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Leetcode--Perfect Squares

Title DescriptionGiven a positive integer n, find the least number of perfect square numbers (for example, 1, 4, 9, ...) which sum to n .For example, given n = A, return 3 because 12 = 4 + 4 + 4; Given n = 13, return 2 because = 4 + 9.Credits:Special thanks to @jianchao. Li.fighter for adding the problem and creating all test cases.Ideas:In the subject or BFS, the recursive object is the complete square number set, and the number set to be searched LIST[0...I] (=n-table[0...i])1. Find out the to

[Leetcode] Perfect Squares

Topic:Given a positive integer n, find the least number of perfect square numbers ( For example, 1, 4, 9, return return 2 because 13 = 4 + 9. Analysis: DP problem, set DP[N] as the input positive integer n, the function returns the result. Find the following rules:Dp[0] = 0dp[1] = 1dp[2] = 2dp[3] = 3dp[4] = 1 = dp[0] + 1 = dp[4-2*2] + 1dp[5 ] = 2dp[6] = 3dp[7] = 4dp[8] = 2 = dp[4] + 1 = dp[8-2*2] + 1dp[9] = 1 = dp[0] + 1 = DP [9-3*3] + 1The code is as follows: Public intNumsqu

Uvalive 4728 Squares

= =2)returnDist2 (p[0], p[1]); theP.push_back (p[0]);//lest the mold be taken94 intAns =0; the for(intU =0, V =1; U ) the { the //a straight line to the side p[u]-p[u+1]98 for(;;) About { - //Stop rotation when area (P[u], p[u+1 [], p[v+1]) 101 //( P[u+1]-p[u], P[v+1]-p[u])-Cross (P[u+1]-p[u], P[v]-p[u]) 102 //According to Cross (A, b)-Cross (A,C) = Cross (a,b-c)103 //Simplification cross (P[u+1]-p[u], p[v+1]-

Usaco Section1.2 palindromic squares Problem Solving Report

.--------------------------------------------------------------------------------------------------------------- ---------------------------------Code1 /*2 id:icedrea13 Prob:palsquare4 lang:c++5 */6 7#include 8#include 9 using namespacestd;Ten One intB; A Charto[ -]={'0','1','2','3','4','5','6','7','8','9', - 'A','B','C','D','E','F','G','H','I','J' }; - the stringChangeintx) - { - stringnum; - while(x) {num=to[x%b]+num; x/=B;} + returnnum; - } + A BOOLIspal (intx

Uvalive 4728 squares (plane farthest point pair)

area.Cross (convex[p+1]-CONVEX[P],CONVEX[Q]-CONVEX[P]))//find the farthest point of the corresponding P (due to the single-peak function, so the result is like a double pointer)Q= (q+1)%N; Ans=max (Ans,max (DIS (convex[p],convex[q)), Dis (convex[p+1],convex[q+1]))); } returnans;} Point Poi[max],convex[max];DoubleSolve (intN//Find the square of the farthest point pair{ Doublefpp=0; intM=convexhull (Poi,n,convex);//first find the convex bagFpp=rotatestuck (CONVEX,M);//rotation jam to the he

HDU 2167-Shape pressure dp Squares

Test instructions: Give a number, the rule that the eight numbers around after the removal of the numbers are not desirable, the largest number and ideas can be obtained: State compression DP, each row of the method is the state, obviously, due to the rule of the number of restrictions, the desirable state is not 1#include using namespacestd;intdp[ -][ the],sta[ the],len,n;intg[ the][ the];voidinit () { for(intI=0;i1 the); i++)if(! (i (i1)) ! (i (i>>1))) Sta[len++]=i;//preprocess all the desirab

Number of squares (Luogu 1004)

Evaluation Portalinput3 6 ( 5) 4 145 2 215 6 3 157 2 0 0output67Practice:It's like a note, but it's a little different.The most basic approach, open four-dimensional violence DP, can update the updateWe can also save space time by updating the state of each layer and using the Manhattan distance to represent another dimension in one dimension.Code "1"#include #includeusing namespacestd;intmp[ One][ One],f[ One][ One][ One][ One];intMain () {intN,x,y,c; scanf ("%d",N); while(SCANF ("%d%d%d",

Use canvas for ultra-brilliant rotating squares

I accidentally a small "bug", but let the animation become super Brilliant = =So, do not be afraid of the bug, who knows the bug will not open a fancy flower?DOCTYPE HTML>HTMLLang= "en"> Head> MetaCharSet= "Utf-8"> title>title> style>Body{text-align:Center; }Canvas{Border:1px dashed Green; } style> Head> Body> CanvasID= "CVS"width= "$"Height= "All">Canvas> Script> varCVS=document.getElementById ("CVS"); varContext=Cvs.g

[POJ2002] Squares (computational geometry, two points)

; attypedefstructPoint { - intx, y; - Point () {} -Point (intXxintyy): X (xx), Y (yy) {} - }point; - intN, ans; in Point P[MAXN]; - to BOOLCMP (Point A, point B) { + if(a.x = = b.x)returnA.y b.y; - returnA.x b.x; the } * $ BOOLBsintXinty) {Panax Notoginseng intLL =0, rr =n, mm; - while(LL RR) { theMM = (ll + RR) >>1; + if(p[mm].x = = x p[mm].y = = y)return 1; A Else if(CMP (P[MM], point (x, y))) ll = mm +1; the Elserr = mm-1; + - } $ retur

Magical Magic Square "enough to create odd-order magic squares."

3 Sample output 17 24 1 8 1523 5 7 14 164 6 13 20 2210 12 19 21 311 18 25 2 9 Analysis: According to the meaning of the topic, if a[i][j]=t, then the next to fill in the coordinates of the t+1 first consideration is x=i-1,y=j+1, but if i==0j==2*n-1 or a[x][y] has been occupied, should be placed in a[i][ J], just below.So the code is:1#include 2#include 3 intMainintargcChar*argv[])4 {5 intn,i,j,t;6 int**A;7 LongNn,len;8 intx, y;

[MATLAB] ls (Least Squares) Fitting 3D planes

Function [a, B, c, d] = get_ls_plane (data) % A * x + B * Y + C * z + D = 0 planedata = data; % in the SVD transformation of the covariance matrix, the singular vector corresponding to the minimum singular value is in the direction of the plane xyz0 = mean (planedata, 1); centeredplane = bsxfun (@ minus, planedata, xyz0 ); [~,~, V] = SVD (centeredplane); A = V (1, 3); B = V (2, 3); C = V (3, 3); D =-dot ([a B C], xyz0); End[MATLAB] ls (Least Squares)

Usaco palindromic Squares

I'll tell you the conversion. I forgot that I had the digital logic textbook in mind./*id:modengd1prog:palsquarelang:c++*/#include   Usaco palindromic Squares

Create a few small squares

#import "ViewController.h"@interface Viewcontroller ()@end@implementation Viewcontroller-(void) Viewdidload {[Super Viewdidload];int arr[4][4]={1,0,0,0,0,1,0,0,0,0,1,0,0,0,0,1};Nsmutablearray *varray=[[nsmutablearray alloc]init];//Create a dynamic arrayfor (int i=0; i{int row =i/4; The number you want is in that line.int column=i%4;//want the number in that columnUIView *v=[[uiview Alloc]initwithframe:cgrectmake (column*54, row*54, 50, 50)]; Create a block and replace it with a pointer V, create

Mathematical derivation of alternating Least squares (ASL)

Recently in the CF related papers, "collaborative Filtering for implicit Feedback Datasets" thought very well, very easy to understand, but from the objective functionHow to derive the formula for the renewal of Xu and Yi is not well described, so write it downDerivation:The first derivative of Xu:Where Y is the item matrix, n*f, each line is a item_vec,c^u is a diagonal matrix of n*n dimension,Each element on the diagonal is c_ui,p (u) is a n*1 column vector, and its element i is p_ui.Then the

"BZOJ1057" "ZJOI2007" checkerboard making up to 01 sub-matrices/squares

Reprint Please specify the source Thank you: http://blog.csdn.net/vmurder/article/details/42886393ExercisesWell, this picture is really not very good to do,But we can convert it to perfection is a 1/0 sub-matrix problem.is to reverse the point 01 of the same row parity, and then it's OK (this is obviously, need to prove the message).And then we're asking for the maximum sub-matrix.As for the square? To seek the sub-matrix by the way, that is the ans1,This is obviously because we enumerate the du

1475: Check number of squares

); - End;WuyiExit (c[t]maxlongint); the End; - proceduredeal; Wu begin -i:=t;l:=Maxlongint; About whileI Do $ begin -l:=min (e[i]^.w,l); -i:=e[i]^.anti^.g; - End; ADec (flow,l); i:=T; + whileI Do the begin - ifE[i]^.w ThenDec (e[i]^.w,l); $ ifE[i]^.anti^.w ThenInc (E[I]^.ANTI^.W,L); thei:=e[i]^.anti^.g; the

Number of squares (1) (HDU 1565-pressure DP)

Test instructionsGive you a n*n checkered checkerboard with a non-negative number in each lattice.Take out a number of the number, so that any of the two number of the lattice does not have a common edge, that is, the number of the 2 lattice is not adjacent, and the number of the largest. Analysis: The direct enumeration of all conditions after compression time-out, so the first line all possible cases and get the corresponding and the situation, the State is only related to the previous row sta

The principle and implementation of polynomial curve fitting with least squares method

ConceptThe least squares polynomial curve fitting, according to the given m points, does not require this curve to pass through these points precisely, but rather the approximate curve y=φ (x) of the curve y=f (x).principle[principle part by individual according to the information on the Internet to summarize, hope to everyone can be practical]Given the data point Pi (xi,yi), i=1,2,..., m. The approximate curve y=φ (x) is obtained. It also minimizes t

425. Word Squares

This question is actually nothing, is to compare grid[i][j] and Grid[j][i] when on the one hand to pay attention to the length of the word is not more than the number of grid lines, on one hand also pay attention to the vertical, the length of the horizontal is not enough for this position.1 Public BooleanValidwordsquare (listwords) {2 if(Words = =NULL|| Words.size () = = 0) {3 return false;4 }5 for(inti = 0; I ) {6 intLen =Words.get (i). Len

Poj2002squares (number of squares composed of point sets)

Link Two vertices can be enumerated, because the two outer vertices of a square can be obtained by known results. It is said that the following formula can be obtained based on the equi of a triangle. The mathematical scum will not prove it... Known: (x1, Y1) (X2, Y2) Then: X3 = X1 + (y1-y2) Y3 = Y1-(x1-x2) X4 = x2 + (y1-y2) Y4 = Y2-(x1-x2) Or X3 = x1-(y1-y2) Y3 = Y1 + (x1-x2) X4 = x2-(y1-y2) Y4 = y2 + (x1-x2) Then we can do the hash or binary. Here we only use the hash to do it. It should be re

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