
Package index
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exuber-packageexuber - exuber: Econometric Analysis of Explosive Time Series
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exuber_functions() - Look Up exuber's Test/Procedure Functions by Family
Recursive Augmented Dickey-Fuller
Estimation and critical values, the core of the package. Each function is listed with the methods that consume its output.
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radf() - Recursive Augmented Dickey-Fuller Test
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summary(<radf_obj>) - Summarizing
radfmodels -
tidy(<radf_obj>) - Tidy a
radf_objobject -
augment(<radf_obj>) - Augment a
radf_objobject -
autoplot(<radf_obj>)autoplot2(<radf_obj>)shade() - Plotting
radfmodels
Critical values
One engine per null distribution; each _cv() has a _distr() twin that returns the full simulated distribution instead of its quantiles
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radf_mc_cv()radf_mc_distr() - Monte Carlo Critical Values
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radf_wb_cv()radf_wb_distr() - Wild Bootstrap Critical Values
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radf_wb_ps_cv()radf_wb_ps_distr() - Wild Bootstrap Critical Values (Phillips & Shi 2020)
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radf_sb_cv()radf_sb_distr() - Panel Sieve Bootstrap Critical Values
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tidy(<radf_cv>) - Tidy a
radf_cvobject -
augment(<radf_cv>) - Augment a
radf_cvobject -
tidy(<radf_distr>) - Tidy a
radf_distrobject -
autoplot(<radf_distr>) - Plotting a
radf_distrobject
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tidy_join() - Tidy into a joint model
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tidy_join(<radf_obj>) - Tidy into a joint model
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augment_join() - Augment into a joint model
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augment_join(<radf_obj>) - Augment into a joint model
Analysis
The core workflow, in order: check which series reject the null, date the explosive episodes, and then measure how fast each one is growing.
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diagnostics() - Diagnostics on hypothesis testing
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datestamp() - Date-stamping periods of mildly explosive behavior
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tidy(<ds_radf>) - Tidy a
ds_radfobject -
autoplot(<ds_radf>) - Plotting a
ds_radfobject
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rootstamp() - Confidence Interval and Doubling Time for an Explosive Root
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autoplot(<rootstamp_est>) - Plot method for rootstamp() output on a single sub-sample
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autoplot(<rootstamp_episodes>) - Plot method for rootstamp() output on datestamped episodes
Heteroskedasticity-robust (time-transformed)
An alternative to radf_wb_cv() under time-varying volatility that needs no bootstrap.
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radf_tt() - Time-Transformed Test for Explosive Bubbles under Non-stationary Volatility
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radf_tt_cv() - Monte Carlo critical values for the time-transformed test (STADF/GSTADF)
Volatility-robust (other routes)
Further tests that remain valid when the innovation variance changes over time. See docs/volatility-robustness.md.
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radf_sbz() - WLS/Kernel-Volatility Bubble Statistic (SBZ)
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radf_sbz_cv() - Wild Bootstrap Critical Values for the SBZ Statistic
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radf_sbz_union() - SBZ Weighted Least Squares Bubble Test with Union-of-Rejections
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autoplot(<radf_sbz_union_obj>) - Plot method for radf_sbz_union() output
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radf_sign() - Sign-Based Bubble Test (sPWY / sPSY)
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radf_sign_cv() - Monte Carlo Critical Values for the Sign-Based Test
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radf_sign_dm() - Recursively Demeaned Sign-Based Bubble Test (s-bar-PWY / s-bar-PSY)
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radf_sign_dm_cv() - Monte Carlo Critical Values for the Recursively Demeaned Sign-Based Test
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ssu_test() - Stochastic Unit Root Bubble Test (Kurozumi & Nishi 2025)
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autoplot(<ssu_test_obj>) - Plot method for ssu_test() output
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cusum_test() - CUSUM and CUSUM-of-Squares Bubble Tests (Kurozumi & Nishi 2025)
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autoplot(<cusum_test_obj>) - Plot method for cusum_test() output
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radf_kp() - Kernel-Purged Heteroskedasticity-Robust PSY Test
Dating procedures
Standalone dating procedures that need no critical value, and recovery dating. See docs/dating-and-root-inference.md. rootstamp() is listed under Analysis above because it is the last step of the core workflow and not an alternative to datestamp().
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dating_pdc() - Sequential Sample-Splitting Bubble Dating (PDC/KS)
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autoplot(<dating_pdc_obj>) - Plot method for dating_pdc() output
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dating_hls() - SSR/BIC Bubble Dating (Harvey, Leybourne & Sollis 2017)
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autoplot(<dating_hls_obj>) - Plot method for dating_hls() output
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dating_hlw() - Multi-Bubble SSR/BIC Dating (Harvey, Leybourne & Whitehouse 2020)
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autoplot(<dating_hlw_obj>) - Plot method for dating_hlw() output
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dating_knp() - Bias-Corrected Bubble Dating (Kejriwal, Nguyen & Perron 2025)
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autoplot(<dating_knp_obj>) - Plot method for dating_knp() output
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radf_recovery() - Reverse-Regression Dating of Crisis Origination and Market Recovery
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radf_recovery_cv() - Monte Carlo Critical Values for Reverse-Regression Recovery Dating
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autoplot(<radf_recovery_obj>) - Plot method for radf_recovery() output
Real-time monitoring
Sequential, real-time bubble detection. See docs/monitoring.md. Each monitor is listed with its static, full-sample counterpart where one exists.
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monitor() - Real-Time Monitoring for Explosive Bubbles
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autoplot(<monitor_obj>) - Plot method for monitor() output
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monitor_cusum() - CUSUM Real-Time Monitoring for Explosive Bubbles
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autoplot(<monitor_cusum_obj>) - Plot method for monitor_cusum() output
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monitor_lbi() - Sequential LBI Monitoring for an Unknown Bubble Start Date (Breitung & Diegel 2025)
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autoplot(<monitor_lbi_obj>) - Plot method for monitor_lbi() output
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lbi_test() - Locally Best Invariant Test for a Bubble (Breitung & Diegel 2025)
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autoplot(<lbi_test_obj>) - Plot method for lbi_test() output
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monitor_quantile() - QPWY/QPSY Recursive Quantile Monitoring (Wu, Shi & Wu 2025)
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autoplot(<monitor_quantile_obj>) - Plot method for monitor_quantile() output
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quantile_test() - Quantile Unit Root Test for Bubble Detection (Global Test)
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autoplot(<quantile_test_obj>) - Plot method for quantile_test() output
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radf_common() - Common-Bubble Detection via PCA + PSY
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radf_common_cv() - Critical Values for the Common-Bubble (PCA + PSY) Test
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cobubble_test() - Test for Co-explosive Behaviour Between Two Series
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autoplot(<cobubble_test_obj>) - Plot method for cobubble_test() output
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contagion_reg() - Bubble Contagion Regression (Greenaway-McGrevy & Phillips 2016)
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autoplot(<contagion_reg_obj>) - Plot method for contagion_reg() output
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sim_psy1() - Simulation of a single-bubble process
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sim_psy2() - Simulation of a two-bubble process
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sim_ps1() - Simulation of a single-bubble process with multiple forms of collapse regime
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sim_blan() - Simulation of a Blanchard (1979) / Rotermann-Wilfling (2018) bubble process
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sim_evans() - Simulation of an Evans (1991) bubble process
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sim_div() - Simulation of dividends
Additional DGPs
Data generating processes for cases that the original sim_*() functions of exuber do not cover: time-varying volatility, non-Gaussian innovations, long memory, and distinct multi-series and branching mechanisms. See docs/simulation-dgps.md.
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sim_innov() - Simulate innovations with heavy-tailed/skewed marginal distributions
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sim_vol_break() - Simulate innovations with a permanent volatility break
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sim_vol_garch() - Simulate GARCH(1,1)/TGARCH(1,1) innovations
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sim_vol_cir() - Simulate CIR-type stochastic-volatility innovations
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sim_vol_sv() - Simulate AR(1) lognormal stochastic-volatility innovations
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sim_fi() - Simulate fractionally-integrated (long-memory) innovations
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sim_common() - Simulation of a latent common-factor bubble across multiple series
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sim_coexplosive() - Simulation of a bivariate co-explosive pair
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sim_tree() - Simulation of a stochastic branching-tree bubble
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sim_mar() - Simulation of a mixed causal-noncausal AR(1,1) bubble
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sim_msbubble() - Simulation of a Markov-switching present-value bubble
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sim_falsebubble() - Simulation of a deterministic technology-adoption "false bubble" null
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sim_datasim_data_wdate - Simulated dataset
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psy_minw()psy_ds() - Helper functions in accordance to PSY(2015)
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index()`index<-`() - Retrieve/Replace the index
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series_names()`series_names<-`() - Retrieve/Replace series names
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ps_tb() - Helper function to find
tbfrom Phillips and Shi (2020) -
scale_exuber_manual()theme_exuber() - Exuber scale and theme functions