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where rand s stand for 1, 2, or 3. Dirac's solution was to pick them as matrices and the wavefunction as a spinor. As is well known [159], the lowest possible dimension for these spinors is four. Moreover, Dirac's choice of spinors and matrices only allows even dimensions. This is all right for electrons 14 but is not what we need for light. The selection rules observed for absorption and emission of light by matter tell us that the light quantum must have an intrinsic angular momentum (Le., spin) of one unit of Planck's constant [472]. Lanczos [383, 384] developed a generalization of Dirac's approach to factorize (3.19). Lanczos's idea was to use biquatemions instead of matrices and spinors}5 Biquatemions are complex quatemions, and quatemions are, in a nutshell, a fourdimensional generalization of complex numbers introduced by Hamilton in 1844 [263, 264]. Quatemions can be thought as a scalar plus an axial vector [567]. The

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When the ProductID property in the Purchase class is set, this code creates an instance of the related Product class The Product class instance then provides access to all the Product class properties If you build the business object Class Library component at this point, you see the related class properties under the object data source in the Data Sources window For example, the Product class properties are listed under the PurchaseList object data source, as shown in Figure 713

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13There is no escape from the double sign in the end. 14They turn out to have spin 112. which can be described by a four component spinor and those 4 x 4 matrices. The extra two dimensions are needed to account for the positrons. which appear in the theory because of the negative energy solutions that can be traced back to the minus sign in (3.25) coming back to haunt us. 15For a very readable introduction to this way of writing field equations. see [427].

reader who is not familiar with quatemions might wish to have a look at Appendix C, where we give a gentle introduction to quaternions. But here we just use the following properties of biquaternions: 1. A biquaternion Z (quaternions and biquaternions are denoted by script capital letters) is the generalized four-dimensional complex number (called a hyper complex number) Z = Zo + Zlil + Z2i2 + Z3i3. where Zo, ZI, Z2, and Z3 are ordinary complex numbers and ii, i2, and i3 are new generalized imaginary units l6 whose multiplication, unlike the ordinary imaginary unit i, is noncommutative. The multiplication rules are given by

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NOTE: You can drag and drop these related properties to bind them to controls on the form However, they cannot be used to bind columns in a grid The grid requires that all properties be direct properties of the object bound to the grid, not related properties

There is a minor exception to the advice that you should simply ignore thread groups One small piece of functionality is available only in the ThreadGroup API The ThreadGroupuncaughtException method is automatically invoked when a thread in the group throws an uncaught exception This method is used by the execution environment to respond appropriately to uncaught exceptions The default implementation prints a stack trace to the standard error stream You may occasionally wish to override this implementation, for example, to direct the stack trace to an application-specific log

it = i~ = i5 = -1

Enmlil -

7

8n ,m,

(3.28)

Figure 713 When you add a reference to an instance of a related class, that class s properties are also displayed in the Data Sources window

where Enml is the Levy-Civita symbol and 8n ,m is the Kronecker delta. 2. Two biquaternionsZ = zo+zlil +z2i2+Z3i3 andZ' ~ zb+z~il +Z~i2+Z~i3 are equal only if their components are equal (Le., Zo = zb, ZI = z~. Z2 = z~, and Z3 = z~). 3. The quaternion conjugate of Z Zo - Zlil - Z2i2 - Z3i3.

This chapter concerns the object serialization API, which provides a framework for encoding objects as byte streams and reconstructing objects from their byte-stream encodings Encoding an object as a byte stream is known as serializing the object; the reverse process is known as deserializing it Once an object has been serialized, its encoding can be transmitted from one running virtual machine to another or stored on disk for later deserialization Serialization provides the standard wire-level object representation for remote communication, and the standard persistent data format for the JavaBeans component architecture

6. The Hermitian conjugate, or as Hamilton called it, the biconjugate, of Z = Zo + z Ii 1 + Z2i2 + Z3i3, is given by zt = Z* = Zo - Ziil - Z2i2 - Z;i3. 7. The scalar part of a biquaternion (or quaternion) Z is given by 8(Z) = (Z + Z) /2. and for a product .z1~' 8 (ZIZ2) = 8 (Z2Zll. In Lanczos's method, the four-momentum becomes a biquaternion and so does the wavefunction. Let us try to factorize (3.24) as Dirac did but using biquaternions

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