I have seen some people doing it only on 3 for loops, but I don’t understand why it works. I’m also interested in the list above.Can you tell me how it was formed?

In total there are. The first libraries that come to mind that you want to look into is Requests (http://docs.python-requests.org/en/master/) and Beautifulsoup (https://www.crummy.com/software/BeautifulSoup/). It would be great if you can create a blog of hints for problems that you have solved.

download the GitHub extension for Visual Studio, https://open.kattis.com/users/pedro-contipelli. Oh I just saw the solutions… Thanks so much!

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Because I used the quadratic equation to solve it and then take the formula of the summation, when this sum is 1 + 2 + 3 + 4 + 5. Problem 146: Investigating a Prime Pattern, Problem 147: Rectangles in cross-hatched grids, Problem 149: Searching for a maximum-sum subsequence, Problem 150: Searching a triangular array for a sub-triangle having minimum-sum, Problem 151: Paper sheets of standard sizes: an expected-value problem, Problem 152: Writing 1/2 as a sum of inverse squares, Problem 153: Investigating Gaussian Integers, Problem 158: Exploring strings for which only one character comes lexicographically after its neighbour to the left, Problem 159: Digital root sums of factorisations, Problem 164: Numbers for which no three consecutive digits have a sum greater than a given value, Problem 167: Investigating Ulam sequences, Problem 169: Exploring the number of different ways a number can be expressed as a sum of powers of 2, Problem 170: Find the largest 0 to 9 pandigital that can be formed by concatenating products, Problem 171: Finding numbers for which the sum of the squares of the digits is a square, Problem 172: Investigating numbers with few repeated digits. Please can you provide me with some test cases or links where I could generate some test cases. Is it possible to get your code to a specific problem? I’ve used those with great results before. If nothing happens, download GitHub Desktop and try again. n = k problem. For more information, see our Privacy Statement. Problem 173: Using up to one million tiles how many different "hollow" square laminae can be formed? Contribute to PedroContipelli/Kattis development by creating an account on GitHub. Problem 145: How many reversible numbers are there below one-billion?

Here is an automatically updated list of the problems I’ve solved on some of my favorite online judges. thanks a lot!!!

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Hey I was wondering if I could have your solutions to certain Kattis problems? If nothing happens, download GitHub Desktop and try again. How can you solve the problem in java of the book thief?

they're used to log you in.

- Make it shallow!!

Not sure how good it is but it should provide you with some basics! Courses; Problems; Help; Log in

I am very thankful to you if you can send me a mail. Do you manually add the solved problems to your blog ? My profile: https://open.kattis.com/users/meysam-aghighi There are also many easy problems that I did in the online editor and don't have a copy of their solutions in my git folder.

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We use essential cookies to perform essential website functions, e.g. Welcome to my website about algorithms, mathematics and programming! Learn more, We use analytics cookies to understand how you use our websites so we can make them better, e.g. Problem 174: Counting the number of "hollow" square laminae that can form one, two, three, ... distinct arrangements, Problem 175: Fractions involving the number of different ways a number can be expressed as a sum of powers of 2, Problem 176: Right-angled triangles that share a cathetus, Problem 177: Integer angled Quadrilaterals, Problem 179: Consecutive positive divisors, Problem 180: Rational zeros of a function of three variables, Problem 181: Investigating in how many ways objects of two different colours can be grouped, Problem 188: The hyperexponentiation of a number, Problem 189: Tri-colouring a triangular grid, Problem 190: Maximising a weighted product, Problem 195: Inscribed circles of triangles with one angle of 60 degrees, Problem 197: Investigating the behaviour of a recursively defined sequence, Problem 200: Find the 200th prime-proof sqube containing the contiguous sub-string "200", Problem 203: Squarefree Binomial Coefficients, Problem 218: Perfect right-angled triangles, Problem 229: Four Representations using Squares, Problem 231: The prime factorisation of binomial coefficients, Problem 235: An Arithmetic Geometric sequence, Problem 237: Tours on a 4 x n playing board.

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