View source: R/gemLand_Labor.R
gemLand_Labor | R Documentation |
Some examples of spot equilibrium paths involving land and labor. The labor supply may begin to increase starting from the fifth period.
gemLand_Labor(...)
... |
arguments to be passed to the function sdm2. |
#### a 3-by-3 economy
f <- function(GRLabor = 0,
es.land.labor = 1) {
dst.firm <- node_new("output",
type = "SCES",
es = es.land.labor, alpha = 1,
beta = c(0.5, 0.5),
"land", "lab"
)
dst.landowner <- node_new(
"util",
type = "Leontief", a = 1,
"prod"
)
dst.laborer <- Clone(dst.landowner)
dstl <- list(dst.firm, dst.landowner, dst.laborer)
ge <- sdm2(
A = dstl,
B = diag(c(1, 0, 0)),
S0Exg = matrix(c(
NA, NA, NA,
NA, 100, NA,
NA, NA, 100
), 3, 3, TRUE),
names.commodity = c("prod", "land", "lab"),
names.agent = c("firm", "landowner", "laborer"),
maxIteration = 1,
numberOfPeriods = 30,
numeraire = "lab",
ts = TRUE,
policy = list(
function(time, state) {
if (time >= 5) {
state$S[3, 3] <- 100 * (1 + GRLabor)^(time - 4)
}
state
},
policyMarketClearingPrice
),
z0 = c(200, 100, 100),
p0 = c(1, 1, 1)
)
par(mfrow = c(1, 2))
matplot(growth_rate(ge$ts.p), type = "o", pch = 20)
matplot(growth_rate(ge$ts.z), type = "o", pch = 20)
ge
}
ge <- f()
ge$p
ge$z
f(GRLabor = 0.03)
f(GRLabor = -0.03)
f(GRLabor = 0.03, es.land.labor = 0.5)
f(GRLabor = 0.03, es.land.labor = 1.5)
#### a 4-by-3 economy
GRLabor <- 0.03
dst.agri <- node_new("agri",
type = "SCES", es = 0.5, alpha = 1,
beta = c(0.75, 0.25),
"land", "lab"
)
dst.manu <- node_new("manu",
type = "SCES", es = 0.5, alpha = 1,
beta = c(0.25, 0.75),
"land", "lab"
)
dst.consumer <- node_new("util",
type = "SCES", es = 0.5, alpha = 1,
beta = c(0.5, 0.5),
"agri", "manu"
)
dstl <- list(dst.agri, dst.manu, dst.consumer)
ge <- sdm2(
A = dstl,
B = matrix(c(
1, 0, 0,
0, 1, 0,
0, 0, 0,
0, 0, 0
), 4, 3, TRUE),
S0Exg = {
S0Exg <- matrix(NA, 4, 3)
S0Exg[3:4, 3] <- 100
S0Exg
},
names.commodity = c("agri", "manu", "land", "lab"),
names.agent = c("agri", "manu", "consumer"),
numeraire = c("manu"),
ts = TRUE,
policy = list(
function(time, state) {
if (time >= 5) {
state$S[4, 3] <- 100 * (1 + GRLabor)^(time - 4)
}
state
},
policyMarketClearingPrice
),
numberOfPeriods = 40,
maxIteration = 1,
z0 = c(100, 100, 200),
p0 = c(1, 1, 1, 1)
)
matplot(ge$ts.z, type = "o", pch = 20)
matplot(growth_rate(ge$ts.z), type = "o", pch = 20)
matplot(growth_rate(ge$ts.p), type = "o", pch = 20)
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