Deal cards for FreeCell: Difference between revisions

From Rosetta Code
Content added Content deleted
Line 487: Line 487:
<lang python>from sys import argv
<lang python>from sys import argv


def randomGenerator(seed=1):
class RandomGenerator:
max_int32 = (1 << 31) - 1
def __init__(self, seed=1):
max_uint32 = (1 << 32) - 1
seed = seed & max_int32
self.seed = seed & max_uint32


def next(self):
while True:
max_int32 = (1 << 31) - 1
seed = (seed * 214013 + 2531011) & max_int32
self.seed = (self.seed * 214013 + 2531011) & max_int32
yield seed >> 16
return self.seed >> 16


def deal(seed):
def deal(seed):
nc = 52
nc = 52
cards = range(nc - 1, -1, -1)
cards = range(nc - 1, -1, -1)
rnd = RandomGenerator(seed)
rnd = randomGenerator(seed)
for i in xrange(nc):
for i, r in zip(range(nc), rnd):
j = (nc - 1) - rnd.next() % (nc - i)
j = (nc - 1) - r % (nc - i)
cards[i], cards[j] = cards[j], cards[i]
cards[i], cards[j] = cards[j], cards[i]
return cards
return cards
Line 508: Line 506:
def show(cards):
def show(cards):
l = ["A23456789TJQK"[c / 4] + "CDHS"[c % 4] for c in cards]
l = ["A23456789TJQK"[c / 4] + "CDHS"[c % 4] for c in cards]
for i in xrange(0, len(cards), 8):
for i in range(0, len(cards), 8):
print " ", " ".join(l[i : i+8])
print " ", " ".join(l[i : i+8])


Revision as of 05:04, 16 December 2011

Task
Deal cards for FreeCell
You are encouraged to solve this task according to the task description, using any language you may know.

Free Cell is the solitaire card game that Paul Alfille introduced to the PLATO system in 1978. Jim Horne, at Microsoft, changed the name to FreeCell and reimplemented the game for DOS, then Windows. This version introduced 32000 numbered deals. (The Freecell FAQ tells this history.)

As the game became popular, Jim Horne disclosed the algorithm, and other implementations of FreeCell began to reproduce the Microsoft deals. These deals are numbered from 1 to 32000. Newer versions from Microsoft have 1 million deals, numbered from 1 to 1000000; some implementations allow numbers outside that range.

The algorithm uses this linear congruential generator from Microsoft C:

  • is in range 0 to 32767.
  • Rosetta Code has another task, linear congruential generator, with code for this RNG in several languages.

The algorithm follows:

  1. Seed the RNG with the number of the deal.
  2. Create an array of 52 cards: Ace of Clubs, Ace of Diamonds, Ace of Hearts, Ace of Spades, 2 of Clubs, 2 of Diamonds, and so on through the ranks: Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King. The array indexes are 0 to 51, with Ace of Clubs at 0, and King of Spades at 51.
  3. Until the array is empty:
    • Choose a random card at index ≡ next random number (mod array length).
    • Swap this random card with the last card of the array.
    • Remove this random card from the array. (Array length goes down by 1.)
    • Deal this random card.
  4. Deal all 52 cards, face up, across 8 columns. The first 8 cards go in 8 columns, the next 8 cards go on the first 8 cards, and so on.
Order to deal cards Game #1 Game #617 
 1  2  3  4  5  6  7  8
 9 10 11 12 13 14 15 16
17 18 19 20 21 22 23 24
25 26 27 28 29 30 31 32
33 34 35 36 37 38 39 40
41 42 43 44 45 46 47 48
49 50 51 52
 
JD 2D 9H JC 5D 7H 7C 5H
KD KC 9S 5S AD QC KH 3H
2S KS 9D QD JS AS AH 3C
4C 5C TS QH 4H AC 4D 7S
3S TD 4S TH 8H 2C JH 7D
6D 8S 8D QS 6C 3D 8C TC
6S 9C 2H 6H
 
7D AD 5C 3S 5S 8C 2D AH
TD 7S QD AC 6D 8H AS KH
TH QC 3H 9D 6S 8D 3D TC
KD 5H 9S 3C 8S 7H 4D JS
4C QS 9C 9H 7C 6H 2C 2S
4S TS 2H 5D JC 6C JH QH
JD KS KC 4H

Deals can also be checked against FreeCell solutions to 1000000 games. (Summon a video solution, and it displays the initial deal.)

Write a program to take a deal number and deal cards in the same order as this algorithm. The program may display the cards with ASCII, with Unicode, by drawing graphics, or any other way.

C

<lang c>#include <stdio.h>

  1. include <stdlib.h>
  2. include <locale.h>

wchar_t s_suits[] = L"♣♦♥♠", s_nums[] = L"A23456789TJQK";

  1. define RMAX32 ((1U << 31) - 1)

static int seed = 1; int rnd(void) { return (seed = (seed * 214013 + 2531011) & RMAX32) >> 16; } void srnd(int x) { seed = x; }

void show(const int *c) { int i; for (i = 0; i < 52; c++) { printf(" \033[%dm%lc\033[m%lc", 32 - (1 + *c) % 4 / 2, s_suits[*c % 4], s_nums[*c / 4]); if (!(++i % 8) || i == 52) putchar('\n'); } }

void deal(int s, int *t) { int i, j; srnd(s);

for (i = 0; i < 52; i++) t[i] = 51 - i; for (i = 0; i < 51; i++) { j = 51 - rnd() % (52 - i); s = t[i], t[i] = t[j], t[j] = s; } }

int main(int c, char **v) { int s, card[52]; if (c < 2 || (s = atoi(v[1])) <= 0) s = 11982;

setlocale(LC_ALL, "");

deal(s, card); printf("Hand %d\n", s); show(card);

return 0; }</lang>

Common Lisp

<lang lisp>(defun make-rng (seed) 

   #'(lambda ()

(ash (setf seed (mod (+ (* 214013 seed) 2531011) (expt 2 31))) -16)))

(defun split (s) (map 'list #'string s))

(defun make-deck (seed) 

 (let ((hand (make-array 52 :fill-pointer 0))

(rng (make-rng seed))) 

   (dolist (s (split "A23456789TJQK"))
     (dolist (d (split "♣♦♥♠"))

(vector-push (concatenate 'string d s) hand))) 

   (dotimes (i 52)

(rotatef (aref hand (- 51 i)) (aref hand (mod (funcall rng) (- 52 i))))) 

   (nreverse hand)))

(defun show-deck (seed) 

 (let ((hand (make-deck seed)))
   (format t "~%Hand ~d~%" seed)
   (dotimes (i 52)
     (format t "~A " (aref hand i))
     (if (= (mod i 8) 7) (write-line "")))))

(show-deck 1) (show-deck 617)</lang>

D

Translation of: C

<lang d>import std.stdio, std.conv, std.algorithm, std.range;

struct RandomGenerator { 

   uint seed = 1;

   @property uint next() pure nothrow {
       seed = (seed * 214_013 + 2_531_011) & int.max;
       return seed >> 16;
   }

}

struct Deck { 

   int[52] cards;

   void deal(in uint seed) /*pure nothrow*/ {
       enum int nc = cards.length; // Must be signed for iota.

       // DMD 2.055 iota isn't pure nothrow.
       copy(iota(nc - 1, -1, -1), cards[]);

       auto rnd = RandomGenerator(seed);
       foreach (i, ref c; cards)
           swap(c, cards[(nc - 1) - rnd.next % (nc - i)]);
   }

   void show() {
       foreach (row; std.range.chunks(cards[], 8)) {
           foreach (c; row)
               write(" ", "A23456789TJQK"[c / 4], "CDHS"[c % 4]);
           writeln();
       }
   }

}

void main(in string[] args) { 

   immutable seed = (args.length == 2) ? to!uint(args[1]) : 11_982;
   writeln("Hand ", seed);
   Deck cards;
   cards.deal(seed);
   cards.show();

}</lang> 

Hand 11982
 AH AS 4H AC 2D 6S TS JS
 3D 3H QS QC 8S 7H AD KS
 KD 6H 5S 4D 9H JH 9S 3C
 JC 5D 5C 8C 9D TD KH 7C
 6C 2C TH QH 6D TC 4S 7S
 JD 7D 8H 9C 2H QD 4C 5H
 KC 8D 2S 3S

Icon and Unicon

<lang Icon>procedure main(A) # freecelldealer 

  freecelldealer(\A[1] | &null)      # seed from command line

end

procedure newDeck() #: return a new unshuffled deck 

  every D := list(52) & i := 0 & r := !"A23456789TJQK" & s := !"CDHS" do 
     D[i +:= 1] := r || s   # initial deck AC AD ... KS
  return D

end

procedure freecelldealer(gamenum) #: deal a freecell hand 

  /gamenum := 11982
  return showHand(freecellshuffle(newDeck(),gamenum))

end

procedure showHand(D) #: show a freecell hand 

  write("Hand:\n")
  every writes("  ",(1 to 8) | "\n")
  every writes(" ",D[i := 1 to *D]) do 
     if i%8 = 0 then write()  
  write("\n")
  return D

end

procedure freecellshuffle(D,gamenum) #: freecell shuffle 

  srand_freecell(gamenum)                        # seed random number generator
  D2 := []
  until *D = 0 do {                              # repeat until all dealt
     D[r := rand_freecell() % *D + 1] :=: D[*D]  # swap random & last cards
     put(D2,pull(D))                             # remove dealt card from list 
     }
  return D2

end

procedure srand_freecell(x) #: seed random static seed 

  return seed := \x | \seed | 0      # parm or seed or zero if none

end

procedure rand_freecell() #: lcrng 

  return ishift(srand_freecell((214013 * srand_freecell() + 2531011) % 2147483648),-16)

end</lang>

Sample output for game 1:

Hand:

  1  2  3  4  5  6  7  8
 JD 2D 9H JC 5D 7H 7C 5H
 KD KC 9S 5S AD QC KH 3H
 2S KS 9D QD JS AS AH 3C
 4C 5C TS QH 4H AC 4D 7S
 3S TD 4S TH 8H 2C JH 7D
 6D 8S 8D QS 6C 3D 8C TC
 6S 9C 2H 6H

J

Paraphrase of C:

<lang j>deck=: ,/ 'A23456789TJQK' ,"0/ 7 u: '♣♦♥♠'

srnd=: 3 :'SEED=:{.y,11982' srnd seed=: do bind 'SEED' rnd=: (2^16) <.@%~ (2^31) srnd@| 2531011 + 214013 * seed

pairs=: <@<@~.@(<: , (| rnd))@>:@i.@-@# NB. indices to swap, for shuffle swaps=: [: > C.&.>/@|.@; NB. implement the specified shuffle deal=: |.@(swaps pairs) bind deck

show=: (,"2)@:(_8 ]\ ' '&,.)</lang>

Example use:

<lang j> show deal srnd 1 

J♦ 2♦ 9♥ J♣ 5♦ 7♥ 7♣ 5♥
K♦ K♣ 9♠ 5♠ A♦ Q♣ K♥ 3♥
2♠ K♠ 9♦ Q♦ J♠ A♠ A♥ 3♣
4♣ 5♣ T♠ Q♥ 4♥ A♣ 4♦ 7♠
3♠ T♦ 4♠ T♥ 8♥ 2♣ J♥ 7♦
6♦ 8♠ 8♦ Q♠ 6♣ 3♦ 8♣ T♣
6♠ 9♣ 2♥ 6♥
  show deal srnd 617
7♦ A♦ 5♣ 3♠ 5♠ 8♣ 2♦ A♥
T♦ 7♠ Q♦ A♣ 6♦ 8♥ A♠ K♥
T♥ Q♣ 3♥ 9♦ 6♠ 8♦ 3♦ T♣
K♦ 5♥ 9♠ 3♣ 8♠ 7♥ 4♦ J♠
4♣ Q♠ 9♣ 9♥ 7♣ 6♥ 2♣ 2♠
4♠ T♠ 2♥ 5♦ J♣ 6♣ J♥ Q♥
J♦ K♠ K♣ 4♥ </lang>

OCaml

Translation of: C

<lang ocaml>let srnd x = 

 (* since OCaml's built-in int type is at least 31 (note: not 32) bits wide,
    and this problem takes mod 2^31, it is just enough if we treat it as
    an unsigned integer, which means taking the logical right shift *)
 let seed = ref x in
 function () ->
   seed := (!seed * 214013 + 2531011) land 0x7fffffff;
   !seed lsr 16

let deal s = 

 let rnd = srnd s in
 let t = Array.init 52 (fun i -> i) in
 let cards =
   Array.init 52 (fun j ->
     let n = 52 - j in
     let i = rnd() mod n in
     let this = t.(i) in
     t.(i) <- t.(pred n);
     this)
 in
 (cards)

let show cards = 

 let suits = "CDHS"
 and nums = "A23456789TJQK" in
 Array.iteri (fun i card ->
   Printf.printf "%c%c%c"
     nums.[card / 4]
     suits.[card mod 4]
     (if (i mod 8) = 7 then '\n' else ' ')
 ) cards;
 print_newline()

let () = 

 let s =
   try int_of_string Sys.argv.(1)
   with _ -> 11982
 in
 Printf.printf "Deal %d:\n" s;
 let cards = deal s in
 show cards</lang>

Execution: 

$ ocaml freecell.ml 617
Deal 617:
7D AD 5C 3S 5S 8C 2D AH
TD 7S QD AC 6D 8H AS KH
TH QC 3H 9D 6S 8D 3D TC
KD 5H 9S 3C 8S 7H 4D JS
4C QS 9C 9H 7C 6H 2C 2S
4S TS 2H 5D JC 6C JH QH
JD KS KC 4H

PARI/GP

<lang parigp>card(n)=concat(["A","2","3","4","5","6","7","8","9","T","J","Q","K"][n\4+1],["C","D","H","S"][n%4+1]); nextrand()={ 

 (state=(214013*state+2531011)%2^31)>>16

}; deal(seed)={ 

 my(deck=vector(52,n,n-1),t);
 local(state=seed);
 forstep(last=52,1,-1,
   t=nextrand()%last+1;
   print1(card(deck[t])if(last%8==5,"\n"," "));
   deck[t]=deck[last]
 )

};</lang>

Perl

<lang perl>use utf8; sub deal { my ($s, @a, @d) = shift; sub rnd { ($s = ($s * 214013 + 2531011) & 0x7fffffff) >> 16 }

print "Hand $s\n"; for my $b (split "", "A23456789TJQK") { push @d, map("$_$b", qw/♣ ♦ ♥ ♠/); }

for (reverse 0 .. 51) { my $r = rnd() % ($_ + 1); ($d[$r], $d[$_]) = ($d[$_], $d[$r]); } reverse @d }

  1. This may look confusing.

(my $s = "@{[deal(shift @ARGV // 11982)]}") =~ s/(.{1,24})(?: |$)/$1\n/g; print $s;</lang>

Perl 6

<lang perl6>my $game_number = @*ARGS.shift || 1;

sub ms_lcg_method ($seed) { ( 214013 * $seed + 2531011 ) % 2**31 };

  1. lazy list of the random sequence

my @ms_lcg := gather take $_ +> 16 

       for ( $game_number.&ms_lcg_method, -> $seed { $seed.&ms_lcg_method } ... * );

my @deck = <A 2 3 4 5 6 7 8 9 T J Q K> X~ <♣ ♦ ♥ ♠>;

my @game = gather while @deck { 

       my $index = @ms_lcg.shift % @deck;
       take @deck[$index];
       @deck[$index] = @deck.pop;

}

say "Game #$game_number"; say @game.splice(0, min(@game.elems, 8)) while @game;</lang>

PicoLisp

Using the random generator from Linear congruential generator#PicoLisp: <lang PicoLisp>(setq *MsSeed 11982)

(de msRand () 

  (>> 16
     (setq *MsSeed
        (& (+ 2531011 (* 214013 *MsSeed)) `(dec (** 2 31))) ) ) )

(let L 

  (make
     (for Num (range 13 1)
        (for Suit '((32 . "♠") (31 . "♥") (31 . "♦") (32 . "♣"))
           (link (cons (get '`(chop "A23456789TJQK") Num) Suit)) ) ) )
  (for I 51
     (xchg
        (nth L I)
        (nth L (- 52 (% (msRand) (- 53 I)))) ) )
  (for C L
     (prin "  ^[[" (cadr C) "m" (cddr C) "^[[m" (car C))
     (at (0 . 8) (prinl)) )
  (prinl) )</lang>

PureBasic

<lang purebasic>#MaxCardNum = 51 ;zero-based count of cards in a deck Global deckSize Global Dim cards(#MaxCardNum) ;card with highest index is at the top of deck

Procedure RNG(seed.q = -1) 

 Static state.q
 If seed >= 0
   state = seed
 Else 
   state = (state * 214013 + 2531011) % (1 << 31) 
   ProcedureReturn state >> 16
 EndIf

EndProcedure

Procedure makeDeck(hand) 

 Protected i, c
 For i = 0 To #MaxCardNum: cards(i) = i: Next
 
 RNG(hand) ;set seed value
 deckSize = #MaxCardNum
 While deckSize
   c = RNG() % (deckSize + 1)
   Swap cards(c), cards(deckSize)
   deckSize - 1
 Wend
 deckSize = #MaxCardNum

EndProcedure

Procedure showDeck(hand) 

 Protected i, c
 PrintN("Hand #" + Str(hand))
 makeDeck(hand)
 For i = 0 To #MaxCardNum
   c = cards(#MaxCardNum - i)
   Print(" " + Mid("A23456789TJQK", (c / 4) + 1, 1) + Mid("CDHS",(c % 4) + 1, 1))
   If (i + 1) % 8 = 0 Or i = #MaxCardNum: PrintN(""): EndIf
 Next

EndProcedure

If OpenConsole() 

 showDeck(1)
 showDeck(617)
 showDeck(11982)
  
 Print(#CRLF$ + #CRLF$ + "Press ENTER to exit"): Input()
 CloseConsole()

EndIf</lang> Sample output: 

Hand #1
 JD 2D 9H JC 5D 7H 7C 5H
 KD KC 9S 5S AD QC KH 3H
 2S KS 9D QD JS AS AH 3C
 4C 5C TS QH 4H AC 4D 7S
 3S TD 4S TH 8H 2C JH 7D
 6D 8S 8D QS 6C 3D 8C TC
 6S 9C 2H 6H
Hand #617
 7D AD 5C 3S 5S 8C 2D AH
 TD 7S QD AC 6D 8H AS KH
 TH QC 3H 9D 6S 8D 3D TC
 KD 5H 9S 3C 8S 7H 4D JS
 4C QS 9C 9H 7C 6H 2C 2S
 4S TS 2H 5D JC 6C JH QH
 JD KS KC 4H
Hand #11982
 AH AS 4H AC 2D 6S TS JS
 3D 3H QS QC 8S 7H AD KS
 KD 6H 5S 4D 9H JH 9S 3C
 JC 5D 5C 8C 9D TD KH 7C
 6C 2C TH QH 6D TC 4S 7S
 JD 7D 8H 9C 2H QD 4C 5H
 KC 8D 2S 3S

Python

Translation of: D

<lang python>from sys import argv

def randomGenerator(seed=1): 

   max_int32 = (1 << 31) - 1
   seed = seed & max_int32

   while True:
       seed = (seed * 214013 + 2531011) & max_int32
       yield seed >> 16

def deal(seed): 

   nc = 52
   cards = range(nc - 1, -1, -1)
   rnd = randomGenerator(seed)
   for i, r in zip(range(nc), rnd):
       j = (nc - 1) - r % (nc - i)
       cards[i], cards[j] = cards[j], cards[i]
   return cards

def show(cards): 

   l = ["A23456789TJQK"[c / 4] + "CDHS"[c % 4] for c in cards]
   for i in range(0, len(cards), 8):
       print " ", " ".join(l[i : i+8])

if __name__ == '__main__': 

   seed = int(argv[1]) if len(argv) == 2 else 11982
   print "Hand", seed
   deck = deal(seed)
   show(deck)</lang>

Output: 

Hand 11982
  AH AS 4H AC 2D 6S TS JS
  3D 3H QS QC 8S 7H AD KS
  KD 6H 5S 4D 9H JH 9S 3C
  JC 5D 5C 8C 9D TD KH 7C
  6C 2C TH QH 6D TC 4S 7S
  JD 7D 8H 9C 2H QD 4C 5H
  KC 8D 2S 3S

Ruby

<lang ruby># Deal cards for FreeCell.

  1. http://rosettacode.org/wiki/Deal_cards_for_FreeCell

require 'optparse'

  1. Parse command-line arguments.
  2. games = ARGV converted to Integer
  3. No arguments? Pick any of first 32000 games.

games = nil OptionParser.new do |o| 

 begin
   o.banner = "Usage: #{o.program_name} number..."
   o.parse!
   games = ARGV.map {|s| Integer(s)}
   games.empty? and games = [rand(32000)]
 rescue => e
   $stderr.puts e, o
   abort
 end

end

  1. Define methods for old Ruby versions.
  2. Enumerable#each_slice appeared in Ruby 1.8.7.
  3. Enumerable#flat_map appeared in Ruby 1.9.2.

module Enumerable 

 unless method_defined? :each_slice
   def each_slice(count)
     block_given? or return enum_for(:each_slice, count)
     ary = []
     each {|e|
       ary << e
       ary.length == count and (yield ary.dup; ary.clear)}
     ary.empty? or yield ary.dup
     nil
   end
 end

 unless method_defined? :flat_map
   def flat_map
     block_given? or return enum_for(:flat_map)
     ary = []
     each {|e|
       y = yield e
       ary.concat(y) rescue ary.push(y)}
     ary
   end
 end

end

  1. Create original deck of 52 cards, not yet shuffled.

orig_deck = %w{A 2 3 4 5 6 7 8 9 T J Q K }.flat_map {|rank| %w{C D H S}.map {|suit| "#{rank}#{suit}"}}

games.each do |seed| 

 deck = orig_deck.dup

 # Shuffle deck with random index from linear congruential
 # generator like Microsoft.
 state = seed
 52.downto(2) do |len|
   state = ((214013 * state) + 2531011) & 0x7fff_ffff
   index = (state >> 16) % len
   last = len - 1
   deck[index], deck[last] = deck[last], deck[index]
 end

 deck.reverse!  # Shuffle did reverse deck. Do reverse again.

 # Deal cards.
 puts "Game ##{seed}"
 deck.each_slice(8) {|row| puts " " + row.join(" ")}

end</lang> 

$ ruby freecell.rb 11982 
Game #11982
 AH AS 4H AC 2D 6S TS JS
 3D 3H QS QC 8S 7H AD KS
 KD 6H 5S 4D 9H JH 9S 3C
 JC 5D 5C 8C 9D TD KH 7C
 6C 2C TH QH 6D TC 4S 7S
 JD 7D 8H 9C 2H QD 4C 5H
 KC 8D 2S 3S

Tcl

Translation of: C

<lang tcl>proc rnd Template:*r seed { 

   upvar 1 ${*r} r
   expr {[set r [expr {($r * 214013 + 2531011) & 0x7fffffff}]] >> 16}

} proc show cards { 

   set suits {\u2663 \u2666 \u2665 \u2660}
   set values {A 2 3 4 5 6 7 8 9 T J Q K}
   for {set i 0} {$i < 52} {incr i} {

set c [lindex $cards $i] puts -nonewline [format " \033\[%dm%s\033\[m%s" [expr {32-(1+$c)%4/2}] \ [lindex $suits [expr {$c % 4}]] [lindex $values [expr {$c / 4}]]] if {($i&7)==7 || $i==51} {puts ""} 

   }

} proc deal {seed} { 

   for {set i 0} {$i < 52} {incr i} {lappend cards [expr {51 - $i}]}
   for {set i 0} {$i < 51} {incr i} {

set j [expr {51 - [rnd]%(52-$i)}] set tmp [lindex $cards $i] lset cards $i [lindex $cards $j] lset cards $j $tmp 

   }
   return $cards

}

if {![scan =[lindex $argv 0]= =%d= s] || $s <= 0} { 

   set s 11982

} set cards [deal $s] puts "Hand $s" show $cards</lang>

UNIX Shell

Works with: zsh

<lang bash>test $# -gt 0 || set -- $((RANDOM % 32000)) for seed; do print Game $seed:

# Shuffle deck. deck=({A,{2..9},T,J,Q,K}{C,D,H,S}) for i in {52..1}; do ((seed = (214013 * seed + 2531011) & 0x7fffffff)) ((j = (seed >> 16) % i + 1)) t=$deck[$i] deck[$i]=$deck[$j] deck[$j]=$t done

# Deal cards. print -n ' ' for i in {52..1}; do print -n ' '$deck[$i] ((i % 8 == 5)) && print -n $'\n ' done print done</lang> 

$ zsh freecell.sh 80388
Game 80388:
  QC 5H AS 7H 8S 4S 4H 3H
  QD 3S 2C 2S 7D AH 6D 3D
  QS TH QH 3C 2H JS 5D 5C
  AD TD 6H JD 5S 7S 4D 7C
  9S KC TC KH 8C 9D 8D JH
  KS AC KD 9C 9H 6C JC 2D
  4C 8H TS 6S
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