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One can say that there is a good likelihood of a given function, for example, or that it probably is a function of a given type, but one cannot say for sure what the function is As with the weather, there is always a chance that a prediction is completely different from reality To circumvent the uncertainty, it usually is agreed a priori that the function is a member of one of the following classes Class 1: Constant Function The resulting observation of n + 1 qubits could have the form [071 0 0 0]T This is a basis state with one element nite and all others zero In this case, the underlying function is a constant A plus sign means a constant function that is 0 for all possible binary inputs in a truth table.

If the measurement text itself does not appear the way you want it, you should change the annotation specifications in the dimension style. You can also specify a prefix or suffix (such as mm) for all dimensions, as I explain in the next chapter. When you delete the text and type your own dimension text, you lose the ability of the dimension s measurement to automatically adjust to any change in the object s size.

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A text box s internal margins control the amount of blank space between the edge of the box and the text inside it. It s just like the margins in a word-processing document except that each text box has its own individual margin settings. To set a text box s internal margins, follow these steps: 1. Right-click the text box s border and choose Format Shape. The Format Shape dialog box opens. 2. Click Text Box. The Text Box settings appear, as shown in Figure 7-21. 3. In the Internal Margin section, change the Left, Right, Top, and Bottom settings as needed. 4. Click Close.

A negative sign means a constant function that is 1 for all possible binary inputs in a truth table A demonstration that all 1 s gives + 1 and all 0 s gives 1 is easily accomplished in MATLAB but is beyond the scope of this chapter If the qubits in the state vector are being observed in a readout procedure, the negative sign will not be observable Only probabilities are observable Class 2: Test Function Test functions are all functions that create symmetric or antisymmetric state vectors The n + 1 qubits would have a single 71 entry in any given place, with 0 s elsewhere This means that the mystery function is a test function A constant function is a special case of a test function.

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Notice that as you enter content, the width of the table cells changes to accommodate the text; you can refresh the table at any time by clicking outside of it. The entries in the first column are automatically bolded and centered because they are table header or <th> tags.

Using n + 1 qubits, it can be shown that there are 2n test functions corresponding to an entry of a single + 1 in the state vector For example, for n = 2 the functions are 0, a, b, and a b For an entry of 1 in the state vector there are 2n more functions, the complements of the functions above: 1, au, bu, (a b)u Often, test functions contain XOR functions, depending on the size of n and where the 71 occurs in the state vector Test functions are a generalization of the constant function mentioned above A positive entry refers to a given Boolean function; a negative entry refers to the complement of that function Assuming that negative signs are not observable, one cannot discern a given Boolean function from its complement However, to within a complement, a test function may be identi ed exactly..

The preceding character one or more times. The preceding character zero or one time. Exactly n instances of the preceding character. A minimum of n and a maximum of m instances of the preceding character.

The network equations are, therefore,

do require the issuance of GAAP-based financial statements These governments would have a legal requirement to issue financial statements prepared in accordance with GAAP In addition, there may be instances where states or state comptrollers prescribe the accounting requirements for municipalities and other types of local governments within a state In these cases, these municipalities and local governments would also be required to prepare GAAP financial statements In the absence of legal requirements to prepare GAAP financial statements, there may well be practical requirements that would cause governments to prepare GAAP financial statements The best example would be the issuance of debt Governments that sell debt to finance operations, capital projects, or other resource needs may find it necessary to issue GAAP financial statements in order to facilitate the sale and marketing of the debt.

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