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The programs in 13 used graphical symbols to represent instructions to the controller, turn on the motor, wait for three seconds, read the light sensor, and so forth. These symbols were stacked together and the controller would execute one instruction and then move down to the next instruction. These programs are written in an imperative language, where the statements (the computer equivalent of sentences) are commands to the computer. The connections between these statements define the order in which the statements are performed. They define the flow of control, making this a control flow language. The fact that these programs are written with pictures and look like flowcharts makes this a visual language, but this is just a detail of presentation. Each program is ultimately reduced to a sequence of numbers. A sequence of words could just as easily represent these numbers. For example, the program in Fig. 13-7 (copied here as Fig. 16-1) could be rewritten as text.



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where R is the tool nose radius, and the other parameters are defined as shown on the right side of Figure 33 (right) The derivation of the equation is shown in the Appendix For a typical example, such as a [100] Ge crystal, it was found that dc = 130 nm and yc = 1300 nm when using the equation with a tool having a radius of 3175 mm and a 30 rake angle Solved examples:

BumperCar_1: do Initialize repeat (forever) { do Forward if Pressed(1) then { do TimedStop do BackLeft } else { if Pressed(3) then { do Timed Stop do BackRight } } } Initialize: PowerHigh 4.0 PowerLow 2.0 TimeBackup 1.0 TimeStop 0.3

Fig 344:





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Fig. 16-1. Sample program. Forward: Power(A, C, PowerHigh) Direction(A, C, 1) On(A, C) TimedStop: Off(A, C) Beep(2) Wait(TimeStop) BackLeft: Power(A, PowerLow) Direction(A, C, 1) OnFor(A, C, TimeBackup) BackRight: Power(C, PowerLow) Direction(A, C, 1) OnFor(A, C, TimeBackup)

Different plots of the lines depending on different rake angles of the tool [41]

This can be expressed in terms of the equation of a straight line, that is, Y = mX + C, where m is the slope of the line and C is the intercept From the aforementioned equation and coordinate values of the line,

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The above is not any particular computer language but pseudocode, a generic simplification of computer language. This is just one of many possible ways to represent this program, and not even a particularly realistic way. In spite of my having just made this pseudocode up, it clearly represents the same meaning as Fig. 16-1. Finally, this program is block structured. The commands are organized in blocks of related statements. The statements between any two matching curly braces {. . .} are a block, as are the named sets of statements such as BackLeft:. Block-structured programs map directly onto the shape defined by their flowchart. Imperative languages follow the internal structure of the computer hardware, and they all have roughly the same types of instructions. There are instructions to change which instruction is going to be read next, instructions to put information into storage and to get it back out again, and instructions to test information from storage and perform different actions based on the result. All programs can ultimately be reduced to a universal Turing machine. The Turing machine is a sort of primordial computer, created as an intellectual excercise by Alan Turing, a British mathematician and cryptographer. He was involved in the World War II Enigma code-breaking project, as well as the birth of modern computing.

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A Turing machine is both the most primitive computer it is possible to build and the second most powerful. It consists of four simple components: an infinitely long tape, a read/write head, a state register, and a transition table (Fig. 16-2, Table 16-1). The tape contains an infinite series of cells that each hold one symbol from an alphabet. A simple alphabet consists of a blank (0) and a one (1). Each cell on the tape can be written to as often as desired, and of course you can read the symbol that is in a cell. All cells on the tape are assumed to hold a blank unless they have been explicitly set to a different symbol. The head interacts with the tape. It reads the contents of the cell it is positioned over and can write a new value to that cell. It can also move the tape forward and backward, one cell at a time. The state register is like a counter on the head. It keeps track of the current state, which may be a number or a name. A state is like a marker, a piece of memory that keeps track of where you are in the computation.

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