Please show the following step by step, all I have is the next code but Im not getting any further than that, also is there a way to visualize this into cards instead of lines in the interpeter?: $"$ from enum import Enum

class Number$($Enum$)$:

ONE $=1$

TWO $=2$

THREE $=3$

class Symbol$($Enum$)$:

DIAMOND $=$ 'diamond'

OVAL $=$ 'oval'

SQUIGGLE $=$ 'squiggle'

class Color$($Enum$)$:

RED $=$ 'red'

GREEN $=$ 'green'

PURPLE $=$ 'purple'

class Shading$($Enum$)$:

SOLID $=$ 'solid'

STRIPED $=$ 'striped'

OPEN $=$ 'open'

class SetCard:

def $\_\_$init$\_\_($self$,$ number, symbol, color, shading$)$:

self.number $=$ number

self.symbol $=$ symbol

self.color $=$ color

self.shading $=$ shading

def is$\_$property$\_$equal$($self$,$ other$)$:

return $($self$.$number $==$ other.number$)$ and $($self$.$symbol $==$ other.symbol$)$ and $\backslash$

$($self$.$color $==$ other.color$)$ and $($self$.$shading $==$ other.shading$)$

def visualize$($self$)$:

print$($f$"$Number: $\{$self$.$number.value$\},$ Symbol: $\{$self$.$symbol.value$\},$ Color: $\{$self$.$color.value$\},$ Shading: $\{$self$.$shading.value$\}")$

# Algorithm to check if a given set of $3$ cards is a SET

def is$\_$set$($card$1,$ card$2,$ card$3)$:

return card$1.$is$\_$property$\_$equal$($card$2)$ and card$2.$is$\_$property$\_$equal$($card$3)$ and card$1.$is$\_$property$\_$equal$($card$3)$

# Algorithm to find all possible sets from a given collection of $12$ cards

def find$\_$all$\_$sets$($cards$)$:

n $=$ len$($cards$)$

for i in range$($n $-2)$:

for j in range$($i $+1,$ n $-1)$:

for k in range$($j $+1,$ n$)$:

if is$\_$set$($cards$[$i$],$ cards$[$j$],$ cards$[$k$])$:

print$("$Found a SET:"$)$

cards$[$i$].$visualize$()$

cards$[$j$].$visualize$()$

cards$[$k$].$visualize$()$

print$("---------------------")$

# Example usage

card$1=$ SetCard$($Number$.$ONE, Symbol.DIAMOND, Color.RED, Shading.SOLID$)$

card$2=$ SetCard$($Number$.$TWO, Symbol.OVAL, Color.GREEN, Shading.STRIPED$)$

card$3=$ SetCard$($Number$.$THREE, Symbol.SQUIGGLE, Color.PURPLE, Shading.OPEN$)$

# Check if the given cards form a SET

if is$\_$set$($card$1,$ card$2,$ card$3)$:

print$("$The cards form a SET!"$)$

else:

print$("$The cards do not form a SET."$)$

# Example collection of $12$ cards

card$\_$collection $=[/*...$ populate with $12$ cards $...*/]$

# Find all possible sets in the collection

find$\_$all$\_$sets$($card$\_$collection$)"$