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				@ -91,7 +91,7 @@ Plot_CDF <- function(lambda,n_sample,T,tau){
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    return(Emp)
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					    return(Emp)
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}
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					}
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```
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					```
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### 2.1 Test of $\mathcal{H}_0: \lambda=\lambda_0$ against $\mathcal{H}_0: \lambda=\lambda_1$, where $\lambda_1 > \lambda_0$ 
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					### 2.1. Test of $\mathcal{H}_0: \lambda=\lambda_0$ against $\mathcal{H}_0: \lambda=\lambda_1$, where $\lambda_1 > \lambda_0$ 
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In this part, we will test different values for $\lambda_0$ and $\lambda_1$, and compute the probability of occurrence of a certain scan statistic.
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					In this part, we will test different values for $\lambda_0$ and $\lambda_1$, and compute the probability of occurrence of a certain scan statistic.
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```{r}
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					```{r}
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@ -226,7 +226,7 @@ ScanStatMC <- function(NbSeq, T, tau, Emp, pp0){
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```
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					```
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## 3. Local score
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					## 3. Local score
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### Distribution of scores via Monte Carlo
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					### 3.1. Distribution of scores via Monte Carlo
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```{r}
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					```{r}
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ComputeE <- function(lambda0, lambda1){
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					ComputeE <- function(lambda0, lambda1){
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    E = 1
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					    E = 1
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@ -305,7 +305,7 @@ mtext("Distribution des scores via la méthode théorique",side=1,line=4,col="re
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```
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					```
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### Local score calculation
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					### 3.2. Local score calculation
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```{r}
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					```{r}
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LocalScoreMC <- function(lambda0, lambda1, NbSeq, T, X_seq, P_X, tbe0){
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					LocalScoreMC <- function(lambda0, lambda1, NbSeq, T, X_seq, P_X, tbe0){
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  E = ComputeE(lambda0, lambda1)
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					  E = ComputeE(lambda0, lambda1)
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