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<!DOCTYPE html>
<html lang="it">
<head>
<meta charset="UTF-8">
<meta name="viewport" content="width=device-width, initial-scale=1.0">
<title>Infografica 2 — La Trappola Cognitiva</title>
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<style>
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/* Bayes visual */
.bayes-section {
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.age-rows { grid-template-columns: 1fr; }
}
</style>
</head>
<body>
<div class="header">
<div class="header-eyebrow">Infografica II · Ragionamento Bayesiano in Medicina Prenatale</div>
<h1>La <em>Trappola</em><br>Cognitiva del<br>99.86%</h1>
<p class="header-sub">Come numeri apparentemente eccellenti — sensibilità 93%, specificità 99,86% — nascondono una realtà clinicamente pericolosa per chi non applica il Teorema di Bayes.</p>
</div>
<div class="main">
<!-- The core illusion -->
<div class="illusion-banner">
<div>
<div class="num-big ok">99.86%</div>
<div class="num-label">Specificità</div>
<div style="text-align:center; margin-top:12px; font-size:13px; color:var(--green); font-style:italic;">
"Il test è quasi perfetto!"
</div>
</div>
<div class="arrow-col">
<div class="arrow-sym">≠</div>
<div class="arrow-note">Non significa quello che pensiamo</div>
</div>
<div>
<div class="num-big warn">48%</div>
<div class="num-label">Falsi Positivi a 40 anni (1−PPV)</div>
<div style="text-align:center; margin-top:12px; font-size:13px; color:var(--red); font-style:italic;">
Quasi 1 su 2 è falso!
</div>
</div>
</div>
<!-- Theorem cards -->
<div class="theorem-grid">
<div class="theorem-card bad">
<div class="tc-corner bad"><div class="tc-icon" style="color:white">✗</div></div>
<div class="tc-title bad">Ragionamento Sbagliato</div>
<div class="tc-body">
"Il NIPT ha specificità 99,86% e il test è positivo per XXY. Questa donna ha 41 anni, quindi la probabilità che il feto abbia davvero XXY è elevatissima."
</div>
<div class="tc-highlight bad">
<strong>Errore:</strong> si ignora la prevalenza di partenza di XXY (~1/660 maschi nati) e si confonde la specificità del test con il valore predittivo positivo.
</div>
</div>
<div class="theorem-card good">
<div class="tc-corner good"><div class="tc-icon" style="color:white">✓</div></div>
<div class="tc-title good">Ragionamento Corretto (Bayesiano)</div>
<div class="tc-body">
La specificità dice quanti sani vengono correttamente classificati negativi. Su 10.000 sani testati, 14 risulteranno positivi per errore. Se la prevalenza è bassa, quei 14 falsi positivi possono superare i veri positivi.
</div>
<div class="tc-highlight good">
<strong>PPV = TP / (TP + FP)</strong> — dipende dalla prevalenza. Per XXY, la prevalenza non cresce con l'età materna come la T21.
</div>
</div>
</div>
<!-- Bayes section -->
<div class="bayes-section">
<div class="bayes-title">Calcolo del PPV — 47,XXY in una donna di 41 anni</div>
<div class="bayes-row">
<div class="bayes-block">
<div class="bayes-block-title">Prevalenza XXY (maschi)</div>
<div class="bayes-val">1/660</div>
<div class="bayes-desc">≈ 0.15% tra i nati maschi. <strong>NON aumenta significativamente con l'età materna</strong>, a differenza della Trisomia 21.</div>
</div>
<div class="bayes-block">
<div class="bayes-block-title">Su 10.000 gravidanze maschili testate</div>
<div class="bayes-val">~15</div>
<div class="bayes-desc">feti XXY attesi. Il test a sensibilità 93% ne trova ≈ 14. Con spec. 99,86%: <strong>~14 falsi positivi</strong> tra i 9985 sani.</div>
</div>
<div class="bayes-block">
<div class="bayes-block-title">PPV risultante</div>
<div class="bayes-val">~50%</div>
<div class="bayes-desc">14 veri positivi / (14 veri + 14 falsi) ≈ 50%. <strong>Metà dei positivi sono falsi</strong>, malgrado specificità 99.86%.</div>
</div>
</div>
<div class="formula-box">
PPV = (Sensibilità × Prevalenza) / [(Sensibilità × Prevalenza) + ((1−Specificità) × (1−Prevalenza))]<br>
PPV ≈ (0.93 × 0.0015) / [(0.93 × 0.0015) + (0.0014 × 0.9985)] ≈ <strong>50%</strong>
</div>
</div>
<!-- Age comparison: T21 vs XXY -->
<div class="age-compare">
<div class="age-compare-title">Il contrasto che svela la trappola: T21 vs XXY</div>
<div class="age-rows">
<div class="age-block t21">
<div class="age-block-label">Trisomia 21 — sensibile all'età</div>
<h4>Il PPV cresce con l'età ✓</h4>
<div class="prevalence-bar-wrap">
<div class="prev-label">Prevalenza alla nascita per età materna</div>
<div class="prev-bar-row">
<span class="prev-age">20 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:3%; background:var(--green)"></div></div>
<span class="prev-val" style="color:var(--green)">1/1500</span>
</div>
<div class="prev-bar-row">
<span class="prev-age">35 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:18%; background:var(--green)"></div></div>
<span class="prev-val" style="color:var(--green)">1/270</span>
</div>
<div class="prev-bar-row">
<span class="prev-age">41 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:62%; background:var(--green)"></div></div>
<span class="prev-val" style="color:var(--green)">~1/70</span>
</div>
</div>
<div style="font-size:13px; color:var(--green);">PPV sale: 48% → 93%<br>L'età materna <em>aiuta</em> il test.</div>
</div>
<div class="age-block xxу">
<div class="age-block-label">47,XXY — insensibile all'età</div>
<h4>Il PPV rimane basso ✗</h4>
<div class="prevalence-bar-wrap">
<div class="prev-label">Prevalenza alla nascita per età materna</div>
<div class="prev-bar-row">
<span class="prev-age">20 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:22%; background:var(--red)"></div></div>
<span class="prev-val" style="color:var(--red)">~1/660</span>
</div>
<div class="prev-bar-row">
<span class="prev-age">35 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:22%; background:var(--red)"></div></div>
<span class="prev-val" style="color:var(--red)">~1/660</span>
</div>
<div class="prev-bar-row">
<span class="prev-age">41 anni</span>
<div class="prev-bar-bg"><div class="prev-bar-fill" style="width:22%; background:var(--red)"></div></div>
<span class="prev-val" style="color:var(--red)">~1/660</span>
</div>
</div>
<div style="font-size:13px; color:var(--red);">PPV a 40 anni: 52% (SMFM) → ancora insufficiente.<br>L'età materna <em>non aiuta</em> il PPV per XXY.</div>
</div>
</div>
</div>
<div class="verdict-box">
<strong>La trappola in una frase:</strong> il clinico matura un'aspettativa di alta accuratezza predittiva dal NIPT basandosi sull'esperienza con T21 in età avanzata (PPV 93%). Applica mentalmente la stessa logica a XXY in una donna di 41 anni — e si sbaglia. La specificità 99,86% suona come "quasi impossibile che sia falso", ma quando la prevalenza di base non cresce, <strong>metà dei positivi rimangono falsi</strong>. È la legge di Bayes, non un difetto del test.
</div>
</div>
</body>
</html>