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Discrete processing of coordinates

Discrete processing of coordinates

HDU 1199 Color the ball discrete segment tree

intinf=0x7fffffff;//infinitely LargeCharop[3];structinterval{intStart,endn; BOOL operatorConstinterval b)Const{ if(start!=B.start)returnstartB.start; Else returnendnB.endn; }};interval val[20001];voidWhiteintAintBintCNT) {Val[cnt].start=A; Val[cnt].endn=b; CNT++;}voidBlackintAintBintCNT) { inttmp=CNT; for(intI=0; i) { if(val[i].starta) {if(val[i].endn>=a) {if(val[i].endnb) {Val[i].endn=a-1; } Else{Val[tmp].start=b+1; Val[tmp].endn=Val[i].endn; TMP+

Discrete mathematics the 11th chapter of computer Project 1th question

tree.The code is as follows.Private Boolean Judge (string[] relationstring, int[][] Matrix, int[] mark,int bef, int aft) {Find all pairings of the first element such as for (int i = 0; i if (matrix[aft][i] = = 1) {//Retrieve new elementif (i = = bef) {}//judge whether it is the edge that has been retrieved, judging is to jump directly on the lineelse if (bef! = i) {//Is the new edge retrievedif (mark[i] = = 1) {//with heavy edgesreturn false;}Mark[i] = 1;if (! Judge (relationstring, Matrix, mar

Discrete mathematics-The concept of two-yuan relationship and closure

, transitive) closure is a relationship that satisfies the following conditions R ': (i) R ' is reflexive (symmetric, transitive); (ii) R '? R; (iii) for any reflexive (symmetric, transitive) relation on a R ", if R"? R, then there is R "? R '. The reflexive, symmetric, transitive closures of R are recorded as R (R), S (r), and T (r), respectively. Property 1 A two-tuple relationship on a set a closure operation of R can be compounded, for example: TS (r) =t (s (r)) represents the transitive clo

POJ 2528 Mayor ' s posters (discrete segment tree)

be visible (entirely or in part) on the last day before elections.Your task is to find the number of visible posters when all the posters was placed given the information about posters ' Si Ze, their place and order of placement on the electoral wall.InputThe first line of input contains a number C giving the number of cases that follow. The first line of data for a single case contains number 1 OutputFor each input data set print the number of visible posters after all the posters is placed.Th

Bzoj 3239 Discrete Logging baby-step-giant-step

Title: Given P,b,n, find the smallest L make b^l≡n (mod p) (p is prime)Naked bsgs ... Practice practiced hand--#include Bzoj 3239 Discrete Logging baby-step-giant-step

PKU 2528 mayor's posters discrete line segment tree

# Include # Include # Include Using namespace STD;Const int n = 20010;/* Is it PKU playing rogue or I opened too small? I originally followed 10010 by 10 * n, and the result is re, you can only pass n = 20010 !!!!! */ Int mark [10 * n];Struct tree{Int L, R; // The number of discrete pointsInt turn;} T [8 * n * 4]; Struct point{Int beg, end;Int turn;} Dia [N * 10]; Int node [10 * n];Int all; Void maketree (int c, int L, int R){T [C]. L = L;T [C

Lightoj 1085-all Possible Increasing subsequences tree array + discrete

http://www.lightoj.com/volume_showproblem.php?problem=1085Test Instructions: the number of ascending subsequence sequences for a sequence.idea: to find the law can be found that a number as the number of the end of the type of the number of all smaller than its case +1. Use a tree-like array to find it. C++11 Auto is not available on Lightoj/.\/** @Date: 2016-12-01-21.58 * @Author: Lweleth ([emailprotected]) * @Link: https://github.com/* @Versi On: */#include Lightoj 1085-all Possible increasin

Segment tree + discrete IP address SEGMENT check SEGMENT TREE

Segment tree + discrete IP address SEGMENT check SEGMENT TREE Problem: Give a series of IP segments, for example, [0.0.0.1-0.0.0.3], [123.234.232.21-123.245.21.1]... Now there is a new IP, find which IP segment it's in? Solution: First, we cocould map the ends of IP segments into some intervals, since the IP address cocould be represented by a unsigned int. This is calledDiscretization. Second, setup the segment tree. Every leaf node is [x, x + 1], it

SGU 261 Discrete Roots

Given p, k, a, where p, k is a prime number, x ^ k = a (mod p ). The legendary much simpler task .... If r is the original root of p (all prime numbers have the original root), then r ^ 1, r ^ 2... r ^ phi (p) constitutes the complete Residue System of the modulo p, so x = r ^ I, a = r ^ j can be set, then the equation is converted into r ^ (I * k) = r ^ j (mod p) then the theorem can obtain I * k = j (mod P-1) the r ^ j = a mod p can be obtained from the di

CowNew open-source-use SQL to implement Discrete Data Analysis

I am going to add a performance monitoring report function to JDBMonitor. In "report condition", enter the start time, end time, and unit time for statistics, and click query. The program collects statistics from the table T_LOG_SQLLog recorded by DataBaseDBListener and displays the report. For example, you can enter "18:00:00" in the start time and "12:00:00" in the end time, select "5 minutes" in the time unit, and click "query ". The program filters out records with FbeginTime greater than or

POJ Training Plan 1177_Picture (scanned line/line segment tree + discrete)

POJ Training Plan 1177_Picture (scanned line/line segment tree + discrete) Solution report Question: Returns the length of the rectangle. Ideas: Scanned on the left. # Include # Include # Include # Include Using namespace std; struct Seg {int lx, rx, ly, ry, h, v; friend bool operator R | qr > 1; update1 (rt > 1; update2 (rt Picture

Use Discrete Fourier Transform to realize multiplication of large numbers (example: Self-Defense number calculation)

(0) * L ^ (2n-1)Each coefficient is a convolution of A and B, but the calculation result may exceed the range [0, L). The final adjustment is required.Convolution can be calculated through discrete Fourier transformation. If two square numbers are calculated, the Fourier transformation can be less than once. The following is the code for calculating the number of self-defense, using the Fourier transform function in Intel MKL:# Include # Include # In

POJ 2417 Discrete Logging number theory Baby_step,giant_step algorithm

Test instructionsGive P,b,n the smallest l make b^l==n (mod p).Test instructionsEquivalent in the 0~P-1 search L satisfy the same, baby_step,giant_step equivalent to the sub-block of the binary search, set M=SQRT (p), the p is divided into M*m, in M block per block of m number of binary search.Code:POJ 2417//sep9#include POJ 2417 Discrete Logging number theory Baby_step,giant_step algorithm

HDU 6447 Yjj ' s salesman (tree-like array + DP + discrete)

value can be maintained with a segment tree or a tree array, when the algorithm complexity O(NlogN)">o(nlogn) #include using namespacestd;intn,hashx[100001],hashy[100001],dp[100001],tree[100001];structno{intX,y,w;} a[100001];BOOLCMP (no A, no b) {if(a.x==b.x)returnA.y>b.y; returna.xb.x; }//discretization ofvoidinit () { for(intI=1; I) {Hashx[i]=a[i].x; Hashy[i]=a[i].y; } sort (Hashx+1, hashx+1+N); Sort (hashy+1, hashy+1+N); intCntx = Unique (hashx+1, hashx+1+n)-hashx; intCnty = Unique (has

POJ 2417 discrete Logging bsgs algorithm template problem

Discrete Logging Time Limit: 5000MS Memory Limit: 65536K Total Submissions: 6683 Accepted: 2963 Description Given a prime p, 2 BL = = N (mod P) Input Read Several lines of input, each containing p,b,n separated by a space. Output for each line print the logarithm to a separate line. If There is several, print the smallest; If there is none, print "no solution". Sample Input 5 2 1 5 2 2 5 2 3 5

C + + realizes the relationship class of discrete mathematics and supports transitive closure operations

if(Graph[i][j]) -cout""1","1">"; Wu } -coutEndl; About } $ }; - - classrelationship{ - Private: A BOOLPrint; + intnum_points; the graph graph; - Public: $Relationship (intnum): graph (num) { thePrint =true; the This->num_points =num; the } the - voidAdd_rs (intAintb) { in Graph.addedge (A, b); the } the About voidRemove_rs (intAintb) { the Graph.removeedge (A, b); the } the + voidTransfer () {//a matrix as a transitive cl

C + + implements MATLAB One-dimensional array function Findpeaks () function to find one-dimensional discrete extremum (crest trough)

One, the code#include Second, the operation result:Third, using MATLAB to verify the resultsC + + implements MATLAB One-dimensional array function Findpeaks () function to find one-dimensional discrete extremum (crest trough)

Min data Structure C language Bank queueing queue discrete event simulation __ data structure

The following code originates from http://blog.csdn.net/nuaazdh/article/details/7059630 and is slightly modified with "g++-O Bank bank.c" compiled under CentOS. Every time the system randomly generates 1, the current customer customer's counter is serviced by 2. The current customer and next customer arrival time interval, remember that these 2 points understand the entire code, the book is not very clear. The waiting time for each customer in the bank depends on the departure time of the previo

The basic concept of the graph theory of discrete mathematics

Recently in the chapter on the graph theory of discrete mathematics, here is my classification and summary of some important concepts of the graph. Describe the concept of relationships Association--used to describe the relationship between a point and an edge, which simply means that the edge is made up of those points and is associated with those points. The correlation matrix is a matrix that records the number of points in the Edge Association.

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