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data<-read.table('C:/Users/HXWD/Desktop/数据/rb.csv',header=TRUE,sep=',')
data=data[,5]
data=log(data)

#读取数据，取对数，并进行单位根检验

Augmented Dickey-Fuller Test

data:  data
Dickey-Fuller = -1.8302, Lag order = 1, p-value = 0.6502
alternative hypothesis: stationary


#以上计算的价格的对数的单位根检验，检验结果不显著，存在单位根。但是计算每天对数收益率的时候，这个是不存在单位根的。

adf.test {tseries}  R Documentation
Augmented Dickey–Fuller Test

Description

Computes the Augmented Dickey-Fuller test for the null that x has a unit root.

Usage

k = trunc((length(x)-1)^(1/3)))
Arguments

x
a numeric vector or time series.
alternative
indicates the alternative hypothesis and must be one of "stationary" (default) or "explosive". You can specify just the initial letter.
k
the lag order to calculate the test statistic.
Details

The general regression equation which incorporates a constant and a linear trend is used and the t-statistic for a first order autoregressive coefficient equals one is computed. The number of lags used in the regression is k. The default value of trunc((length(x)-1)^(1/3)) corresponds to the suggested upper bound on the rate at which the number of lags, k, should be made to grow with the sample size for the general ARMA(p,q) setup. Note that for k equals zero the standard Dickey-Fuller test is computed. The p-values are interpolated from Table 4.2, p. 103 of Banerjee et al. (1993). If the computed statistic is outside the table of critical values, then a warning message is generated.

Missing values are not allowed.

Value

A list with class "htest" containing the following components:

statistic
the value of the test statistic.
parameter
the lag order.
p.value
the p-value of the test.
method
a character string indicating what type of test was performed.
data.name
a character string giving the name of the data.
alternative
a character string describing the alternative hypothesis.
Author(s)

A. Trapletti

References

A. Banerjee, J. J. Dolado, J. W. Galbraith, and D. F. Hendry (1993): Cointegration, Error Correction, and the Econometric Analysis of Non-Stationary Data, Oxford University Press, Oxford.

S. E. Said and D. A. Dickey (1984): Testing for Unit Roots in Autoregressive-Moving Average Models of Unknown Order. Biometrika 71, 599–607.

pp.test

Examples

x <- rnorm(1000)  # no unit-root

y <- diffinv(x)   # contains a unit-root


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