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in Figure 26 By using the sine formula of spherical trigonometry, sin 2 sin 2 , D sin /2 sin y x leading to sin 2 D sin 2 sin y x D 2E x0 E y 0 sin y 2 2 E x0 C E y 0 x , (242) (241)

for p [0, 1]

Class CMsvEntry public CBase, public MMsvSessionObserver, public MMsvStoreObserver De ned in msvapi.h Accesses and acts upon a particular Message Server entry. The current entry that a CMsvEntry object relates to is referred to as its context. It may be helpful to consider CMsvEntry functions in two broad groups. The rst provides a means to access the various types of storage associated with an entry. The second provides a means to discover and access other entries that the entry owns (its children). A CMsvEntry object is relatively expensive in RAM usage, as it caches its children, updating them as necessary when noti ed of changes. Such objects should therefore be created sparingly.

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A B (x) = p min{ A (x), B (x)} + (1 p) 1 ( A (x) + B (x)), where 2 p [0, 1] [930] Union of fuzzy sets (OR): The union of two-valued sets contains the elements of all of the sets The same is true for fuzzy sets, but with membership degrees that depend on the speci c uninion operator used These operators are referred to as s-norms, of which the max-operator and summation operator are most frequently used: Max-operator: A B (x) = max{ A (x), B (x)}, x X, or Summation operator: A B (x) = A (x) + B (x) A (x) B (x), x X Again, careful consideration must be given to the di erences between the two approaches above In the limit, a series of unions will have a result that approximates 10, even though membership degrees are low for the original sets! Other s-norms are [676], A B (x) =

so con rming the correctness of this description It can be seen that to arrive at P from the linear polarization state denoted by (I, 0, 0), the point on the Idiff -axis, the sphere should be rotated in a positive direction through an angle ( y x ) about the diameter de ned by the Idiff -axis Relationships between any two eigenvectors of polarization can be established using spherical trigonometry (see 3)

1+ 1

The description and discussion above of the polarization ellipse within a particular plane were developed by combining two orthogonal classical waves Such waves can be considered as having a long-term phase coherence, with the form of the ellipse persisting over a long period of time If the amplitudes and/or the phases of the waves are subject to a change, the form of the ellipse will change in sympathy The behaviour of the changes can be described in terms of the Poincar sphere representation, but this becomes complicated if the mechanism producing the change also attenuates the radiation In order to determine any optical effects astrophysical or instrumental which alter the polarization ellipse as the radiation progresses

Construction static CMsvEntry* NewL(CMsvSession& aMsvSession, TMsvId aMsvId, const TMsvSelectionOrdering& aOrdering) This method obtains access to an existing entry. To create a new entry, use the CreateL() method. aMsvSession the message server session to be used. aMsvId the ID for the desired entry. aOrdering the initial sort order for the children of the entry. It can be changed subsequently by using the SetSortTypeL() method. Index Entry Access void SetEntryL(TMsvId aId) Sets the context to the speci ed message entry ID. This message entry may be a message, service entry, attachment or folder. aId the ID for the new context. void ChangeL(const TMsvEntry& aEntry) Sets the context s index entry to the speci ed values. aEntry the new context values. Current Entry Member Methods TMsvId EntryId() const This method returns the identi er of the context. const TMsvEntry& Entry() const This method returns the index entry for the context. Store Access TBool HasStoreL() const This method returns ETrue if the entry has a store, EFalse if not. CMsvStore* ReadStoreL() This method returns a reference to the store for the entry in read-only mode (can be shared). If the store is in exclusive use by another client, the function leaves with KErrAccessDenied. The store must be deleted when nished with. CMsvStore* EditStoreL() This method returns a reference to the store in exclusive mode. If the store is in use by another client, the function leaves with KErrAccessDenied. If the entry does not have a store then it is created. The store must be deleted when nished with.

B (x) 1 B (x)

A B (x) = min{1, A (x) + B (x) + p A (x) B (x)}, for p 0 A B (x) = A B (x) = 1

from its source to the observer, it is useful to have a more general algebra to facilitate this A discussion on such matters now follows with a description of the Jones calculus given in the next chapter

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