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The PC decides on what the robot has to do in terms of moving, turning, and reading sensors The PC program does not know the details of how the robot turns on motors or how it interfaces with its sensors The PC program tells the robot to move forward 2 units and expects that the robot will perform the task properly The PC program will decide.

(12.42)

The l2/4 term has dimensions of area, and in fact, from Eq. (6.15) it is the effective area of an isotropic antenna. Denoting this by A0 gives [A0] 10 log l2 4 (12.43)

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More concisely, we have: RULE 5. To differentiate a polynomial, change each nonconstant term ak x k to kak x k 1 and drop the constant term (if any). EXAMPLES

Only one action is allowed after the then, which will be executed only if the condition is true. If the condition is false the program will skip the action after the then and proceed to the next line. The second construct can be used like this:

Since frequency rather than wavelength is normally known, it is left as an exercise for the student to show that with frequency f in gigahertz, Eq. (12.43) can be rewritten as [A0] (21.45 20 log f) (12.44)

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Notice here we do not use the then. The statements between the if and the endif will be executed if the condition is true. If the condition is false the program will skip them and go on to the statement right after the endif. Another way to use this construct is:

Combining this with Eq. (12.42) and rearranging slightly gives the EIRP as [EIRP] [

(a) Dx (8x 5 2x 4 + 3x 2 + 5x + 7) = 40x 4 8x 3 + 6x + 5 (b) Dx 3x 7 + 5 4 2 2x x + 9x 3 8 = 21x 6 + 5 2x 4 x + 9 3

[A0]

if some condition Do some action Do another And so on else Do some action Do another And so on endif

[FSL]

[ f (x + h) g(x + h)] [ f (x) g(x)] h [ f (x + h) f (x)] [g(x + h) g(x)] h f (x + h) f (x) g(x + h) g(x) h h f (x + h) f (x) g(x + h) g(x) lim h h h 0 [by Section 8.2, Property V]

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In this construct the statements between the if and else will be executed if the condition is true but not the statements between the else and endif. If the condition is false the statements between the else and endif will be executed but not the ones between the if and else. You will see examples of these three constructs in programs throughout the book. Refer to Apps. B.6 and C.6 for more details and additional ways to use this construct. 3.1.3 COMPARISON OPERATORS In RobotBASIC you can compare if something is greater than another ( ), is equal to another ( ), is less than another ( ), if it is less than or equal to another ( ), if it is greater than or equal to another ( ), and nally if it is not equal to another ( ). All these operations are achieved with comparison operators. In the above section we test for conditions using these operators. See Sec. B.7.5 for further details. 3.1.4 LOOPS It is often necessary to repeat a section of code a certain number of times or while a certain condition is true. We will discuss these looping constructs in detail in Chap. 4. In this chapter we will use this construct in a simple way. The for-next and while-wend looping constructs are used here to move the robot forward a xed number of steps in the rst example and while it is not bumping into objects in the second example. For now, study the use of these constructs in the light of the programs given. 3.1.5 BINARY NUMBERS In order to understand how most of the sensory data is organized you will need a basic knowledge of binary numbers.

(12.45)

Equation (12.45) was derived on the basis that the only loss present was the spreading loss, denoted by [FSL]. But, as shown in the previous sections, the other propagation losses are the atmospheric absorption loss, the polarization mismatch loss, and the antenna misalignment loss. When allowance is made for these, Eq. (12.45) becomes [EIRP] [

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