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cout << "nn = " << nn << endl; float x; // not initialized cout << "x = " << x << endl; double y; // not initialized cout << "y = " << y << endl; } b = 0 c = m = 4296913 n = 4296716 nn = 4296794 x = 6.02438e-39 y = 9.7869e-307 1.13 int main() { // prints the values an overflowing negative short int short m=0; cout << "m = " << m << endl; m -= 10000; // m should be -10,000 cout << "m = " << m << endl; m -= 10000; // m should be -20,000 cout << "m = " << m << endl; m -= 10000; // m should be -30,000 cout << "m = " << m << endl; m -= 10000; // m should be -40,000 cout << "m = " << m << endl; } m = 0 m = -10000 m = -20000 m = -30000 m = 25536 int main() { float a = 666666; // = a = 666666 float b = 1 - 1/a; // = (a-1)/a = 666665/666666 float c = 1/b - 1; // = 1/(a-1) = 1/666665 float d = 1/c + 1; // = a = 666666 != 671089 cout << "a = " << a << endl; cout << "b = " << b << endl; cout << "c = " << c << endl; cout << "d = " << d << endl; } a = 666666 b = 0.999999 c = 1.49012e-06 d = 671089
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2.1 NUMERIC DATA TYPES In science there are two kinds of numbers: whole numbers (e.g., 666) and decimal numbers (e.g., 3.14159). Whole numbers, including 0 and negative whole numbers, are called integers. Decimal numbers, including negative decimal numbers and all integers, are called rational numbers because they can always be expressed as ratios of whole numbers (i.e., fractions). Mathematics also uses irrational real numbers (e.g., 2 and ), but these must be approximated with rational numbers to be used in computers. Integers are used for counting; rational numbers are used for measuring. Integers are meant to be exact; rational numbers are meant to be approximate. When we say Fundamental Types Integral Types there are 12 people on the jury, we mean Boolean Type exactly 12, and anyone can count them to bool verify the statement. But when we say the Enumeration Types tree is 12 meters high, we mean approxienum mately 12.0 meters, and someone else may Character Types be just as accurate in saying that it is char 12.01385 meters high. unsigned char wchar_t This philosophical dichotomy is reflected Integer Types in computers by the different ways in which short these two fundamentally different kinds of int numbers are stored and manipulated. Those long differences are embodied in the two kinds of unsigned short numeric types common to all programming unsigned int languages: integral types and floating-point unsigned long types. The term floating-point refers to Floating-point Types float the scientific notation that is used for ratiodouble nal numbers. For example, 1234.56789 can long double 3 also be represented as 1.23456789 10 , and 4. These alterna0.00098765 as 9.8765 10 tives are obtained by letting the decimal point float among the digits and using the exponent on 10 to count how many places it has floated to the left or right. Standard C++ has 14 different fundamental types: 11 integral types and 3 floating-point types. These are outlined in the diagram shown above. The integral types include the boolean type bool, enumeration types defined with the enum keyword, three character types, and six explicit integer types. The three floating-point types are float, double, and long double. The most frequently used fundamental types are bool, char, int, and double. 16
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