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📉 Crypto Market Crash Detection — Critical Slowing Down (CSD)

Économétrie & Séries Temporelles — Master 1 TIDE, Université Paris 1 Panthéon-Sorbonne Academic year 2024–2025


Project Overview

Q1 — What? Apply Critical Slowing Down (CSD) theory to detect early warning signals before major crypto market crashes
Q2 — Why? As a system approaches a tipping point, it loses resilience — measurable through rising autocorrelation and variance
Q3 — How? Rolling-window resilience indicators (AR(1), std. dev., skewness) on 500-day pre-crash windows + Kendall's Tau trend testing

Methodology

Assets & Crashes studied: Bitcoin (BTC) and Ethereum (ETH) — three major identified crashes Data: Daily closing prices over 500-day windows prior to each crash event

Step Description
1. Detrending Gaussian kernel smoothing to remove long-run trend from price series
2. Indicators Rolling-window computation of std. deviation, AR(1) coefficient, and skewness via SAS macros / PROC EXPAND
3. Trend testing Kendall's Tau applied to each indicator series to measure monotonic increase toward crash

Key Results

Indicator Crash (2017) Crash (2021) Crash (2022) Interpretation
Std. Deviation ↑ significant ↑ significant ↑ significant Volatility amplification
AR(1) coefficient τ = 0.72 ↑ significant ↑ significant Memory increase near tipping point
Skewness ↑ moderate ↑ moderate ↑ moderate Distributional asymmetry

All three crashes showed a statistically significant increase in resilience indicators, validating the CSD hypothesis on cryptocurrency markets.


Repository Structure

analyse-crypto-csd/
├── script/
│   └── analyse_csd_crypto.sas              # Full SAS pipeline (detrending, rolling indicators, Kendall's Tau)
├── data/
│   └── bitcoin.csv                         # BTC daily closing prices
├── report/
│   └── Memoire_critical_slowing_down.pdf   # Full academic report
└── README.md

Stack

SAS Time Series Crypto


Author

Alexis Mattei — Master 2 TIDE, Université Paris 1 Panthéon-Sorbonne

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About

CSD early-warning signals on BTC/ETH crashes — AR(1), std. dev., Kendall's τ | Econometrics & Time Series | M1 Paris 1 Sorbonne

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