Nothing
## -----------------------------------------------------------------------------
library(MultiATSM)
## ----ModFea, message=FALSE, echo=FALSE----------------------------------------
ModelLabels <- c("JPS original", "JPS global", "JPS multi", "GVAR single", "GVAR multi",
"JLL original", "JLL No DomUnit", "JLL joint Sigma")
# Rows
Tab <- data.frame(matrix(nrow = length(ModelLabels), ncol = 0))
rownames(Tab) <- ModelLabels
# Empty columns
EmptyCol <- c("", "", "", "", "", "", "", "")
Tab$EmptyCol0 <- EmptyCol
# P-dynamics + 2 empty spaces
Tab$PdynIndUnco <- c("x", "", "", "", "", "", "", "")
Tab$PdynIndCo <- c("", "", "", "", "", "", "", "")
Tab$PdynJointUnco <- c("", "x", "x", "", "", "", "", "")
Tab$PdynJointJLL <- c("", "", "", "", "", "x", "x", "x")
Tab$PdynJointGVAR <- c("", "", "", "x", "x", "", "", "")
Tab$EmptyCol1 <- EmptyCol
Tab$EmptyCol2 <- EmptyCol
# Q-dynamics + 2 empty spaces
Tab$QdynInd <- c("x", "x", "", "x", "", "", "", "")
Tab$QdynJoint <- c("", "", "x", "", "x", "x", "x", "x")
Tab$EmptyCol3 <- EmptyCol
Tab$EmptyCol4 <- EmptyCol
# Sigma + 2 empty spaces
Tab$Ponly <- c("", "", "", "", "", "x", "x", "")
Tab$PandQ <- c("x", "x", "x", "x", "x", "", "", "x")
Tab$EmptyCol5 <- EmptyCol
Tab$EmptyCol6 <- EmptyCol
# Dominant Unit
Tab$DomUnit <- c("", "", "", "", "", "x", "", "x")
# Adjust column names
ColNames <- c("","","","","JLL", "GVAR", "", "", "", "", "", "", "","", "", "","")
colnames(Tab) <- ColNames
# Generate the table
suppressWarnings(library(magrittr))
kableExtra::kbl(Tab, align = "c", caption = "Model Features") %>%
kableExtra::kable_classic("striped", full_width = F) %>%
kableExtra::row_spec(0, font_size = 10) %>%
kableExtra::add_header_above(c(" "=2, "Unrestricted" = 1, "Restricted" = 1, "Unrestricted" = 1, "Restricted" = 2, " " = 11)) %>%
kableExtra::add_header_above(c(" "=2, "Individual" = 2, "Joint" = 3, " "=2, "Individual" = 1, "Joint" = 1, " "=2, "P only" = 1, "P and Q" = 1, " " = 3)) %>%
kableExtra::add_header_above(c( " "=2, "P-dynamics"= 5, " "=2, "Q-dynamics"= 2, " "=2, "Sigma matrix estimation" = 2, " "=2, "Dominant Country"=1), bold = T) %>%
kableExtra::pack_rows("Unrestricted VAR", 1, 3 , label_row_css = "background-color: #666; color: #fff;") %>%
kableExtra::pack_rows("Restricted VAR (GVAR)", 4, 5, label_row_css = "background-color: #666; color: #fff;") %>%
kableExtra::pack_rows("Restricted VAR (JLL)", 6, 8, label_row_css = "background-color: #666; color: #fff;")
## -----------------------------------------------------------------------------
LoadData("CM_2024")
## -----------------------------------------------------------------------------
data('CM_Yields')
## -----------------------------------------------------------------------------
data('CM_Factors')
## -----------------------------------------------------------------------------
data('CM_Trade')
## -----------------------------------------------------------------------------
data('CM_Factors_GVAR')
## -----------------------------------------------------------------------------
Initial_Date <- "2006-09-01" # Format "yyyy-mm-dd"
Final_Date <- "2019-01-01" # Format "yyyy-mm-dd"
DataFrequency <- "Monthly"
GlobalVar <- c("GBC", "VIX") # Global Variables
DomVar <- c("Eco_Act", "Inflation", "Com_Prices", "Exc_Rates") # Domestic variables
N <- 3 # Number of spanned factors per country
Economies <- c("China", "Mexico", "Uruguay", "Brazil", "Russia")
ModelType <- "JPS original"
## -----------------------------------------------------------------------------
FactorLabels <- LabFac(N, DomVar, GlobalVar, Economies, ModelType)
RiskFac_TS <- DataForEstimation(Initial_Date, Final_Date, Economies, N, FactorLabels, ModelType,
DataFrequency)
## -----------------------------------------------------------------------------
# 1) Model type
ModelType <- "JPS original"
# 2) Risk factor set
Economies <- c("China", "Brazil", "Mexico", "Uruguay")
GlobalVar <- c("GBC", "CPI_OECD") # Global variables
DomVar <- c("Eco_Act", "Inflation") # Domestic variables
N <- 3 # number of spanned factors per country
# 3) Sample span
Initial_Date <- "01-05-2005" # Format: "dd-mm-yyyy"
Final_Date <- "01-12-2019" # Format: "dd-mm-yyyy"
# 4) Frequency of the data
DataFrequency <- "Monthly"
# 5) Risk-neutral stationary constraint
StationarityUnderQ <- 0 # 1 = set stationary condition under the Q; 0 = no stationary condition
# 6) Output label
OutputLabel <- "Model_demo"
## -----------------------------------------------------------------------------
VARXtype <- "unconstrained"
## -----------------------------------------------------------------------------
W_type <- 'Sample Mean' # Method to compute the transition matrix
t_First_Wgvar <- "2000" # First year of the sample
t_Last_Wgvar <- "2015" # Last year of the sample
DataConnectedness <- TradeFlows # Measure of connectedness across countries
## -----------------------------------------------------------------------------
GVARlist <- list( VARXtype = "unconstrained", W_type = "Sample Mean", t_First_Wgvar = "2000",
t_Last_Wgvar = "2015", DataConnectedness = TradeFlows)
## -----------------------------------------------------------------------------
JLLlist <- list(DomUnit = "China")
## -----------------------------------------------------------------------------
BRWlist <- within(list(flag_mean = TRUE, gamma = 0.2, N_iter = 500, B = 50,
checkBRW = TRUE, B_check = 1000), N_burn <- round(N_iter * 0.15))
## ----eval=FALSE---------------------------------------------------------------
# LoadData("CM_2024")
#
# ModelType <- "JPS original"
# Economies <- "Mexico"
# t0 <- "01-05-2007" # Initial Sample Date (Format: "dd-mm-yyyy")
# tF <- "01-12-2018" # Final Sample Date (Format: "dd-mm-yyyy")
# N <- 3
# GlobalVar <- c("Gl_Eco_Act") # Global Variables
# DomVar <- c("Eco_Act") # Domestic Variables
# FactorLabels <- LabFac(N, DomVar, GlobalVar, Economies, ModelType)
#
# DataFreq <- "Monthly"
#
# ATSMInputs <- InputsForOpt(t0, tF, ModelType, Yields, GlobalMacroVar, DomesticMacroVar,
# FactorLabels, Economies, DataFreq, CheckInputs = FALSE)
## -----------------------------------------------------------------------------
Horiz <- 100
## -----------------------------------------------------------------------------
DesiredGraphs <- c("Fit", "GIRF", "GFEVD") # Available options are: "Fit", "IRF", "FEVD", "GIRF",
# "GFEVD", "TermPremia".
## -----------------------------------------------------------------------------
WishGraphRiskFac <- 0 # YES: 1; No = 0.
WishGraphYields <- 1 # YES: 1; No = 0.
WishOrthoJLLgraphs <- 0 # YES: 1; No = 0.
## -----------------------------------------------------------------------------
WishFPremia <- 1 # Wish to estimate the forward premia: YES: 1, NO:0
FPmatLim <- c(60, 120)
## -----------------------------------------------------------------------------
Bootlist <- list(methodBS = 'block', BlockLength = 4, ndraws = 50, pctg = 95)
## -----------------------------------------------------------------------------
ForecastList <- list(ForHoriz = 12, t0Sample = 1, t0Forecast = 70, ForType = "Rolling")
## -----------------------------------------------------------------------------
w <- pca_weights_one_country(Yields, Economy = "Uruguay")
## ----fig.cap = "Yield loadings on the spanned factors", echo=FALSE------------
LabSpaFac <- c("Level", "Slope", "Curvature")
N <- length(LabSpaFac)
w_pca <- data.frame(t(w[1:N,]))
colnames(w_pca) <- LabSpaFac
w_pca$mat <- c(0.25, 0.5, 1, 3, 5, 10) # vector of maturitie
# Prepare plots
colors <- c("Level" = "blue", "Slope" = "green", "Curvature" = "red")
g <- ggplot2::ggplot(data = w_pca, ggplot2::aes(x= mat)) +
ggplot2::geom_line(ggplot2::aes(y = Level, color = "Level"), linewidth = 0.7) +
ggplot2::geom_line(ggplot2::aes(y = Slope, color = "Slope"), linewidth = 0.7) +
ggplot2::geom_line(ggplot2::aes(y = Curvature, color = "Curvature"), linewidth = 0.7) +
ggplot2::labs(color = "Legend") + ggplot2::scale_color_manual(values = colors) + ggplot2::theme_classic() +
ggplot2::theme(axis.title.y= ggplot2::element_blank(), legend.position="top", legend.title=ggplot2::element_blank(), legend.text= ggplot2::element_text(size=8) ) +
ggplot2::xlab("Maturity (Years)") + ggplot2::geom_hline(yintercept=0)
print(g)
## -----------------------------------------------------------------------------
data('CM_Yields')
Economies <- c("China", "Brazil", "Mexico", "Uruguay")
N <- 3
SpaFact <- Spanned_Factors(Yields, Economies, N)
## -----------------------------------------------------------------------------
data("CM_Factors")
PdynPara <- VAR(RiskFactors, VARtype= "unconstrained")
## -----------------------------------------------------------------------------
FactorsChina <- RiskFactors[1:7, ]
PdynPara <- VAR(FactorsChina, VARtype= "unconstrained")
## -----------------------------------------------------------------------------
GVARinputs <- list(Economies = Economies, GVARFactors = FactorsGVAR, VARXtype ="constrained: Inflation")
## -----------------------------------------------------------------------------
data("CM_Trade")
t_First <- "2006"
t_Last <- "2019"
Economies <- c("China", "Brazil", "Mexico", "Uruguay")
type <- "Sample Mean"
W_gvar <- Transition_Matrix(t_First, t_Last, Economies, type, DataPath = NULL, TradeFlows)
print(W_gvar)
## -----------------------------------------------------------------------------
data("CM_Factors_GVAR")
GVARinputs <- list(Economies = Economies, GVARFactors = FactorsGVAR, VARXtype = "unconstrained",
Wgvar = W_gvar)
N <- 3
GVARpara <- GVAR(GVARinputs, N, CheckInputs = TRUE)
## -----------------------------------------------------------------------------
data('CM_Factors')
StaFac <- StarFactors(RiskFactors, Economies, W_gvar)
## -----------------------------------------------------------------------------
ModelType <- "JLL original"
JLLinputs <- list(Economies = Economies, DomUnit = "China", WishSigmas = 1, SigmaNonOrtho = NULL,
JLLModelType = ModelType)
## ----eval=FALSE---------------------------------------------------------------
# data("CM_Factors")
# N <- 3
# JLLpara <- JLL(RiskFactors, N, JLLinputs, CheckInputs = TRUE)
## ----eval=FALSE---------------------------------------------------------------
# ########################################################################################################
# #################################### USER INPUTS #######################################################
# ########################################################################################################
# # A) Load database data
# LoadData("CM_2024")
#
# # B) GENERAL model inputs
# ModelType <- "JPS multi" # available options: "JPS original", "JPS global", "GVAR single", "JPS multi",
# #"GVAR multi", "JLL original", "JLL No DomUnit", "JLL joint Sigma".
#
# Economies <- c("China", "Brazil", "Mexico") # Names of the economies from the economic system
# GlobalVar <- c("Gl_Eco_Act")# Global Variables
# DomVar <- c("Eco_Act", "Inflation") # Country-specific variables
# N <- 2 # Number of spanned factors per country
#
# t0_sample <- "01-05-2005" # Format: "dd-mm-yyyy"
# tF_sample <- "01-12-2019" # Format: "dd-mm-yyyy"
#
# OutputLabel <- "Test" # label of the model for saving the file
# DataFreq <-"Monthly" # Frequency of the data
#
# StatQ <- 0 # Wish to impose stationary condition for the eigenvalues of each country: YES: 1,NO:0
#
# # B.1) SPECIFIC model inputs
# #################################### GVAR-based models ##################################################
# GVARlist <- list( VARXtype = "unconstrained", W_type = "Sample Mean", t_First_Wgvar = "2005",
# t_Last_Wgvar = "2019", DataConnectedness <- TradeFlows )
# # VARXtype: Available options "unconstrained" or "constrained" (VARX)
# # W_type: Method to compute the transition matrix. Options:"Time-varying" or "Sample Mean"
# # t_First_Wgvar: First year of the sample (transition matrix)
# # t_Last_Wgvar: Last year of the sample (transition matrix)
# # DataConnectedness: measure of connectedness across countries
# #################################### JLL-based models ###################################################
# JLLlist <- list(DomUnit = "China")
# # DomUnit: name of the economy of the economic system, or "None" for the model "JLL No DomUnit"
# ###################################### BRW inputs ######################################################
# WishBC <- 0 # Wish to estimate the model with the bias correction method of BRW (2012): #YES: 1, NO:0
# BRWlist <- within(list(flag_mean = TRUE, gamma = 0.05, N_iter = 250, B = 50, checkBRW = TRUE,
# B_check = 1000), N_burn <- round(N_iter * 0.15))
# # flag_mean: TRUE = compute the mean; FALSE = compute the median
# # gamma: Adjustment parameter
# # N_iter: Number of iteration to be conserved
# # N_burn: Number of iteration to be discarded
# # B: Number of bootstrap samples
# # checkBRW: wishes to perform closeness check: TRUE or FALSE
# # B_check: If checkBRW is chosen as TRUE, then choose number of bootstrap samples used in the check
#
# # C) Decide on Settings for numerical outputs
# WishFPremia <- 1 # Wish to estimate the forward premia: YES: 1, NO:0
# FPmatLim <- c(60,120) # If the forward premia is desired, then choose the Min and max maturities of the
# # forward premia. Otherwise set NA
# Horiz <- 30
# DesiredGraphs <- c("Fit", "IRF", "TermPremia") # "Fit", "IRF", "FEVD", "GIRF", "GFEVD", "TermPremia"
# WishGraphRiskFac <- 0
# WishGraphYields <- 1
# WishOrthoJLLgraphs <- 0
#
# # D) Bootstrap settings
# WishBootstrap <- 1 # YES: 1; No = 0.
# BootList <- list(methodBS = 'bs', BlockLength = 4, ndraws = 5, pctg = 95)
# # methodBS: bootstrap method. Available options: (i) 'bs' ; (ii) 'wild'; (iii) 'block'
# # BlockLength: Block length, necessary input for the block bootstrap method
# # ndraws: number of bootstrap draws
# # pctg: confidence level
#
# # E) Out-of-sample forecast
# WishForecast <- 1 # YES: 1; No = 0.
# ForecastList <- list(ForHoriz = 12, t0Sample = 1, t0Forecast = 162, ForType = "Rolling")
# # ForHoriz: forecast horizon
# # t0Sample: initial sample date
# # t0Forecast: last sample date for the first forecast
# # ForType: Available options are "Rolling" or "Expanding"
#
# #########################################################################################################
# ############################### NO NEED TO MAKE CHANGES FROM HERE #######################################
# #########################################################################################################
#
# # 2) Minor preliminary work: get the sets of factor labels and a vector of common maturities
# FactorLabels <- LabFac(N, DomVar, GlobalVar, Economies, ModelType)
#
# # 3) Prepare the inputs of the likelihood function
# ATSMInputs <- InputsForOpt(t0_sample, tF_sample, ModelType, Yields, GlobalMacroVar, DomesticMacroVar,
# FactorLabels, Economies, DataFreq, GVARlist, JLLlist, WishBC, BRWlist)
#
# # 4) Optimization of the ATSM (Point Estimates)
# ModelParaList <- Optimization(ATSMInputs, StatQ, DataFreq, FactorLabels, Economies, ModelType)
#
# # 5) Numerical and graphical outputs
# # a) Prepare list of inputs for graphs and numerical outputs
# InputsForOutputs <- InputsForOutputs(ModelType, Horiz, DesiredGraphs, OutputLabel, StatQ, DataFreq,
# WishGraphYields, WishGraphRiskFac, WishOrthoJLLgraphs, WishFPremia,
# FPmatLim, WishBootstrap, BootList, WishForecast, ForecastList)
#
# # b) Fit, IRF, FEVD, GIRF, GFEVD, and Term Premia
# NumericalOutputs <- NumOutputs(ModelType, ModelParaList, InputsForOutputs, FactorLabels, Economies)
#
# # c) Confidence intervals (bootstrap analysis)
# BootstrapAnalysis <- Bootstrap(ModelType, ModelParaList, NumericalOutputs, Economies, InputsForOutputs,
# FactorLabels, JLLlist, GVARlist, WishBC, BRWlist)
#
# # 6) Out-of-sample forecasting
# Forecasts <- ForecastYields(ModelType, ModelParaList, InputsForOutputs, FactorLabels, Economies,
# JLLlist, GVARlist, WishBC, BRWlist)
## -----------------------------------------------------------------------------
data("Out_Example")
print(Out$ATSMInputs)
## -----------------------------------------------------------------------------
summary(Out$ATSMInputs)
## -----------------------------------------------------------------------------
summary(Out$ModelParaList)
## -----------------------------------------------------------------------------
plot(Out$Forecasts)
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