squares on checkerboard

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Sum of squares and peace parties

sum of squares and peace parties Problem Description: The sum of squares of the first 10 natural numbers is 12+22+32+...+102=385, the first 10 natural numbers and the square is (1+2+3+...+10) 2=552=3025; The difference between the sum of squares and the sum of squares is 3025-385=2640. Now given an n, ask you to find

Number of three Squares

DescriptionWith a n*n chart, we fill some of these squares with positive integers,And the other squares are put in 0.Someone from the top left corner of the picture, you can go down, or to the right, until you reach the lower right corner.On the way, he took away the number of squares. (The number in the box becomes 0 when taken away)This person from the upper le

POJ 2002 Squares

Title Link: http://poj.org/problem?id=2002A square is a 4-sided polygon whose sides has equal length and adjacent sides form 90-degree angles. It is also a polygon such the degrees gives the same polygon of It centre by. It isn't the only polygon with the latter property, however, as a regular octagon also have this property.So we are know what's a square looks like, but can we find all possible squares that can is formed from a set of stars in a Nigh

CF 525D (Arthur and Wils-Greedy 2*2 squares)

CF 525D (Arthur and Wils-Greedy 2*2 squares) D. Arthur and walltime limit per test 2 seconds memory limit per test 512 megabytes input standard input output standard output Finally it is a day when Arthur has enough money for buying an apartment. He found a great option close to the center of the city with a nice price. Plan of the apartment found by Arthur looks like a rectangleN? ×?MConsisting of squares

Hdu 3524 Perfect Squares inverse element

Hdu 3524 Perfect Squares inverse element Perfect Squares Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 65536/32768 K (Java/Others)Total Submission (s): 501 Accepted Submission (s): 272 Problem Description A number x is called a perfect square if there exists an integer B Satisfying x = B ^ 2. there are too beautiful theorems about perfect squares in math

B. squares

Time limit per test 2 secondsMemory limit per test 256 megabytesInput Standard InputOutput Standard output Vasya has found a piece of paper with a coordinate system written on it. There areNDistinct squares drawn in this coordinate system. Let'sNumber the squares with integers from 1N. It turned out that points with coordinates (0, defaults 0) and (AI, Bytes,AI) AreThe opposite corners ofI-Th square. Vasya

Codeforces Round #332 (Div. 2) D. Spongebob and Squares Math

D. Spongebob and SquaresSpongebob is already tired trying to reason his weird actions and calculations, so he simply asked you to find all pairs Of N and M, such that there is exactly x distinct squares in the table consisting of n rows and m columns. For example, in a 3x5 table there is 15squares with side one, 8 squares with side and 3 squares W ITH side Thr

A detailed description of the least squares method used in Python

The reason we say "use" rather than "implementation" is that Python's related class libraries have helped us implement specific algorithms, and we just have to learn how to use them. With the gradual mastery and accumulation of technology, we can also try to implement various algorithms in our own way when the algorithms in the class library are unable to meet their own requirements. Anyway, what is the least squares method? Definition: Least

The sum of squares of the seventh Blue Bridge cup

The sum of squares of the seventh Blue Bridge cup Reprinted please indicate the source: http://www.cnblogs.com/zhishoumuguinian/p/8372337.html Quartile and theorem, also known as the Laplace theorem: Each positive integer can be expressed as the sum of squares of up to four positive integers. If 0 is included, it can be expressed as the sum of squares of four num

Statistical Learning Basics (Second edition) Two simple prediction methods: least squares and nearest neighbors

2.3 Two simple prediction methods: least squares and nearest neighborsin this section we discuss two simple but effective prediction methods, using the least squares linear model to fit and k Nearest neighbor prediction. The linear model makes a lot of assumptions about the structure, but it may produce inaccurate predictions. k -nearest neighbors make the appropriate assumptions about the structure, so pr

"Leetcode" Perfect Squares

Title Link: https://leetcode.com/problems/perfect-squares/Topic:Given a positive integer n, find the least number of perfect square numbers (for example, 1, 4, 9, 16, ... ) which sum to N.For example, given n =12, return3Because12 = 4 + 4 + 4; given n =13, return2Because13 = 4 + 9.Ideas:N=m^2+sm= (int) math.sqrt (n) takes the entire table down to the maximum possible total number of squares c[i] represents

POJ 3347 Kadj Squares--extended length, geometry, segment coverage

Test instructions: N squares, side length is s[i], oblique 45 degrees in order to lay on the axis, as far as possible to the left, but not with any previous intersection, ask from the top down, which squares are visible.Solution: We first expand the edge length to sqrt (2) times the edge length, so that you can directly perform integer operations.And then in two steps:1. Find out all the b[i]2. Then the int

HDU 1264 counting squares (segment tree for area)

Counting SquaresTime limit:2000/1000 MS (java/others) Memory limit:65536/32768 K (java/others)Total submission (s): 1885 Accepted Submission (s): 946Problem Descriptionyour input is a series of rectangles, one per line. Each rectangle is specified as a points (x, y) that specify the opposite corners of a rectangle. All coordinates is integers in the range 0 to 100. For example, the line5 8 7 10Specifies the rectangle who ' s corners is (5,8), (7,8), (7,10), (5,10).If drawn on the graph paper, th

UVa 1643 Angle and squares

Test instructions, there are n squares and a corner (all in the first quadrant), so that these squares and this corner form a closed shaded area, the maximum value of the area of the shaded area.Analysis:Visually, when the diagonal of the n squares is on a straight line, the area of the enclosing area is the largest. (Though I'm not quite sure, =_=| |)Set all squ

Sdut 1-2 outputs the sum of squares and cubes of N numbers (use of the tab "\ t)

1-2 output the sum of squares and cubes of N numbers Time Limit: 1000 ms memory limit: 65536 K Description You can use this exercise to master the input and output methods of C ++. Use the VC ++ development environment to create a console application. Use the CIN and cout statements to allow the program to output the corresponding sum of squares and cubes based on the input integer.Input An integerOutpu

Calculation of straightness with Matlab endpoint method and least squares algorithm

hold on plot ([Max_index,max_index],[y (Max_index), k*max_index+b], ' b--')% Plot deviation line plot ([Min_index,min_inde X],[y(Min_index), k*min_index+b], ' k--') Xlabel (' x (measured point ordinal) ') Ylabel (' Y (measured value) ') title ({"The ideal line equation is: ', ' y= ', Num2str (k), ' x ', ' + '), ' (', num2str (b), ') '; [' Endpoint method to find straightness value: ', Num2str (L)]}); Result diagram: third, least squares calculation

poj3347 Kadj Squares (computational geometry)

D-kadj SquaresTime limit:2000MS Memory Limit:65536KB 64bit IO Format:%i64d %i64 U SubmitStatusDescriptionIn this problem, given a sequence s1, s2, ..., Sn of squares of different sizes. The sides of the squares are integer numbers. We Locate the squares on the positive x-y quarter of the plane, such this their sides make degrees WI Th x and y axes, and one of

"Linear algebra" least squares and projection matrices

In the previous article, "Orthogonal projection", we talked about orthogonal projections, and now we look at our familiar least squares from the perspective of orthogonal projection. I remember the first time I knew that the least squares method was in a freshman class, so let's start by looking at the least squares. 1, least

Billing flow: Number of squares

It has been a long time to struggle with this problem. It is not difficult to solve the problem. Simply use DP. However, it can also be a classic example of network stream modeling. Today, I finally transferred the noip2008 text. By the wayProgramChanged the number of squares in noip2000, 3, and N. TheAlgorithmSee noip2008 document transfer fee stream Modeling It turns out that only the input is different, but the number of passing notes is differ

least squares fitting nonlinear function and its matlab/excel implementation

1, least squares principleMatlab directly implements the least squares example:Closex = 1:1:100;a = -1.5;b = -10;y = A*log (x) +b;yrand = y + 0.5*rand (1,size (y,2)); min. least squares fitting Xf=log (x); yf=yrand;xfa = [Ones ( 1,size (xf,2)); xf]w = INV (XFA*XFA ') *XFA*YF ';% Direct fit ResultsResources:1, http://blog.csdn.net/lotus___/article/details/20546259

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