best number theory books

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HDU 1568 Fibonacci (number theory)

FibonacciTime limit:1000/1000 MS (java/others) Memory limit:32768/32768 K (java/others)Total submission (s): 3654 Accepted Submission (s): 1671Problem Description arrived in 2007. After 2006 years of cultivation, mathematical prodigy Zouyu finally put 0 to 100000000 of Fibonacci seriesThe values (f[0]=0,f[1]=1;f[i] = f[i-1]+f[i-2] (i>=2) are all backed down.Next, Codestar decided to test him, so each asked him a number, he will say the answer, but som

3930: [CQOI2015] selection | recursion | number theory

Topic let's ask from the interval [L,H] Can be selected repeatedly in the n Number makes it g c d = The number of scenariosThe transformation is the range [? L k ?,? H k ?] Can be selected repeatedly in the n Number makes it g c d = 1 The

"Number theory" 7041125 factors

Number of factors 7041125 Number of factors Difficulty level: B; run time limit: 1000ms; operating space limit: 51200KB; code length limit: 2000000B Question Description Calculates the number of factors for C (n,k). Input There are multiple lines, each containing two posi

Number theory (Pythagorean theorem): POJ 1305 Fermat vs. Pythagoras

and so on.  1#include 2#include 3#include 4#include 5 using namespacestd;6 Const intmaxn=1000010;7 BOOLVIS[MAXN];8 Long LongGCD (Long LongALong Longb) {9 returnB? GCD (b,a%b): A;Ten } One intMain () { A intN,m,ans,tot; - while(~SCANF ("%d",N)) { -M= (int) sqrt (n+0.5); ans=tot=0; thememset (Vis,0,sizeof(Vis)); - for(intt=1; t2) - for(ints=t+2;(s*s+t*t)/22) - if(GCD (s,t) = =1){ + inta=s*T; - intb= (s*s-t*

Hoj 13101 The Triangle division of the Convex Polygon (number theory for Cattleya numbers (modulo not prime))

namespaceStd;typedefLong Longll;Const intN = 1e6+7;BOOLTag[n];intP[n>>3];intT;voidPrime () {T=0; memset (Tag,0,sizeoftag); P[t++] =2, tag[4] =0; for(inti =3; i 2) { if(!tag[i]) p[t++] =i; for(intj =0K J j) {Tag[k]=1; if(i% p[j] = =0) Break; } } return ;}intN;ll m, ans;intZp[n>>3], mp[n>>3];intTZ, TP;intFactor (intQ[],intu) {//decomposition n! inti; for(i =0; I i) {intv =u; while(v) {v/=P[i]; Q[i]+=v; } } returni;}voidCatintN) {intnn = n +N; TZ= TP =0; Memset (ZP,0,size

UVA 10726-coco Monkey (number theory)

*i; - if(remain% (S-1))///must be able to divide evenly + Continue; A for(j=0; j) at { -remain=s*remain/(S-1)+m; - if(Remain>r)///Out of bounds - { -flag=false; - Break; in } - if(remain% (S-1) j!=s-1)///not divisible (s-1) and J is less than (s-1) to Break; + } - if(J==SAMP;AMP;REMAINGT;=LAMP;AMP;REMAIN///J=s means the numbe

Number theory (Primer)

(intA[],intM[],intk) { intN[K];//This can be deleted intMM =1;//least common multiple intresult =0; for(inti =0; I ) {mm*=M[i]; } for(intj =0; J ){ intL, J; EXOJLD (mm/M[J],-M[j], L, J); N[J]= M[j] * j +1;//1N[J] = mm/m[j] * L;//2 "Note" 1 and 2 values should be equal. Result + = n[j]*A[j]; } return(Result% mm + mm)% mm;//fall between (0, MM), this is written to prevent result initial negative, in this case can not be negative may be direc

Hdu 4861 Couple doubi (number theory), hdudoubi

Hdu 4861 Couple doubi (number theory), hdudoubi Link to the question: hdu 4861 Couple doubi Two people play the game. There are k balls on the table. The value of the I-th ball is 1i + 2i + second + (p − 1) I % p. The two players take turns, if the value of DouBiNan is large, YES is output; otherwise, NO is output. Solution:First, DouBiNan is obtained first, so the maximum value of the remaining value must

Simple Number Theory

Time Limit: 3000/1000 ms (Java/other) memory limit: 65535/32768 K (Java/other) total submission (s): 15 accepted submission (s): 5 Font: times New Roman | verdana | georgiafont size: Drawing → problem descriptiongiven two positive integers A and N, satisfaing gcd (A, n) = 1, please find the smallest positive integer x with a ^ x limit 1 (mod N ). inputfirst is an integer T, indicating the number of test cases. T Each of following T lines contains two

HDU 4983 goffi and gcd (number theory)

HDU 4983 goffi and GCD Idea: For the number topic, if K is 2 and N is 1, then only one type is possible. If other K> 2 is 0, you only need to consider k = 1, when k = 1, the factor n is enumerated, and then equal to the number of satisfied factors, then gcd (x, n) = The number of this factor is PHI (N/this factor), and then use the multiplication principle to cal

Ural 1355. Bald spot Revisited (number theory)

Question Link A student dreamed of walking in a street with many bars. He can have a drink at each bar. All bars have a positive integer number. This person can go from bar n to the bar where the number can be divided by N. Now he wants to go from bar a to bar B. How much wine can he have at most. Idea: Because B must be a multiple of A, which is multiplied by a from the beginning. In fact, it is to find th

Qingdao Race Training (number theory)

Qingdao Race Training A-fantasy of a summation LightOJ-1213 time: October 5 23 o'clock 30Https://cn.vjudge.net/contest/258301#problemThe problem, test instructions gives is a K-cycle, each loop I weighs 1 to n, the loop body is res = (res + A[I1] + A[i2] + ... + a[ik])% MOD; The value of the last res.Analysis: Combinatorial math + fast PowerSolution: For each a[i] is the same,So we figure out the total a[i] The number of occurrences/n to know the

LightOJ 1215 Finding LCM (number theory), lightojlcm

LightOJ 1215 Finding LCM (number theory), lightojlcm It is known that LCM (a, B, c) = L and c. After expanding the number into the form of prime factor Product GCD (a, B) is a small index of the common prime factor of a and B. LCM (a, B) is a larger index of all prime factors of a and B. So that m = LCM (a, B) then the problem is converted to finding the minimum

Number theory and Euler functions

The Euler function $phi (n) $ represents no more than the number of $n$ coprime in a positive integer of $n$ and has:$\varphi (n) = n\sum\limits_{p|n} (1-{\frac 1{p}}) $There are obviously $n$ primes:$\varphi (n) =n-1$and consider $mp$, if the $p$ is a prime number, then an arbitrary integer $k$:$ (MP, K) \leftrightarrow (M, K) $So there is $\varphi (m) $ number

HDU 2098 split primes and number theory

Split Prime andTime limit:1000MS Memory Limit:32768KB 64bit IO Format:%i64d %i64 U DescriptionTo split an even number into two different prime numbers, how many methods are there?InputThe input contains some positive even numbers, the value will not exceed 10000, the number will not exceed 500, if in the event of 0, the end.Outputcorresponding to each even, the output is split into the

HDU 12,157 The number theory of the XI festival

Tanabata FestivalTime limit:1000MS Memory Limit:32768KB 64bit IO Format:%i64d %i64 U DescriptionOn the day of Tanabata, matchmaker came to the digital kingdom, and he put a sign on the city gate and said to the people of the digital kingdom, "Do you want to know who your other half is?" then follow the signs and find it!People come to the notice before they want to know who is their other half. The notice is as follows: The factor of the number

Bzoj 1257: [CQOI2007] sum of remainder (number theory)

N >= k contribution to the answer is K * (N-K)The N ⌊k/i⌋* i) =∑, ⌊k/i⌋ equal number is a continuous paragraph, at this time the continuous number of the contribution of the answer to the arithmetic progression, can be O (1) to find out. Then just divide the ⌊k/i⌋ into equal pieces. It's probably sqrt (k). This sqrt (k) I do not testify orz ... Wrote a program to verify that the

Nyoj 1066 co-prime (number theory)

Co-Prime Time limit: +Ms | Memory Limit:65535KB Difficulty:3 Descriptive narrative This problem are so easy! Can You solve it? Given a sequence which contains n integers a1,a2......an, your task is to find how many pair (AI, AJ) (I Input There is multiple test cases. Each test case conatains the Line,the first line contains a single integer n,the second line contains n integers. All the integers are no

HDU1395_2^X mod n = 1 "number theory" "Water problem"

2^x mod n = 1Time limit:2000/1000 MS (java/others) Memory limit:65536/32768 K (java/others) total submission (s): 12605 Accepted Submission (s): 3926Problem DescriptionGive a number n, find the minimum x (x>0) that satisfies 2^x mod n = 1.InputOne positive integer on each line, the value of N.OutputIf the minimum x exists, print a line with 2^x mod n = 1.Print 2^? MoD n = 1 otherwise.You should replace x and n with specific numbers.Sample Input25Sampl

Number theory uvalive 2756

This topic examines the n different number of rings arranged, each adjacent to two number of exchange positions, so that the positive sequence into reverse order the minimum number of operations required T.Formula: Ring Arrangement: t= n/2* (N/2-1)/2 + (n+1)/2* ((n+1)/2-1)/2Here in addition the formula of the linear arrangement: t=n* (n-1)/2#include using namespa

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