├── Concepts of Number Theory ├── Big Integer Library │ ├── Code.cpp │ └── README.md ├── Euler Phi │ ├── Calculate the SUM = LCM(1,N) + LCM(2,N) + LCM(3,N)+... + LCM(N,N) │ │ ├── Code.cpp │ │ └── README.md │ ├── Euler Phi From 1 to n in O(nloglogn) │ │ ├── Code.cpp │ │ └── README.md │ ├── Euler Phi for a Number N │ │ ├── Code.cpp │ │ └── README.md │ └── How many Numbers from 1 to N has GCD(i,N) = g │ │ ├── Code.cpp │ │ └── README.md ├── Euler theorem and Fermat's Little theorem │ └── README.md ├── Extended Euclid │ └── Explanation of Extended Euclid │ │ ├── Code.cpp │ │ ├── Image │ │ ├── Extended_Euclid.png │ │ └── README.md │ │ └── README.md ├── Factorial │ ├── Digit of a factorial │ │ ├── Code.cpp │ │ └── README.md │ ├── Digits of a factorial in Different Base │ │ ├── Code.cpp │ │ └── README.md │ ├── Dividing a large factorial number N! by a number M │ │ ├── Code.cpp │ │ └── README.md │ ├── Factorial Factorisation │ │ ├── Code.cpp │ │ └── README.md │ ├── For a Given Number N how many Number system will have trailing zeroes │ │ ├── Code.cpp │ │ └── README.md │ ├── Number of Trailing Zeroes in N! │ │ ├── Code.cpp │ │ └── README.md │ ├── Pre Calculating Digits of N! in different bases │ │ ├── Code.cpp │ │ └── README.md │ └── Pre Calculating No of Factors from 1! to N! │ │ ├── Code.cpp │ │ └── README.md ├── Finding Divisors │ └── Finding divisors of a number N │ │ ├── Code.cpp │ │ └── README.md ├── GCD & LCM │ ├── GCD │ │ ├── Code.cpp │ │ └── README.md │ └── LCM │ │ ├── Code.cpp │ │ └── README.md ├── Number Of Divisors │ ├── Number of Divisors for N │ │ ├── Code.cpp │ │ └── README.md │ └── Pre Calculating Number of Divisors from 1 to N │ │ ├── Code.cpp │ │ └── README.md ├── Prime Factorisation │ ├── Prime Factorisation of a Number │ │ ├── Code.cpp │ │ └── README.md │ └── Prime Factorization For multiple Queries By least prime method │ │ ├── Code.cpp │ │ └── README.md ├── Sieve │ ├── Bitwise Sieve │ │ ├── Code.cpp │ │ └── README.md │ ├── General Sieve │ │ ├── Code.cpp │ │ └── README.md │ └── Segmentation Sieve │ │ ├── Code.cpp │ │ └── README.md └── Sum of Divisors │ ├── Given a Number N find the sum of actual divisors from 1 to N in O(Sqrt(N)) │ ├── Code.cpp │ └── README.md │ ├── Pre Calculating Sum of Divisors from 1 to N │ ├── Code.cpp │ └── README.md │ └── Sum of Divisors for a N │ ├── Code.cpp │ └── README.md ├── LICENSE ├── Number Theory Related Problems ├── Euler Phi │ ├── Codeforces_1295D.cpp │ ├── LightOJ_1007.cpp │ ├── SPOJ_ETF.cpp │ ├── SPOJ_LCMSUM.cpp │ ├── UVA_10179.cpp │ ├── UVA_10820.cpp │ ├── UVA_10990.cpp │ ├── UVA_11064.cpp │ ├── UVA_11327.cpp │ ├── UVA_12425.cpp │ └── UVA_13132.cpp ├── Extended Euclid │ └── UVA_10104.cpp ├── Factorial │ ├── LightOJ_1028.cpp │ ├── LightOJ_1035.cpp │ ├── LightOJ_1045.cpp │ ├── LightOJ_1090.cpp │ ├── LightOJ_1340.cpp │ ├── UVA_10061.cpp │ ├── UVA_10780.cpp │ ├── UVA_11415.cpp │ ├── UVA_160.cpp │ └── UVA_884.cpp ├── Finding Divisors │ └── LightOJ_1014.cpp ├── GCD & LCM │ ├── UVA_10407.cpp │ ├── UVA_10892.cpp │ ├── UVA_11388.cpp │ ├── UVA_11417.cpp │ ├── UVA_11827.cpp │ ├── UVA_12068.cpp │ ├── UVA_408.cpp │ └── UVA_412.cpp ├── Number of divisors │ ├── LightOJ_1109.cpp │ ├── LightOJ_1336.cpp │ ├── SPOJ_COMDIV.cpp │ └── UVA_294.cpp ├── Prime Factorisation │ ├── Codeforces_1370C.cpp │ ├── UVA_10392.cpp │ ├── UVA_10738.cpp │ ├── UVA_11466.cpp │ └── UVA_583.cpp ├── Sieve │ ├── Bitwise Sieve │ │ ├── UVA_10394.cpp │ │ └── UVA_10699.cpp │ ├── General Sieve │ │ ├── UVA_10042.cpp │ │ ├── UVA_10168.cpp │ │ ├── UVA_10235.cpp │ │ ├── UVA_10533.cpp │ │ ├── UVA_10539.cpp │ │ ├── UVA_10789.cpp │ │ ├── UVA_406.cpp │ │ ├── UVA_543.cpp │ │ ├── UVA_686.cpp │ │ └── UVA_917.cpp │ └── Segmentation Sieve │ │ ├── SPOJ_Prime_Generator.cpp │ │ └── UVA_10140.cpp └── Sum of Divisors │ ├── LightOJ_1054.cpp │ ├── LightOJ_1098.cpp │ ├── SPOJ_DIVSUM.cpp │ └── SPOJ_DIVSUM2.cpp └── README.md /Concepts of Number Theory/Big Integer Library/Code.cpp: 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