Please write in Python and note the restrictions etc thank you.

Allowed Things:

$-$ The,$\backslash (++=\backslash ),*,$ and all numeric operators

$-$ in operator

$-$ break and continue

$-$ if$,$ if$-$else, and elif

$-$ Nested for loop

$-\backslash (\backslash$operatorname$\{$str$\}(\backslash )),$ int$(),$ float$(),$ range$(),$ len$(),$ list$(),$ append$(),$ and index$()$ functions

$-$ List comprehension $[]$ such as new$\_$list $=[$expression for loop$\_$variable$\_$name in iterable$]$

$-$ You can use input$()$ and print$()$ when testing your functions, but not as part of the function. Remove all the input$()$ and print$()$ functions before submitting your file to Gradescope.

Disallowed Things:

$-$ import anything.

$-$ list slicing.

$-$ string formatting or string indexing $($string$[$index$]).$

$-$ input$()$ and print$()$ functions.

$-$ lambda expressions, dictionaries or any other Python features not covered in class

Tasks

Your non$-$profit organization is developing strategies to help college students effectively prioritize competing demands to increase the number of tasks to finish in a tightly binding schedule and highly dynamic learning environment. A business strategist recommended using the Tic$-$Tac$-$Toe strategy of competing to win, defending against a loss, and planning a winning move.

In recognizing these three strategies of the Tic$-$Tac$-$Toe, students can seize opportunities, protect against setbacks, and build on the success to offset the previous losses. To demonstrate how to map the Tic$-$Tac$-$Toe game strategies to student success strategies, you were tasked to develop a custom Tic$-$Tactoe game as a training artifact by implementing the six functions described below. All functions worth $9$ points except for two functions for initializing lists are $4\mathrm{.}5$ points each.

def define$\_$symbols$($symbols$\_$list$)$:

$```$

Description: This function takes a pre$-$defined one$-$dimensional $(1$D$)$ list of six different symbols, for example, $[\text{'}$@$,\text{'}\backslash$#$\text{'},\text{'}$X$\text{'},\text{'}$O$\text{'},\text{'}1\text{'},\text{'}0\text{'}]$ and builds a two$-$dimensional $(2$D$)$ list consisting of three nested lists, for example, $[[$@$,\text{'}\backslash$#$\text{'}],[\text{'}$X$\text{'},\text{'}0\text{'}],[\text{'}1\text{'},\text{'}0\text{'}]],$ each containing two symbols from the ID list in the order they appear in the $1$D $($see the below examples on the resulting $2$D list$).$

Parameters:

symbols$\_$list $($a $1$D list of strings$)$: This parameter reflects six pre$-$defined symbols.

Assumptions: None

Return value: The $2$D list of game symbols $($Type: list$)$

Examples:

The row no$.$ cannot be greater than $2$ and the column no$.$ cannot be greater than $1.$

$```$

Symbols$\_$list $=[`$@$`,\text{'}$#$\text{'},\text{'}$X$\text{'},\text{'}0\text{'},\text{'}1\text{'},\text{'}0\text{'}]$

define$\_$symbols$($symbols$\_$list$)->[[`$@$\text{'},\text{'}$#$\text{'}],[`$X$\text{'},\text{'}0\text{'}],[\text{'}1\text{'},\text{'}0\text{'}]]$

symbols$\_$list $=[\text{'}+\text{'},\text{'}=\text{'},\text{'}?\text{'},\text{'}$:$\text{'},\text{'}$$$\text{'},\text{'}!\text{'}]$

define$\_$symbols$($symbols$\_$list$)->[[\text{'}+\text{'},\text{'}=\text{'}],[\text{'}?\text{'},\text{'}$:$\text{'}],[\text{'}$$$\text{'},\text{'}!\text{'}]]$

symbols$\_$list $=[[\text{'}$&$\text{'},\text{'}^\text{'},\text{'}$Q$\text{'},\text{'}$U$\text{'},\text{'}0\text{'},\text{'}9\text{'}]$

define$\_$symbols$($symbols$\_$list$)->[[\text{'}$&$\text{'},\text{'}^\text{'}],[\text{'}$Q$\text{'},\text{'}$U$\text{'}],[\text{'}0\text{'},\text{'}9\text{'}]]$

$```$