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TPtrC FromAddress() const This method provides non-modi able access to the From address (phone number) of the SMS message. void RestoreL(CMsvStore& aStore) This method restores the object from the Message store, but it may be ignored if the CSmsClientMtm::RestoreMessageL() method is used. aStore the store to be read from. void StoreL(CMsvStore& aStore) const This method writes the object to the Message store. aStore the store to be written to. void SetSmsSettingsL(const CSmsMessageSettings& aSettings) This method sets the SMS Message Settings for the message. aSettings the SMS Message Settings to use. inline void SetServiceCenterAddressL(const TDesC& aAddress) This method sets the SMS Service Center address for the message. aAddress the address of the Service Center.

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Word 2013 Altro... Comprimi. Nota: Riteniamo importante fornire il contenuto della Guida più recente non appena possibile, nella lingua dell'utente. Questa ...

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Fig 33 The procedure for determining the effect of a retarder of phase, , with its principal axis set at an angle, , to the reference frame de ning P, is illustrated with the location of the resulting polarization form, P0 , indicated

Sanger [756] developed another principal components learning algorithm, similar to that of Oja, referred to as generalized Hebbian learning The only di erence is the inclusion of more feedback information and a decaying learning rate (t):

uji (t 1)oj,p ]

.

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Class CSmsNumber De ned in smutset.h This class stores the name and number for an SMS recipient. Construction Methods static CSmsNumber* NewL() This method creates a new, empty CSmsNumber object. Member Methods TPtrC Address() const This method returns a non-modi able reference to the address (phone number) currently stored. void SetAddressL(const TDesC& aAddress) This method sets the address (phone number). aAddress the new address to use. TPtrC Name() const This method returns a non-modi able reference to the name currently stored. void SetNameL(const TDesC& aName) This method sets the name. aName the new name to use.

(418)

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tion Any beam of perfectly polarized light represented by an eigenvector, P, will be modi ed to provide a resultant eigenvector, P0 , its position depending on the orientation of the retarder axis and its phase delay The relationship of P0 with respect of P may be determined according to the following recipe Suppose that radiation described by P and de ned by (I diff , Icos , Isin ) is incident upon a retarder which introduces a retardance, , between perpendicular directions (x 0 , y 0 ) with the fast axis oriented at an angle, , to the x, y directions; the angle is measured anti-clockwise as seen by the observer from (x, y ) to (x 0 , y 0 ) 0 0 0 see Figure 31 The point representing the emergent beam (Idiff , Icos , Isin ) can be determined by two simple steps By considering Figure 33 and starting at the point where the Idiff -axis intersects the surface of the sphere, move round the great circle, which is the intersection of the sphere and the (Idiff Icos )-plane, through an angle, 2 , in the direction Idiff to Icos This de nes a point, A Regarding A as a pole, construct the latitude and longitude circles through the point (Idiff , Icos , Isin ) and then move clockwise as seen from A, round the latitude circle and through an 0 0 0 angle, , of longitude This de nes the point (Idiff , Icos , Isin ) Clearly the method can be extended to evaluate the effect of a series of retarders It must be remembered that the s relating each of the devices must all be measured relative to the original frame of reference The reverse procedure can be used to determine the necessary retarder to achieve a desired result from a known input The normal rules of spherical geometry, as applied to the Poincar representation, constitute an attractive method for investigating retarder problems An excellent example of this is the work of Pancharatnam (1955a, 1955b) who explored the problems of the design of achromatic retarders by this mathematical method.

For more information on principal component learning, the reader is referred to the summary in [356]

One of the most frequently used unsupervised clustering algorithms is the learning vector quantizer (LVQ) developed by Kohonen [472, 474] While several versions of LVQ exist, this section considers the unsupervised version, LVQ-I Ripley [731] de ned clustering algorithms as those algorithms where the purpose is to divide a set on n observations into m groups such that members of the same group

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