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<title>Algorithms_in_C++: Prime factorization</title>
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<div id="projectname">Algorithms_in_C++
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 <span id="projectnumber">1.0.0</span>
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<div id="projectname">Algorithms_in_C++<span id="projectnumber"> 1.0.0</span>
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<div id="projectbrief">Set of algorithms implemented in C++.</div>
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<div class="title">Prime factorization </div> </div>
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<div class="headertitle"><div class="title">Prime factorization </div></div>
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<div class="textblock"><p><a class="anchor" id="md_math_README"></a>Prime Factorization is a very important and useful technique to factorize any number into its prime factors. It has various applications in the field of number theory.</p>
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<p>The method of prime factorization involves two function calls. First: Calculating all the prime number up till a certain range using the standard Sieve of Eratosthenes.</p>
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<p>Second: Using the prime numbers to reduce the the given number and thus find all its prime factors.</p>
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<p>The complexity of the solution involves approx. O(n logn) in calculating sieve of eratosthenes O(log n) in calculating the prime factors of the number. So in total approx. O(n logn).</p>
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<p><b>Requirements: For compile you need the compiler flag for C++ 11</b> </p>
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<div class="textblock"><p ><a class="anchor" id="md_math_README"></a>Prime Factorization is a very important and useful technique to factorize any number into its prime factors. It has various applications in the field of number theory.</p>
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<p >The method of prime factorization involves two function calls. First: Calculating all the prime number up till a certain range using the standard Sieve of Eratosthenes.</p>
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<p >Second: Using the prime numbers to reduce the the given number and thus find all its prime factors.</p>
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<p >The complexity of the solution involves approx. O(n logn) in calculating sieve of eratosthenes O(log n) in calculating the prime factors of the number. So in total approx. O(n logn).</p>
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<p ><b>Requirements: For compile you need the compiler flag for C++ 11</b> </p>
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