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When we believe this postulate, we believe that we have a plane with no end in any direction on which we could find circles with ever-larger radii. It could be that this leads to circles like ripples on the surface of a still pond, as shown in Fig. 19-2(a). However, if our plane were more like the surface of the Earth, our circles might look more like the circles of latitude, shown in Fig. 19-2(b).

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Therefore, any frequencies in the output, y(n), must be passed by both filters. Because the passband for Hl(ejW) is Iwl > n/3, and the passband for H2(eJU) n / 4 < Iwl < 3x14, the passband for the cascade (the frequencies for is and which both I H I(eJ1')1 I Hz(ejU)lare equal to I ) is

Fig. 19-2

Therefore, the frequencies that are contained in the output are those that are passed by either filter, or

Consider the following interconnection of linear shift-invariant systems:

POSTULATE 4:

and by the distance formula (2.1),

Because w ( n ) is input to an LSI system with a unit sample response h 2 ( n ) ,

This postulate enables us to measure angles in degrees. A plane would have to be somehow lumpy or uneven if some right angles could be bigger than others.

hz(n) =

POSTULATE 5:

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- -~ ~ 2n ,

Through a given point not on a given line, one and only one line can be drawn parallel to a given line. ( 4, Parallel-Line Postulate)

' I"

MC = For any positive numbers u, v,

This postulate is the one which establishes that our plane cannot look like a giant sphere.4 a flat plane, On 4 4 given point P not on line AB, only a point C which makes /APC > /PAB will make PC i AB , as shown in Fig. 19-3(a). On a giant sphere, straight lines are great circles which divide the sphere into two equal-sized pieces. Any two such lines will always meet at two spots at opposite points of the sphere (called antipodal points), such as X and Y, as shown in Fig. 19-3(b). Because any two straight lines meet, it is impossible for there to be parallel lines on a sphere.

Therefore,

~ ( e j " = w ( ~ ~ " ) H : ( ~ J = )[I - e - j " ] ~ ) "'

Fig. 19-3

Consider the interconnection of LSI systems shown in the following figure:

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For about 2000 years, certain mathematicians tried to use the first four postulates to prove the fifth. This challenge was called the fifth postulate problem. The first four seem to come straight from the basic tools of geometry: the straight edge (connecting points and extending straight lines), the compass (drawing circles),

Hence, MA = MC. [For a simpler, geometrical proof, see Fig. 2-7(b); MD and BC are parallel.]

x(n)

and the square (measuring right angles). The fifth, it seemed, was something that ought to be provable. However, no one was able to succeed in proving the fifth postulate without introducing new, equivalent postulates that required belief without proof. (Actually, the fifth postulate stated previously is a simpler alternative to the one Euclid actually used.) If a postulate about parallel lines must be accepted without proof, why must it be the traditional fifth postulate of euclidean geometry

hzb)

In the 19th century, mathematicians finally established that there are actually three basic types of planar geometry, not one. The traditional one is called euclidean geometry, which is based on the fifth postulate (or one of the many equivalent postulates). However, we could instead believe one of the two alternate fifth postulates:

hl(n)

hdn)

POSTULATE 5a: POSTULATE 5b:

Fig. 2-8

hdn)

There are no parallel lines. Through a given point not on a given line, many different lines can be drawn parallel to a given line.

(a) Express the frequency response of the overall system in terms of H I (ej"), H2(ejw), FZ3(ejo), and H4 (ejw ). (b) Find the frequency response if

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