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Description Compares portions of the strings referred to by strA and strB using the cultural information passed in culture and the comparison options passed in options The comparison begins at strA[indexA] and strB[indexB] and runs for length characters Returns greater than zero if strA is greater than strB, less than zero if strA is less than strB, and zero if strA and strB are equal CultureInfo and CompareOptions are defined in the SystemGlobalization namespace Compares the strings referred to by strA and strB independently of culture, region, or language Returns greater than zero if strA is greater than strB, less than zero if strA is less than strB, and zero if strA and strB are equal Compares portions of the strings referred to by strA and strB independently of culture, region, or language The comparison begins at strA[indexA] and strB[indexB] and runs for length characters Returns greater than zero if strA is greater than strB, less than zero if strA is less than strB, and zero if strA and strB are equal Compares the invoking string with the string representation of value Returns greater than zero if the invoking string is greater than value, less than zero if the invoking string is less than value, and zero if the two are equal The comparison is case- and culture-sensitive Compares the invoking string with strB Returns greater than zero if the invoking string is greater than strB, less than zero if the invoking string is less than strB, and zero if the two are equal The comparison is case- and culture-sensitive Returns true if the invoking string contains the same character sequence as the string representation of obj The comparison is ordinal, meaning that it is case-sensitive and culture-insensitive Returns true if the invoking string contains the same character sequence as value The comparison is ordinal, meaning that it is casesensitive and culture-insensitive Returns true if the invoking string contains the same character sequence as value How the comparison is performed is specified by comparisonType Returns true if a contains the same character sequence as b The comparison is ordinal, meaning that it is case-sensitive and cultureinsensitive Returns true if a contains the same character sequence as b How the comparison is performed is specified by comparisonType. birt pdf 417 Eclipse BIRT PDF417 Barcode Maker add-in makes PDF417 ...
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rdlc qr code Download PDF - 417 barcode generator for Java free trial package to create high quality PDF - 417 barcodes in Java class, iReport and BIRT . public static int CompareOrdinal(string strA, int indexA, string strB, int indexB, int length) public int CompareTo(object value) A convenient way to think about the logarithm function is as the inverse to the exponential function Proceeding intuitively, let us consider the function f (x) = 3x To operate with this f, we choose an x and take 3 to the power x For example, f (4) = 34 = 3 3 3 3 = 81 f ( 2) = 3 2 = 1 9 public int CompareTo(string strB) public override bool Equals(object obj) public bool Equals(string value) public bool Equals(string value, StringComparison comparisonType) public static bool Equals(string a, string b) public static bool Equals(string a, string b, StringComparison comparisonType) f (0) = 30 = 1 The inverse of the function f is the function g which assigns to x the power to which you need to raise 3 to obtain x For instance, g (9) = 2 because f (2) = 9 g (1/27) = 3 because f ( 3) = 1/27 g (1) = 0 because f (0) = 1 We usually call the function g the logarithm to the base 3 and we write g (x) = log3 x Logarithms to other bases are defined similarly TABLE 22-1 The String Comparison Methods (continued) 22: While this approach to logarithms has intuitive appeal, it has many drawbacks: we do not really know what 3x means when x is not a rational number; we have no way to determine the derivative of f or of g ; we have no way to determine the integral of f or of g Because of these difficulties, we are going to use an entirely new method for studying logarithms It turns out to be equivalent to the intuitive method described above, and leads rapidly to the calculus results that we need birt pdf 417 PDF - 417 Introduction, data, size, application, structure ...
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