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The rational numbers, when depicted as points along a line, are dense, but not as dense as the points on a line can get No matter how close together two rational-number points on a line might be, there is always another rational-number point between them But there are points on a continuous geometric number line that don t correspond to any rational quantity The set of reals is more dense than the set of rational numbers All right, you say This game is strange, but I ll play along How many times more dense is the realnumber line than the rational line Twice A dozen times A hundred times The answer might astonish you The set of real numbers, when assigned to points on a line, is infinitely more dense than the set of rational numbers Here s a crude analogy Suppose you re exploring the planet Maths and you stumble across a rationalnumber line and a real-number line lying in a field Both lines resemble straight, infinitely long, thin, rigid

R 1 R 1 (566)

.

the positive-number line with one corner at the point for 0, the opposite corner is at the point for 21/2, which is irrational

54 KALMAN FILTER DERIVATION SUMMARY Substituting eqn (566) into eqn (565), simpli es the latter to P+ = [I KH] P where eqns (566 567) correspond to eqns (561-562)

wires The rational-number line is gray When you pick it up, you find that it s weightless The real-number line is black When you lift it, you discover that it s heavy The real-number line contains more stuff

(567)

Here s a challenge!

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The Aurora Borealis is one of nature s most spectacular nighttime displays Shimmering curtains of green, white, and even red light dance in the northern skies Visible effects of charged particles from the Sun raining down on the Earth s ionosphere, northern lights or auroras, are visible in the northern night sky during high sunspot activity The Aurora Australis, the southern hemisphere s counterpart of the Aurora Borealis, can be seen at night by looking toward the south pole These displays of undulating light are formed when flares from the Sun s surface (sunspots) launch showers of high-energy ionized particles and X-rays into space Mostly electrons, the showers stream out from the sun and are attracted by the Earth s magnetosphere, an invisible magnetic field around the Earth Shaped like a pumpkin, the magnetosphere terminates at both magnetic poles but is many miles thick above the equator Dimples at both poles form sinks that funnel the particles toward the poles where they ionize the gas in the ionosphere Those collisions induce the gases to emit their characteristic light wavelengths as in neon signs and fluorescent lamps The charged particle bombardment of the magnetosphere initially compresses it, temporarily increasing the strength of the Earth s geomagnetic field The aurora monitor described here is sensitive enough to detect changes in the field caused by those magnetic storms Thus it can indirectly sense sunspots and predict the presence of auroras in the night sky The monitor also senses changes or anomalies in the magnetic field caused by large metal objects such as cars or trucks moving near the monitor This permits it to act as an intrusion detection monitor able to detect the approach of vehicles at night in restricted areas The monitor can also detect the presence of permanent magnets (such as those in speakers), and stray fields from AC-power lines Early warning of auroras will both permit you to observe them in the night sky or use them for boosting the range of your amateur radio transmissions Auroras and their accompanying magnetic storms generally block or scramble the lower radio frequencies, but the higher frequencies can overcome this interference Radio amateurs aim their antennas north during those storms, thus taking advantage of the phenomena to reach other hams on the opposite side of the Earth that.

Let s try a little exercise that involves some plain-language logic, some set theory, and some Venn diagram reading skill Which of the following statements are true, based on our knowledge of the number hierarchy All rational numbers are real All integers are real Some integers are irrational Some irrational numbers are real All irrational numbers are real

An alternative use of eqns (566) and (563) is to show that K (568)

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