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The National Science Foundation (NSF) reports that in the late 1990s about 8 percent of the civilian workforce in the United States held a bache lors degree or higher in the sciences and engineering. In addition, acade mia is the largest employer of science and engineering doctorate holders though the majority of bachelor s and master s degree holders worked for industry. The NSF expects this trend to continue through the near future. The academic research space in the United States devoted to the sci ences in support of the biotech industry provides an indication of the edu cation infrastructure in colleges and universities. As shown in Figure 5.10, the greatest increase in academic research space from 1998 to 2001 was in the computer sciences, which grew by 200 percent from 1 to 2 million net assignable square feet. The agricultural sciences were second, with a 150 percent increase in research space. The medical sciences experienced a 147 percent increase in research space, with 28 million net assignable square feet available in 2001. The biological sciences demonstrated the smallest

(5.112)

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You can use QuickBooks to create custom forms for your business. The forms contain blanks to be lled in, such as for names or inventory. Pop-up menus will prompt you for the information to be entered on the form. For example, the Item blank on an invoice will cause the Item List to appear so that you can simply select an Item from the list rather than typing it. Appropriate accounts are instantly updated and recalculated to re ect relevant transactions as they are entered into the system. Additionally, as you ll in the standard form elds with a name from a list or an Item, QuickBooks automatically enters other information such as the billing address, price, or description. This not only saves time but also ensures accuracy and consistency. The custom forms that you create and save are called templates. QuickBooks also comes with standard form templates, which you can modify and save as your business needs dictate. Figure 1-11 shows the available standard templates.

(5.113)

with all other Poisson brackets involvi.ng pairs of these variables vanishing. We can quantize the theory making the correspondence discussed in 2 between the Poisson brackets and the quantum commutators, that is,

Figure 1-11: To access the standard templates, choose Templates from the Lists menu. 5 tells you, in depth, how to create, edit, and use QuickBooks forms to document your business transactions.

(5.114)

18 27

[ro:,i,p{3,jJ = iMo:{3 t5ij ,

QuickBooks has a number of features designed to record and document the daily transactions of a business and to make it fast and easy to do so. For example, convenient drop-down menus for lists and Items make it easy to nd information. QuickBooks has a number of features that you can use to minimize data entry on your forms and provide instant access to routinely needed information. These features are discussed in the following sections.

[A (k),1I1,(k')] =iM ,t5(k-k').

(5.115) (5.116)

19 28

Quick Add is a handy feature that enables you to add customer, employee, vendor, and job information on the y. For example, if you are completing a form for a new customer whose name does not appear on your Customer List, QuickBooks prompts you to add that customer information now. Figure 1-12 shows the prompt screen that appears.

From the commutators (5.115) and (5.116) we can derive the whole of nonrelativistic quantum electrodynamics. It is more convenient, however, to express the quantized field in terms of annihilation and creation operators instead of the canonical variables A (k) and lI (k). The annihilation operator is given by

a (k) =

[CkA(k)

The appearance of the prompt screen showing the Quick Add and Set Up options is a reminder to ensure that Customer, Vendor, and Employee Lists are kept current. If you want to enter only a name on the list, you would choose Quick Add. To enter additional relevant information, such as an address and billing information, choose the Set Up option.

(5.117)

24 33

The operator a (k) and its Hermitian conjugate obey the following commutation relations deduced from (5.116) and (5.117):

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