Building blocks No 2 and GWBASIC PROGRAMMING

Building blocks No. 2 and GWBASIC PROGRAMMING

– For new comers, GWBASIC a good starteasy to learn, portable executable program with graphics capability, and is a freeware. – BASIC-acronym for Beginners All-purpose Symbolic Instruction Code • designed as a language for beginners • developed by John Kemeny and Kenneth Kurtz • GWBASIC-version of BASIC produced by Microsoft, Inc. – Other languages: • FORTRAN - Formula Translation; for S and E. • Gnu Fortran 77 - freeware ; FORTRAN 90 is most recent version.

We will learn to write simple programs in GWBASIC – Gwbasic, Fortran and other higher level languages do essentially the same thing-they interpret the program or souce code we write into a language the machine can understand. – Gwbasic is a program by itself. It is an interpreter, that is, it translates our code line by line to the computer while our program is running. – Fortran and similar languages interpret or compile the entire code into a machine language before the computer can run the program.

GETTING STARTED • Beginning a session – Gwbasic screen; KEY OFF, KEY ON • Coding or writing a new program (NEW) • Saving a program (SAVE or F 4 key) • Loading or recalling a program (LOAD or F 3 key) • Running a program (RUN or F 2 key) • Ending your computer session (SYSTEM)

Getting started- see how these commands work. • • • NEW SAVE “filename” LOAD “filename” RUN “filename” SYSTEM • Note: close quotation optional. Extension name if not present is understood to be. BAS.

GWBASIC EDITOR • A Gwbasic pgm consists of numbered program lines: all lines are executable except REM (or ‘) lines. The lines are executed according to numerical sequence. • Correcting errors-key operations • Inserting lines • Some commands for editing: – CLS, FILES, LIST – RENUM, DELETE

BUILDING BLOCKS OF A GWBASIC PROGRAM - 1 A Gwbasic program as shown in the examples is made up of a structured collection of numbered LINE STATEMENTS, which are executed by the computer according to numerical sequence. Structured means the line statements carry out specific tasks in accordance with some clear and logical procedure. SYNTAX Line number statement [ : statement ] [ ‘comment ] Note: [ ] refer to optional elements in the line statement.

BUILDING BLOCKS OF A GWBASIC PROGRAM - 2 EXAMPLES OF LINE STATEMENTS 10 X = 5 : R = 8. 03 : C=A*B ‘C is the speed in cm/sec 300 Z = 2. 98*(X+1. 07) 500 PRINT X, Y, Z 600 GOTO 198 89 GOSUB 345 900 LPRINT A, B, C 40 IF X<=2 THEN GOTO 30 ELSE GOTO 90 10 REM Program does linear regression analysis.

BUILDING BLOCKS OF A GWBASIC PROGRAM - 3 QUESTION: What makes up a line statement? How do we construct them? 1. NUMERIC CONSTANTS - 2, 1/4, -56. 083, 0. 000367, -3. 45 E+12, 12. 9213, 6. 213453678921234 2. VARIABLES - X , Y, DIST , A(2), B(3, 4), NAME$ 3. OPERATIONS - arithmetic/algebraic operations: + , -, ^ , / , , MOD 4. RULES - naming of variables, hierarchy of operations, use of parentheses, . . . 5. STRUCTURE - flow of control, program layout, . . .

1. NUMERIC CONSTANTS - 1 TYPES OF NUMERIC CONSTANTS 1. Integer - an ordinary integer, positive or negative. Range -32768< x < 32768. Example 7, -23, 21346, +789 2. Single precision - a number with six or fewer significant digits that has a decimal point. Range 10^(-38) < x < 10^(+38) (^ refers to exponentiation, meaning raised to) Example 234. 567, -9. 8765, 6. 023 E+23

1. NUMERIC CONSTANTS – 2 3. Double precision – a number with seven or more significant digits and a decimal point. May have as many as 17 significant digits. Range As in single precision constants Example 3. 76324523, 0. 9987698543574532, 1. 6578438 D-12

1. NUMERIC CONSTANTS - 3 TYPE DECLARATION TAGS The type of a number can be indicated by a type declaration tag: TYPE TAG EXAMPLE % 3%, 564% 1. Integer 2. Single precision ! 1. 34! , 43. 7865!, 23. 56 E-8 3. Double precision # 3. 4567#, 2. 67 D+21

2. VARIABLES - 1 RULES FOR NAMING OF VARIABLES 1. Characters must be alphanumeric, i. e. , use alphabetic (A-Z) and numeral (0 – 9) characters only. 2. First character must be a letter. 3. Variable name may contain as many as 40 characters. No blank spaces in a name. Note: Use variable names which reflect the data stored in the variable. Also, long variable names are not practical or advisable to use in a program.

2. VARIABLES - 2 Variables in Gwbasic and other programming languages are classified according to the data they store. We have the following types in Gwbasic: Variable type Type declaration tag Example 1. Integer % J%, KK%, ICT% 2. Single ! X!, A 7!, DIST! 3. Double # XJ 23#, AREA# 4. String $ TITLE$, A 5 B$ 5. Note: String variables in Gwbasic are initialized to the null character “ “. The other variables are initialized to 0.

2. VARIABLES - 3 VARIABLE DECLARATION 1. Each variable must be assigned a type. 2. In general, however, it is not necessary to worry about variable type declaration in a program. Gwbasic adopts an implicit declaration of variables: variable names which end with the $ tag are declared string variables; variable names which do not end in any tag character are declared variable names of type SINGLE. 3. Explicit variable type declaration can be accomplished using either the type declaration tags (%. !, #, $) or the DEFtype statements.

2. VARIABLES - 4 EXAMPLES – EXPLICIT VARIABLE TYPE DECLARATION 1. Using the tag characters – A%, ITEM$, Y!, BBC# 2. Using the DEFtype statements – put these statements at the beginning of the program. 3. DEFINT B-F, L-M, P This means that all variable names which begin with the letters B to F, L to M, and P are to be treated as integer variables, that is, the values they store are integer constants. 4. DEFSNG, DEFDBL, DEFSTR statements for single, double, and string variables respectively follow the same syntax. 5. Note: Tag characters override DEFtype statements.

2. VARIABLES - 5 SUBSCRIPTED VARIABLES The purpose is to use the same variable name to refer to a collection of data or numbers. Example: X(I), I = 1, 10 A(K , L ), K = 1, 10 , L = 1, 25 Here , X is a one-dimensional array while A is a twodimensional array. The dimensions or sizes of the arrays are communicated to the computer by using the DIM statement: 10 DIM X(10), A(10, 25) Note: Put DIM statements at the beginning of the program.

3. OPERATIONS - 1 1. 1. Hierarchy of operations: list is of descending priority 2. 3. Operation Symbol Exponentiation Example ^ 2^15, X^5, 4. 5. 12^(1/3) 5. Multiplication, division *, / 6. Integer division 32, 92 7. Remainder in integer MOD 8 MOD 3 +, - 6. 7 +89. 3 – 8. division 9. Addition, subtraction 5. 7 X*Y, A/2. 35

3. OPERATIONS - 2 2. Arithmetic operations are carried out LEFT to RIGHT. 3. Use parentheses whenever their use will help clarify the order of the operations that must be carried out. Inner parentheses are calculated first. Examples 3. 6*89. 2+6^3 -8. 7+2. 3 -1. 9 ((2. 8 -3. 5*6)/3. 9)-(2. 7/3. 8+43. 3) 4. Algebraic expressions are constructed using the numeric constants, variables and the arithmetic operations discussed above. Built-in mathematical functions in Gwbasic enlarge the kind of algebraic expressions we can employ in a program.

BUILT-IN FUNCTIONS - 1 FUNCTION SYNTAX 1. Sine SIN(X) , X in radians 2. Cosine COS(X) 3. Tangent TAN(X) 4. Arc tangent ATN(X) 5. Square root SQR(X) , X >= 0 6. Exponential EXP(X) 7. Natural logarithm LOG(X) , X > 0

BUILT-IN FUNCTIONS - 2 FUNCTION SYNTAX 8. Absolute value ABS(X) 9. Greatest integer INT(X) less than or equal to X 10. Remove decimal FIX(X) part of a number 11. Remove the number but keep its sign SGN(X)

BUILT-IN FUNCTIONS - 3 FUNCTION SYNTAX 12. Convert X to integer constant CINT(X) 13. Convert X to single precision CSNG(X) constant 14. Convert X to double precision constant CDBL(X)

4. RULES By this we mean the specific procedures that we must use in order to correctly translate our code into a language the computer can understand. We have seen several of these rules. Other rules relating to the various constructs of Gwbasic may be found in the appropriate sections of the manual you downloaded from the internet.

5. STRUCTURE The structure for the various commands will be discussed when we get to them. However, the structure or layout of a Gwbasic program should look like the one below: 10 ‘Program documentation 20 ‘Main program - dimension, type and user-defined function statements 30 ‘Subroutines 40 ‘Data statements 50 ‘End statement

INPUT/OUTPUT STATEMENTS - 1 The purpose of these statements is to receive data for computer processing and to output the results generated by the program. Input statements 1. INPUT - gets input data from keyboard. 100 INPUT X, Y, Z, AY$ 20 INPUT “IFLAG=“; IFLAG 2. READ and DATA statements come together. 50 READ X, T, N$, H ‘ 100 DATA 10. 3, 25. 6, “argon”, 234. 1

INPUT/OUTPUT STATEMENTS - 2 Output statements 1. PRINT - prints output to the screen. 100 PRINT A 50 PRINT TITLE$ 350 PRINT TAB(5); X; TAB(15); Y 2. PRINT USING - formatting output 120 PRINT USING “##. ###”; A 70 PRINT USING “A= ##. ### J=###”; A, J 3. LPRINT - as above, but print is transferred to the line printer for a hardcopy. 4. LPRINT USING - as in no. 3 above.

CONTROL STATEMENTS - 1 There are four control statements in Gwbasic: FORNEXT, GOTO, IF-THEN, and IF-THEN-ELSE. 1. FOR-NEXT - for repetitive calculations. Syntax line # FOR X = X 1 TO X 2 [STEP X 3] line # statement 1 ‘ line # statement n line # NEXT X Note: The default value of the increment X 3 is 1 if the optional bracketed expression is omitted.

CONTROL STATEMENTS - 2 Example : FOR-NEXT statement 120 FOR J = 1 TO 50 130 K = 3*J+1 140 PRINT “J =“; J; TAB(12); ”K =“; K 150 NEXT J ---------------------------------20 SUM = 0. : KF%= 12 : KL% = 32 : KDEL% = 5 30 FOR K% = KF% TO KL% STEP KDEL% 40 SUM = SUM + 2. 87*CSNG(K%)^3 50 NEXT K%

CONTROL STATEMENTS - 3 Example: nested FOR-NEXT statements 10 DIM A(50), B(50, 20), C(50) ‘ 40 FOR N = 1 TO 30 STEP 3 50 X = A(N)^2 + 3. 87 60 FOR L = 1 TO 10 70 B(N, L) = A(N)*C(L) *X + COS(X)/LOG(X-1. 05) 80 NEXT L 90 NEXT N ‘

CONTROL STATEMENTS - 4 2. GOTO statement - for unconditional transfer of control Syntax line # GOTO line # Example 120 GOTO 230 70 GOTO 10

CONTROL STATEMENTS - 5 3. IF-THEN statement Relational operators Symbol Equal = Less than < Greater than > Less than or equal to <= Greater than or equal to >= These operators are used in the argument of the IF statement to determine the flow of control.

CONTROL STATEMENTS - 6 Compound relational operators: AND , OR Simple relational expression - involves a single relational operator: A > 12, B<= 3. Complex relational expression - involves several simple relational expressions joined by the relational operators AND and OR. Examples: (A>8) AND (C<2) This is true if both expressions are true; false otherwise. (A>8) OR (C<2) This is true provided one or the other of the two expressions is true; false otherwise.