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project euler
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nums = %w{08 02 22 97 38 15 00 40 00 75 04 05 07 78 52 12 50 77 91 08 | |
49 49 99 40 17 81 18 57 60 87 17 40 98 43 69 48 04 56 62 00 | |
81 49 31 73 55 79 14 29 93 71 40 67 53 88 30 03 49 13 36 65 | |
52 70 95 23 04 60 11 42 69 24 68 56 01 32 56 71 37 02 36 91 | |
22 31 16 71 51 67 63 89 41 92 36 54 22 40 40 28 66 33 13 80 | |
24 47 32 60 99 03 45 02 44 75 33 53 78 36 84 20 35 17 12 50 | |
32 98 81 28 64 23 67 10 26 38 40 67 59 54 70 66 18 38 64 70 | |
67 26 20 68 02 62 12 20 95 63 94 39 63 08 40 91 66 49 94 21 | |
24 55 58 05 66 73 99 26 97 17 78 78 96 83 14 88 34 89 63 72 | |
21 36 23 09 75 00 76 44 20 45 35 14 00 61 33 97 34 31 33 95 | |
78 17 53 28 22 75 31 67 15 94 03 80 04 62 16 14 09 53 56 92 | |
16 39 05 42 96 35 31 47 55 58 88 24 00 17 54 24 36 29 85 57 | |
86 56 00 48 35 71 89 07 05 44 44 37 44 60 21 58 51 54 17 58 | |
19 80 81 68 05 94 47 69 28 73 92 13 86 52 17 77 04 89 55 40 | |
04 52 08 83 97 35 99 16 07 97 57 32 16 26 26 79 33 27 98 66 | |
88 36 68 87 57 62 20 72 03 46 33 67 46 55 12 32 63 93 53 69 | |
04 42 16 73 38 25 39 11 24 94 72 18 08 46 29 32 40 62 76 36 | |
20 69 36 41 72 30 23 88 34 62 99 69 82 67 59 85 74 04 36 16 | |
20 73 35 29 78 31 90 01 74 31 49 71 48 86 81 16 23 57 05 54 | |
01 70 54 71 83 51 54 69 16 92 33 48 61 43 52 01 89 19 67 48}.map(&:to_i) | |
(0...nums.length).inject(0) do |acc,x| | |
a,b,c,d=0,0,0,0 | |
if (x+3<400&&(((x+3)%20)>2)) | |
a=nums[x]*nums[x+1]*nums[x+2]*nums[x+3] | |
end | |
if (x+60<400) | |
b=nums[x]*nums[x+20]*nums[x+40]*nums[x+60] | |
end | |
if (x+63<400&&x+63%20>2) | |
c=nums[x]*nums[x+21]*nums[x+42]*nums[x+63] | |
end | |
if (x+57<400&&x+57%20>2) | |
c=nums[x]*nums[x+19]*nums[x+38]*nums[x+57] | |
end | |
acc = ([a,b,c,d].max>acc)?[a,b,c,d].max : acc | |
end |
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require 'prime' | |
def find_stuff | |
(1..Float::INFINITY).lazy.each do |num| | |
triangle = (1..num).each.reduce(:+) | |
factors = triangle.prime_division.inject(1) {|acc,x| acc*=(x[1]+1)} | |
if (factors>500) | |
return triangle | |
end | |
end | |
end | |
find_stuff |
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(2**1000).to_s.split(//).inject(0) {|acc,x| acc+=x.to_i} |
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nums = %w{75 | |
95 64 | |
17 47 82 | |
18 35 87 10 | |
20 04 82 47 65 | |
19 01 23 75 03 34 | |
88 02 77 73 07 63 67 | |
99 65 04 28 06 16 70 92 | |
41 41 26 56 83 40 80 70 33 | |
41 48 72 33 47 32 37 16 94 29 | |
53 71 44 65 25 43 91 52 97 51 14 | |
70 11 33 28 77 73 17 78 39 68 17 57 | |
91 71 52 38 17 14 91 43 58 50 27 29 48 | |
63 66 04 68 89 53 67 30 73 16 69 87 40 31 | |
04 62 98 27 23 09 70 98 73 93 38 53 60 04 23} | |
lines = 15 | |
num_lists=[] | |
lines.times {num_lists.push([])} | |
i=0;x=0 | |
nums.length.times {if i>x;x+=1; i=0;end; num_lists[x]<<nums.shift.to_i; i+=1} | |
num_lists.reverse.each_with_index {|x,i| | |
x.each_with_index {|y,j| | |
# p [i,j,x,y, "outside", (j<num_lists.length-1-i)] | |
# p [j,num_lists.length,i, (j<num_lists.length-i)] | |
if (j<num_lists.length-1-i) | |
p [num_lists.length-2-i,j,num_lists[num_lists.length-1-i][j..j+1].max] | |
num_lists[num_lists.length-2-i][j]+=num_lists[num_lists.length-1-i][j..j+1].max | |
end | |
} | |
} |
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month=[31,"february",31,30,31,30,31,31,30,31,30,31] | |
day=0 | |
(1900..1999).inject(0) do |acc,x| | |
month.each {|y| | |
if y=="february" | |
day+=(x%4==0)?29:28 | |
else | |
day+=y | |
end | |
day%=7 | |
if day==6 | |
acc+=1 | |
end | |
} | |
acc | |
end |
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(1..n).reduce(:*).to_s.split(//).map(&:to_i).reduce(:+) |
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def prime_proof?(x) | |
('1'..'9').all? {|num| y=x.to_s.clone; y[0]=num;!y.to_i.prime? } && (1...x.to_s.length).all? { |e| | |
('0'..'9').all? {|num| y=x.to_s.clone; y[e]=num;!y.to_i.prime? } } | |
end | |
def squby_gen_gen | |
Prime.lazy.flat_map { |p| p_squared=p**2;p_cubed=p**3; | |
Prime.lazy.take_while {|q| q<p}.flat_map {|q| | |
[p_squared*q**3,p_cubed*q**2]} | |
} | |
end | |
squby_gen_gen.select {|x| x.to_s =~ /200/ && prime_proof?(x)}.take(5).force | |
squby_gen_gen.select {|x| x.to_s =~ /200/}.take(2).force |
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require 'prime' | |
def total_of_factors(number) | |
primes, powers = number.prime_division.transpose | |
exponents = powers.map{|i| (0..i).to_a} | |
divisors = exponents.shift.product(*exponents).map do |powers| | |
primes.zip(powers).map{|prime, power| prime ** power}.inject(:*) | |
end.reject {|a| a==number}.reduce(:+) | |
end | |
factor_hash ={} | |
(2..10000).each {|x| factor_hash[x]=total_of_factors(x)} | |
total = factor_hash.each.select {|a,b| a!=b && a==factor_hash[factor_hash[a]]}.transpose[0].reduce(:+) |
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sort_names = names.sort | |
def find_score(name) | |
name.each_char.map {|char| char.ord - 64}.reduce(:+) | |
end | |
p sort_names.each_with_index.inject(0) {|acc, (name, index)|acc+=(1+index)*find_score(name)} |
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#needs optimisation, untested | |
require "prime" | |
def total_of_factors(number) | |
primes, powers = number.prime_division.transpose | |
exponents = powers.map{|i| (0..i).to_a} | |
divisors = exponents.shift.product(*exponents).map do |powers| | |
primes.zip(powers).map{|prime, power| prime ** power}.inject(:*) | |
end.reject {|a| a==number}.reduce(:+) | |
end | |
factor_hash ={1 => 1} | |
(2..28123).each {|x| factor_hash[x]=total_of_factors(x)} | |
abundant_list=[] | |
factor_hash.each {|k,v| if (k<v); abundant_list<<k;end} | |
factor_of_2_abundants = abundant_list.combination(2).map {|x| x.reduce(:+)} | |
#this takes too long, we're building a list that's large | |
# and checking membership on each element, optimise with | |
# binary tree, etc. | |
ans_list = [] | |
(1..28123).each do |x| | |
sums = abundant_list.take_while {|y| y<x} | |
sums.each { |y| | |
if sums.include?(x-y) | |
ans_list<<x | |
break | |
end | |
} | |
end | |
(1..28123).each.inject {|acc,x| acc+=(ans_list.include?(x))? 0:x;} |
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def permutations array | |
return enum_for(__method__, array) unless block_given? | |
if array.size < 2 | |
yield array | |
else | |
array.each do |element| | |
permutations(array.select() {|n| n != element}) \ | |
{|val| yield([element].concat val)} | |
end | |
end | |
end | |
a =permutations((0..9).to_a).lazy.drop(999999).take(1).force | |
p a[0].join | |
# Jesus christ this is clever. | |
class Integer | |
def factorial | |
return 1 if self == 0 | |
(1..self).inject(1,:*) | |
end | |
end | |
def solver | |
seed = "0123456789" | |
sofar = "" | |
nth = 999999 | |
(0..9).each do |i| | |
f=(9-i).factorial | |
puts f | |
n=nth/f | |
puts n | |
sofar += seed[n] | |
puts sofar | |
nth -= f*n | |
puts nth | |
seed = seed.delete(seed[n]) | |
puts seed | |
end | |
puts sofar | |
end | |
timer_start = Time.now | |
solver | |
puts "Elapsed Time: #{(Time.now - timer_start)*1000} milliseconds" | |
puts 999999.factorial |
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f=->(n,i=0,j=1){(1..n).each {i,j =j,i+j};i} | |
def func | |
i,j=0,1 | |
(1..Float::INFINITY).each do |x| | |
i,j =j,i+j | |
if (i.to_s.length==1000) | |
return x | |
end | |
end | |
end | |
func |
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# will not work for cycles that don't start ot position 0 | |
require 'prime' | |
Prime.lazy.take_while {|i| i<1000}.map { |x| [(1..x).detect(Proc.new{0}) { |y| (10**y % x) == 1 }, x] }.each.force.max |
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require 'prime' | |
(-1000..1000).map {|a| (-1000..1000).map {|b| i=(0..Float::INFINITY).take_while {|n|(n**2+ a*n+b).prime?}.last; [i,b,a] }}.flatten(1).select{|x| x[0]!=nil}.max {|a,b| a[0] <=> b[0]} |
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(1..500).inject([1,0,1]) {|acc,x|acc[1]+=2;4.times { acc[0]+=acc[1];acc[2]+=acc[0];};acc }[2] | |
# 669171001 |
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set =Set.new;(2..100).each {|a| acc=a;(2..100).each {|b|acc*=a; set<<acc}};set.count | |
# 9183 |
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five_hash = {} | |
(0..9).each {|x| five_hash[x]=x**5} | |
max=(1..1.0/0).find {|x|acc=0; (1..x).each {|y| acc+=9*10**y}; acc> x*9**5} * 9**5 | |
(2..max).select {|x| x.to_s.split(//).inject(0) {|acc,y|acc+=five_hash[y.to_i]}==x }.reduce(:+) | |
# 443839 |
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my_list=[] | |
(0..2).each { |a| | |
(0..(200-(a*100))/50).each { |b| | |
(0..(200-(a*100)-(b*50))/20).each { |c| | |
(0..(200-(a*100)-(b*50)-(c*20))/10).each { |d| | |
(0..(200-(a*100)-(b*50)-(c*20)-(d*10))/5).each { |e| | |
(0..(200-(a*100)-(b*50)-(c*20)-(d*10)-(e*5))/2).each { |f| | |
(0..200-(a*100)-(b*50)-(c*20)-(d*10)-(e*5)-(f*2)).each { |g| my_list<<[a,b,c,d,e,f,g] | |
} | |
} | |
} | |
} | |
} | |
} | |
} | |
my_list.count {|a,b,c,d,e,f,g| a*100+b*50+c*20+d*10+e*5+f*2+g=200}+1 |
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digits = "123456789".split(//).map &:to_i | |
dig_map = digits.permutation.map {|x| x}; | |
dig_map.each {|x| | |
(0...9).each {|i| | |
(i+1...9).each {|j| | |
if x[0...i].join.to_i*x[i...j].join.to_i==x[j..9].join.to_i | |
set<<[x[0...i].join.to_i,x[i...j].join.to_i,x[j..9].join.to_i] | |
end | |
} } }; | |
set.map {|x| x[2]}.uniq.reduce(:+) |
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(10..99).flat_map {|a| | |
(10..99).map {|b| | |
[a,b] }}.select {|a,b| | |
b.to_s[1].to_i!=0 &&a.to_s[1]==b.to_s[0] && a<b}.select {|a,b| a.to_f/b.to_f==a.to_s[0].to_f/b.to_s[1].to_f}.inject(1) {|acc, (a,b)| | |
p [acc, a, b]; acc*=Rational(a,b) }.to_r |
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f=->(n){(1..n).reduce(:*)} | |
(1..9).each {|x| fac_hash[x]=f[x]} | |
fac_hash[0]=1 | |
(3..2540160).select {|x| x.to_s.split(//).inject(0) {|acc,x|acc+=fac_hash[x.to_i]}==x }.reduce(:+) |
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require 'prime' | |
Prime.each.take_while {|x|x<1000000}.select {|x| | |
!x.to_s.split(//).include?("0")}.select { |x| | |
a=x.to_s.split(//) | |
(a.length-1).times.inject([a.clone]) {|acc,x| | |
b=acc[-1].clone | |
y=b.shift | |
b.push(y) | |
acc<<b}.all? {|x|x.join.to_i.prime?}}.count |
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(1...1000000).select {|x| x.to_s == x.to_s.reverse && x.to_s(2) === x.to_s(2).reverse}.reduce(:+) |
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require "prime" | |
Prime.lazy.select do |x| | |
(0...x.to_s.size).all? {|i| x.to_s[0..i].to_i.prime? && x.to_s[-i..-1].to_i.prime?} | |
end.drop(4).take(11).to_a.reduce(:+) |
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@set_1_9 = Set.new(1..9) | |
def is_pandigital(num) | |
num.to_s.size==9 && num.to_s.split(//).map(&:to_i).to_set == @set_1_9 | |
end | |
result = [] | |
(1..99999).each do |num| | |
n = (9.0/num.to_s.size).ceil | |
(2..n).each do |n| | |
if is_pandigital(a=(1..n).map {|times| (num * times).to_s }.join) | |
result << a | |
end | |
end | |
end | |
result.max |
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# Nice attempt | |
hash = {} | |
(1..1000).each { |a| hash[a]=0 } | |
(1..998).each { |a| | |
(1...a).each { |b| | |
if (a+b) <1000 | |
c=(a**2+b**2).to_f**0.5 | |
if a+b+c<1000 && c%1==0 | |
hash[(a+b+c).to_i]+=1 | |
end | |
end | |
} } | |
hash.max_by {|k,v| v} | |
#also ugly first attempt, recorded so you can remember what the hell not to do | |
# Ugggh, this is horrible recorded here as a reminder of what not to do | |
# also takes too long to be practical | |
(3...p).inject([]) { |acc, c| | |
(2...(p-c)).each {|b| acc <<Set.new([c,b,(p-c-b)]) unless b==(p-c-b)|| c==b||c==(p-b-c)}; | |
acc | |
}.uniq.select { |y| | |
x=y.to_a | |
(max = x.delete(x.max)) | |
p max; p x; p x[0]; p x[1]; | |
max**2==x[0]**2+x[1]**2}.uniq |
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# we have a function that finds what digit is in the 10- 100 etc. position, up | |
# exponent of 10 | |
find_nums = ->(n) { | |
nums = (0..n).map { |x| 10**x } | |
string = ('1'..('1'+'0'*n)).to_a.join('') | |
nums.map { |num| string[num-1]}.map(&:to_i).reduce(:*) | |
} | |
find_nums[6] |
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# done but not looping over digit set like we should. | |
require 'prime' | |
digits = "1234567".split(//).map &:to_i | |
dig_map = digits.permutation.map {|x| x}; | |
result = [] | |
dig_map.each { |x| | |
a = x[0..9].join.to_i | |
if a.prime? | |
result << a | |
end | |
}; | |
result.max |
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# get our triangles | |
triangles = (1..30).map { |n| 0.5*n*(n+1) } | |
# then we get our words | |
words = File.open("words.txt").to_a.flat_map { |line| line.split(/,/)}.map { |word| | |
num = word[1..-2].downcase.split(//).map { |char| char.ord - 96 }.reduce(:+) | |
triangles.include?(num) | |
}.select { |x| x == true }.size | |
# and done |
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# substring divisibility by prime numbers for 0 to 9 pandigitals | |
digits = "0123456789".split(//).map &:to_i | |
dig_map = digits.permutation.map {|x| x}; | |
# test = ["1406357289".split(//).map( &:to_i) ] | |
ans = dig_map.select { |num| | |
(num[7..9].join.to_i % 17 == 0) && (num[6..8].join.to_i % 13 == 0) && \ | |
(num[5..7].join.to_i % 11 == 0) && (num[4..6].join.to_i % 7 == 0) && | |
(num[3..5].join.to_i % 5 == 0) && (num[2..4].join.to_i % 3 == 0) && (num[1..3].join.to_i % 2 == 0) | |
}.map { |num| num.join.to_i }.reduce(:+) | |
p ans |
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pentagonal = ->(n) {(n * ( 3 * n - 1)) / 2} | |
pentagonal_numbers = (1..10000).map { |n| pentagonal[n]} | |
# expand the qaudratic, if it has one integer root (hence the or) then true | |
# is_pentagonal = ->(x) {( ((0.5 + (0.25 + 6 * x)**0.5) / 3) % 1 == 0 ) || ( ((0.5 - (0.25 + 6 * x)**0.5) / 3) % 1 == 0 )} | |
is_pentagonal = ->(x) {( ((0.5 + (0.25 + 6 * x)**0.5) / 3) % 1 == 0 ) } | |
pair_is_pentagonal = ->(a,b) {is_pentagonal[a-b] && is_pentagonal[a+b]} | |
p pentagonal_numbers.each_with_index.flat_map { |x, n| | |
(1..n).map { |i| [x, pentagonal_numbers[i]] }.select { |num| pair_is_pentagonal[*num] } | |
} |
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triangular = ->(n) {(n * (n + 1) / 2)} | |
pentagonal = ->(n) {(n * ( 3 * n - 1)) / 2} | |
hexagonal = ->(n) { (n * (2 * n - 1)) } | |
is_triangular = ->(x) {( - 0.5 + (0.25 + 2 * x)**0.5 ) % 1 == 0} | |
is_pentagonal = ->(x) {( ((0.5 + (0.25 + 6 * x)**0.5) / 3) % 1 == 0 ) } | |
is_hexagonal = ->(x) { (1 + (1 + 8 * x)**0.5) / 4 % 1 == 0} | |
(1..1000000).lazy.map { |i| hexagonal[i] }.filter { |x| is_pentagonal[x] && is_triangular[x] }.take(3) |
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require "prime" | |
limit = 10000 | |
odd_composites = (1..limit).map { |x| 2 * x + 1}.select { |x| !x.prime? } | |
primes = Prime.lazy.map { |x| x }.take_while { |x| x < limit }.to_a | |
# set cover problem? | |
# when I can be bothered, clean this up, can use inverse function instead of square. | |
goldbach_numbers = primes.flat_map { |prime| (1..limit).map { |num| 2 * num**2 + prime} }.uniq | |
# ugly ugly ugly solution, but I can't be bothered to tighten the bounds / change it. | |
# copied from terminal. | |
odd_composites.select {|x| !goldbach_numbers.include?(x)}.min |
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# We can use smart boyce-moore style thingy, but why bother... | |
# (don't use premature optimisation) | |
require "prime" | |
factors = ->(x) {x.prime_division.size >= 4} | |
(1..1000000).lazy.map { |x| x }.select { |x| factors[x] && factors[x + 1] && factors[x+2] && factors[x+3]}.take(1).to_a |
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# series 1**1 + 2**2 + 3**3... 1000**1000 | |
(1..1000).inject(0) { |acc, x| acc+= x**x } % 10000000000 | |
# guess I overestimated how much calculation this would take, actually quite easy. |
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require "prime" | |
require 'set' | |
# get 4 digit primes | |
prime_set = Prime.lazy.map { |x| x }.select { |x| x > 999 }.take_while { |x| x < 10000 }.to_a | |
# prime_set = [1487, 4817, 8147] # for testing | |
prime_set.each_with_index.flat_map { |x, i| | |
(0..i-1).map { |j| | |
[x, prime_set[j], 2*x - prime_set[j]] | |
}.select { |a,b,c| | |
c.prime? && Set.new( a.to_s.split(//) ) == Set.new( b.to_s.split(//)) && \ | |
Set.new(c.to_s.split(//)) == Set.new(a.to_s.split(//)) && c < 10000 | |
} | |
}[1].sort.map(&:to_s).join('') | |
# it's still kinda slow, could be better to do this a different way, maybe the sets are expensive |
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require "prime" | |
# this function replaces a permutation of all positional digits replaced with * | |
replace_digits = ->(n) { | |
replace_digits_recurse = ->(number, index) { | |
same = number.clone | |
number[index] = "*" | |
if index == 0 | |
[same, number] | |
else | |
[*replace_digits_recurse.call(number, index - 1), *replace_digits_recurse.call(same, index - 1)] | |
end | |
} | |
replace_digits_recurse.call(n.to_s, n.to_s.size - 1).reject { |x| x =~ /^\**$|^\d*$/ } | |
} | |
get_num_primes_from_sub = ->(num_string) { | |
(1..9).map { |i| | |
num_string.gsub("*", i.to_s).to_i | |
}.count { |x| x.prime? } | |
} | |
numbers_prime_replacement_maximum = ->(n) { | |
replace_digits.(n).map { |num_string| | |
get_num_primes_from_sub[num_string] | |
}.max | |
} | |
numbers_prime_replacement = ->(n) { | |
replace_digits.(n).map { |num_string| | |
[num_string, get_num_primes_from_sub[num_string] ] | |
} | |
} | |
p Prime.map.lazy.drop_while { |prime| prime < 100000 }.select { |prime| numbers_prime_replacement_maximum[prime] == 8 }.take(1).force | |
# This technique is too slow and needs to be redesigned | |
# we should be searching through for the substitutable string and then find the minimum number? | |
# aghhh it needs the smallest prime in the 8 prime family, not just the family itself | |
# oh well can't be bothered to fix and got there by inspection ("*2*3*3" from numbers_prime_replacement of solution.) |
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counter = ->(x) {x.inject(Hash.new(0)) { |acc, y| acc[y] += 1; acc }} | |
same_digits = ->(a,b) { | |
counter[a.to_s.split(//)]== counter[b.to_s.split(//)] | |
} | |
# same_digits[101,110] | |
(1..1000000).lazy.select { |n| | |
(1..6).lazy.map { |i| | |
same_digits[i*n, n] | |
}.all? }.take(1).force |
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factorial = -> n { | |
if n==0 | |
1 | |
else | |
(1..n).reduce(:*) | |
end | |
} | |
ncr = -> (n,r) { | |
factorial[n]/(factorial[r]*(factorial[n - r])) | |
} | |
(1..100).flat_map { |n| | |
(1...n).map { |r| | |
# p [n,r] | |
# p [ ncr[n,r], n, r ] | |
ncr[n,r] | |
} | |
}.select { |x| x > 1000000 }.count |
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tokenize = -> token { | |
result = [] | |
case token[0] | |
when /\d/ | |
result << token[0].to_i | |
when 'J' | |
result << :jack | |
when 'Q' | |
result << :queen | |
when 'K' | |
result << :king | |
when 'A' | |
result << :ace | |
when 'T' | |
result << 10 | |
else | |
result << :error | |
end | |
case token[1] | |
when 'H' | |
result << :hearts | |
when 'S' | |
result << :spades | |
when 'D' | |
result << :diamonds | |
when 'C' | |
result << :clubs | |
else | |
result << :error | |
end | |
# p result | |
result | |
} | |
get_hands = -> input_string { | |
hands = input_string.split(/ /).map { |x| tokenize[x] } | |
[hands[0..4], hands[5..hands.size] ] | |
} | |
value = {jack: 11, queen: 12, king: 13, ace: 14} | |
find_value = -> x { | |
if x.class == Symbol | |
value[x] | |
else | |
x | |
end | |
} | |
is_straight = -> a { | |
(1...a.size).map { |x| find_value[a[x]] == find_value[a[x-1]]-1 }.all? | |
} | |
straight_flush = -> a, b { | |
if is_straight[a] && is_flush[a] | |
if is_straight[b] && is_flush[b] | |
if a.max { |x,y| find_value[x[0]]<=>find_value[y[0]]} | |
true | |
else | |
false | |
end | |
else | |
true | |
end | |
elsif is_straight[b] && is_flush[b] | |
false | |
else | |
nil | |
end | |
} | |
counter = ->(x) {x.inject(Hash.new(0)) { |acc, y| acc[y] += 1; acc }} | |
num_counter = -> x {counter[ x.map { |y| y[0] } ]} | |
suit_counter = -> x {counter[ x.map { |y| y[1] } ]} | |
get_ordered_multiples = -> x { num_counter[x].to_a.sort { |a,b| [ b[1], b[0] ] <=> [ a[1], a[0]] } } | |
four_of_a_kind = -> a,b { | |
a_hand = get_ordered_multiples[a] | |
b_hand = get_ordered_multiples[b] | |
if a_hand[0][1] == 4 | |
if b_hand[0][1] == 4 | |
if find_value[a_hand[0]] == find_value[b_hand[0]] | |
find_value[a_hand[1]] <=> find_value[b_hand[1]] | |
else | |
find_value[a_hand[0]] <=> find_value[b_hand[0]] | |
end | |
else | |
true | |
end | |
elsif b_hand[0][1] == 4 | |
false | |
end | |
} | |
does_player_1_win = -> player_1, player_2 { | |
result = [ | |
# straight_flush[player_1, player_2], | |
four_of_a_kind[player_1, player_2], | |
# full_house[player_1, player_2], | |
# flush[player_1, player_2], | |
# straight[player_1, player_2], | |
# three_of_a_kind[player_1, player_2], | |
# two_pair[player_1, player_2], | |
# pair[player_1, player_2], | |
# high[player_1, player_2] | |
] | |
result.compact.map.take(1) | |
} | |
lines = File.open('poker.txt').map { |line| | |
player_1, player_2 = get_hands[ line ] | |
does_player_1_win[player_1, player_2] | |
}#.select { |x| x.include?(:error) } |
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is_palindrome = -> x {x == x.reverse} | |
isnt_lychrel = -> x {(0..50).inject([x, false]) { |acc, y| | |
new_x = acc[0].to_s.reverse.to_i + acc[0] | |
# p new_x | |
if !acc[1] | |
if is_palindrome[new_x.to_s] | |
acc[1] = true | |
return acc | |
else | |
acc[0]=new_x | |
end | |
end | |
acc | |
} | |
} | |
(1..10000).map { |x| [x, isnt_lychrel[x][1] ] }.count { |x| !x[1] } |
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(1..100).flat_map { |a| | |
(1..100).map { |b| | |
(a**b).to_s.split(//).map(&:to_i).reduce(:+) | |
} | |
}.max |
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numerator = 3 | |
denominator = 2 | |
(2..1000).map { |n| | |
numerator, denominator = numerator + 2*denominator, denominator + numerator | |
# p [ numerator, denominator, numerator> denominator] | |
numerator.to_s.size > denominator.to_s.size | |
}.count { |x| x } |
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require "prime" | |
(1..Float::INFINITY).inject([ 1, 0, 1]) { | |
|(diagonals, prime_diagonals, count), x| | |
diagonals += 4 | |
prime_diagonals += (1..4).map { |y| count += 2 * x }.count(&:prime?) | |
if prime_diagonals.to_f/(diagonals) < 0.10 | |
break [diagonals, prime_diagonals, ( 2 * x + 1 )] | |
end | |
# p [diagonals, prime_diagonals, count, prime_diagonals.to_f/diagonals] | |
[diagonals, prime_diagonals, count] | |
} |
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numbers = File.open('cipher1.txt').flat_map { |line| | |
numbers = line.split(/\,/).map(&:to_i) | |
} | |
list_a = [] | |
list_b = [] | |
list_c = [] | |
numbers.each_slice(3) { |a,b,c| | |
list_a << a | |
list_b << b | |
list_c << c | |
} | |
is_in_table = -> char { | |
case(char) | |
when (32..126) | |
true | |
else | |
false | |
end | |
} | |
counter = ->(x) {x.inject(Hash.new(0)) { |acc, y| acc[y] += 1; acc }.sort { |a,b| b[1] <=> a[1] }} | |
# this code is a remnant from when I thought there was no punctuation in the sample text | |
# check_encryption = -> list, check_value {list.map { |char| is_in_table[char ^ check_value] }} | |
# (97..122).select { |num| check_encryption[list_a.uniq, num] } | |
code = [ | |
counter[list_a].first.first ^ 32, | |
counter[list_b].first.first ^ 32, | |
counter[list_c].first.first ^ 32 | |
]#.map(&:chr).join('') | |
answer = numbers.each_slice(3).inject(0) { |acc, (a,b,c)| | |
# p [acc, a, b, c] | |
acc += a ^ code[0] if a | |
acc += b ^ code[1] if b | |
acc += c ^ code[2] if c | |
acc | |
} |
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file=open "triangle.txt" | |
list=[] | |
file.each_line {|x| list << x.split(/ /).map {|x| x.gsub("\n", "").to_i}} | |
list.reverse.each_with_index {|x,i| | |
x.each_with_index {|y,j| | |
if (j<list.length-1-i) | |
p [list.length-2-i,j,list[list.length-1-i][j..j+1].max] | |
list[list.length-2-i][j]+=list[list.length-1-i][j..j+1].max | |
end | |
} | |
} |
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79,59,12,2,79,35,8,28,20,2,3,68,8,9,68,45,0,12,9,67,68,4,7,5,23,27,1,21,79,85,78,79,85,71,38,10,71,27,12,2,79,6,2,8,13,9,1,13,9,8,68,19,7,1,71,56,11,21,11,68,6,3,22,2,14,0,30,79,1,31,6,23,19,10,0,73,79,44,2,79,19,6,28,68,16,6,16,15,79,35,8,11,72,71,14,10,3,79,12,2,79,19,6,28,68,32,0,0,73,79,86,71,39,1,71,24,5,20,79,13,9,79,16,15,10,68,5,10,3,14,1,10,14,1,3,71,24,13,19,7,68,32,0,0,73,79,87,71,39,1,71,12,22,2,14,16,2,11,68,2,25,1,21,22,16,15,6,10,0,79,16,15,10,22,2,79,13,20,65,68,41,0,16,15,6,10,0,79,1,31,6,23,19,28,68,19,7,5,19,79,12,2,79,0,14,11,10,64,27,68,10,14,15,2,65,68,83,79,40,14,9,1,71,6,16,20,10,8,1,79,19,6,28,68,14,1,68,15,6,9,75,79,5,9,11,68,19,7,13,20,79,8,14,9,1,71,8,13,17,10,23,71,3,13,0,7,16,71,27,11,71,10,18,2,29,29,8,1,1,73,79,81,71,59,12,2,79,8,14,8,12,19,79,23,15,6,10,2,28,68,19,7,22,8,26,3,15,79,16,15,10,68,3,14,22,12,1,1,20,28,72,71,14,10,3,79,16,15,10,68,3,14,22,12,1,1,20,28,68,4,14,10,71,1,1,17,10,22,71,10,28,19,6,10,0,26,13,20,7,68,14,27,74,71,89,68,32,0,0,71,28,1,9,27,68,45,0,12,9,79,16,15,10,68,37,14,20,19,6,23,19,79,83,71,27,11,71,27,1,11,3,68,2,25,1,21,22,11,9,10,68,6,13,11,18,27,68,19,7,1,71,3,13,0,7,16,71,28,11,71,27,12,6,27,68,2,25,1,21,22,11,9,10,68,10,6,3,15,27,68,5,10,8,14,10,18,2,79,6,2,12,5,18,28,1,71,0,2,71,7,13,20,79,16,2,28,16,14,2,11,9,22,74,71,87,68,45,0,12,9,79,12,14,2,23,2,3,2,71,24,5,20,79,10,8,27,68,19,7,1,71,3,13,0,7,16,92,79,12,2,79,19,6,28,68,8,1,8,30,79,5,71,24,13,19,1,1,20,28,68,19,0,68,19,7,1,71,3,13,0,7,16,73,79,93,71,59,12,2,79,11,9,10,68,16,7,11,71,6,23,71,27,12,2,79,16,21,26,1,71,3,13,0,7,16,75,79,19,15,0,68,0,6,18,2,28,68,11,6,3,15,27,68,19,0,68,2,25,1,21,22,11,9,10,72,71,24,5,20,79,3,8,6,10,0,79,16,8,79,7,8,2,1,71,6,10,19,0,68,19,7,1,71,24,11,21,3,0,73,79,85,87,79,38,18,27,68,6,3,16,15,0,17,0,7,68,19,7,1,71,24,11,21,3,0,71,24,5,20,79,9,6,11,1,71,27,12,21,0,17,0,7,68,15,6,9,75,79,16,15,10,68,16,0,22,11,11,68,3,6,0,9,72,16,71,29,1,4,0,3,9,6,30,2,79,12,14,2,68,16,7,1,9,79,12,2,79,7,6,2,1,73,79,85,86,79,33,17,10,10,71,6,10,71,7,13,20,79,11,16,1,68,11,14,10,3,79,5,9,11,68,6,2,11,9,8,68,15,6,23,71,0,19,9,79,20,2,0,20,11,10,72,71,7,1,71,24,5,20,79,10,8,27,68,6,12,7,2,31,16,2,11,74,71,94,86,71,45,17,19,79,16,8,79,5,11,3,68,16,7,11,71,13,1,11,6,1,17,10,0,71,7,13,10,79,5,9,11,68,6,12,7,2,31,16,2,11,68,15,6,9,75,79,12,2,79,3,6,25,1,71,27,12,2,79,22,14,8,12,19,79,16,8,79,6,2,12,11,10,10,68,4,7,13,11,11,22,2,1,68,8,9,68,32,0,0,73,79,85,84,79,48,15,10,29,71,14,22,2,79,22,2,13,11,21,1,69,71,59,12,14,28,68,14,28,68,9,0,16,71,14,68,23,7,29,20,6,7,6,3,68,5,6,22,19,7,68,21,10,23,18,3,16,14,1,3,71,9,22,8,2,68,15,26,9,6,1,68,23,14,23,20,6,11,9,79,11,21,79,20,11,14,10,75,79,16,15,6,23,71,29,1,5,6,22,19,7,68,4,0,9,2,28,68,1,29,11,10,79,35,8,11,74,86,91,68,52,0,68,19,7,1,71,56,11,21,11,68,5,10,7,6,2,1,71,7,17,10,14,10,71,14,10,3,79,8,14,25,1,3,79,12,2,29,1,71,0,10,71,10,5,21,27,12,71,14,9,8,1,3,71,26,23,73,79,44,2,79,19,6,28,68,1,26,8,11,79,11,1,79,17,9,9,5,14,3,13,9,8,68,11,0,18,2,79,5,9,11,68,1,14,13,19,7,2,18,3,10,2,28,23,73,79,37,9,11,68,16,10,68,15,14,18,2,79,23,2,10,10,71,7,13,20,79,3,11,0,22,30,67,68,19,7,1,71,8,8,8,29,29,71,0,2,71,27,12,2,79,11,9,3,29,71,60,11,9,79,11,1,79,16,15,10,68,33,14,16,15,10,22,73 |
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8C TS KC 9H 4S 7D 2S 5D 3S AC | |
5C AD 5D AC 9C 7C 5H 8D TD KS | |
3H 7H 6S KC JS QH TD JC 2D 8S | |
TH 8H 5C QS TC 9H 4D JC KS JS | |
7C 5H KC QH JD AS KH 4C AD 4S | |
5H KS 9C 7D 9H 8D 3S 5D 5C AH | |
6H 4H 5C 3H 2H 3S QH 5S 6S AS | |
TD 8C 4H 7C TC KC 4C 3H 7S KS | |
7C 9C 6D KD 3H 4C QS QC AC KH | |
JC 6S 5H 2H 2D KD 9D 7C AS JS | |
AD QH TH 9D 8H TS 6D 3S AS AC | |
2H 4S 5C 5S TC KC JD 6C TS 3C | |
QD AS 6H JS 2C 3D 9H KC 4H 8S | |
KD 8S 9S 7C 2S 3S 6D 6S 4H KC | |
3C 8C 2D 7D 4D 9S 4S QH 4H JD | |
8C KC 7S TC 2D TS 8H QD AC 5C | |
3D KH QD 6C 6S AD AS 8H 2H QS | |
6S 8D 4C 8S 6C QH TC 6D 7D 9D | |
2S 8D 8C 4C TS 9S 9D 9C AC 3D | |
3C QS 2S 4H JH 3D 2D TD 8S 9H | |
5H QS 8S 6D 3C 8C JD AS 7H 7D | |
6H TD 9D AS JH 6C QC 9S KD JC | |
AH 8S QS 4D TH AC TS 3C 3D 5C | |
5S 4D JS 3D 8H 6C TS 3S AD 8C | |
6D 7C 5D 5H 3S 5C JC 2H 5S 3D | |
5H 6H 2S KS 3D 5D JD 7H JS 8H | |
KH 4H AS JS QS QC TC 6D 7C KS | |
3D QS TS 2H JS 4D AS 9S JC KD | |
QD 5H 4D 5D KH 7H 3D JS KD 4H | |
2C 9H 6H 5C 9D 6C JC 2D TH 9S | |
7D 6D AS QD JH 4D JS 7C QS 5C | |
3H KH QD AD 8C 8H 3S TH 9D 5S | |
AH 9S 4D 9D 8S 4H JS 3C TC 8D | |
2C KS 5H QD 3S TS 9H AH AD 8S | |
5C 7H 5D KD 9H 4D 3D 2D KS AD | |
KS KC 9S 6D 2C QH 9D 9H TS TC | |
9C 6H 5D QH 4D AD 6D QC JS KH | |
9S 3H 9D JD 5C 4D 9H AS TC QH | |
2C 6D JC 9C 3C AD 9S KH 9D 7D | |
KC 9C 7C JC JS KD 3H AS 3C 7D | |
QD KH QS 2C 3S 8S 8H 9H 9C JC | |
QH 8D 3C KC 4C 4H 6D AD 9H 9D | |
3S KS QS 7H KH 7D 5H 5D JD AD | |
2H 2C 6H TH TC 7D 8D 4H 8C AS | |
4S 2H AC QC 3S 6D TH 4D 4C KH | |
4D TC KS AS 7C 3C 6D 2D 9H 6C | |
8C TD 5D QS 2C 7H 4C 9C 3H 9H | |
5H JH TS 7S TD 6H AD QD 8H 8S | |
5S AD 9C 8C 7C 8D 5H 9D 8S 2S | |
4H KH KS 9S 2S KC 5S AD 4S 7D | |
QS 9C QD 6H JS 5D AC 8D 2S AS | |
KH AC JC 3S 9D 9S 3C 9C 5S JS | |
AD 3C 3D KS 3S 5C 9C 8C TS 4S | |
JH 8D 5D 6H KD QS QD 3D 6C KC | |
8S JD 6C 3S 8C TC QC 3C QH JS | |
KC JC 8H 2S 9H 9C JH 8S 8C 9S | |
8S 2H QH 4D QC 9D KC AS TH 3C | |
8S 6H TH 7C 2H 6S 3C 3H AS 7S | |
QH 5S JS 4H 5H TS 8H AH AC JC | |
9D 8H 2S 4S TC JC 3C 7H 3H 5C | |
3D AD 3C 3S 4C QC AS 5D TH 8C | |
6S 9D 4C JS KH AH TS JD 8H AD | |
4C 6S 9D 7S AC 4D 3D 3S TC JD | |
AD 7H 6H 4H JH KC TD TS 7D 6S | |
8H JH TC 3S 8D 8C 9S 2C 5C 4D | |
2C 9D KC QH TH QS JC 9C 4H TS | |
QS 3C QD 8H KH 4H 8D TD 8S AC | |
7C 3C TH 5S 8H 8C 9C JD TC KD | |
QC TC JD TS 8C 3H 6H KD 7C TD | |
JH QS KS 9C 6D 6S AS 9H KH 6H | |
2H 4D AH 2D JH 6H TD 5D 4H JD | |
KD 8C 9S JH QD JS 2C QS 5C 7C | |
4S TC 7H 8D 2S 6H 7S 9C 7C KC | |
8C 5D 7H 4S TD QC 8S JS 4H KS | |
AD 8S JH 6D TD KD 7C 6C 2D 7D | |
JC 6H 6S JS 4H QH 9H AH 4C 3C | |
6H 5H AS 7C 7S 3D KH KC 5D 5C | |
JC 3D TD AS 4D 6D 6S QH JD KS | |
8C 7S 8S QH 2S JD 5C 7H AH QD | |
8S 3C 6H 6C 2C 8D TD 7D 4C 4D | |
5D QH KH 7C 2S 7H JS 6D QC QD | |
AD 6C 6S 7D TH 6H 2H 8H KH 4H | |
KS JS KD 5D 2D KH 7D 9C 8C 3D | |
9C 6D QD 3C KS 3S 7S AH JD 2D | |
AH QH AS JC 8S 8H 4C KC TH 7D | |
JC 5H TD 7C 5D KD 4C AD 8H JS | |
KC 2H AC AH 7D JH KH 5D 7S 6D | |
9S 5S 9C 6H 8S TD JD 9H 6C AC | |
7D 8S 6D TS KD 7H AC 5S 7C 5D | |
AH QC JC 4C TC 8C 2H TS 2C 7D | |
KD KC 6S 3D 7D 2S 8S 3H 5S 5C | |
8S 5D 8H 4C 6H KC 3H 7C 5S KD | |
JH 8C 3D 3C 6C KC TD 7H 7C 4C | |
JC KC 6H TS QS TD KS 8H 8C 9S | |
6C 5S 9C QH 7D AH KS KC 9S 2C | |
4D 4S 8H TD 9C 3S 7D 9D AS TH | |
6S 7D 3C 6H 5D KD 2C 5C 9D 9C | |
2H KC 3D AD 3H QD QS 8D JC 4S | |
8C 3H 9C 7C AD 5D JC 9D JS AS | |
5D 9H 5C 7H 6S 6C QC JC QD 9S | |
JC QS JH 2C 6S 9C QC 3D 4S TC | |
4H 5S 8D 3D 4D 2S KC 2H JS 2C | |
TD 3S TH KD 4D 7H JH JS KS AC | |
7S 8C 9S 2D 8S 7D 5C AD 9D AS | |
8C 7H 2S 6C TH 3H 4C 3S 8H AC | |
KD 5H JC 8H JD 2D 4H TD JH 5C | |
3D AS QH KS 7H JD 8S 5S 6D 5H | |
9S 6S TC QS JC 5C 5D 9C TH 8C | |
5H 3S JH 9H 2S 2C 6S 7S AS KS | |
8C QD JC QS TC QC 4H AC KH 6C | |
TC 5H 7D JH 4H 2H 8D JC KS 4D | |
5S 9C KH KD 9H 5C TS 3D 7D 2D | |
5H AS TC 4D 8C 2C TS 9D 3H 8D | |
6H 8D 2D 9H JD 6C 4S 5H 5S 6D | |
AD 9C JC 7D 6H 9S 6D JS 9H 3C | |
AD JH TC QS 4C 5D 9S 7C 9C AH | |
KD 6H 2H TH 8S QD KS 9D 9H AS | |
4H 8H 8D 5H 6C AH 5S AS AD 8S | |
QS 5D 4S 2H TD KS 5H AC 3H JC | |
9C 7D QD KD AC 6D 5H QH 6H 5S | |
KC AH QH 2H 7D QS 3H KS 7S JD | |
6C 8S 3H 6D KS QD 5D 5C 8H TC | |
9H 4D 4S 6S 9D KH QC 4H 6C JD | |
TD 2D QH 4S 6H JH KD 3C QD 8C | |
4S 6H 7C QD 9D AS AH 6S AD 3C | |
2C KC TH 6H 8D AH 5C 6D 8S 5D | |
TD TS 7C AD JC QD 9H 3C KC 7H | |
5D 4D 5S 8H 4H 7D 3H JD KD 2D | |
JH TD 6H QS 4S KD 5C 8S 7D 8H | |
AC 3D AS 8C TD 7H KH 5D 6C JD | |
9D KS 7C 6D QH TC JD KD AS KC | |
JH 8S 5S 7S 7D AS 2D 3D AD 2H | |
2H 5D AS 3C QD KC 6H 9H 9S 2C | |
9D 5D TH 4C JH 3H 8D TC 8H 9H | |
6H KD 2C TD 2H 6C 9D 2D JS 8C | |
KD 7S 3C 7C AS QH TS AD 8C 2S | |
QS 8H 6C JS 4C 9S QC AD TD TS | |
2H 7C TS TC 8C 3C 9H 2D 6D JC | |
TC 2H 8D JH KS 6D 3H TD TH 8H | |
9D TD 9H QC 5D 6C 8H 8C KC TS | |
2H 8C 3D AH 4D TH TC 7D 8H KC | |
TS 5C 2D 8C 6S KH AH 5H 6H KC | |
5S 5D AH TC 4C JD 8D 6H 8C 6C | |
KC QD 3D 8H 2D JC 9H 4H AD 2S | |
TD 6S 7D JS KD 4H QS 2S 3S 8C | |
4C 9H JH TS 3S 4H QC 5S 9S 9C | |
2C KD 9H JS 9S 3H JC TS 5D AC | |
AS 2H 5D AD 5H JC 7S TD JS 4C | |
2D 4S 8H 3D 7D 2C AD KD 9C TS | |
7H QD JH 5H JS AC 3D TH 4C 8H | |
6D KH KC QD 5C AD 7C 2D 4H AC | |
3D 9D TC 8S QD 2C JC 4H JD AH | |
6C TD 5S TC 8S AH 2C 5D AS AC | |
TH 7S 3D AS 6C 4C 7H 7D 4H AH | |
5C 2H KS 6H 7S 4H 5H 3D 3C 7H | |
3C 9S AC 7S QH 2H 3D 6S 3S 3H | |
2D 3H AS 2C 6H TC JS 6S 9C 6C | |
QH KD QD 6D AC 6H KH 2C TS 8C | |
8H 7D 3S 9H 5D 3H 4S QC 9S 5H | |
2D 9D 7H 6H 3C 8S 5H 4D 3S 4S | |
KD 9S 4S TC 7S QC 3S 8S 2H 7H | |
TC 3D 8C 3H 6C 2H 6H KS KD 4D | |
KC 3D 9S 3H JS 4S 8H 2D 6C 8S | |
6H QS 6C TC QD 9H 7D 7C 5H 4D | |
TD 9D 8D 6S 6C TC 5D TS JS 8H | |
4H KC JD 9H TC 2C 6S 5H 8H AS | |
JS 9C 5C 6S 9D JD 8H KC 4C 6D | |
4D 8D 8S 6C 7C 6H 7H 8H 5C KC | |
TC 3D JC 6D KS 9S 6H 7S 9C 2C | |
6C 3S KD 5H TS 7D 9H 9S 6H KH | |
3D QD 4C 6H TS AC 3S 5C 2H KD | |
4C AS JS 9S 7C TS 7H 9H JC KS | |
4H 8C JD 3H 6H AD 9S 4S 5S KS | |
4C 2C 7D 3D AS 9C 2S QS KC 6C | |
8S 5H 3D 2S AC 9D 6S 3S 4D TD | |
QD TH 7S TS 3D AC 7H 6C 5D QC | |
TC QD AD 9C QS 5C 8D KD 3D 3C | |
9D 8H AS 3S 7C 8S JD 2D 8D KC | |
4C TH AC QH JS 8D 7D 7S 9C KH | |
9D 8D 4C JH 2C 2S QD KD TS 4H | |
4D 6D 5D 2D JH 3S 8S 3H TC KH | |
AD 4D 2C QS 8C KD JH JD AH 5C | |
5C 6C 5H 2H JH 4H KS 7C TC 3H | |
3C 4C QC 5D JH 9C QD KH 8D TC | |
3H 9C JS 7H QH AS 7C 9H 5H JC | |
2D 5S QD 4S 3C KC 6S 6C 5C 4C | |
5D KH 2D TS 8S 9C AS 9S 7C 4C | |
7C AH 8C 8D 5S KD QH QS JH 2C | |
8C 9D AH 2H AC QC 5S 8H 7H 2C | |
QD 9H 5S QS QC 9C 5H JC TH 4H | |
6C 6S 3H 5H 3S 6H KS 8D AC 7S | |
AC QH 7H 8C 4S KC 6C 3D 3S TC | |
9D 3D JS TH AC 5H 3H 8S 3S TC | |
QD KH JS KS 9S QC 8D AH 3C AC | |
5H 6C KH 3S 9S JH 2D QD AS 8C | |
6C 4D 7S 7H 5S JC 6S 9H 4H JH | |
AH 5S 6H 9S AD 3S TH 2H 9D 8C | |
4C 8D 9H 7C QC AD 4S 9C KC 5S | |
9D 6H 4D TC 4C JH 2S 5D 3S AS | |
2H 6C 7C KH 5C AD QS TH JD 8S | |
3S 4S 7S AH AS KC JS 2S AD TH | |
JS KC 2S 7D 8C 5C 9C TS 5H 9D | |
7S 9S 4D TD JH JS KH 6H 5D 2C | |
JD JS JC TH 2D 3D QD 8C AC 5H | |
7S KH 5S 9D 5D TD 4S 6H 3C 2D | |
4S 5D AC 8D 4D 7C AD AS AH 9C | |
6S TH TS KS 2C QC AH AS 3C 4S | |
2H 8C 3S JC 5C 7C 3H 3C KH JH | |
7S 3H JC 5S 6H 4C 2S 4D KC 7H | |
4D 7C 4H 9S 8S 6S AD TC 6C JC | |
KH QS 3S TC 4C 8H 8S AC 3C TS | |
QD QS TH 3C TS 7H 7D AH TD JC | |
TD JD QC 4D 9S 7S TS AD 7D AC | |
AH 7H 4S 6D 7C 2H 9D KS JC TD | |
7C AH JD 4H 6D QS TS 2H 2C 5C | |
TC KC 8C 9S 4C JS 3C JC 6S AH | |
AS 7D QC 3D 5S JC JD 9D TD KH | |
TH 3C 2S 6H AH AC 5H 5C 7S 8H | |
QC 2D AC QD 2S 3S JD QS 6S 8H | |
KC 4H 3C 9D JS 6H 3S 8S AS 8C | |
7H KC 7D JD 2H JC QH 5S 3H QS | |
9H TD 3S 8H 7S AC 5C 6C AH 7C | |
8D 9H AH JD TD QS 7D 3S 9C 8S | |
AH QH 3C JD KC 4S 5S 5D TD KS | |
9H 7H 6S JH TH 4C 7C AD 5C 2D | |
7C KD 5S TC 9D 6S 6C 5D 2S TH | |
KC 9H 8D 5H 7H 4H QC 3D 7C AS | |
6S 8S QC TD 4S 5C TH QS QD 2S | |
8S 5H TH QC 9H 6S KC 7D 7C 5C | |
7H KD AH 4D KH 5C 4S 2D KC QH | |
6S 2C TD JC AS 4D 6C 8C 4H 5S | |
JC TC JD 5S 6S 8D AS 9D AD 3S | |
6D 6H 5D 5S TC 3D 7D QS 9D QD | |
4S 6C 8S 3S 7S AD KS 2D 7D 7C | |
KC QH JC AC QD 5D 8D QS 7H 7D | |
JS AH 8S 5H 3D TD 3H 4S 6C JH | |
4S QS 7D AS 9H JS KS 6D TC 5C | |
2D 5C 6H TC 4D QH 3D 9H 8S 6C | |
6D 7H TC TH 5S JD 5C 9C KS KD | |
8D TD QH 6S 4S 6C 8S KC 5C TC | |
5S 3D KS AC 4S 7D QD 4C TH 2S | |
TS 8H 9S 6S 7S QH 3C AH 7H 8C | |
4C 8C TS JS QC 3D 7D 5D 7S JH | |
8S 7S 9D QC AC 7C 6D 2H JH KC | |
JS KD 3C 6S 4S 7C AH QC KS 5H | |
KS 6S 4H JD QS TC 8H KC 6H AS | |
KH 7C TC 6S TD JC 5C 7D AH 3S | |
3H 4C 4H TC TH 6S 7H 6D 9C QH | |
7D 5H 4S 8C JS 4D 3D 8S QH KC | |
3H 6S AD 7H 3S QC 8S 4S 7S JS | |
3S JD KH TH 6H QS 9C 6C 2D QD | |
4S QH 4D 5H KC 7D 6D 8D TH 5S | |
TD AD 6S 7H KD KH 9H 5S KC JC | |
3H QC AS TS 4S QD KS 9C 7S KC | |
TS 6S QC 6C TH TC 9D 5C 5D KD | |
JS 3S 4H KD 4C QD 6D 9S JC 9D | |
8S JS 6D 4H JH 6H 6S 6C KS KH | |
AC 7D 5D TC 9S KH 6S QD 6H AS | |
AS 7H 6D QH 8D TH 2S KH 5C 5H | |
4C 7C 3D QC TC 4S KH 8C 2D JS | |
6H 5D 7S 5H 9C 9H JH 8S TH 7H | |
AS JS 2S QD KH 8H 4S AC 8D 8S | |
3H 4C TD KD 8C JC 5C QS 2D JD | |
TS 7D 5D 6C 2C QS 2H 3C AH KS | |
4S 7C 9C 7D JH 6C 5C 8H 9D QD | |
2S TD 7S 6D 9C 9S QS KH QH 5C | |
JC 6S 9C QH JH 8D 7S JS KH 2H | |
8D 5H TH KC 4D 4S 3S 6S 3D QS | |
2D JD 4C TD 7C 6D TH 7S JC AH | |
QS 7S 4C TH 9D TS AD 4D 3H 6H | |
2D 3H 7D JD 3D AS 2S 9C QC 8S | |
4H 9H 9C 2C 7S JH KD 5C 5D 6H | |
TC 9H 8H JC 3C 9S 8D KS AD KC | |
TS 5H JD QS QH QC 8D 5D KH AH | |
5D AS 8S 6S 4C AH QC QD TH 7H | |
3H 4H 7D 6S 4S 9H AS 8H JS 9D | |
JD 8C 2C 9D 7D 5H 5S 9S JC KD | |
KD 9C 4S QD AH 7C AD 9D AC TD | |
6S 4H 4S 9C 8D KS TC 9D JH 7C | |
5S JC 5H 4S QH AC 2C JS 2S 9S | |
8C 5H AS QD AD 5C 7D 8S QC TD | |
JC 4C 8D 5C KH QS 4D 6H 2H 2C | |
TH 4S 2D KC 3H QD AC 7H AD 9D | |
KH QD AS 8H TH KC 8D 7S QH 8C | |
JC 6C 7D 8C KH AD QS 2H 6S 2D | |
JC KH 2D 7D JS QC 5H 4C 5D AD | |
TS 3S AD 4S TD 2D TH 6S 9H JH | |
9H 2D QS 2C 4S 3D KH AS AC 9D | |
KH 6S 8H 4S KD 7D 9D TS QD QC | |
JH 5H AH KS AS AD JC QC 5S KH | |
5D 7D 6D KS KD 3D 7C 4D JD 3S | |
AC JS 8D 5H 9C 3H 4H 4D TS 2C | |
6H KS KH 9D 7C 2S 6S 8S 2H 3D | |
6H AC JS 7S 3S TD 8H 3H 4H TH | |
9H TC QC KC 5C KS 6H 4H AC 8S | |
TC 7D QH 4S JC TS 6D 6C AC KH | |
QH 7D 7C JH QS QD TH 3H 5D KS | |
3D 5S 8D JS 4C 2C KS 7H 9C 4H | |
5H 8S 4H TD 2C 3S QD QC 3H KC | |
QC JS KD 9C AD 5S 9D 7D 7H TS | |
8C JC KH 7C 7S 6C TS 2C QD TH | |
5S 9D TH 3C 7S QH 8S 9C 2H 5H | |
5D 9H 6H 2S JS KH 3H 7C 2H 5S | |
JD 5D 5S 2C TC 2S 6S 6C 3C 8S | |
4D KH 8H 4H 2D KS 3H 5C 2S 9H | |
3S 2D TD 7H 8S 6H JD KC 9C 8D | |
6S QD JH 7C 9H 5H 8S 8H TH TD | |
QS 7S TD 7D TS JC KD 7C 3C 2C | |
3C JD 8S 4H 2D 2S TD AS 4D AC | |
AH KS 6C 4C 4S 7D 8C 9H 6H AS | |
5S 3C 9S 2C QS KD 4D 4S AC 5D | |
2D TS 2C JS KH QH 5D 8C AS KC | |
KD 3H 6C TH 8S 7S KH 6H 9S AC | |
6H 7S 6C QS AH 2S 2H 4H 5D 5H | |
5H JC QD 2C 2S JD AS QC 6S 7D | |
6C TC AS KD 8H 9D 2C 7D JH 9S | |
2H 4C 6C AH 8S TD 3H TH 7C TS | |
KD 4S TS 6C QH 8D 9D 9C AH 7D | |
6D JS 5C QD QC 9C 5D 8C 2H KD | |
3C QH JH AD 6S AH KC 8S 6D 6H | |
3D 7C 4C 7S 5S 3S 6S 5H JC 3C | |
QH 7C 5H 3C 3S 8C TS 4C KD 9C | |
QD 3S 7S 5H 7H QH JC 7C 8C KD | |
3C KD KH 2S 4C TS AC 6S 2C 7C | |
2C KH 3C 4C 6H 4D 5H 5S 7S QD | |
4D 7C 8S QD TS 9D KS 6H KD 3C | |
QS 4D TS 7S 4C 3H QD 8D 9S TC | |
TS QH AC 6S 3C 9H 9D QS 8S 6H | |
3S 7S 5D 4S JS 2D 6C QH 6S TH | |
4C 4H AS JS 5D 3D TS 9C AC 8S | |
6S 9C 7C 3S 5C QS AD AS 6H 3C | |
9S 8C 7H 3H 6S 7C AS 9H JD KH | |
3D 3H 7S 4D 6C 7C AC 2H 9C TH | |
4H 5S 3H AC TC TH 9C 9H 9S 8D | |
8D 9H 5H 4D 6C 2H QD 6S 5D 3S | |
4C 5C JD QS 4D 3H TH AC QH 8C | |
QC 5S 3C 7H AD 4C KS 4H JD 6D | |
QS AH 3H KS 9H 2S JS JH 5H 2H | |
2H 5S TH 6S TS 3S KS 3C 5H JS | |
2D 9S 7H 3D KC JH 6D 7D JS TD | |
AC JS 8H 2C 8C JH JC 2D TH 7S | |
5D 9S 8H 2H 3D TC AH JC KD 9C | |
9D QD JC 2H 6D KH TS 9S QH TH | |
2C 8D 4S JD 5H 3H TH TC 9C KC | |
AS 3D 9H 7D 4D TH KH 2H 7S 3H | |
4H 7S KS 2S JS TS 8S 2H QD 8D | |
5S 6H JH KS 8H 2S QC AC 6S 3S | |
JC AS AD QS 8H 6C KH 4C 4D QD | |
2S 3D TS TD 9S KS 6S QS 5C 8D | |
3C 6D 4S QC KC JH QD TH KH AD | |
9H AH 4D KS 2S 8D JH JC 7C QS | |
2D 6C TH 3C 8H QD QH 2S 3S KS | |
6H 5D 9S 4C TS TD JS QD 9D JD | |
5H 8H KH 8S KS 7C TD AD 4S KD | |
2C 7C JC 5S AS 6C 7D 8S 5H 9C | |
6S QD 9S TS KH QS 5S QH 3C KC | |
7D 3H 3C KD 5C AS JH 7H 6H JD | |
9D 5C 9H KC 8H KS 4S AD 4D 2S | |
3S JD QD 8D 2S 7C 5S 6S 5H TS | |
6D 9S KC TD 3S 6H QD JD 5C 8D | |
5H 9D TS KD 8D 6H TD QC 4C 7D | |
6D 4S JD 9D AH 9S AS TD 9H QD | |
2D 5S 2H 9C 6H 9S TD QC 7D TC | |
3S 2H KS TS 2C 9C 8S JS 9D 7D | |
3C KC 6D 5D 6C 6H 8S AS 7S QS | |
JH 9S 2H 8D 4C 8H 9H AD TH KH | |
QC AS 2S JS 5C 6H KD 3H 7H 2C | |
QD 8H 2S 8D 3S 6D AH 2C TC 5C | |
JD JS TS 8S 3H 5D TD KC JC 6H | |
6S QS TC 3H 5D AH JC 7C 7D 4H | |
7C 5D 8H 9C 2H 9H JH KH 5S 2C | |
9C 7H 6S TH 3S QC QD 4C AC JD | |
2H 5D 9S 7D KC 3S QS 2D AS KH | |
2S 4S 2H 7D 5C TD TH QH 9S 4D | |
6D 3S TS 6H 4H KS 9D 8H 5S 2D | |
9H KS 4H 3S 5C 5D KH 6H 6S JS | |
KC AS 8C 4C JC KH QC TH QD AH | |
6S KH 9S 2C 5H TC 3C 7H JC 4D | |
JD 4S 6S 5S 8D 7H 7S 4D 4C 2H | |
7H 9H 5D KH 9C 7C TS TC 7S 5H | |
4C 8D QC TS 4S 9H 3D AD JS 7C | |
8C QS 5C 5D 3H JS AH KC 4S 9D | |
TS JD 8S QS TH JH KH 2D QD JS | |
JD QC 5D 6S 9H 3S 2C 8H 9S TS | |
2S 4C AD 7H JC 5C 2D 6D 4H 3D | |
7S JS 2C 4H 8C AD QD 9C 3S TD | |
JD TS 4C 6H 9H 7D QD 6D 3C AS | |
AS 7C 4C 6S 5D 5S 5C JS QC 4S | |
KD 6S 9S 7C 3C 5S 7D JH QD JS | |
4S 7S JH 2C 8S 5D 7H 3D QH AD | |
TD 6H 2H 8D 4H 2D 7C AD KH 5D | |
TS 3S 5H 2C QD AH 2S 5C KH TD | |
KC 4D 8C 5D AS 6C 2H 2S 9H 7C | |
KD JS QC TS QS KH JH 2C 5D AD | |
3S 5H KC 6C 9H 3H 2H AD 7D 7S | |
7S JS JH KD 8S 7D 2S 9H 7C 2H | |
9H 2D 8D QC 6S AD AS 8H 5H 6C | |
2S 7H 6C 6D 7D 8C 5D 9D JC 3C | |
7C 9C 7H JD 2H KD 3S KH AD 4S | |
QH AS 9H 4D JD KS KD TS KH 5H | |
4C 8H 5S 3S 3D 7D TD AD 7S KC | |
JS 8S 5S JC 8H TH 9C 4D 5D KC | |
7C 5S 9C QD 2C QH JS 5H 8D KH | |
TD 2S KS 3D AD KC 7S TC 3C 5D | |
4C 2S AD QS 6C 9S QD TH QH 5C | |
8C AD QS 2D 2S KC JD KS 6C JC | |
8D 4D JS 2H 5D QD 7S 7D QH TS | |
6S 7H 3S 8C 8S 9D QS 8H 6C 9S | |
4S TC 2S 5C QD 4D QS 6D TH 6S | |
3S 5C 9D 6H 8D 4C 7D TC 7C TD | |
AH 6S AS 7H 5S KD 3H 5H AC 4C | |
8D 8S AH KS QS 2C AD 6H 7D 5D | |
6H 9H 9S 2H QS 8S 9C 5D 2D KD | |
TS QC 5S JH 7D 7S TH 9S 9H AC | |
7H 3H 6S KC 4D 6D 5C 4S QD TS | |
TD 2S 7C QD 3H JH 9D 4H 7S 7H | |
KS 3D 4H 5H TC 2S AS 2D 6D 7D | |
8H 3C 7H TD 3H AD KC TH 9C KH | |
TC 4C 2C 9S 9D 9C 5C 2H JD 3C | |
3H AC TS 5D AD 8D 6H QC 6S 8C | |
2S TS 3S JD 7H 8S QH 4C 5S 8D | |
AC 4S 6C 3C KH 3D 7C 2D 8S 2H | |
4H 6C 8S TH 2H 4S 8H 9S 3H 7S | |
7C 4C 9C 2C 5C AS 5D KD 4D QH | |
9H 4H TS AS 7D 8D 5D 9S 8C 2H | |
QC KD AC AD 2H 7S AS 3S 2D 9S | |
2H QC 8H TC 6D QD QS 5D KH 3C | |
TH JD QS 4C 2S 5S AD 7H 3S AS | |
7H JS 3D 6C 3S 6D AS 9S AC QS | |
9C TS AS 8C TC 8S 6H 9D 8D 6C | |
4D JD 9C KC 7C 6D KS 3S 8C AS | |
3H 6S TC 8D TS 3S KC 9S 7C AS | |
8C QC 4H 4S 8S 6C 3S TC AH AC | |
4D 7D 5C AS 2H 6S TS QC AD TC | |
QD QC 8S 4S TH 3D AH TS JH 4H | |
5C 2D 9S 2C 3H 3C 9D QD QH 7D | |
KC 9H 6C KD 7S 3C 4D AS TC 2D | |
3D JS 4D 9D KS 7D TH QC 3H 3C | |
8D 5S 2H 9D 3H 8C 4C 4H 3C TH | |
JC TH 4S 6S JD 2D 4D 6C 3D 4C | |
TS 3S 2D 4H AC 2C 6S 2H JH 6H | |
TD 8S AD TC AH AC JH 9S 6S 7S | |
6C KC 4S JD 8D 9H 5S 7H QH AH | |
KD 8D TS JH 5C 5H 3H AD AS JS | |
2D 4H 3D 6C 8C 7S AD 5D 5C 8S | |
TD 5D 7S 9C 4S 5H 6C 8C 4C 8S | |
JS QH 9C AS 5C QS JC 3D QC 7C | |
JC 9C KH JH QS QC 2C TS 3D AD | |
5D JH AC 5C 9S TS 4C JD 8C KS | |
KC AS 2D KH 9H 2C 5S 4D 3D 6H | |
TH AH 2D 8S JC 3D 8C QH 7S 3S | |
8H QD 4H JC AS KH KS 3C 9S 6D | |
9S QH 7D 9C 4S AC 7H KH 4D KD | |
AH AD TH 6D 9C 9S KD KS QH 4H | |
QD 6H 9C 7C QS 6D 6S 9D 5S JH | |
AH 8D 5H QD 2H JC KS 4H KH 5S | |
5C 2S JS 8D 9C 8C 3D AS KC AH | |
JD 9S 2H QS 8H 5S 8C TH 5C 4C | |
QC QS 8C 2S 2C 3S 9C 4C KS KH | |
2D 5D 8S AH AD TD 2C JS KS 8C | |
TC 5S 5H 8H QC 9H 6H JD 4H 9S | |
3C JH 4H 9H AH 4S 2H 4C 8D AC | |
8S TH 4D 7D 6D QD QS 7S TC 7C | |
KH 6D 2D JD 5H JS QD JH 4H 4S | |
9C 7S JH 4S 3S TS QC 8C TC 4H | |
QH 9D 4D JH QS 3S 2C 7C 6C 2D | |
4H 9S JD 5C 5H AH 9D TS 2D 4C | |
KS JH TS 5D 2D AH JS 7H AS 8D | |
JS AH 8C AD KS 5S 8H 2C 6C TH | |
2H 5D AD AC KS 3D 8H TS 6H QC | |
6D 4H TS 9C 5H JS JH 6S JD 4C | |
JH QH 4H 2C 6D 3C 5D 4C QS KC | |
6H 4H 6C 7H 6S 2S 8S KH QC 8C | |
3H 3D 5D KS 4H TD AD 3S 4D TS | |
5S 7C 8S 7D 2C KS 7S 6C 8C JS | |
5D 2H 3S 7C 5C QD 5H 6D 9C 9H | |
JS 2S KD 9S 8D TD TS AC 8C 9D | |
5H QD 2S AC 8C 9H KS 7C 4S 3C | |
KH AS 3H 8S 9C JS QS 4S AD 4D | |
AS 2S TD AD 4D 9H JC 4C 5H QS | |
5D 7C 4H TC 2D 6C JS 4S KC 3S | |
4C 2C 5D AC 9H 3D JD 8S QS QH | |
2C 8S 6H 3C QH 6D TC KD AC AH | |
QC 6C 3S QS 4S AC 8D 5C AD KH | |
5S 4C AC KH AS QC 2C 5C 8D 9C | |
8H JD 3C KH 8D 5C 9C QD QH 9D | |
7H TS 2C 8C 4S TD JC 9C 5H QH | |
JS 4S 2C 7C TH 6C AS KS 7S JD | |
JH 7C 9H 7H TC 5H 3D 6D 5D 4D | |
2C QD JH 2H 9D 5S 3D TD AD KS | |
JD QH 3S 4D TH 7D 6S QS KS 4H | |
TC KS 5S 8D 8H AD 2S 2D 4C JH | |
5S JH TC 3S 2D QS 9D 4C KD 9S | |
AC KH 3H AS 9D KC 9H QD 6C 6S | |
9H 7S 3D 5C 7D KC TD 8H 4H 6S | |
3C 7H 8H TC QD 4D 7S 6S QH 6C | |
6D AD 4C QD 6C 5D 7D 9D KS TS | |
JH 2H JD 9S 7S TS KH 8D 5D 8H | |
2D 9S 4C 7D 9D 5H QD 6D AC 6S | |
7S 6D JC QD JH 4C 6S QS 2H 7D | |
8C TD JH KD 2H 5C QS 2C JS 7S | |
TC 5H 4H JH QD 3S 5S 5D 8S KH | |
KS KH 7C 2C 5D JH 6S 9C 6D JC | |
5H AH JD 9C JS KC 2H 6H 4D 5S | |
AS 3C TH QC 6H 9C 8S 8C TD 7C | |
KC 2C QD 9C KH 4D 7S 3C TS 9H | |
9C QC 2S TS 8C TD 9S QD 3S 3C | |
4D 9D TH JH AH 6S 2S JD QH JS | |
QD 9H 6C KD 7D 7H 5D 6S 8H AH | |
8H 3C 4S 2H 5H QS QH 7S 4H AC | |
QS 3C 7S 9S 4H 3S AH KS 9D 7C | |
AD 5S 6S 2H 2D 5H TC 4S 3C 8C | |
QH TS 6S 4D JS KS JH AS 8S 6D | |
2C 8S 2S TD 5H AS TC TS 6C KC | |
KC TS 8H 2H 3H 7C 4C 5S TH TD | |
KD AD KH 7H 7S 5D 5H 5S 2D 9C | |
AD 9S 3D 7S 8C QC 7C 9C KD KS | |
3C QC 9S 8C 4D 5C AS QD 6C 2C | |
2H KC 8S JD 7S AC 8D 5C 2S 4D | |
9D QH 3D 2S TC 3S KS 3C 9H TD | |
KD 6S AC 2C 7H 5H 3S 6C 6H 8C | |
QH TC 8S 6S KH TH 4H 5D TS 4D | |
8C JS 4H 6H 2C 2H 7D AC QD 3D | |
QS KC 6S 2D 5S 4H TD 3H JH 4C | |
7S 5H 7H 8H KH 6H QS TH KD 7D | |
5H AD KD 7C KH 5S TD 6D 3C 6C | |
8C 9C 5H JD 7C KC KH 7H 2H 3S | |
7S 4H AD 4D 8S QS TH 3D 7H 5S | |
8D TC KS KD 9S 6D AD JD 5C 2S | |
7H 8H 6C QD 2H 6H 9D TC 9S 7C | |
8D 6D 4C 7C 6C 3C TH KH JS JH | |
5S 3S 8S JS 9H AS AD 8H 7S KD | |
JH 7C 2C KC 5H AS AD 9C 9S JS | |
AD AC 2C 6S QD 7C 3H TH KS KD | |
9D JD 4H 8H 4C KH 7S TS 8C KC | |
3S 5S 2H 7S 6H 7D KS 5C 6D AD | |
5S 8C 9H QS 7H 7S 2H 6C 7D TD | |
QS 5S TD AC 9D KC 3D TC 2D 4D | |
TD 2H 7D JD QD 4C 7H 5D KC 3D | |
4C 3H 8S KD QH 5S QC 9H TC 5H | |
9C QD TH 5H TS 5C 9H AH QH 2C | |
4D 6S 3C AC 6C 3D 2C 2H TD TH | |
AC 9C 5D QC 4D AD 8D 6D 8C KC | |
AD 3C 4H AC 8D 8H 7S 9S TD JC | |
4H 9H QH JS 2D TH TD TC KD KS | |
5S 6S 9S 8D TH AS KH 5H 5C 8S | |
JD 2S 9S 6S 5S 8S 5D 7S 7H 9D | |
5D 8C 4C 9D AD TS 2C 7D KD TC | |
8S QS 4D KC 5C 8D 4S KH JD KD | |
AS 5C AD QH 7D 2H 9S 7H 7C TC | |
2S 8S JD KH 7S 6C 6D AD 5D QC | |
9H 6H 3S 8C 8H AH TC 4H JS TD | |
2C TS 4D 7H 2D QC 9C 5D TH 7C | |
6C 8H QC 5D TS JH 5C 5H 9H 4S | |
2D QC 7H AS JS 8S 2H 4C 4H 8D | |
JS 6S AC KD 3D 3C 4S 7H TH KC | |
QH KH 6S QS 5S 4H 3C QD 3S 3H | |
7H AS KH 8C 4H 9C 5S 3D 6S TS | |
9C 7C 3H 5S QD 2C 3D AD AC 5H | |
JH TD 2D 4C TS 3H KH AD 3S 7S | |
AS 4C 5H 4D 6S KD JC 3C 6H 2D | |
3H 6S 8C 2D TH 4S AH QH AD 5H | |
7C 2S 9H 7H KC 5C 6D 5S 3H JC | |
3C TC 9C 4H QD TD JH 6D 9H 5S | |
7C 6S 5C 5D 6C 4S 7H 9H 6H AH | |
AD 2H 7D KC 2C 4C 2S 9S 7H 3S | |
TH 4C 8S 6S 3S AD KS AS JH TD | |
5C TD 4S 4D AD 6S 5D TC 9C 7D | |
8H 3S 4D 4S 5S 6H 5C AC 3H 3D | |
9H 3C AC 4S QS 8S 9D QH 5H 4D | |
JC 6C 5H TS AC 9C JD 8C 7C QD | |
8S 8H 9C JD 2D QC QH 6H 3C 8D | |
KS JS 2H 6H 5H QH QS 3H 7C 6D | |
TC 3H 4S 7H QC 2H 3S 8C JS KH | |
AH 8H 5S 4C 9H JD 3H 7S JC AC | |
3C 2D 4C 5S 6C 4S QS 3S JD 3D | |
5H 2D TC AH KS 6D 7H AD 8C 6H | |
6C 7S 3C JD 7C 8H KS KH AH 6D | |
AH 7D 3H 8H 8S 7H QS 5H 9D 2D | |
JD AC 4H 7S 8S 9S KS AS 9D QH | |
7S 2C 8S 5S JH QS JC AH KD 4C | |
AH 2S 9H 4H 8D TS TD 6H QH JD | |
4H JC 3H QS 6D 7S 9C 8S 9D 8D | |
5H TD 4S 9S 4C 8C 8D 7H 3H 3D | |
QS KH 3S 2C 2S 3C 7S TD 4S QD | |
7C TD 4D 5S KH AC AS 7H 4C 6C | |
2S 5H 6D JD 9H QS 8S 2C 2H TD | |
2S TS 6H 9H 7S 4H JC 4C 5D 5S | |
2C 5H 7D 4H 3S QH JC JS 6D 8H | |
4C QH 7C QD 3S AD TH 8S 5S TS | |
9H TC 2S TD JC 7D 3S 3D TH QH | |
7D 4C 8S 5C JH 8H 6S 3S KC 3H | |
JC 3H KH TC QH TH 6H 2C AC 5H | |
QS 2H 9D 2C AS 6S 6C 2S 8C 8S | |
9H 7D QC TH 4H KD QS AC 7S 3C | |
4D JH 6S 5S 8H KS 9S QC 3S AS | |
JD 2D 6S 7S TC 9H KC 3H 7D KD | |
2H KH 7C 4D 4S 3H JS QD 7D KC | |
4C JC AS 9D 3C JS 6C 8H QD 4D | |
AH JS 3S 6C 4C 3D JH 6D 9C 9H | |
9H 2D 8C 7H 5S KS 6H 9C 2S TC | |
6C 8C AD 7H 6H 3D KH AS 5D TH | |
KS 8C 3S TS 8S 4D 5S 9S 6C 4H | |
9H 4S 4H 5C 7D KC 2D 2H 9D JH | |
5C JS TC 9D 9H 5H 7S KH JC 6S | |
7C 9H 8H 4D JC KH JD 2H TD TC | |
8H 6C 2H 2C KH 6H 9D QS QH 5H | |
AC 7D 2S 3D QD JC 2D 8D JD JH | |
2H JC 2D 7H 2C 3C 8D KD TD 4H | |
3S 4H 6D 8D TS 3H TD 3D 6H TH | |
JH JC 3S AC QH 9H 7H 8S QC 2C | |
7H TD QS 4S 8S 9C 2S 5D 4D 2H | |
3D TS 3H 2S QC 8H 6H KC JC KS | |
5D JD 7D TC 8C 6C 9S 3D 8D AC | |
8H 6H JH 6C 5D 8D 8S 4H AD 2C | |
9D 4H 2D 2C 3S TS AS TC 3C 5D | |
4D TH 5H KS QS 6C 4S 2H 3D AD | |
5C KC 6H 2C 5S 3C 4D 2D 9H 9S | |
JD 4C 3H TH QH 9H 5S AH 8S AC | |
7D 9S 6S 2H TD 9C 4H 8H QS 4C | |
3C 6H 5D 4H 8C 9C KC 6S QD QS | |
3S 9H KD TC 2D JS 8C 6S 4H 4S | |
2S 4C 8S QS 6H KH 3H TH 8C 5D | |
2C KH 5S 3S 7S 7H 6C 9D QD 8D | |
8H KS AC 2D KH TS 6C JS KC 7H | |
9C KS 5C TD QC AH 6C 5H 9S 7C | |
5D 4D 3H 4H 6S 7C 7S AH QD TD | |
2H 7D QC 6S TC TS AH 7S 9D 3H | |
TH 5H QD 9S KS 7S 7C 6H 8C TD | |
TH 2D 4D QC 5C 7D JD AH 9C 4H | |
4H 3H AH 8D 6H QC QH 9H 2H 2C | |
2D AD 4C TS 6H 7S TH 4H QS TD | |
3C KD 2H 3H QS JD TC QC 5D 8H | |
KS JC QD TH 9S KD 8D 8C 2D 9C | |
3C QD KD 6D 4D 8D AH AD QC 8S | |
8H 3S 9D 2S 3H KS 6H 4C 7C KC | |
TH 9S 5C 3D 7D 6H AC 7S 4D 2C | |
5C 3D JD 4D 2D 6D 5H 9H 4C KH | |
AS 7H TD 6C 2H 3D QD KS 4C 4S | |
JC 3C AC 7C JD JS 8H 9S QC 5D | |
JD 6S 5S 2H AS 8C 7D 5H JH 3D | |
8D TC 5S 9S 8S 3H JC 5H 7S AS | |
5C TD 3D 7D 4H 8D 7H 4D 5D JS | |
QS 9C KS TD 2S 8S 5C 2H 4H AS | |
TH 7S 4H 7D 3H JD KD 5D 2S KC | |
JD 7H 4S 8H 4C JS 6H QH 5S 4H | |
2C QS 8C 5S 3H QC 2S 6C QD AD | |
8C 3D JD TC 4H 2H AD 5S AC 2S | |
5D 2C JS 2D AD 9D 3D 4C 4S JH | |
8D 5H 5D 6H 7S 4D KS 9D TD JD | |
3D 6D 9C 2S AS 7D 5S 5C 8H JD | |
7C 8S 3S 6S 5H JD TC AD 7H 7S | |
2S 9D TS 4D AC 8D 6C QD JD 3H | |
9S KH 2C 3C AC 3D 5H 6H 8D 5D | |
KS 3D 2D 6S AS 4C 2S 7C 7H KH | |
AC 2H 3S JC 5C QH 4D 2D 5H 7S | |
TS AS JD 8C 6H JC 8S 5S 2C 5D | |
7S QH 7H 6C QC 8H 2D 7C JD 2S | |
2C QD 2S 2H JC 9C 5D 2D JD JH | |
7C 5C 9C 8S 7D 6D 8D 6C 9S JH | |
2C AD 6S 5H 3S KS 7S 9D KH 4C | |
7H 6C 2C 5C TH 9D 8D 3S QC AH | |
5S KC 6H TC 5H 8S TH 6D 3C AH | |
9C KD 4H AD TD 9S 4S 7D 6H 5D | |
7H 5C 5H 6D AS 4C KD KH 4H 9D | |
3C 2S 5C 6C JD QS 2H 9D 7D 3H | |
AC 2S 6S 7S JS QD 5C QS 6H AD | |
5H TH QC 7H TC 3S 7C 6D KC 3D | |
4H 3D QC 9S 8H 2C 3S JC KS 5C | |
4S 6S 2C 6H 8S 3S 3D 9H 3H JS | |
4S 8C 4D 2D 8H 9H 7D 9D AH TS | |
9S 2C 9H 4C 8D AS 7D 3D 6D 5S | |
6S 4C 7H 8C 3H 5H JC AH 9D 9C | |
2S 7C 5S JD 8C 3S 3D 4D 7D 6S | |
3C KC 4S 5D 7D 3D JD 7H 3H 4H | |
9C 9H 4H 4D TH 6D QD 8S 9S 7S | |
2H AC 8S 4S AD 8C 2C AH 7D TC | |
TS 9H 3C AD KS TC 3D 8C 8H JD | |
QC 8D 2C 3C 7D 7C JD 9H 9C 6C | |
AH 6S JS JH 5D AS QC 2C JD TD | |
9H KD 2H 5D 2D 3S 7D TC AH TS | |
TD 8H AS 5D AH QC AC 6S TC 5H | |
KS 4S 7H 4D 8D 9C TC 2H 6H 3H | |
3H KD 4S QD QH 3D 8H 8C TD 7S | |
8S JD TC AH JS QS 2D KH KS 4D | |
3C AD JC KD JS KH 4S TH 9H 2C | |
QC 5S JS 9S KS AS 7C QD 2S JD | |
KC 5S QS 3S 2D AC 5D 9H 8H KS | |
6H 9C TC AD 2C 6D 5S JD 6C 7C | |
QS KH TD QD 2C 3H 8S 2S QC AH | |
9D 9H JH TC QH 3C 2S JS 5C 7H | |
6C 3S 3D 2S 4S QD 2D TH 5D 2C | |
2D 6H 6D 2S JC QH AS 7H 4H KH | |
5H 6S KS AD TC TS 7C AC 4S 4H | |
AD 3C 4H QS 8C 9D KS 2H 2D 4D | |
4S 9D 6C 6D 9C AC 8D 3H 7H KD | |
JC AH 6C TS JD 6D AD 3S 5D QD | |
JC JH JD 3S 7S 8S JS QC 3H 4S | |
JD TH 5C 2C AD JS 7H 9S 2H 7S | |
8D 3S JH 4D QC AS JD 2C KC 6H | |
2C AC 5H KD 5S 7H QD JH AH 2D | |
JC QH 8D 8S TC 5H 5C AH 8C 6C | |
3H JS 8S QD JH 3C 4H 6D 5C 3S | |
6D 4S 4C AH 5H 5S 3H JD 7C 8D | |
8H AH 2H 3H JS 3C 7D QC 4H KD | |
6S 2H KD 5H 8H 2D 3C 8S 7S QD | |
2S 7S KC QC AH TC QS 6D 4C 8D | |
5S 9H 2C 3S QD 7S 6C 2H 7C 9D | |
3C 6C 5C 5S JD JC KS 3S 5D TS | |
7C KS 6S 5S 2S 2D TC 2H 5H QS | |
AS 7H 6S TS 5H 9S 9D 3C KD 2H | |
4S JS QS 3S 4H 7C 2S AC 6S 9D | |
8C JH 2H 5H 7C 5D QH QS KH QC | |
3S TD 3H 7C KC 8D 5H 8S KH 8C | |
4H KH JD TS 3C 7H AS QC JS 5S | |
AH 9D 2C 8D 4D 2D 6H 6C KC 6S | |
2S 6H 9D 3S 7H 4D KH 8H KD 3D | |
9C TC AC JH KH 4D JD 5H TD 3S | |
7S 4H 9D AS 4C 7D QS 9S 2S KH | |
3S 8D 8S KS 8C JC 5C KH 2H 5D | |
8S QH 2C 4D KC JS QC 9D AC 6H | |
8S 8C 7C JS JD 6S 4C 9C AC 4S | |
QH 5D 2C 7D JC 8S 2D JS JH 4C | |
JS 4C 7S TS JH KC KH 5H QD 4S | |
QD 8C 8D 2D 6S TD 9D AC QH 5S | |
QH QC JS 3D 3C 5C 4H KH 8S 7H | |
7C 2C 5S JC 8S 3H QC 5D 2H KC | |
5S 8D KD 6H 4H QD QH 6D AH 3D | |
7S KS 6C 2S 4D AC QS 5H TS JD | |
7C 2D TC 5D QS AC JS QC 6C KC | |
2C KS 4D 3H TS 8S AD 4H 7S 9S | |
QD 9H QH 5H 4H 4D KH 3S JC AD | |
4D AC KC 8D 6D 4C 2D KH 2C JD | |
2C 9H 2D AH 3H 6D 9C 7D TC KS | |
8C 3H KD 7C 5C 2S 4S 5H AS AH | |
TH JD 4H KD 3H TC 5C 3S AC KH | |
6D 7H AH 7S QC 6H 2D TD JD AS | |
JH 5D 7H TC 9S 7D JC AS 5S KH | |
2H 8C AD TH 6H QD KD 9H 6S 6C | |
QH KC 9D 4D 3S JS JH 4H 2C 9H | |
TC 7H KH 4H JC 7D 9S 3H QS 7S | |
AD 7D JH 6C 7H 4H 3S 3H 4D QH | |
JD 2H 5C AS 6C QC 4D 3C TC JH | |
AC JD 3H 6H 4C JC AD 7D 7H 9H | |
4H TC TS 2C 8C 6S KS 2H JD 9S | |
4C 3H QS QC 9S 9H 6D KC 9D 9C | |
5C AD 8C 2C QH TH QD JC 8D 8H | |
QC 2C 2S QD 9C 4D 3S 8D JH QS | |
9D 3S 2C 7S 7C JC TD 3C TC 9H | |
3C TS 8H 5C 4C 2C 6S 8D 7C 4H | |
KS 7H 2H TC 4H 2C 3S AS AH QS | |
8C 2D 2H 2C 4S 4C 6S 7D 5S 3S | |
TH QC 5D TD 3C QS KD KC KS AS | |
4D AH KD 9H KS 5C 4C 6H JC 7S | |
KC 4H 5C QS TC 2H JC 9S AH QH | |
4S 9H 3H 5H 3C QD 2H QC JH 8H | |
5D AS 7H 2C 3D JH 6H 4C 6S 7D | |
9C JD 9H AH JS 8S QH 3H KS 8H | |
3S AC QC TS 4D AD 3D AH 8S 9H | |
7H 3H QS 9C 9S 5H JH JS AH AC | |
8D 3C JD 2H AC 9C 7H 5S 4D 8H | |
7C JH 9H 6C JS 9S 7H 8C 9D 4H | |
2D AS 9S 6H 4D JS JH 9H AD QD | |
6H 7S JH KH AH 7H TD 5S 6S 2C | |
8H JH 6S 5H 5S 9D TC 4C QC 9S | |
7D 2C KD 3H 5H AS QD 7H JS 4D | |
TS QH 6C 8H TH 5H 3C 3H 9C 9D | |
AD KH JS 5D 3H AS AC 9S 5C KC | |
2C KH 8C JC QS 6D AH 2D KC TC | |
9D 3H 2S 7C 4D 6D KH KS 8D 7D | |
9H 2S TC JH AC QC 3H 5S 3S 8H | |
3S AS KD 8H 4C 3H 7C JH QH TS | |
7S 6D 7H 9D JH 4C 3D 3S 6C AS | |
4S 2H 2C 4C 8S 5H KC 8C QC QD | |
3H 3S 6C QS QC 2D 6S 5D 2C 9D | |
2H 8D JH 2S 3H 2D 6C 5C 7S AD | |
9H JS 5D QH 8S TS 2H 7S 6S AD | |
6D QC 9S 7H 5H 5C 7D KC JD 4H | |
QC 5S 9H 9C 4D 6S KS 2S 4C 7C | |
9H 7C 4H 8D 3S 6H 5C 8H JS 7S | |
2D 6H JS TD 4H 4D JC TH 5H KC | |
AC 7C 8D TH 3H 9S 2D 4C KC 4D | |
KD QS 9C 7S 3D KS AD TS 4C 4H | |
QH 9C 8H 2S 7D KS 7H 5D KD 4C | |
9C 2S 2H JC 6S 6C TC QC JH 5C | |
7S AC 8H KC 8S 6H QS JC 3D 6S | |
JS 2D JH 8C 4S 6H 8H 6D 5D AD | |
6H 7D 2S 4H 9H 7C AS AC 8H 5S | |
3C JS 4S 6D 5H 2S QH 6S 9C 2C | |
3D 5S 6S 9S 4C QS 8D QD 8S TC | |
9C 3D AH 9H 5S 2C 7D AD JC 3S | |
7H TC AS 3C 6S 6D 7S KH KC 9H | |
3S TC 8H 6S 5H JH 8C 7D AC 2S | |
QD 9D 9C 3S JC 8C KS 8H 5D 4D | |
JS AH JD 6D 9D 8C 9H 9S 8H 3H | |
2D 6S 4C 4D 8S AD 4S TC AH 9H | |
TS AC QC TH KC 6D 4H 7S 8C 2H | |
3C QD JS 9D 5S JC AH 2H TS 9H | |
3H 4D QH 5D 9C 5H 7D 4S JC 3S | |
8S TH 3H 7C 2H JD JS TS AC 8D | |
9C 2H TD KC JD 2S 8C 5S AD 2C | |
3D KD 7C 5H 4D QH QD TC 6H 7D | |
7H 2C KC 5S KD 6H AH QC 7S QH | |
6H 5C AC 5H 2C 9C 2D 7C TD 2S | |
4D 9D AH 3D 7C JD 4H 8C 4C KS | |
TH 3C JS QH 8H 4C AS 3D QS QC | |
4D 7S 5H JH 6D 7D 6H JS KH 3C | |
QD 8S 7D 2H 2C 7C JC 2S 5H 8C | |
QH 8S 9D TC 2H AD 7C 8D QD 6S | |
3S 7C AD 9H 2H 9S JD TS 4C 2D | |
3S AS 4H QC 2C 8H 8S 7S TD TC | |
JH TH TD 3S 4D 4H 5S 5D QS 2C | |
8C QD QH TC 6D 4S 9S 9D 4H QC | |
8C JS 9D 6H JD 3H AD 6S TD QC | |
KC 8S 3D 7C TD 7D 8D 9H 4S 3S | |
6C 4S 3D 9D KD TC KC KS AC 5S | |
7C 6S QH 3D JS KD 6H 6D 2D 8C | |
JD 2S 5S 4H 8S AC 2D 6S TS 5C | |
5H 8C 5S 3C 4S 3D 7C 8D AS 3H | |
AS TS 7C 3H AD 7D JC QS 6C 6H | |
3S 9S 4C AC QH 5H 5D 9H TS 4H | |
6C 5C 7H 7S TD AD JD 5S 2H 2S | |
7D 6C KC 3S JD 8D 8S TS QS KH | |
8S QS 8D 6C TH AC AH 2C 8H 9S | |
7H TD KH QH 8S 3D 4D AH JD AS | |
TS 3D 2H JC 2S JH KH 6C QC JS | |
KC TH 2D 6H 7S 2S TC 8C 9D QS | |
3C 9D 6S KH 8H 6D 5D TH 2C 2H | |
6H TC 7D AD 4D 8S TS 9H TD 7S | |
JS 6D JD JC 2H AC 6C 3D KH 8D | |
KH JD 9S 5D 4H 4C 3H 7S QS 5C | |
4H JD 5D 3S 3C 4D KH QH QS 7S | |
JD TS 8S QD AH 4C 6H 3S 5S 2C | |
QS 3D JD AS 8D TH 7C 6S QC KS | |
7S 2H 8C QC 7H AC 6D 2D TH KH | |
5S 6C 7H KH 7D AH 8C 5C 7S 3D | |
3C KD AD 7D 6C 4D KS 2D 8C 4S | |
7C 8D 5S 2D 2S AH AD 2C 9D TD | |
3C AD 4S KS JH 7C 5C 8C 9C TH | |
AS TD 4D 7C JD 8C QH 3C 5H 9S | |
3H 9C 8S 9S 6S QD KS AH 5H JH | |
QC 9C 5S 4H 2H TD 7D AS 8C 9D | |
8C 2C 9D KD TC 7S 3D KH QC 3C | |
4D AS 4C QS 5S 9D 6S JD QH KS | |
6D AH 6C 4C 5H TS 9H 7D 3D 5S | |
QS JD 7C 8D 9C AC 3S 6S 6C KH | |
8H JH 5D 9S 6D AS 6S 3S QC 7H | |
QD AD 5C JH 2H AH 4H AS KC 2C | |
JH 9C 2C 6H 2D JS 5D 9H KC 6D | |
7D 9D KD TH 3H AS 6S QC 6H AD | |
JD 4H 7D KC 3H JS 3C TH 3D QS | |
4C 3H 8C QD 5H 6H AS 8H AD JD | |
TH 8S KD 5D QC 7D JS 5S 5H TS | |
7D KC 9D QS 3H 3C 6D TS 7S AH | |
7C 4H 7H AH QC AC 4D 5D 6D TH | |
3C 4H 2S KD 8H 5H JH TC 6C JD | |
4S 8C 3D 4H JS TD 7S JH QS KD | |
7C QC KD 4D 7H 6S AD TD TC KH | |
5H 9H KC 3H 4D 3D AD 6S QD 6H | |
TH 7C 6H TS QH 5S 2C KC TD 6S | |
7C 4D 5S JD JH 7D AC KD KH 4H | |
7D 6C 8D 8H 5C JH 8S QD TH JD | |
8D 7D 6C 7C 9D KD AS 5C QH JH | |
9S 2C 8C 3C 4C KS JH 2D 8D 4H | |
7S 6C JH KH 8H 3H 9D 2D AH 6D | |
4D TC 9C 8D 7H TD KS TH KD 3C | |
JD 9H 8D QD AS KD 9D 2C 2S 9C | |
8D 3H 5C 7H KS 5H QH 2D 8C 9H | |
2D TH 6D QD 6C KC 3H 3S AD 4C | |
4H 3H JS 9D 3C TC 5H QH QC JC | |
3D 5C 6H 3S 3C JC 5S 7S 2S QH | |
AC 5C 8C 4D 5D 4H 2S QD 3C 3H | |
2C TD AH 9C KD JS 6S QD 4C QC | |
QS 8C 3S 4H TC JS 3H 7C JC AD | |
5H 4D 9C KS JC TD 9S TS 8S 9H | |
QD TS 7D AS AC 2C TD 6H 8H AH | |
6S AD 8C 4S 9H 8D 9D KH 8S 3C | |
QS 4D 2D 7S KH JS JC AD 4C 3C | |
QS 9S 7H KC TD TH 5H JS AC JH | |
6D AC 2S QS 7C AS KS 6S KH 5S | |
6D 8H KH 3C QS 2H 5C 9C 9D 6C | |
JS 2C 4C 6H 7D JC AC QD TD 3H | |
4H QC 8H JD 4C KD KS 5C KC 7S | |
6D 2D 3H 2S QD 5S 7H AS TH 6S | |
AS 6D 8D 2C 8S TD 8H QD JC AH | |
9C 9H 2D TD QH 2H 5C TC 3D 8H | |
KC 8S 3D KH 2S TS TC 6S 4D JH | |
9H 9D QS AC KC 6H 5D 4D 8D AH | |
9S 5C QS 4H 7C 7D 2H 8S AD JS | |
3D AC 9S AS 2C 2D 2H 3H JC KH | |
7H QH KH JD TC KS 5S 8H 4C 8D | |
2H 7H 3S 2S 5H QS 3C AS 9H KD | |
AD 3D JD 6H 5S 9C 6D AC 9S 3S | |
3D 5D 9C 2D AC 4S 2S AD 6C 6S | |
QC 4C 2D 3H 6S KC QH QD 2H JH | |
QC 3C 8S 4D 9S 2H 5C 8H QS QD | |
6D KD 6S 7H 3S KH 2H 5C JC 6C | |
3S 9S TC 6S 8H 2D AD 7S 8S TS | |
3C 6H 9C 3H 5C JC 8H QH TD QD | |
3C JS QD 5D TD 2C KH 9H TH AS | |
9S TC JD 3D 5C 5H AD QH 9H KC | |
TC 7H 4H 8H 3H TD 6S AC 7C 2S | |
QS 9D 5D 3C JC KS 4D 6C JH 2S | |
9S 6S 3C 7H TS 4C KD 6D 3D 9C | |
2D 9H AH AC 7H 2S JH 3S 7C QC | |
QD 9H 3C 2H AC AS 8S KD 8C KH | |
2D 7S TD TH 6D JD 8D 4D 2H 5S | |
8S QH KD JD QS JH 4D KC 5H 3S | |
3C KH QC 6D 8H 3S AH 7D TD 2D | |
5S 9H QH 4S 6S 6C 6D TS TH 7S | |
6C 4C 6D QS JS 9C TS 3H 8D 8S | |
JS 5C 7S AS 2C AH 2H AD 5S TC | |
KD 6C 9C 9D TS 2S JC 4H 2C QD | |
QS 9H TC 3H KC KS 4H 3C AD TH | |
KH 9C 2H KD 9D TC 7S KC JH 2D | |
7C 3S KC AS 8C 5D 9C 9S QH 3H | |
2D 8C TD 4C 2H QC 5D TC 2C 7D | |
KS 4D 6C QH TD KH 5D 7C AD 8D | |
2S 9S 8S 4C 8C 3D 6H QD 7C 7H | |
6C 8S QH 5H TS 5C 3C 4S 2S 2H | |
8S 6S 2H JC 3S 3H 9D 8C 2S 7H | |
QC 2C 8H 9C AC JD 4C 4H 6S 3S | |
3H 3S 7D 4C 9S 5H 8H JC 3D TC | |
QH 2S 2D 9S KD QD 9H AD 6D 9C | |
8D 2D KS 9S JC 4C JD KC 4S TH | |
KH TS 6D 4D 5C KD 5H AS 9H AD | |
QD JS 7C 6D 5D 5C TH 5H QH QS | |
9D QH KH 5H JH 4C 4D TC TH 6C | |
KH AS TS 9D KD 9C 7S 4D 8H 5S | |
KH AS 2S 7D 9D 4C TS TH AH 7C | |
KS 4D AC 8S 9S 8D TH QH 9D 5C | |
5D 5C 8C QS TC 4C 3D 3S 2C 8D | |
9D KS 2D 3C KC 4S 8C KH 6C JC | |
8H AH 6H 7D 7S QD 3C 4C 6C KC | |
3H 2C QH 8H AS 7D 4C 8C 4H KC | |
QD 5S 4H 2C TD AH JH QH 4C 8S | |
3H QS 5S JS 8H 2S 9H 9C 3S 2C | |
6H TS 7S JC QD AC TD KC 5S 3H | |
QH AS QS 7D JC KC 2C 4C 5C 5S | |
QH 3D AS JS 4H 8D 7H JC 2S 9C | |
5D 4D 2S 4S 9D 9C 2D QS 8H 7H | |
6D 7H 3H JS TS AC 2D JH 7C 8S | |
JH 5H KC 3C TC 5S 9H 4C 8H 9D | |
8S KC 5H 9H AD KS 9D KH 8D AH | |
JC 2H 9H KS 6S 3H QC 5H AH 9C | |
5C KH 5S AD 6C JC 9H QC 9C TD | |
5S 5D JC QH 2D KS 8H QS 2H TS | |
JH 5H 5S AH 7H 3C 8S AS TD KH | |
6H 3D JD 2C 4C KC 7S AH 6C JH | |
4C KS 9D AD 7S KC 7D 8H 3S 9C | |
7H 5C 5H 3C 8H QC 3D KH 6D JC | |
2D 4H 5D 7D QC AD AH 9H QH 8H | |
KD 8C JS 9D 3S 3C 2H 5D 6D 2S | |
8S 6S TS 3C 6H 8D 5S 3H TD 6C | |
KS 3D JH 9C 7C 9S QS 5S 4H 6H | |
7S 6S TH 4S KC KD 3S JC JH KS | |
7C 3C 2S 6D QH 2C 7S 5H 8H AH | |
KC 8D QD 6D KH 5C 7H 9D 3D 9C | |
6H 2D 8S JS 9S 2S 6D KC 7C TC | |
KD 9C JH 7H KC 8S 2S 7S 3D 6H | |
4H 9H 2D 4C 8H 7H 5S 8S 2H 8D | |
AD 7C 3C 7S 5S 4D 9H 3D JC KH | |
5D AS 7D 6D 9C JC 4C QH QS KH | |
KD JD 7D 3D QS QC 8S 6D JS QD | |
6S 8C 5S QH TH 9H AS AC 2C JD | |
QC KS QH 7S 3C 4C 5C KC 5D AH | |
6C 4H 9D AH 2C 3H KD 3D TS 5C | |
TD 8S QS AS JS 3H KD AC 4H KS | |
7D 5D TS 9H 4H 4C 9C 2H 8C QC | |
2C 7D 9H 4D KS 4C QH AD KD JS | |
QD AD AH KH 9D JS 9H JC KD JD | |
8S 3C 4S TS 7S 4D 5C 2S 6H 7C | |
JS 7S 5C KD 6D QH 8S TD 2H 6S | |
QH 6C TC 6H TD 4C 9D 2H QC 8H | |
3D TS 4D 2H 6H 6S 2C 7H 8S 6C | |
9H 9D JD JH 3S AH 2C 6S 3H 8S | |
2C QS 8C 5S 3H 2S 7D 3C AD 4S | |
5C QC QH AS TS 4S 6S 4C 5H JS | |
JH 5C TD 4C 6H JS KD KH QS 4H | |
TC KH JC 4D 9H 9D 8D KC 3C 8H | |
2H TC 8S AD 9S 4H TS 7H 2C 5C | |
4H 2S 6C 5S KS AH 9C 7C 8H KD | |
TS QH TD QS 3C JH AH 2C 8D 7D | |
5D KC 3H 5S AC 4S 7H QS 4C 2H | |
3D 7D QC KH JH 6D 6C TD TH KD | |
5S 8D TH 6C 9D 7D KH 8C 9S 6D | |
JD QS 7S QC 2S QH JC 4S KS 8D | |
7S 5S 9S JD KD 9C JC AD 2D 7C | |
4S 5H AH JH 9C 5D TD 7C 2D 6S | |
KC 6C 7H 6S 9C QD 5S 4H KS TD | |
6S 8D KS 2D TH TD 9H JD TS 3S | |
KH JS 4H 5D 9D TC TD QC JD TS | |
QS QD AC AD 4C 6S 2D AS 3H KC | |
4C 7C 3C TD QS 9C KC AS 8D AD | |
KC 7H QC 6D 8H 6S 5S AH 7S 8C | |
3S AD 9H JC 6D JD AS KH 6S JH | |
AD 3D TS KS 7H JH 2D JS QD AC | |
9C JD 7C 6D TC 6H 6C JC 3D 3S | |
QC KC 3S JC KD 2C 8D AH QS TS | |
AS KD 3D JD 8H 7C 8C 5C QD 6C |
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