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public Decimal( oat value) public Decimal(double value) Each constructs a Decimal from the specified value You can also construct a Decimal by specifying its constituent parts using this constructor: public Decimal(int lo, int mid, int hi, bool isNegative, byte scale) A decimal value consists of three parts The first is a 96-bit integer, the second is a sign flag, and the third is a scaling factor The 96-bit integer is passed in 32-bit chunks through lo, mid, and hi The sign is passed through isNegative, which is false for a positive number and true for a negative number The scaling factor is passed in scale, which must be a value between 0 and 28 This factor specifies the power of 10 (that is, 10scale) by which the number is divided, thus yielding its fractional component Instead of passing each component separately, you can specify the constituents of a Decimal in an array of integers, using this constructor: public Decimal(int[ ] bits) The first three ints in bits contain the 96-bit integer value In bits[3], bit 31 specifies the sign flag (0 for positive, 1 for negative), and bits 16 through 23 contain the scale factor Decimal implements the following interfaces: IComparable, IComparable<decimal>, IConvertible, IFormattable, IEquatable<decimal>, and IDeserializationCallback Here is an example that constructs a decimal value by hand:

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This would be the same as explicitly listing all of the dimensions as follows:

2ph 2pq 1 6pq 1 10pq m sin + sin + sin 6 50 b2 b b b 4p 2 h 2pq 1 6pq 1 10pq m cos + cos + cos b3 b b b 2 10

// Manually create a decimal number using System; class CreateDec { static void Main() { decimal d = new decimal(12345, 0, 0, false, 2); ConsoleWriteLine(d); } }

The output is shown here:

=Min([Revenue] In ([Year];[Quarter])) In ([Year])

y =

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In this example, the value of the 96-bit integer is 12345 Its sign is positive, and it has two decimal fractions The methods defined by Decimal are shown in Table 21-7 The fields defined by Decimal are shown in Table 21-8 Decimal also defines a large number of operators and conversions that allow decimal values to be used in expressions with other numeric types The rules governing the use of decimal in expressions and assignments are described in 3

Part II:

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BusinessObjects XI provides keywords to help you specify the dimensions to include in the context of a formula The use of keywords provides two benefits First, it is a shorthand method of specifying dimensions, eliminating the need to type out the list of dimensions to include in the context Second, the use of keywords allows you to add or delete dimensions to a report without having to change the extended syntax in your formulas Since the context does not contain a hard-coded list of dimensions, the formula will continue to work The keywords that can be used in extended syntax are Report, Section, Break, Block, and Body Table 22-3 describes what data will be included when using keywords in extended syntax in different areas of a table or report

Method public static decimal Add(decimal d1, decimal d2) public static decimal Ceiling(decimal d)

This curve has a maximum acceleration of about 125 percent of the acceleration of the parabolic curve, or about 81 percent of the acceleration of the cycloidal curve In this way, other higher-order mulitple harmonic curves can be generated Baranyi (1970) has derived and tabulated the Fourier coef cients up to and including the seventeenth harmonic of the pro le groups for the DRD cam Unfortunately, these high-order harmonic curves do not generally produce a satisfactory dynamic response of the follower Nevertheless, there is an advantage in using a harmonic series for cam motion design This advantage is the direct knowledge of the harmonic content of the forcing function applied to the cam-and-follower system With this knowledge, the designer can create a system that will avoid the resonance at certain critical harmonics In the foregoing discussion, we have studied the dwell-to-dwell curves including the transition between endpoints designed to have nite terminal velocities Weber (1979) has presented an approximate method to generate Fourier series of cams with this transition His method is based on the superposition principle in which simple curves are combined to develop a complex curve In Weber s work, a curve is considered to be the composite of two elements: a chord (constant velocity line) connecting the endpoints and a Fourier sine series having terminal slopes equal and opposite to the chordal slope discontinuities such that the composite curve is slope-continuous

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Web Intelligence provides dozens of functions allowing limitless formula combinations The next section provides a few examples of multiple functions used together

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