Create two parallel arrays that represent a standard deck of $52$ playing cards. One array is numeric and holds the values $1$ through $13($representing Ace, $2$ through $10,$ Jack, Queen, and King$).$ The other array is a string array that holds suits $($Clubs$,$ Diamonds, Hearts, and Spades$).$ Create the arrays so that all $52$ cards are represented. Then, create a War card game that randomly selects two cards $($one for the player and one for the computer$)$ and declares a winner or a tie based on the numeric value of the two cards. The game should last for $26$ rounds and use a full deck with no repeated cards. For this game, assume that the lowest card is the Ace. Display the values of the player$$s and computer$$s cards, compare their values, and determine the winner. When all the cards in the deck are exhausted, display a count of the number of times the player wins, the number of times the computer wins, and the number of ties. Here are some hints:

$$ Start by creating an array of all $52$ playing cards.

$$ Select a random number for the deck position of the player$$s first card and assign the card at that array position to the player. Move every higher$-$positioned card in the deck $$down$$ one to fill in the gap. In other words, if the player$$s first random number is $49,$ select the card at position $49($both the numeric value and the string$),$ move the card that was in position $50$ to position $49,$ and move the card that was in position $51$ to position $50.$ Only $51$ cards remain in the deck after the player$$s first card is dealt, so the available$-$card array is smaller by one.

$$ In the same way, randomly select a card for the computer and $$remove$$ the card from the deck.

You must use the following declarations in your Pseudocode

num x

num y

num limit

num index

num playerCard

num playerCardNum

num computerCard

num computerCardNum

num playerWin $=0$

num computerWin $=0$

num tie $=0$

string playerCardSuit

string computerCardSuit

num LENGTH $=52$

num GROUPS $=4$

num ROUNDS $=26$

num BOUNDS$[$GROUPS$]=0,13,26,39$

num cards$[$LENGTH$]=$

$1,2,3,4,5,6,7,8,9,10,11,12,13,$

$14,15,16,17,18,19,20,21,22,23,24,25,26,$

$27,28,29,30,31,32,33,34,35,36,37,38,39,$

$40,41,42,43,44,45,46,47,48,49,50,51,52$

string SUITS$[$GROUPS$]=$ "Clubs $",$ "Diamonds $",$ "Hearts $",$ "Spades $"$