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The ApplicationSettings properties allow you to bind a setting to a speci c form or control property

1The vectorial form of Maxwell's equations that we use today was developed by Oliver Heaviside. 2The name quatemion means "a set of four" and originates from a passage in the bible where the apostle Peter is described as having been delivered by Herod to the charge of four quatemions of soldiers [641]. According to Tait [588]. Hamilton was probably influenced by the recollection of its Greek equivalent. the Pythagorean Tetractys. the mystic source of all things. 3 Still. they are quite useful for computing three-dimensional rotations. and for that they are actively applied nowadays in robotics [104. 105.622.659]. computer graphics [554]. and spacecraft orientation [633J (e.g . the space shuttle's flight software doe.5 many important calculations for guidance navigation and flight control using quatemions). 4 See. for instance. the chapter on the "great quatemionic war" in Paul Nahin's biography of Oliver Heaviside [461]. 5Quatemions and Clifford algebras are used in field theory (e.g . see [244. 256. 257]). Even a version of quantum mechanics where complex numbers are replaced by quatemions has been proposed [6. 210212.338.489.658]. Note. please. that this quatemion quantum mechanics is very different from what we do in 3. In that chapter we only use biquatemions to replace Dirac matrices and spinors.

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In the next section we give a heuristic introduction to quatemions. In Section C.2 we discuss some useful results in quatemion calculus. Finally, in Section C.3 we apply biquatemions to special relativity.

NOTE: The form size cannot be bound directly, because it requires additional code to handle the maximized and minimized case

instance will result in the creation of a new instance, leading, in the case of our example, to spurious Elvis sightings To prevent this, add the following readResolve method to the Elvis class:

Quatemions are a generalization of complex numbers to four dimensions. Complex numbers can be seen as a two-dimensional space in which a line of imaginary numbers (real multiples of i = H) represents a second dimension perpendicular to the onedimensional space formed by the line of real numbers. This is none other than our old friend, the complex plane (see Figure C.1).

-3 -2 -1

The settings are stored in two XML les: an appcon g le, which is created at design time when you create the rst application setting, and a usercon g le, which is created at runtime when the user changes the value of any user setting The NET runtime saves the usercon g settings when the application is closed and retrieves the settings when the application is opened again The usercon g le is stored under C:\Documents and Settings\your username\Local Settings\Application Data (called the local user pro le) or in C:\Documents and Settings\your username\Application Data (called the roaming user pro le) under a directory named with the company name and a subdirectory with the application name (See 3 for details on setting the company name as part of the Assembly information)

Figure C.1 We can represent any complex number z = x + iy as a point on a plane using a pair of Cartesian axes: one axis for the real components and another axis, orthogonal to the first, for the imaginary components.

This geometrical interpretation is motivated by the following reasoning. 6 If we imagine a point along the real line as a vector, multiplying it by -1 will correspond to a rotation of 180 , which keeps it on the same one-dimensional space (the line of real numbers) but makes it point in the opposite direction. Assuming that this connection between multiplication and rotation is general, there must be a number x that makes a vector along the line of real numbers rotate by 90 . This rotation by 90 will take our

NOTE: If you use ClickOnce deployment, the settings are saved in the ClickOnce data directory and not in the local user configuration file

6This gwmetrical interpretation seems to have first been put forward in 1685 by Wallis in his Treatise of Algebra. It was later developed further (apparently in an independent way) by Abb6 Bure in 1804. The modern form of these ideas is almost identical to that published by Argand in 1806 [23]. For more details on the historical development. see [588].

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