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import math
  
evalue = [0] * 181
norm = math.comb(180, 4)

for i in range(1, 181):
  ans =  math.comb(i, 0) * math.comb(180 - i, 4 - 0) / norm
  for k in range(1, 5):
    if i - k >= 0:
      px = math.comb(i, k) * math.comb(180 - i, 4 - k) / norm

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row[n_] := Table[
    Binomial[n, 4-(k-n)] Binomial[180-n, k-n] / Binomial[180, 4],
    {k, 0, 180}]
m = Table[row[k], {k, 0, 180}]
r = m[[1;;180, 1;;180]]
Print[N[Total[Inverse[IdentityMatrix[180] - r][[1]]]]]

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KERNELDIR=/lib/modules/`uname -r`/build
#ARCH=i386
#KERNELDIR=/usr/src/kernels/`uname -r`-i686

MODULES = db9.o
obj-m += db9.o

all:
	make -C $(KERNELDIR) M=$(PWD) modules

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def to_base(n, base):
  ans = []
  while n > 0:
    ans.append(n % base)
    n //= base
  return ans

def is_palin(n):
  return n == n[::-1]

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import itertools
import sys
from fractions import Fraction

def split_integer(n):
    for a in range(1, 1 + n // 2):
        yield a, n - a

def resistor_pairs(n, cur_list):
    for a, b in split_integer(n):

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count[graph_, pos_, 0] := 1
count[graph_, pos_, size_] := Sum[
    If[graph[[i, pos]] == 1, count[graph, i, size - 1], 0],
    {i, 1, Length[graph]}]

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// Number of n-step paths made by a chess king, starting from the corner of an infinite chessboard, and never revisiting a cell.
// OEIS A300665
// Ricardo Bittencourt, March 13 2018

package main

import "fmt"

type Grid struct {
  grid []bool

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// Number of n-step paths made by a chess king, starting from the corner of an infinite chessboard, and never revisiting a cell.
// OEIS A300665
// Ricardo Bittencourt, March 11 2018

#include <iostream>
#include <vector>

using namespace std;

struct Grid {

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#define STATE_CAPA 0
#define STATE_RACE 1
#define STATE_CAPA_FADEIN 2
#define STATE_CAPA_FADEOUT 3
#define STATE_SELECT 4
#define STATE_CHAR_SELECT 5
#define STATE_DRAW_TRACK 6
#define STATE_SHOP 7
#define STATE_CREDITS 8
#define STATE_PODIUM 9