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Autor:innen: 
Erscheinungsjahr: 
2026
Schriftenreihe/Nr.: 
IMFS Working Paper Series No. 245
Verlag: 
Goethe University Frankfurt, Institute for Monetary and Financial Stability (IMFS), Frankfurt a. M.
Zusammenfassung: 
This paper develops a High-Dimensional Distributional Vector Autoregression (HiDVAR), a real-time, data-rich framework for forecasting the joint predictive distribution of GDP growth, inflation, and unemployment without imposing a parametric density shape. The motivation is policy risk monitoring: standard quantile-to-density pipelines can compress one-sided inflation risks in turbulent periods, especially when they rely on restrictive distributional modeling or forecast anchors. HiDVAR combines distribution regression (many binary threshold models), local projections, elastic-net shrinkage, and factor-based information extraction from an augmented real-time FRED-QD panel, and then constructs coherent multivariate, path-consistent scenarios using a triangular factorization and copula-based simulation. In real-time out-of-sample evaluation (February 2013-June 2025), HiDVAR improves probabilistic forecast accuracy relative to the FRBNY Outlook-at-Risk framework and standard benchmarks, with the largest gains concentrated in inflation tail-risk assessment. Relative to the FRBNY model, HiDVAR reduces CPI inflation CRPS by 28% and the multivariate Energy Score by 22%, with a weakly significant Energy Score improvement in Diebold-Mariano tests. During the post-pandemic inflation surge, HiDVAR assigns substantially more probability mass to persistent high-inflation outcomes and produces earlier, better-calibrated upper-tail risk signals. A policy application maps the predictive distributions into risk-scenario probabilities and rule-implied policy-rate distributions, illustrating the value of flexible density forecasting for macro risk monitoring.
Schlagwörter: 
Inflation
Forecasting and Simulation: Models and Applications
Central Banks and their policies
Nonparametric methods
Time-Series Models
Forecasting
Large Data Sets
JEL: 
E31
E37
E58
C14
C32
C53
C55
Dokumentart: 
Working Paper

Datei(en):
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