2016年3月7日月曜日

160307

c C
rb Ruby
py Python
RC Rosetta Codeにもコードあり
Heroku

08.150308.001.Clock sequence / rb

06.160306.005.a × b = 10^i + 1 / rb
06.160306.004.Numbers n such that n concatenated with itself is a biperiod square(2) / rb
06.160306.003.Numbers n such that n concatenated with itself is a biperiod square(1) / rb
06.160306.002.Ordered Bell number(4) / rb
06.160306.001.Ordered Bell number(3) / rb
06.160305.003.Ordered Bell number(2) / rb
06.160305.002.Ordered Bell number(1) / rb
06.160305.001.Number of unitary divisors of n / rb
06.160304.001.Ramanujan prime(3) / rb
06.160302.003.Ramanujan prime(2) / rb
06.160302.002.Ramanujan prime(1) / rb
06.160302.001.素数の個数(7) / rb
06.160228.003.Borwein integral / rb
06.160228.002.Ei(1) - γ / rb
06.160228.001.φ(n) / (x^n - 1) の和(2)
06.160227.003.φ(n) / (x^n - 1) の和(1) / rb
06.160227.002.隣り合う階乗の和(5) / rb
06.160227.001.隣り合う階乗の和(4)
06.160225.003.隣り合う階乗の和(3) / rb
06.160225.002.隣り合う階乗の和(2) / rb
06.160225.001.隣り合う階乗の和(1) / rb
06.160223.002.Number of solutions to +- 1 +- 2 +- 3 +- ... +- n = 0(5)
06.160223.001.Number of solutions to +- 1 +- 2 +- 3 +- ... +- n = 0(4) / rb
06.160221.004.Number of solutions to +- 1 +- 2 +- 3 +- ... +- n = 0(3) / rb
06.160221.003.Number of solutions to +- 1 +- 2 +- 3 +- ... +- n = 0(2) / rb
06.160221.002.Number of solutions to +- 1 +- 2 +- 3 +- ... +- n = 0(1) / rb
06.160221.001.Number of smooth weakly unimodal compositions of n into positive parts such that the first and last part are 1(5) / rb
06.160220.003.Number of smooth weakly unimodal compositions of n into positive parts such that the first and last part are 1(4) / rb
06.160220.002.Number of smooth weakly unimodal compositions of n into positive parts such that the first and last part are 1(3) / rb
06.160220.001.素数の個数(6) / rb
06.160218.001.パスカルの三角形におけるp^4 を法とする合同(4) / rb
06.160217.003.パスカルの三角形におけるp^4 を法とする合同(3)
06.160217.002.パスカルの三角形におけるp^4 を法とする合同(2) / rb
06.160217.001.Primes consisting of a digit and a string of 9's / rb
06.160215.001.パスカルの三角形におけるp^4 を法とする合同(1) / rb
06.160214.002.A generalization of Wolstenholme’s Theorem / rb
06.160214.001.調和数の分子と分母 / rb
06.160210.001.Hop-over Puzzle(6) / rb
06.160209.001.Hop-over Puzzle(5) / rb
06.160208.004.Hop-over Puzzle(4) / rb
06.160208.003.Hop-over Puzzle(3) / rb
06.160208.002.Hop-over Puzzle(2) / rb
06.160208.001.Hop-over Puzzle(1) / rb
06.160207.001.アプリの削除 / Heroku
06.160206.002.原始的アイゼンシュタイン三角形と原始的タレース三角形(2) / rb
06.160206.001.原始的アイゼンシュタイン三角形と原始的タレース三角形(1) / rb
06.160130.001.引き算魔方陣 / rb
06.160128.001.誤っているようで誤っていない数式 / rb
06.160126.001.「和の2乗 = 3乗の和」となる組合せ(4) / rb
06.160124.001.「和の2乗 = 3乗の和」となる組合せ(3) / rb
06.160123.002.「和の2乗 = 3乗の和」となる組合せ(2)
06.160123.001.「和の2乗 = 3乗の和」となる組合せ(1) / rb
06.160117.002.フィボナッチ数列、トリボナッチ数列、テトラナッチ数列、…(3) / rb
06.160117.001.Lander, Parkin, and Selfridge conjecture / rb
06.160114.001.√5 の近似値の連分数展開(2) / rb
06.160113.001.√5 の近似値の連分数展開(1) / rb
06.160112.002.n と互いに素なn 未満の自然数の和 / rb
06.160112.001.単位分数の和が1 / 2(3) / rb
06.160111.003.単位分数の和が1 / 2(2) / rb
06.160111.002.単位分数の和が1 / 2(1) / rb
06.160111.001.逆数をとり、単位分数を加えていく数列 / rb
06.160109.006.9 × (10^(18n) - 1) / 19 の性質について(5) / rb
06.160109.005.9 × (10^(18n) - 1) / 19 の性質について(4) / rb
06.160109.004.9 × (10^(18n) - 1) / 19 の性質について(3) / rb
06.160109.003.9 × (10^(18n) - 1) / 19 の性質について(2) / rb
06.160109.002.9 × (10^(18n) - 1) / 19 の性質について(1) / rb
06.160109.001.19 / 89 … 91 の性質について / rb
06.160108.002.1 / n の性質について(3) / rb
06.160108.001.1 / n の性質について(2) / rb
06.160106.003.異なる単位分数(< 1)の和が1 より大きい自然数(2) / rb
06.160106.002.Number of ways to express 1 as the sum of distinct unit fractions such that the sum of the denominators is n(2) / rb
06.160106.001.Number of ways to express 1 as the sum of distinct unit fractions such that the sum of the denominators is n(1) / rb
06.160105.001.Number of permutations of the multiset {1,1,2,2,....,n,n} with no two consecutive terms equal(3) / rb
06.160104.002.Number of permutations of the multiset {1,1,1,2,2,2,3,3,3,....,n,n,n} with no two consecutive terms equal / rb
06.160104.001.異なる単位分数(< 1)の和が1 より大きい自然数(1) / rb
06.160103.006.Arrangement of the word 'Success' / rb
06.160103.005.注意書き / rb
06.160103.004.A190945(100)(4) / rb
06.160103.003.A190945(100)(3) / rb
06.160103.002.A190945(100)(2) / rb
06.160103.001.A190945(100)(1)
06.160101.002.p(pn | 和因子は素数)(3) / rb
06.160101.001.Riffle Shuffle / rb
06.151231.007.Numbers that are not the sum of distinct pentagonal numbers / rb
06.151231.006.Numbers that are not the sum of distinct squares / rb
06.151231.005.Numbers that are not the sum of distinct triangular numbers / rb
06.151231.004.12桁の数字
06.151231.003.p(n^4 | 和因子は四乗数) / rb
06.151231.002.p(n^3 | 和因子は立方数) / rb
06.151231.001.p(n^2 | 和因子は平方数) / rb
06.151230.004.p(pn | 和因子は素数)(2) / rb
06.151230.003.p(pn | 和因子は素数)(1) / rb
06.151230.002.p(Fn | 和因子はフィボナッチ数)(2) / rb
06.151230.001.p(Fn | 和因子はフィボナッチ数)(1) / rb
06.151228.002.p(n | 和因子はフィボナッチ数)(2) / rb
06.151228.001.p(n | 和因子はフィボナッチ数)(1) / rb
06.151227.009.Stern's diatomic series に現れるフィボナッチ数(2) / rb
06.151227.008.Stern's diatomic series に現れるフィボナッチ数(1) / rb
06.151227.007.Stern's diatomic series(4) / rb
06.151227.006.Stern's diatomic series(3) / rb
06.151227.005.Stern's diatomic series(2) / rb
06.151227.004.Stern's diatomic series(1) / rb
06.151227.003.Calkin–Wilf sequence / rb
06.151227.002.離散力学系における軌道の計算(2) / rb
06.151227.001.離散力学系における軌道の計算(1) / rb
06.151226.001.フィボナッチ数列、トリボナッチ数列、テトラナッチ数列、…(2) / rb
06.151224.002.Topswops(3) / rb
06.151224.001.Topswops(2) / rb
06.151223.004.Topswops(1) / rb
06.151223.003.郵便切手の問題(3) / rb
06.151223.002.郵便切手の問題(2) / rb
06.151223.001.n! を2^(n - k) で割ると整数か? / rb
06.151220.003.郵便切手の問題(1) / rb
06.151220.002.連続する整数をkずらすこと
06.151220.001.Josephus problem / rb
06.151219.007.Frobenius number for k consecutive numbers(2) / rb
06.151219.006.Frobenius number for k consecutive numbers(1) / rb
06.151219.005.Frobeniusの硬貨交換問題(5) / rb
06.151219.004.Frobeniusの硬貨交換問題(4) / rb
06.151219.003.Frobeniusの硬貨交換問題(3) / rb
06.151219.002.Frobeniusの硬貨交換問題(2) / rb
06.151219.001.Frobeniusの硬貨交換問題(1) / rb
06.151217.001.周期性をもつ差分方程式 / rb
06.151214.002.Euler brick(2) / rb
06.151214.001.Euler brick(1) / rb
06.151213.004.原始ピタゴラス数の和(2) / rb
06.151213.003.原始ピタゴラス数の和(1) / rb
06.151213.002.Odd primes p such that Pi_{3,1}(p) = Pi_{3,2}(p) - 1 / rb
06.151213.001.Pythagorean prime / rb
06.151212.005.Hilbert prime(3) / rb
06.151212.004.Hilbert prime(2) / rb
06.151212.003.Hilbert prime(1) / rb
06.151212.002.Chebyshev's bias(2) / rb
06.151212.001.Chebyshev's bias(1) / rb
06.151211.001.mapしてflattenすることと flat_map との違い / rb
06.151210.003.Number of partitions of n that do not contain 1 as a part(2) / rb
06.151210.002.Number of partitions of n that do not contain 1 as a part(1) / rb
06.151210.001.Number of ways to express 1 as the sum of unit fractions such that the sum of the denominators is n(2) / rb
06.151209.001.Number of ways to express 1 as the sum of unit fractions such that the sum of the denominators is n(1) / rb
06.151208.001.分割の逆数和が1 / rb
06.151206.001.フィボナッチ数列、トリボナッチ数列、テトラナッチ数列、…(1) / rb
06.151202.001.Number of smooth weakly unimodal compositions of n into positive parts such that the first and last part are 1(2) / rb
06.151129.004.break と exit の違い / rb
06.151129.003.puts と ハッシュ / rb
06.151129.002.正方形の形をした領域内のSelf-avoiding walk(3) / rb
06.151129.001.二等辺三角形の形をした領域内のSelf-avoiding walk(4) / rb
06.151128.004.正方形の形をした領域内のSelf-avoiding walk(2) / rb
06.151128.003.(辺が斜めの)正方形の形をした領域内のSelf-avoiding walk(2) / rb
06.151128.002.(辺が斜めの)正方形の形をした領域内のSelf-avoiding walk(1) / rb
06.151128.001.正方形の形をした領域内のSelf-avoiding walk(1) / rb
06.151127.001.二等辺三角形の形をした領域内のSelf-avoiding walk(3) / rb
06.151125.002.二等辺三角形の形をした領域内のSelf-avoiding walk(2) / rb
06.151125.001.二等辺三角形の形をした領域内のSelf-avoiding walk(1) / rb
06.151124.001.Dyck path とSelf-avoiding walk の融合(7) / rb
06.151123.006.Dyck path とSelf-avoiding walk の融合(6) / c
06.151123.005.Dyck path とSelf-avoiding walk の融合(5) / c
06.151123.004.Dyck path とSelf-avoiding walk の融合(4) / rb
06.151123.003.Dyck path とSelf-avoiding walk の融合(3) / rb
06.151123.002.Dyck path とSelf-avoiding walk の融合(2) / rb
06.151123.001.Dyck path とSelf-avoiding walk の融合(1) / rb
06.151122.003.直角二等辺三角形の形をした領域内のSelf-avoiding walk(4) / rb
06.151122.002.直角二等辺三角形の形をした領域内のSelf-avoiding walk(3) / rb
06.151122.001.直角二等辺三角形の形をした領域内のSelf-avoiding walk(2) / c
06.151121.003.直角二等辺三角形の形をした領域内のSelf-avoiding walk(1) / rb
06.151121.002.Self-avoiding walk(6) / rb
06.151121.001.Self-avoiding walk(5) / c
06.151118.002.Self-avoiding walk(4) / c
06.151118.001.Self-avoiding walk(3) / c
06.151117.002.Self-avoiding walk(2) / c
06.151117.001.Self-avoiding walk(1) / c
06.151116.001.Number of weakly unimodal partitions of n(2) / rb
06.151115.002.Number of weakly unimodal partitions of n(1) / rb
06.151115.001.Dixon's identity / rb
06.151114.002.Number of directed Hamiltonian paths in mxn grid graph(2) / c
06.151114.001.Number of directed Hamiltonian paths in mxn grid graph(1) / c
06.151113.001.Number of smooth weakly unimodal compositions of n into positive parts such that the first and last part are 1(1) / rb
06.151109.004.Number of partitions of n into fourth powers / rb
06.151109.003.Number of partitions of n into cubes / rb
06.151109.002.Number of partitions of n into squares / rb
06.151109.001.Number of palindromic and unimodal compositions of n / rb
06.151108.005.Polite number(5) rb
06.151108.004.Polite number(4) / rb
06.151108.003.Polite number(3)
06.151108.002.Polite number(2) / rb
06.151108.001.約数の出力 / rb
06.151107.003.Polite number(1) / rb
06.151107.002.(-1)^k (n / k) の和 / rb
06.151107.001.n / k の和 / rb
06.151104.001.Kolakoski sequence(2) / rb
06.151103.002.Kolakoski sequence(1) / rb
06.151103.001.Gauss circle problem(4) / rb
06.151102.001.Gauss circle problem(3) / rb
06.151101.001.Gauss circle problem(2) / rb
06.151031.001.Alternating permutation / rb
06.151025.001.線対称に分割 / rb
06.151024.002.Number of times k is used in writing out all the numbers 0 through n(3)
06.151024.001.Number of times k is used in writing out all the numbers 0 through n(2) / rb
06.151023.001.Number of times k is used in writing out all the numbers 0 through n(1) / rb
06.151022.002.Number of times k is used in writing out all the numbers 1 through n(12)
06.151022.001.Number of times k is used in writing out all the numbers 1 through n(11) / rb
06.151021.001.Number of times k is used in writing out all the numbers 1 through n(10)
06.151020.001.Number of times k is used in writing out all the numbers 1 through n(9) / rb
06.151018.002.Number of times k is used in writing out all the numbers 1 through n(8) / rb
06.151018.001.Number of times k is used in writing out all the numbers 1 through n(7) / rb
06.151013.002.Number of times k is used in writing out all the numbers 1 through n(6) / rb
06.151013.001.Number of times k is used in writing out all the numbers 1 through n(5) / rb
06.151012.007.Number of times k is used in writing out all the numbers 1 through n(4) / rb
06.151012.006.Number of times k is used in writing out all the numbers 1 through n(3) / rb
06.151012.005.Number of times k is used in writing out all the numbers 1 through n(2) / rb
06.151012.004.Number of times k is used in writing out all the numbers 1 through n(1) / rb
06.151012.003.Number of times 1 is used in writing out all the numbers 1 through n(7) / rb
06.151012.002.Number of times 1 is used in writing out all the numbers 1 through n(6) / rb
06.151012.001.Number of times 1 is used in writing out all the numbers 1 through n(5) / rb
06.151011.005.Number of times 1 is used in writing out all the numbers 1 through n(4) / rb
06.151011.004.Number of times 1 is used in writing out all the numbers 1 through n(3) / rb
06.151011.003.Number of times 1 is used in writing out all the numbers 1 through n(2) / rb
06.151011.002.Number of times 1 is used in writing out all the numbers 1 through n(1) / rb
06.151011.001.整数零点 / rb
06.151004.004.素数が無数に存在すること(2) / rb
06.151004.003.素数が無数に存在すること(1) / rb
06.151004.002.Number of permutations of the multiset {1,1,2,2,....,n,n} with no two consecutive terms equal(2) / rb
06.151004.001.Number of permutations of the multiset {1,1,2,2,....,n,n} with no two consecutive terms equal(1) / rb
06.150929.001.オイラー関数のベキ(3) / rb
06.150927.002.オイラー関数のベキ(2) / rb
06.150927.001.k角数定理? / rb
06.150924.001.オイラー関数のベキ(1) / rb
06.150922.002.フリーマン・ダイソンによるτ関数に関する公式 / rb
06.150922.001.Ulam spiral / rb
06.150921.003.階段状に現れるフィボナッチ数列 / rb
06.150921.002.縦読み、横読みの一般化 / rb
06.150921.001.Half-Catalan number / rb
06.150920.001.分割が絡んだ係数について / rb
06.150919.001.二重根号が外れてきれいになる式 / rb
06.150915.001.ラマヌジャンが見つけた等式 / rb
06.150914.002.xx + 27yy 型の素数 / rb
06.150914.001.Number of knight's tours on a m×n chessboard(3) / c
06.150913.001.Number of knight's tours on a m×n chessboard(2) / c
06.150912.001.Number of knight's tours on a m×n chessboard(1) / c
06.150910.002.コード用
06.150910.001.Number of knight's tours on a 3×k chessboard(2) / rb
06.150908.001.Number of knight's tours on a 3×k chessboard(1) / c
06.150904.001.桂馬飛び / rb
06.150903.001.p^n + s^n = q^n + r^n / rb
06.150902.001.p^5 + s^5 = q^5 + r^5 / rb
06.150830.003.p^4 + s^4 = q^4 + r^4 / rb
06.150830.002.アフィン暗号(2) / rb
06.150830.001.アフィン暗号(1) / rb
06.150829.001.ラマヌジャン予想(6)
06.150828.001.どの2つの和も平方数(4) / rb
06.150827.001.どの2つの和も平方数(3) / rb
06.150824.006.どの2つの和も立方数(16) / rb
06.150824.005.どの2つの和も立方数(15) / rb
06.150824.004.どの2つの和も立方数(14) / rb
06.150824.003.どの2つの和も立方数(13) / rb
06.150824.002.どの2つの和も立方数(12) / rb
06.150824.001.どの2つの和も立方数(11) / rb
06.150823.007.どの2つの和も立方数(10) / rb
06.150823.006.どの2つの和も立方数(9) / rb
06.150823.005.どの2つの和も立方数(8) / rb
06.150823.004.どの2つの和も立方数(7) / rb
06.150823.003.どの2つの和も立方数(6) / rb
06.150823.002.どの2つの和も立方数(5) / rb
06.150823.001.どの2つの和も立方数(4) / rb
06.150822.004.どの2つの和も立方数(3) / rb
06.150822.003.累乗数 / rb
06.150822.002.どの2つの和も立方数(2) / rb
06.150822.001.どの2つの和も立方数(1) / rb
06.150821.001.どの2つの和も平方数(2) / rb
06.150820.001.どの2つの和も平方数(1) / rb
06.150816.002.円周率 / rb
06.150816.001.高次元カタラン数 / rb
06.150815.001.隣り合う素数の差と積 / rb
06.150806.002.Number of n-digit right-truncatable primes / rb
06.150806.001.Right-truncatable prime / rb
06.150805.001.タウ函数の合同関係 / rb
06.150804.001.Pisano period / rb
06.150803.002.Almost Integer / rb
06.150803.001.4p - 1 型のヘーグナー数の性質 / rb
06.150802.001.ラマヌジャン予想(5) / py
06.150801.003.Ramanujan's tau function(3) / py
06.150801.002.ラマヌジャン予想(4) / rb
06.150801.001.
06.150731.002.
06.150731.001.ラマヌジャン予想(3) / rb
06.150730.001.ラマヌジャン予想(2) / rb
06.150728.002.ラマヌジャン予想(1) / rb
06.150728.001.Ramanujan's tau function(2) / rb
06.150727.003.Ramanujan's tau function(1) / rb
06.150727.002.Reverse and Add(2) / rb
06.150727.001.Reverse and Add(1) / rb
06.150726.005.回文数式 / rb
06.150726.004.Bell number / rb
06.150726.003.1 / n の性質について(1) / rb
06.150726.002.Primes of the form identical odd digits followed by a 1 / rb
06.150726.001.Prime numbers of the form 33…331 / rb
06.150720.003.Collatz conjecture(2) / rb
06.150720.002.Collatz conjecture(1) / rb
06.150720.001.隣接素数の和で表す表し方の数 / rb
06.150719.002.Aliquot sequence(2) / rb
06.150719.001.Aliquot sequence(1) / rb
06.150709.002.素数の個数(5) / rb
06.150709.001.素数の個数(4) / rb
06.150708.001.素数の個数(3) / rb
06.150707.003.素数の個数(2) / rb
06.150707.002.素数の個数(1) / rb
06.150707.001.素数の和 / rb
06.150706.001.Carmichael number / rb
06.150625.001.ROT13 と ROT47 / rb
06.150624.002.素数を順番につなぎ合わせた数について(4) / rb
06.150624.001.素数を順番につなぎ合わせた数について(3) / rb
06.150621.004.素数を順番につなぎ合わせた数について(2) / rb
06.150621.003.素数を順番につなぎ合わせた数について(1) / rb
06.150621.002.2, 3, 5, 7 を使った素数 / rb
06.150621.001.2^i + 3^i + 5^i + 7^i 型の素数 / rb
06.150620.002.i (1以上9以下)を含むならば、i が i 個含む数の個数について(2) / rb
06.150620.001.i (1以上9以下)を含むならば、i が i 個含む数の個数について(1) / rb
06.150613.002.双子素数と隣り合う双子素数の和 / rb
06.150613.001.隣り合う素数の和 / rb
06.150607.003.Look-and-say sequence / rb / RC
06.150607.002.Mian-Chowla sequence / rb
06.150607.001.各桁の和と自身との和について / rb
06.150603.001.塊の個数 / rb
06.150531.002.Gauss circle problem(1) / rb
06.150531.001.Ulam number / rb
06.150529.001.Toothpick Sequence / rb
06.150527.001.φの和 / rb
06.150525.001.Conway-Guy sequence / rb
06.150524.001.「普通の分数の足し算」と「日付の足し算」が一致する組合せ / rb
06.150523.001.2〜Nまでをある規則にしたがって並びかえる / rb
06.150517.001.n進グレイコード ↔ n進表記 / rb
06.150503.003.| σ(i + 1) - σ(1) | ≠ 1 を満たすσの個数 / rb
06.150503.002.3 6 9 2 5 8 1 4 7 (2) / rb
06.150503.001.Ducci sequence / rb
06.150502.001.3 6 9 2 5 8 1 4 7 (1) / rb
06.150429.001.p(n | 和因子は相異なる) / rb
06.150425.002.p(n | 和因子は奇数) / rb
06.150425.001.Taxi-cab numbers: sums of 2 cubes in more than 1 way / rb
06.150422.001.カプレカ数 / rb
06.150419.001.864197532(高速化) / rb
06.150418.002.864197532 / rb
06.150418.001.Lucas、Perrin そして McIrvin(剰余について) / rb
06.150414.001.Lucas、Perrin そして McIrvin / rb
06.150413.002.Thue–Morse sequence / rb
06.150413.001.Schizophrenic number(連続する個数 2.0) / rb
06.150412.001.Schizophrenic number(連続する個数 1.0) / rb
06.150410.001.Schizophrenic number / rb
06.150405.003.Generalization of the Zeckendorf representation / rb
06.150405.002.Zeckendorf number representation / rb / RC
06.150405.001.Self-descriptive number / rb
06.150330.001.Heterosquare / rb
06.150329.004.Connell Sequence / rb
06.150329.003.21397 / rb
06.150329.002.Göbel's Sequence / rb
06.150329.001.Somos-k sequence / rb
06.150328.001.Perrin Pseudoprime / rb
06.150323.001.
06.150315.001.不思議数 / rb
06.150301.002.
06.150301.001.Silverman's Sequence / rb
06.150225.001.Square-free integer / rb
06.150224.002.Cyclic number / rb
06.150224.001.
06.150111.001.バイナリサーチ / rb
06.150110.004.リニアサーチ / rb
06.150110.003.マージソート / rb
06.150110.002.クイックソート / rb
06.150110.001.バブルソート / rb
06.150104.002.「n-クイーン」パズル / rb
06.150104.001.ナップザック問題 / rb
06.141027.001.Partition / py
06.140927.002.Lucky prime / rb
06.140927.001.Lucky number / rb
06.140831.001.Partition(高速化) / rb
06.140823.004.Prime Partition / rb
06.140823.003.Partition / rb
06.140823.002.
06.140823.001.
06.140813.001.最大増加部分列 / rb
06.140316.001.548834 / rb
06.140306.001.覆面算(SEND + MORE = MONEY) / rb

02.150822.001.連続する自然数の積は平方数ではない
02.130120.002.On the Inequality with Power-Exponential Function
02.130120.001.


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