# Lesson 37 Flashcards

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<summary><strong>1. Name the four trends of L37 and the assumption each one breaks.</strong></summary>
<div class="card-answer"><p><strong>Cognitive EW</strong> — that the threat library is complete and the threat behaves as catalogued. <strong>AI/ML emitter ID</strong> — that a classifier's label is a fact. <strong>NAVWAR</strong> — that you always know where you are. <strong>Space EW</strong> — that the satellites and links behind your support package are always there.</p></div>
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<summary><strong>2. What are the three steps of the cognitive-EW loop?</strong></summary>
<div class="card-answer"><p><strong>Sense</strong> — intercept and characterize the emitter (ES). <strong>Learn</strong> — model what the emitter does, without needing a library entry. <strong>Adapt</strong> — choose a response, then score it by what the emitter does next and feed that back. The feedback is what a library lookup lacks.</p></div>
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<summary><strong>3. Why does a fixed threat library fail against an agile, software-defined radar?</strong></summary>
<div class="card-answer"><p>The library holds catalogued parametric signatures, per mode (L12). A radar whose waveform is software can present a mode nobody has catalogued, so the lookup finds no match or the wrong one — and the collect, analyze, reprogram cycle that fixes the library takes weeks, not seconds.</p></div>
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<summary><strong>4. What is a cognitive radar, and why does it matter to the jammer?</strong></summary>
<div class="card-answer"><p>The same sense–learn–adapt loop run by the adversary: a radar that senses your jamming and changes its own waveform in reply. L15's electronic-protection menu stops being a design-time choice and becomes an in-flight one.</p></div>
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<summary><strong>5. What are the rows, columns and diagonal of a confusion matrix?</strong></summary>
<div class="card-answer"><p>Rows are what each test emitter really was; columns are what the classifier said; the diagonal counts the correct calls. Every off-diagonal cell is one particular mistake, such as a tracking radar called an acquisition radar.</p></div>
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<summary><strong>6. How do you read <span class="math notranslate nohighlight">\(P_d\)</span> and <span class="math notranslate nohighlight">\(P_{fa}\)</span> for one class off a confusion matrix?</strong></summary>
<div class="card-answer"><p><span class="math notranslate nohighlight">\(P_d\)</span> along that class's <strong>row</strong>: the diagonal cell over the row total (true members caught). <span class="math notranslate nohighlight">\(P_{fa}\)</span> down its <strong>column</strong>, off the diagonal: the non-members called that class, over all non-members. In the lesson's example, TTR gives <span class="math notranslate nohighlight">\(P_d = 88/100 = 0.88\)</span> and <span class="math notranslate nohighlight">\(P_{fa} = 10/200 = 0.05\)</span>.</p></div>
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<summary><strong>7. Why is one confusion matrix only one point on a ROC?</strong></summary>
<div class="card-answer"><p>The classifier outputs a score, and a threshold decides when it names a class. Lower the threshold for "TTR" and both <span class="math notranslate nohighlight">\(P_d\)</span> and <span class="math notranslate nohighlight">\(P_{fa}\)</span> rise; sweep it and the pairs trace L8's ROC. Because a missed tracking radar costs more than a false one, that threshold is set low.</p></div>
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<summary><strong>8. Why can half of a classifier's warnings be false even when <span class="math notranslate nohighlight">\(P_{fa}\)</span> is only 0.05?</strong></summary>
<div class="card-answer"><p>Because the class is rare. If one intercept in twenty is a TTR, 1000 intercepts give <span class="math notranslate nohighlight">\(0.88 \times 50 = 44\)</span> true TTR calls and <span class="math notranslate nohighlight">\(0.05 \times 950 \approx 48\)</span> false ones. It is L8's many-cells lesson: a small false-alarm rate over many chances fills the display.</p></div>
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<summary><strong>9. What does an ML emitter classifier do with an emitter type it never trained on?</strong></summary>
<div class="card-answer"><p>It still answers with one of the labels it knows — its matrix has no "unknown" column — often with high confidence. Unless it is built to reject unfamiliar inputs, it turns a library's "no match" into a confident, wrong match. Adversarial emitters, shaped to be mislabeled, exploit the same weakness.</p></div>
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<summary><strong>10. Why is GPS a signal below the noise, and what digs it out?</strong></summary>
<div class="card-answer"><p>The L1 C/A signal (1575.42 MHz) arrives from about 20,000 km at roughly <span class="math notranslate nohighlight">\(-130\)</span> dBm, about 20 dB under the thermal noise in its 2 MHz band (<span class="math notranslate nohighlight">\(\approx -111\)</span> dBm). The code's processing gain, <span class="math notranslate nohighlight">\(G_p = 10\log_{10}(1.023\times10^6/50) \approx 43\)</span> dB, collapses the signal back out of the noise (L16).</p></div>
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<summary><strong>11. What J/S can a GPS receiver tolerate, in the course's model?</strong></summary>
<div class="card-answer"><p>Despreading gives <span class="math notranslate nohighlight">\((\text{J/S})_\text{after} \approx (\text{J/S})_\text{in} - G_p\)</span>, and the loops need a margin <span class="math notranslate nohighlight">\(M\)</span> on top, so <span class="math notranslate nohighlight">\((\text{J/S})_\text{tol} = G_p - M\)</span>. With the notional <span class="math notranslate nohighlight">\(M = 13\)</span> dB that is about 30 dB — the jammer can arrive a thousand times louder than the signal.</p></div>
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<summary><strong>12. How do you find a GPS jammer's denial radius?</strong></summary>
<div class="card-answer"><p>Set J/S equal to the tolerable level and solve the one-way link for range: <span class="math notranslate nohighlight">\(20\log_{10} R_\text{deny} = \text{ERP} - S - (\text{J/S})_\text{tol} - 20\log_{10} f_\text{GHz} - 92.45\)</span>, with ERP and <span class="math notranslate nohighlight">\(S\)</span> in dBm and <span class="math notranslate nohighlight">\(R\)</span> in km (L2's FSPL). A notional 10 W jammer denies about 150 km.</p></div>
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<summary><strong>13. Quadruple a GPS jammer's power. What happens to its denial radius, and why?</strong></summary>
<div class="card-answer"><p>It doubles. The jammer's signal travels one way, so its power falls as <span class="math notranslate nohighlight">\(1/R^2\)</span> and the radius grows as <span class="math notranslate nohighlight">\(\sqrt{\text{ERP}}\)</span>: 6 dB of power buys one doubling of range. A radar's echo pays <span class="math notranslate nohighlight">\(1/R^4\)</span> and would need sixteen times the power. Conversely, every 6 dB of receiver anti-jam halves the circle.</p></div>
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<summary><strong>14. How does spoofing differ from jamming?</strong></summary>
<div class="card-answer"><p>Jamming <strong>denies</strong>: it raises the noise until the loops lose lock, and the receiver knows. Spoofing <strong>deceives</strong>: counterfeit signals capture the loops and walk the position away, so the receiver reports a confident, wrong fix — L18's range-gate pull-off aimed at your position. Defenses: authentication, INS cross-checks, integrity monitoring.</p></div>
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<summary><strong>15. How much does the INS drift on a denied leg, and why does the route planner care?</strong></summary>
<div class="card-answer"><p>With a notional constant drift rate, <span class="math notranslate nohighlight">\(e \approx \dot{e}\,t\)</span> with <span class="math notranslate nohighlight">\(t = \ell/V\)</span> for a chord <span class="math notranslate nohighlight">\(\ell\)</span> through the circle. A navigation-grade INS drifts about 1.5 km/h. A clearance past a MEZ is real only if it exceeds <span class="math notranslate nohighlight">\(e\)</span>: inflate the MEZ, spend less time denied, or plan a fix before the leg that matters.</p></div>
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<summary><strong>16. Why does uplink jamming need the satellite's receive beam, while downlink jamming is local?</strong></summary>
<div class="card-answer"><p>An uplink jammer attacks the satellite: from inside its receive beam, a relay satellite retransmits the jam to every user; from outside, the antenna barely hears it. A downlink jammer competes with the satellite's faint signal at one receiver at a time, so it denies only the terminals near it — which is why GPS denial is a circle.</p></div>
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<summary><strong>17. What must the Final Project's Limitations section do with an L37 trend?</strong></summary>
<div class="card-answer"><p>Pick one trend and say what it would change <strong>in your route</strong> — a number or a line on the map, and by how much if you can. "GPS could be jammed" is a disclaimer; comparing the INS error on a denied leg with your smallest MEZ clearance is analysis.</p></div>
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