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aln) is an eigenstate of ata corresponding to eigenvalue n - 1). So if we keep applying a to In} successively, we will eventually hit a negative eigenvalue. As according to (2.115), negative eigenvalues are not allowed, there must be an integer m for which affiln} does not vanish but affi+1In} does. Then

Suppose you attempt to use this class with a HashMap:

(2.118) so that n = m. In other words, the eigenvalues of at a are all positive integers. The lowest eigenvalue is n = 0, with the corresponding eigenstate defined by

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As you might know, the UPC codes have 11 digits + 1 digit check code. ... Cell A13 has the following formula to calculate the check digit :

NOTE: If you type the three comment markers in the empty line above the method definition instead of on the same line as the method definition, you don t need to press the Enter key to generate the documentation structure

(2.119)

From this eigenstate we can generate any other eigenstate by applying at a sufficient number of times. To see this, notice that from (2.120) it follows that

4 Type a summary of the method between the summary tags, the parameter descriptions between the param tags, and so on Your documentation may be similar to this:

ata(atln})

''' ''' ''' ''' ''' ''' ''' <summary> Creates a populated instance of this class </summary> <param name="prodID">ID of the product to create</param> <returns>Instance of the Product class</returns> <remarks></remarks>

(atln}) (n+ 1).

Map m = new HashMap(); mput(new PhoneNumber(408, 867, 5309), "Jenny");

(2.121)

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most important tags because they are used by Visual Studio When you provide method documentation using XML comments, your method displays documentation about itself in appropriate places within Visual Studio For example, the documentation appears in the Intellisense List Members box when you type the object variable name and a period () Using XML comments to document your methods makes it easier for you and other developers to work with your methods

(2.122) For the quantized radiation field, these ladder operators aquire an interesting new meaning. The energyeigenstates In} are states with a well-defined number of electromagnetic energy quanta in the given field mode. These quanta are called photons. 28 They can carry not only energy but also linear and angular momentum. Destruction and creation of a photon means subtracting from or adding to the field the full amount of each of these quantities carried by the photon. It is in this sense that photons

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28The name photon was coined by the chemist Gilbert N. Lewis in a letter to Nature [407]. He wrote: "1 therefore take the liberty of proposing for this hypothetical new atom, which is not light but plays an essential part in every process of radiation, the name photon." Curiously enough, he was not writing about the electromagnetic energy quantum but rather speculating about a new kind of subatomic particle that would act as a carrier of radiant energy.

Use the summary tags to describe the method s purpose and the param tags to de ne each parameter The summary and param are the

behave like particles; they are like grains of these physical quantities. 29 As the ladder operator a annihilates photons, it is called the annihilation operator. Analogously, at is called the creation operator.

In free space it is natural to use plane waves in the mode expansion. Then the mode expansion is just an ordinary inverse Fourier transform that reconstructs the radiation fields in configuration space from their reciprocal-space counterparts. We have already written the reciprocal-space Maxwell equations without charges in Section 2.2. These are equations (2.47)-(2.50), which have the nice property of involving only quantities at a given point k in reciprocal space without any reciprocal-space derivatives. The reciprocal-space fields are defined by a Fourier transform such as (2.46). Unlike the cavity case, where the mode functions were all real, plane waves are complex. As a consequence, the fields in reciprocal space are also complex. But as the configuration space fields have to be real, their counterparts in reciprocal space are not all independent. Their complex conjugates are related to their values at the negative of their reciprocal-space position by

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