipping a fair coin, there is a 50% probability that heads will be on top, and a 50% probability that it will be tails After the event of ipping the coin, there is no uncertainty as to whether heads or tails are on top, and for that event the degree of certainty no longer applies In contrast, membership to fuzzy sets is still relevant after an event occurred For example, consider the fuzzy set of tall people, with Peter belonging to that set with degree 09 Suppose the event to execute is to determine if Peter is good at basketball Given some membership function, the outcome of the event is a degree of membership to the set of good basketball players After the event occurred, Peter still belongs to the set of tall people with degree 09 Furthermore, probability assumes independence among events, while fuzziness is not based on this assumption Also, probability assumes a closed world model where everything is known, and where probability is based on frequency measures of occurring events That is, probabilities are estimated based on a repetition of a nite number of experiments carried out in a stationary environment The probability of an event A is thus estimated as nA (2022) P rob(A) = lim n n where nA is the number of experiments for which event A occurred, and n is the total number of experiments Fuzziness does not assume everything to be known, and is based on descriptive measures of the domain (in terms of membership functions), instead of subjective frequency measures Fuzziness is not probability, and probability is not fuzziness Probability and fuzzy sets can, however, be used in a symbiotic way to express the probability of a fuzzy event.

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Since phase is only ever determined to within an additive constant, we can set x 0 D 0 Also, since the emergent x 0 component can only have acquired a non-zero phase as a result of its passage through the device, it follows that ei x 0 D e We thus have " Ex 0 Ey 0 e

A 10

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Utility Methods inline CMsvEntry* GetEntryL(TMsvId aEntId) This method returns a new CMsvEntry corresponding to the supplied index identi er. The client is responsible for deleting the CMsvEntry after use. aEntId the index identi er of the desired entry. returns a new CMsvEntry object. inline TInt GetEntry(TMsvId aId, TMsvId& aService, TMsvEntry& aEntry) This method returns the TMsvEntry for an index identi er along with the index identi er of the owning service. aId the index identi er of the desired entry. aService on return this is the index identi er of the owning service. aEntry on return this is the index entry. returns KErrNone or a system-wide error code.

1 Perform intersection and union for the fuzzy sets in Figure 205 using the t-norms and s-norms de ned in Section 203 2 Give the height, support, core and normalization of the fuzzy sets in Figure 205 3 Consider the two fuzzy sets: long pencils medium pencils = {pencil1/01, pencil2/02, pencil3/04, pencil4/06, pencil5/08, pencil6/10} = {pencil1/10, pencil2/06, pencil3/04, pencil4/03, pencil5/01}

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(a) Determine the union of the two sets (b) Determine the intersection of the two sets 4 What is the di erence between the membership function of an ordinary set and a fuzzy set 5 Consider the membership functions of two fuzzy sets, A and B, as given in Figure 206 (a) Draw the membership function for the fuzzy set C = A B, using the min-operator (b) Compute C (5) (c) Is C normal Justify your answer 6 Consider the fuzzy sets A and B such that core(A) core(B) = Is fuzzy set C = A B normal Justify your answer 7 Show that the min-operator is (a) commutative (b) idempotent (c) transitive

Enumerated Type TMsvSorting This type de nes the sort order options for a TMsvSelectionOrdering object. Options are set through TMsvSelectionOrdering::SetSorting(). De ned in msvstd.h EMsvSortByNone don t sort EMsvSortByDate sort by date (earliest to latest) EMsvSortByDateReverse sort by date (latest to earliest) EMsvSortBySize sort by size (smallest to largest) EMsvSortBySizeReverse sort by size (largest to smallest) EMsvSortByDetails sort by message details ( From address) (A to Z collated) EMsvSortByDetailsReverse sort by message details ( From address) (Z to A collated) EMsvSortByDescription sort by description (A to Z collated) EMsvSortByDescriptionReverse sort by description (Z to A collated) EMsvSortById sort by message ID (lowest to highest) EMsvSortByIdReverse sort by message ID (highest to lowest)

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