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Optimal pricing and inventory policies for non-instantaneous deteriorating items with permissible delay in payment: Fuzzy expected value model Pages 281-300 Download PDF
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// Chapter 12, Programming Problem #1 // Write a recursive function for a function having one parameter that // generates the nth Fibonacci number. #include <iostream> #include <cmath> // The full recursive version: // It is slow. It takes about 17 seconds for 1 computation of Fib1(35). // This function computes and discards many of the Fibonacci numbers // too many times. This kind of recursion is called 'umbrella // recursion' because it spreads, recomputing values many times. unsigned long Fib1( int n ) if (n == 0 || n == 1) return 1; return Fib1( n - 1 ) + Fib1( n - 2 ); int main() using namespace std; char ans; int N; do cout << "I will display Fibonacci numbers 0-N." << endl; cout << "Enter an limit, please." << endl << "Fibonacci routine will take about 17 " << endl << "seconds for N = 35 alone" << endl; cin >> N; for int i = 0; i < N; i++ ) cout << Fib1(i) << endl; cout << "Y/y to continue, anything else quits" << endl; cin >> ans; while 'Y' == ans || 'y' == ans );
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Comparative Analysis of Interest Rates in Western Ballkan Countries, Kosova Perspective
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Resetting the Clock for International Students: A Call for the ABA to Establish Standards for LL.M. Students and for Law Schools to Rethink Their LL.M. Curricula
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