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Create_Font: f = 1 t = 2 p = 3 e = -1000 d = sqrt(2) //------------Fonts data letters; Char(Ascii("A")+26), f,6, e data letters; "A", p,down, t,-90, f,5, t,45, f,d, t,45 data letters; f,4, t,45, f,d, t,45, f,2, t,90, f,6 data letters; f,-6, t,-90, f,3, t,-90, p,up, e data letters; "B", p,down, t,-90, f,6, t,90, f,4, t,45, f,d data letters; t,45, f,1, t,90, f,5, f,-5 data letters; t,-135, f,d, t,45, f,2, t,45, f,d, t,45 data letters; f,5, p,up, f,-6, t,180, e data letters; "C", t,-90, f,1, p,down, f,4, t,45, f,d, t,45 data letters; f,4, t,45, f,d, t,45, p,up, f,4, t,45, p,down data letters; f,d, t,45, f,4, t,45, f,d, p,up, f,-d, t,135 data letters; f,5, e data letters; "D", p,down, t,-90, f,6, t,90, f,4, t,45, f,d*2 data letters; t,45, f,2, t,45, f,d*2, t,45, f,4, t,180, p,up data letters; f,6, e data letters; "E", p,down, f,6, f,-6, t,-90, f,3, t,90, f,4 data letters; f,-4, t,-90, f,3, t,90, f,6, t,90, p,up, f,6 data letters; t,-90, e data letters; "F", p,down, t,-90, f,3, t,90, f,4, f,-4 data letters; t,-90, f,3, t,90, f,6, t,90, p,up, f,6, t,-90, e data letters; "G", t,-90, f,1, p,down, f,4, t,45, f,d, t,45 data letters; f,3, t,45, f,d, p,up, f,d, t,45, f,2, t,90 data letters; p,down, f,2, f,-1, t,-90, f,1, t,45, f,d, t,45 data letters; f,3, t,45, f,d, p,up, f,-d, t,135, f,5, e data letters; "H", p,down, t,-90, f,6, f,-3, t,90, f,6, t,-90 data letters; f,3, f,-6, t,90, p,up, e data letters; "I", p,down, f,3, t,-90, f,6, t,-90, f,3, f,-6 data letters; t,-90, p,up, f,6, t,90, p,down, f,3, f,-3, p,up data letters; t,180, e data letters; "J", t,-90, f,1, t,135, p,down, f,d, t,-45 data letters; f,2, t,-45, f,d, t,-45, f,5, t,-90, f,2, f,-4 data letters; p,up, t,-90, f,6, t,-90, e data letters; "K", p,down, t,-90, f,6, f,-3, t,63, f,6.

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(6.26)

1 1 sin x dx = (2) 0 0 2 = 0.64

A function that occurs frequently in communications engineering is the sampling function defined as Sa(x) sinx/x. This function is available in tabular form in many handbooks, and may also be available in programmable calculators. A point to bear in mind when evaluating this function is that the denominator x must be in radians. Sa(x) 1 for x 0, and Sa(x) 0 for x n , where n is the integer. It is seen that the H plane pattern contains the function Sa(Y) and the E plane, the function Sa(X). These radiation patterns are illustrated in Example 6.1.

6 data letters; f,-46, t,90, f,45, f,-4.

Plot the E-plane and H-plane radiation patterns for the uniformly illuminated aperture for which a 3l, and b 2l.

[by example (b) above]

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Looking first at the H plane, for a 3l, X 3 sin . As noted here, the sampling function has well-defined zeros, occurring in this case when sin 1/3, 2/3, or 1. The gH( ) function will have correspondingly zeros or nulls. (The cos term will also have zeros for = n /2, where n is any odd integer. For the E plane and b 2l, Y 2 sin . Again, the sampling function has welldefined zeros occurring in this case when sin 1/2 or 1, and the gE( ) function

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5, p,up, t,-90 data letters; f,-2, t,-63, f,-3, t,90, f,6, e data letters; "L", t,-90, f,1, p,down, f,5, f,-5, t,135 data letters; f,d, t,-45, f,4, t,-45, f,d, t,135, p,up data letters; f,1, t,-90, e data letters; "M", t,-90, p,down, f,6, t,135, f,3*d, t,-90 data letters; f,3*d, t,135, f,6, t,-90, p,up, e data letters; "N", t,-90, p,down, f,6, t,135, f,6*d, t,-135 data letters; f,6, p,up, f,-6, t,90, e data letters; "O", t,-90, f,1, p,down, f,4, t,45, f,d, t,45 data letters; f,4, t,45, f,d, t,45, f,4, t,45, f,d, t,45 data letters; f,4, t,45, f,d, f,-d, p,up, t,135, f,5, e data letters; "P", t,-90, p,down, f,6, t,90, f,4, t,45, f,d data letters; t,45, f,1, t,45, f,d, t,45, f,4, p,up, f,-6 data letters; t,-90, f,3, t,-90, e data letters; "Q", t,-90, f,1, p,down, f,4, t,45, f,d, t,45 data letters; f,4, t,45, f,d, t,45, f,4, t,45, f,d, t,45 data letters; f,4, t,45, f,d, f,-d, p,up, t,135, f,5, t,-135 data letters; p,down, f,d, p,up, f,-d, t,135, e data letters; "R", t,-90, p,down, f,6, t,90, f,4, t,45, f,d.

shows corresponding zeros, or nulls. Plots of the radiation functions are shown. The curves will be symmetrical about the vertical axis and so only one-half of the curves need be shown.

data data data data data data data data data data data data data data data data data data data data data data data data

x 3 dx = x 4 /4. Hence, by the fundamental theorem,

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