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The values of E x 0 , E y 0 , x 0 and y 0 may then be used to evaluate the four param0 0 eters I, Idiff , Icos and Isin , as de ned in 2, these being used in turn to determine the characteristics of the ellipse its size, , and the sign of The procedure of determining the characteristics of the modi ed ellipse in this manner is cumbersome, and completely unmanageable when the cumulative affect of several different optical elements in series requires calculation The algebra describing the various interactions noted above can be simpli ed by using matrix notation The situation represented by (36) and (37) may be expressed by using exponentials to describe the waves, and matrices to de ne the various effects that the optical elements, or media, have on the radiation Thus, " # i 0 Ex 0 e x cos sin Ex 0 0 k 0 , (38) D x i y 0 Ey 0 sin cos 0 ky0 0 e Ey

and for an in nite domain, card(A) =

(39)

(2020)

Class MMsvSessionObserver De ned in msvapi.h Provides the interface for noti cation of events from a Message Server session. The types of event are given in the enumeration TMsvSessionEvent. Clients must provide an object that implements the interface, and set it to be noti ed through CMsvSession::OpenSyncL() or CMsvSession::OpenASyncL(). Member Methods virtual void HandleSessionEventL(TMsvSessionEvent aEvent, TAny* aArg1, TAny* aArg2, TAny* aArg3) = 0; This method is called by the Message Server when an event occurs. aEvent the type of event that has occurred. aArg1, aArg2 and aArg3 the meanings of the TAny* arguments depend on the aEvent value.

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For example, if X = {a, b, c, d}, and A = 03/a + 09/b + 01/c + 07/d, then card(A) = 03 + 09 + 01 + 07 = 20 Normalization: A fuzzy set is normalized by dividing the membership function by the height of the fuzzy set That is, normalized(A) = A (x) height(x) (2021)

This approach of formulation was rst set out in a series of papers by R Clark Jones (see Jones 1941a, 1941b, 1942, 1947a, 1947b, 1948, 1956 and Jones & Hurwitz 1941) The column vectors describing the components of the vibration are known as Jones vectors; the procedures of setting out the interaction of polarized light with optical devices is known as the Jones calculus For the general situation, the optical devices are usually linear, i e the frequency of the emergent radiation from the device is the same as that of the incident radiation Thus, the time dependences of the incident and emergent Jones vectors cancel and we have 2 3 # " i 0 E x 0 ei x 0 0 E x0 ei x 0 kx0 e x 0 0 0 4 5D (310) i 0 0 ky0 0 e i y 0 E y 0 ei y 0 E 0 e y0

Other characteristics of fuzzy sets (ie concentration, dilation, contrast intensi cation, fuzzi cation) are described in Section 2111 The properties of fuzzy sets are very similar to that of two-valued sets, however, there are some di erences Fuzzy sets follow, similar to two-valued sets, the commutative, associative, distributive, transitive and idempotency properties One of the major di erences is in the properties of the cardinality of fuzzy sets, as listed below: card(A) + card(B) = card(A B) + card(A B) card(A) + card(A) = card(X) where A and B are fuzzy sets, and X is the universe of discourse

Class CMsvSession De ned in msvapi.h Represents a channel of communication between a client thread (Client-side MTM, User Interface MTM, or message client application) and the Message Server thread. A message client application must use OpenSyncL() or OpenASyncL() to create a session object, before it can instantiate any MTM or CMsvEntry object. Only a single session should be created within a thread. To close a session, delete all objects relying on that session, and then the session object itself. Static Methods static CMsvSession* OpenSyncL(MMsvSessionObserver& aObserver) This method creates a new session that can subsequently be used for other Messaging APIs. aObserver a reference to an object that implements the MMsvSessionObserver mixin (interface). The object will be noti ed of message events.

.

We are rarely interested in the absolute phases of the individual components and it is advantageous to rewrite (310) in the form: " # Ex 0 i x 0 0 e i( ) Ey 0 e y0 x0 0 " # 0 E x0 0 0 kx0 i x 0 1 i x 0 e e (311) D 0 0 e i( y 0 x 0 ) 0 ky0 E y 0 ei( y 0 x 0 )

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