Lo Shu Magic Square Program plan: • Declare a function named “loShuMagicSq()”. ○ Use a nested “for” loop to check the row, column, and diagonal sum. ○ Inside the “for” loop, create a nested “if” statement. ○ Then, using the first “if” statement, check whether the row sum is equal to the diagonal sum. ○ If the condition is true, then using the second “if” statement, check whether the row sum is equivalent to column sum. ○ If both the conditions are true, then print the message “The square is a Lo Shu Magic Square” and return. ○ If any one of the conditions fails, then print the message “The square is not a Lo Shu Magic Square” and return. • In the “main()” function, perform the following steps: ○ Create a two-dimensional list called “inpSq”. ○ Then, call the function “loShuMagicSq()” with “inpSq” as input to check whether the “inpSq” forms a “Lo Shu Magic Square”. • Finally, call the function “main()” to execute the program.

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Chapter 7, Problem 11PE

Program Plan Intro

Lo Shu Magic Square

Program plan:

• Declare a function named “loShuMagicSq()”.

○ Use a nested “for” loop to check the row, column, and diagonal sum.

○ Inside the “for” loop, create a nested “if” statement.

○ Then, using the first “if” statement, check whether the row sum is equal to the diagonal sum.

○ If the condition is true, then using the second “if” statement, check whether the row sum is equivalent to column sum.

○ If both the conditions are true, then print the message “The square is a Lo Shu Magic Square” and return.

○ If any one of the conditions fails, then print the message “The square is not a Lo Shu Magic Square” and return.

• In the “main()” function, perform the following steps:

○ Create a two-dimensional list called “inpSq”.

○ Then, call the function “loShuMagicSq()” with “inpSq” as input to check whether the “inpSq” forms a “Lo Shu Magic Square”.

• Finally, call the function “main()” to execute the program.

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