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Blair Page Kurtosis Signal Board

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High Kurtosis (Fat Tails) suggests higher risk of extreme, rare events. Low Kurtosis (Thin Tails) suggests data is less prone to outliers, often indicating a flatter peak or uniformly distributed data. This page keeps the original Blair Page visual behavior while reframing the name-rarity, exact-date, and wealth-anchor information as a tail-risk dashboard.

Main Reading

Fat tails

The original rarity stack behaves like a tail-risk story: most people sit near common names, while rare surname/name/date combinations live far out in the distribution.

High Kurtosis

Rare spikes

Blair + Burness + Drake/McCoy + exact date is modeled as an extreme outlier layer rather than an ordinary center-of-data case.

Low Kurtosis

Even spread

A flatter or uniform comparison has fewer extreme surprises and less tail concentration.

Live API Layer

No key

Browser fetch attempts World Bank population data and keeps safe fallbacks if a public endpoint fails.

Executive summary

How to read kurtosis against the original data idea.

High kurtosis / fat tails:
  • More mass appears in the far tails than a normal-looking distribution.
  • Extreme combinations, like rare family-name stacks or very high wealth anchors, matter more than the average suggests.
  • Interpretation: higher risk of rare, high-impact events or identity-collision extremes.
Low kurtosis / thin tails:
  • Values are less likely to produce dramatic outliers.
  • A uniform or flatter comparison spreads cases more evenly.
  • Interpretation: less tail surprise, less rare-event concentration.
In this page:
  • Normal-name controls behave closer to the center.
  • Rare-name stacks behave like far-tail observations.
  • Wealth anchors show a separate fat-tail phenomenon: a tiny group far above the median.

Visual dashboard

Distribution shape, tail weight, component outliers, and live no-key API enrichment.

Distribution shape: thin tail vs normal vs fat tail

Same center, different tail behavior. Fat tails keep more probability far from the average.

Higher far-edge lines mean more extreme-event risk.

Kurtosis score ladder

Illustrative excess kurtosis values: uniform is low, normal is baseline, fat-tail models are high.

Original data as tail signals

Original name/wealth components reinterpreted as tail intensity.

BlairMarieBurnessDrake/McCoyKylie wealthParis wealth

Extreme-event risk comparison

How much more tail attention each interpretation deserves.

Name-rarity odds as log-tail distance

Converted from “1 in N” to log10(N), so extreme profiles remain readable.

Kurtosis vocabulary

Keywords for framing the page.

high kurtosisfat tailslow kurtosisthin tailsoutlier riskrare eventsexcess kurtosistail weightnormal baselineuniform comparisonwealth tailidentity collision

Kurtosis deep dives

Each card keeps the prior glass-card behavior but explains the statistical meaning.

Quick comparison table

Best single-page scan for high-tail and low-tail interpretations.

ScenarioKurtosis meaningTail riskPractical interpretation

High Kurtosis (Fat Tails)

High kurtosis means the dataset has more extreme observations than a normal-looking distribution would lead you to expect. In this page, rare name stacks and wealth anchors are treated as tail-event examples.

Low Kurtosis (Thin Tails)

Low kurtosis means extreme outliers are less common. A uniform comparison can look flatter overall, with fewer dramatic spikes in the tails.

Simple formula framing

Kurtosis looks at the fourth standardized moment, so far-away values get amplified strongly.

kurtosis = E[((X - μ) / σ)^4]
excess kurtosis = kurtosis - 3

No-key API expansion layer

Browser-only optional enrichment. The page works on GitHub Pages with static fallbacks even if public endpoints block the request.

Live/fallback API status

World Bank population endpoint and static model values.

Bars update after fetch when available.

No-key API data cards

Public GET calls and local fallbacks.

StatusLoading no-key public endpoints…

References and datasets

Static links embedded for source review and later expansion.

Methodology and caveats

This is a statistical visualization page, not a private-record lookup. The charts use illustrative distributions and the same public-style rarity/wealth anchors from the original page to explain how high kurtosis maps to rare outlier events. Use it as an infographic and teaching page rather than a formal statistical proof.