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Flow Charting

 Damian Gordon
Introduction
• We mentioned it already, that if we thing of an
  analyst as being analogous to an
  architect, and a developer as being analogous
  to a builder, then the most important thing we
  can do as analysts is to explain our designs to
  the developers in a simple and clear way.

• How do architects do this?
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and print it out.
START
START




Read in A
START




Read in A




 Print A
START




Read in A




 Print A




  END
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and print it out double the number.
START
START




Read in A
START




Read in A




Print A*2
START




Read in A




Print A*2




  END
Or alternatively...
START
START




Read in A
START




Read in A




B = A*2
START




Read in A
               B=A*2

                can be
B = A*2         read as

             “B gets the
              value of A
            multiplied by 2”
START




Read in A




B = A*2




 Print B
START




Read in A




B = A*2




 Print B




  END
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number, check if it is odd or even.
START
START




Read in A
START




Read in A




 Does A/2
  give a
remainder?
START




                         Read in A




                          Does A/2
Print “It’s Odd”   Yes
                           give a
                         remainder?
START




                         Read in A




                          Does A/2    No
Print “It’s Odd”   Yes                     Print “It’s Even”
                           give a
                         remainder?
START




                         Read in A




                          Does A/2    No
Print “It’s Odd”   Yes                     Print “It’s Even”
                           give a
                         remainder?




                           END
Flowcharts
• So let’s say we want to express the
  following algorithm to print out the bigger
  of two numbers:
  – Read in two numbers, call them A and B. Is A is bigger
    than B, print out A, otherwise print out B.
START
START




Read in A and B
START




Read in A and B




    A>B?
START




                Read in A and B




Print A   Yes
                    A>B?
START




                Read in A and B




          Yes                     No
Print A             A>B?               Print B
START




                Read in A and B




          Yes                     No
Print A             A>B?               Print B




                     END
Flowcharts
• So let’s say we want to express the
  following algorithm to print out the bigger
  of three numbers:
  – Read in three numbers, call them A, B and C.
     • If A is bigger than B, then if A is bigger than C, print out
       A, otherwise print out C.
     • If B is bigger than A, then if B is bigger than C, print out
       B, otherwise print out C.
START
START




Read in A, B and C
START




Read in A, B and C




      A>B?
START




             Read in A, B and C




       Yes
A>C?               A>B?
START




             Read in A, B and C




       Yes                        No
A>C?               A>B?                B>C?
START




             Read in A, B and C




       Yes                        No
A>C?               A>B?                B>C?


  No                                     No




                  Print C
START




                           Read in A, B and C




Yes                  Yes                        No
         A>C?                    A>B?                B>C?


                No                                     No




      Print A                   Print C
START




                           Read in A, B and C




Yes                  Yes                        No                    Yes
         A>C?                    A>B?                B>C?


                No                                     No




      Print A                   Print C                     Print B
START




                           Read in A, B and C




Yes                  Yes                        No                    Yes
         A>C?                    A>B?                B>C?


                No                                     No




      Print A                   Print C                     Print B




                                 END
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Print out the numbers from 1 to 5
START
START


Print 1
START


Print 1


Print 2
START


Print 1


Print 2


Print 3
START


Print 1


Print 2


Print 3


Print 4
START


Print 1


Print 2


Print 3


Print 4


Print 5
START


Print 1


Print 2


Print 3


Print 4


Print 5


 END
Or alternatively...
Flowcharts            A=A+1

• If I say A = A + 1, that means “A gets the
  value of whatever is in itself, plus 1”
• If A is 14
• It becomes 15
                           14        +1
                           A (old)


                                          15
                                         A   (new)
START
START


A=1
START


 A=1




Is A==6?
START


 A=1




           No
Is A==6?        Print A
START


 A=1


                A=A+1

           No
Is A==6?        Print A
START


 A=1


                A=A+1

           No
Is A==6?        Print A
START


 A=1


                A=A+1

           No
Is A==6?        Print A




Yes

  END
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Add up the numbers 1 to 5
Flowcharts              T=5

• But first a few points;
• If I say T = 5, that means “T gets the value
  5”
Flowcharts              T=5

• But first a few points;
• If I say T = 5, that means “T gets the value
  5”




                T
Flowcharts              T=5

• But first a few points;
• If I say T = 5, that means “T gets the value
  5”

                         5

                T
Flowcharts              T=X

• If I say T = X, that means “T gets the value
  of whatever is in the variable X”
Flowcharts              T=X

• If I say T = X, that means “T gets the value
  of whatever is in the variable X”
• So if X is 14, then T will get the value 14.
Flowcharts            T=X

• If I say T = X, that means “T gets the value
  of whatever is in the variable X”
• So if X is 14, then T will get the value 14.

                        14
                        X
              14
               T
Flowcharts            T=X+1

• If I say T = X+1, that means “T gets the
  value of whatever is in the variable X plus
  one”
Flowcharts            T=X+1

• If I say T = X+1, that means “T gets the
  value of whatever is in the variable X plus
  one”
• So if X is 14, T becomes 15, and X stays as
  14.
Flowcharts            T=X+1

• If I say T = X+1, that means “T gets the
  value of whatever is in the variable X plus
  one”
• So if X is 14, T becomes 15, and X stays as
  14.
              +1     14
                     X
        15
         T
Flowcharts           T=T+X

• If I say T = T + X, that means “T gets the
  value of whatever is in itself plus whatever
  is in the variable X”
Flowcharts           T=T+X

• If I say T = T + X, that means “T gets the
  value of whatever is in itself plus whatever
  is in the variable X”
• If T is 14 and X is 9
• T becomes 23
• X stays at 9
Flowcharts             T=T+X

• If I say T = T + X, that means “T gets the
  value of whatever is in itself plus whatever
  is in the variable X”
• If T is 14 and X is 9
• T becomes 23
                             14                  9
• X stays at 9               T(old)              X
                                    23
                                    T(new)
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Add up the numbers 1 to 5
START
START


Total = 0
START


Total = 0


 A=1
START


Total = 0


 A=1




Is A==6?
START


Total = 0


 A=1




            No
Is A==6?         Total = Total + A;
START


Total = 0


 A=1


                    A=A+1

            No
Is A==6?         Total = Total + A;
START


Total = 0


 A=1


                    A=A+1

            No
Is A==6?         Total = Total + A;




Yes

  END
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and check if it’s a prime number.
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and check if it’s a prime number.
  – What’s a prime number?
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and check if it’s a prime number.
  – What’s a prime number?
  – A number that’s only divisible by itself and 1, e.g. 7.
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and check if it’s a prime number.
  – What’s a prime number?
  – A number that’s only divisible by itself and 1, e.g. 7.
  – Or to put it another way, every number other than itself and 1
    gives a remainder, e.g. For 7, if 6, 5, 4, 3, and 2 give a remainder
    then 7 is prime.
Flowcharts
• So let’s say we want to express the
  following algorithm:
  – Read in a number and check if it’s a prime number.
  – What’s a prime number?
  – A number that’s only divisible by itself and 1, e.g. 7.
  – Or to put it another way, every number other than itself and 1
    gives a remainder, e.g. For 7, if 6, 5, 4, 3, and 2 give a remainder
    then 7 is prime.
  – So all we need to do is divide 7 by all numbers less than it but
    greater than one, and if any of them have no remainder, we
    know it’s not prime.
Flowcharts
• So,
• If the number is 7, as long as 6, 5, 4, 3, and
  2 give a remainder, 7 is prime.
• If the number is 9, we know that
  8, 7, 6, 5, and 4, all give remainders, but 3
  does not give a remainder, it goes evenly
  into 9 so we can say 9 is not prime
Flowcharts
• So remember,
  – if the number is 7, as long as 6, 5, 4, 3, and 2
    give a remainder, 7 is prime.
• So, in general,
  – if the number is A, as long as A-1, A-2, A-3, A-
    4, ... 2 give a remainder, A is prime.
START
START


Read in A
START


Read in A


B = A -1
START


Read in A


B = A -1




Is B = = 1?
START


     Read in A


     B = A -1



No
     Is B = = 1?
START


              Read in A


              B = A -1



       No
              Is B = = 1?


   Does
 A/B give a
remainder?
START


                    Read in A


                    B = A -1



             No
                    Is B = = 1?

Yes
         Does
       A/B give a
      remainder?
START


                      Read in A


                      B = A -1




B=B-1          No
                      Is B = = 1?

  Yes
           Does
         A/B give a
        remainder?
START


                      Read in A


                      B = A -1




B=B-1          No
                      Is B = = 1?

  Yes
           Does
         A/B give a
        remainder?
START


                            Read in A


                            B = A -1




B=B-1             No
                            Is B = = 1?

  Yes
             Does
           A/B give a
          remainder?

                No

        Print “Not Prime”
START


                            Read in A


                            B = A -1




B=B-1             No                      Yes
                            Is B = = 1?         Print “Prime”

  Yes
             Does
           A/B give a
          remainder?

                No

        Print “Not Prime”
START


                            Read in A


                            B = A -1




B=B-1             No                      Yes
                            Is B = = 1?         Print “Prime”

  Yes
             Does
           A/B give a
          remainder?

                No

        Print “Not Prime”



                               END
Symbols
Symbols
Symbols


 Terminal                Decision

Input/Output
Operation                Connector


  Process                  Module

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Introduction to Flowcharts

  • 2. Introduction • We mentioned it already, that if we thing of an analyst as being analogous to an architect, and a developer as being analogous to a builder, then the most important thing we can do as analysts is to explain our designs to the developers in a simple and clear way. • How do architects do this?
  • 3.
  • 4. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and print it out.
  • 7. START Read in A Print A
  • 8. START Read in A Print A END
  • 9. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and print it out double the number.
  • 10. START
  • 15. START
  • 18. START Read in A B=A*2 can be B = A*2 read as “B gets the value of A multiplied by 2”
  • 19. START Read in A B = A*2 Print B
  • 20. START Read in A B = A*2 Print B END
  • 21. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number, check if it is odd or even.
  • 22. START
  • 24. START Read in A Does A/2 give a remainder?
  • 25. START Read in A Does A/2 Print “It’s Odd” Yes give a remainder?
  • 26. START Read in A Does A/2 No Print “It’s Odd” Yes Print “It’s Even” give a remainder?
  • 27. START Read in A Does A/2 No Print “It’s Odd” Yes Print “It’s Even” give a remainder? END
  • 28. Flowcharts • So let’s say we want to express the following algorithm to print out the bigger of two numbers: – Read in two numbers, call them A and B. Is A is bigger than B, print out A, otherwise print out B.
  • 29. START
  • 31. START Read in A and B A>B?
  • 32. START Read in A and B Print A Yes A>B?
  • 33. START Read in A and B Yes No Print A A>B? Print B
  • 34. START Read in A and B Yes No Print A A>B? Print B END
  • 35. Flowcharts • So let’s say we want to express the following algorithm to print out the bigger of three numbers: – Read in three numbers, call them A, B and C. • If A is bigger than B, then if A is bigger than C, print out A, otherwise print out C. • If B is bigger than A, then if B is bigger than C, print out B, otherwise print out C.
  • 36. START
  • 37. START Read in A, B and C
  • 38. START Read in A, B and C A>B?
  • 39. START Read in A, B and C Yes A>C? A>B?
  • 40. START Read in A, B and C Yes No A>C? A>B? B>C?
  • 41. START Read in A, B and C Yes No A>C? A>B? B>C? No No Print C
  • 42. START Read in A, B and C Yes Yes No A>C? A>B? B>C? No No Print A Print C
  • 43. START Read in A, B and C Yes Yes No Yes A>C? A>B? B>C? No No Print A Print C Print B
  • 44. START Read in A, B and C Yes Yes No Yes A>C? A>B? B>C? No No Print A Print C Print B END
  • 45. Flowcharts • So let’s say we want to express the following algorithm: – Print out the numbers from 1 to 5
  • 46. START
  • 51. START Print 1 Print 2 Print 3 Print 4 Print 5
  • 52. START Print 1 Print 2 Print 3 Print 4 Print 5 END
  • 54. Flowcharts A=A+1 • If I say A = A + 1, that means “A gets the value of whatever is in itself, plus 1” • If A is 14 • It becomes 15 14 +1 A (old) 15 A (new)
  • 55. START
  • 58. START A=1 No Is A==6? Print A
  • 59. START A=1 A=A+1 No Is A==6? Print A
  • 60. START A=1 A=A+1 No Is A==6? Print A
  • 61. START A=1 A=A+1 No Is A==6? Print A Yes END
  • 62. Flowcharts • So let’s say we want to express the following algorithm: – Add up the numbers 1 to 5
  • 63. Flowcharts T=5 • But first a few points; • If I say T = 5, that means “T gets the value 5”
  • 64. Flowcharts T=5 • But first a few points; • If I say T = 5, that means “T gets the value 5” T
  • 65. Flowcharts T=5 • But first a few points; • If I say T = 5, that means “T gets the value 5” 5 T
  • 66. Flowcharts T=X • If I say T = X, that means “T gets the value of whatever is in the variable X”
  • 67. Flowcharts T=X • If I say T = X, that means “T gets the value of whatever is in the variable X” • So if X is 14, then T will get the value 14.
  • 68. Flowcharts T=X • If I say T = X, that means “T gets the value of whatever is in the variable X” • So if X is 14, then T will get the value 14. 14 X 14 T
  • 69. Flowcharts T=X+1 • If I say T = X+1, that means “T gets the value of whatever is in the variable X plus one”
  • 70. Flowcharts T=X+1 • If I say T = X+1, that means “T gets the value of whatever is in the variable X plus one” • So if X is 14, T becomes 15, and X stays as 14.
  • 71. Flowcharts T=X+1 • If I say T = X+1, that means “T gets the value of whatever is in the variable X plus one” • So if X is 14, T becomes 15, and X stays as 14. +1 14 X 15 T
  • 72. Flowcharts T=T+X • If I say T = T + X, that means “T gets the value of whatever is in itself plus whatever is in the variable X”
  • 73. Flowcharts T=T+X • If I say T = T + X, that means “T gets the value of whatever is in itself plus whatever is in the variable X” • If T is 14 and X is 9 • T becomes 23 • X stays at 9
  • 74. Flowcharts T=T+X • If I say T = T + X, that means “T gets the value of whatever is in itself plus whatever is in the variable X” • If T is 14 and X is 9 • T becomes 23 14 9 • X stays at 9 T(old) X 23 T(new)
  • 75. Flowcharts • So let’s say we want to express the following algorithm: – Add up the numbers 1 to 5
  • 76. START
  • 79. START Total = 0 A=1 Is A==6?
  • 80. START Total = 0 A=1 No Is A==6? Total = Total + A;
  • 81. START Total = 0 A=1 A=A+1 No Is A==6? Total = Total + A;
  • 82. START Total = 0 A=1 A=A+1 No Is A==6? Total = Total + A; Yes END
  • 83. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and check if it’s a prime number.
  • 84. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and check if it’s a prime number. – What’s a prime number?
  • 85. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and check if it’s a prime number. – What’s a prime number? – A number that’s only divisible by itself and 1, e.g. 7.
  • 86. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and check if it’s a prime number. – What’s a prime number? – A number that’s only divisible by itself and 1, e.g. 7. – Or to put it another way, every number other than itself and 1 gives a remainder, e.g. For 7, if 6, 5, 4, 3, and 2 give a remainder then 7 is prime.
  • 87. Flowcharts • So let’s say we want to express the following algorithm: – Read in a number and check if it’s a prime number. – What’s a prime number? – A number that’s only divisible by itself and 1, e.g. 7. – Or to put it another way, every number other than itself and 1 gives a remainder, e.g. For 7, if 6, 5, 4, 3, and 2 give a remainder then 7 is prime. – So all we need to do is divide 7 by all numbers less than it but greater than one, and if any of them have no remainder, we know it’s not prime.
  • 88. Flowcharts • So, • If the number is 7, as long as 6, 5, 4, 3, and 2 give a remainder, 7 is prime. • If the number is 9, we know that 8, 7, 6, 5, and 4, all give remainders, but 3 does not give a remainder, it goes evenly into 9 so we can say 9 is not prime
  • 89. Flowcharts • So remember, – if the number is 7, as long as 6, 5, 4, 3, and 2 give a remainder, 7 is prime. • So, in general, – if the number is A, as long as A-1, A-2, A-3, A- 4, ... 2 give a remainder, A is prime.
  • 90. START
  • 93. START Read in A B = A -1 Is B = = 1?
  • 94. START Read in A B = A -1 No Is B = = 1?
  • 95. START Read in A B = A -1 No Is B = = 1? Does A/B give a remainder?
  • 96. START Read in A B = A -1 No Is B = = 1? Yes Does A/B give a remainder?
  • 97. START Read in A B = A -1 B=B-1 No Is B = = 1? Yes Does A/B give a remainder?
  • 98. START Read in A B = A -1 B=B-1 No Is B = = 1? Yes Does A/B give a remainder?
  • 99. START Read in A B = A -1 B=B-1 No Is B = = 1? Yes Does A/B give a remainder? No Print “Not Prime”
  • 100. START Read in A B = A -1 B=B-1 No Yes Is B = = 1? Print “Prime” Yes Does A/B give a remainder? No Print “Not Prime”
  • 101. START Read in A B = A -1 B=B-1 No Yes Is B = = 1? Print “Prime” Yes Does A/B give a remainder? No Print “Not Prime” END
  • 104. Symbols Terminal Decision Input/Output Operation Connector Process Module