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The gyro instrumentation error p model is ip p ip Eqn (128) de nes it p t it + p it p it p it = = = = bg g p it (1242) An expression for Rp t t it p (I Rt can be derived as follows:

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Theorem (logic equation) X+0 = X X*1 = X X+1 = 1 X*0 = 0 X+X = X X*X = X ( X) = X X+( X) = 1 X*( X) = 0 X+Y = Y+X X*Y = Y*X X+(X*Y) = X X*( Y)+Y = X+Y X+Y+Z = (X+Y)+Z = X+(Y+Z) X*Y*Z = (X*Y)*Z = X*(Y*Z) X*(Y+Z) = (X*Y)+(X*Z) (X+Y) = ( X)*( Y) (X*Y) = ( X)+( Y) What it s called OR identity AND identity

it [ ]) t + t it (1243)

to rst order By linearization of eqn (128), sin( ) p 0 t = ie it p cos( ) Combining eqns (1241), (1242), and (1243), we obtain = t it t Rt bg Rt g it p p

head pointing up ( ) or by an ampersand (&), and the OR operation is denoted by a detached arrowhead pointing down ( )

(1244)

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Theorems Table 26-1B shows several logic equations Such facts are called theorems Statements on either side of the equals sign in each case are logically equivalent When two statements are logically equivalent, it means that one is true if and only if (iff ) the other is true For example, the statement X = Y means that X implies Y, and also that Y implies X Logical equivalence is sometimes symbolized by a double arrow with one or two shafts ( or ) Boolean theorems are used to analyze and simplify complicated logic functions This makes it possible to build a circuit to perform a specific digital function, using the smallest possible number of logic switches

(1245)

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The previous discussion of this chapter has introduced three instrument calibration parameters: the accelerometer bias ba , the gyro bias bg , and speed of sound in water c Each of these is modeled as a random constant plus a random walk; therefore, the dynamic models for the error in these calibration parameters are (1246) ba = a (1247) bg = g c = c c + c (1248) The characteristics of the driving noise terms a and g are de ned in Section 1221 while c and c are discussed in Section 1225

All binary digital devices and systems employ high-speed electronic switches that perform Boolean operations These switches are called logic gates By combining logic gates, sophisticated digital systems can be built up Even the most advanced computers are, at the basic level, comprised of logic gates

F =

125 AIDING MEASUREMENT MODELS = = 0 0 I [ e ] vp 0 Rt p 0 0 0 0 0 0 a g a 0 0 0 I 0 0 g 0 0 0 0 I 0 c 0 0 0 0 0 1 ,

Positive and Negative Logic Usually, the binary digit 1 stands for true and is represented by a voltage of about +5 V The binary digit 0 stands for false and is represented by about 0 V This is positive logic There are

t = Rp [gt ] + t ve t ie sin( ) 0 = ie p cos( )

other logic forms, the most common of which is negative logic In a common form of negative logic, the digit 1 (the logic high state) is represented by about 0 V, and the digit 0 (the logic low state) is represented by about +5 V The remainder of this chapter deals with positive logic

The following describes typical situations social workers who specialize in groups might encounter in their jobs

t ve I ,

The matrix Fvp is small, but the vertical term due to gravity is destabilizing See Section 11511 In this application, the unstable vertical error dynamics are stabilized by the depth sensor aiding Matrix F p is derived from eqn (1244) In the subsequent analysis, due to their small size, F p , the last two t ie terms in Fv , and p will be approximated as zero It should also be noted that ie = it because te = 0

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