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Description

The Treatment Selection integration point allows you to customize the selection of arms to carry forward after an interim analysis using a custom R script. Instead of relying on the limited settings (rules) of East or East Horizon, such as selecting a fixed number of top treatments or applying a threshold, you can implement entirely alternative methods to better suit your trial’s requirements. For example, you could use Bayesian rules.

Availability

East Horizon Explore

This integration point is available in East Horizon Explore for the following study objectives and endpoint types:

Time to Event Binary Continuous Continuous with repeated measures Count Composite Dual TTE-TTE Dual TTE-Binary
Two Arm Confirmatory
Multiple Arm Confirmatory 🔜 - - - - -
Dose Finding - - 🔜 - - - - -

Legend

Icon Meaning
Available
Not available
🔜 Coming soon

East Horizon Design

This integration point is available in East Horizon Design for the following tests (click to expand/collapse):
Test Study Objective Endpoint Availability
Single Mean (One Arm Design) One Arm Exploratory/Confirmatory Continuous
Mean of Paired Differences (Paired Design) One Arm Exploratory/Confirmatory Continuous
Mean of paired Ratios (Paired Design) One Arm Exploratory/Confirmatory Continuous
Single Proportion (One Arm Design) One Arm Exploratory/Confirmatory Binary
Simon’s Two Stage (One Arm Design) One Arm Exploratory/Confirmatory Binary
Logrank Weibull Distribution (One Arm Design) One Arm Exploratory/Confirmatory Time to Event
Parametric Weibull Distribution (One Arm Design) One Arm Exploratory/Confirmatory Time to Event
Logrank Exponential Distribution (One Arm Design) One Arm Exploratory/Confirmatory Time to Event
Single Poisson Rate (One Arm Design) One Arm Exploratory/Confirmatory Count
Difference of Means (Parallel Design) Two Arm Confirmatory Continuous
Ratio of Means (Parallel Design) Two Arm Confirmatory Continuous
Difference of Means (Crossover Design) Two Arm Confirmatory Continuous
Ratio of Means (Crossover Design) Two Arm Confirmatory Continuous
Difference of Proportions (Parallel Design) Two Arm Confirmatory Binary
Ratio of Proportions (Parallel Design) Two Arm Confirmatory Binary
Odds Ratio of Proportions (Parallel Design) Two Arm Confirmatory Binary
Fisher’s Exact (Parallel Design) Two Arm Confirmatory Binary
Logrank Test Given Accrual Duration and Accrual Rates (Parallel Design) Two Arm Confirmatory Time to Event
Logrank Test Given Accrual Duration and Study Duration (Parallel Design) Two Arm Confirmatory Time to Event
Logrank Test Given Accrual Duration and Accrual Rates (Population Enrichment) Two Arm Confirmatory Time to Event
Ratio of Poisson Rates (Parallel Design) Two Arm Confirmatory Count
Ratio of Negative Binomial Rates (Parallel Design) Two Arm Confirmatory Count
Win Ratio (Parallel Design) Two Arm Confirmatory Composite
MAMS Difference of Means (Pairwise Comparisons to Control) Multiple Arm Confirmatory Continuous
MAMS Difference of Means: Combining P-Values (Pairwise Comparisons to Control) Multiple Arm Confirmatory Continuous 🔜
MAMS Difference of Proportions (Pairwise Comparisons to Control) Multiple Arm Confirmatory Binary
MAMS Difference of Proportions: Combining P-Values (Pairwise Comparisons to Control) Multiple Arm Confirmatory Binary 🔜
MAMS Logrank (Pairwise Comparisons to Control) Multiple Arm Confirmatory Time to Event
MAMS Logrank: Combining P-Values (Pairwise Comparisons to Control) Multiple Arm Confirmatory Time to Event 🔜

East

This integration point is available in East for the following tests (click to expand/collapse):
Test Number of Samples Endpoint Availability
Difference of Means (Parallel Design) Two Samples Continuous
Difference of Proportions (Parallel Design) Two Samples Discrete
Ratio of Proportions (Parallel Design) Two Samples Discrete
Odds Ratio of Proportions (Parallel Design) Two Samples Discrete
Logrank Test Given Accrual Duration and Accrual Rates (Parallel Design) Two Samples Survival
Logrank Test Given Accrual Duration and Study Duration (Parallel Design) Two Samples Survival
Chi-Square for Specified Proportions in C Categories (Single Arm Design) Many Samples Discrete
Two Group Chi-Square for Proportions in C Categories (Parallel Design) Many Samples Discrete
Multiple Looks - Combining P-Values (Pairwise Comparisons to Control - Difference of Means) Many Samples Continuous
Multiple Looks - Combining P-Values (Multiple Pairwise Comparisons to Control - Difference of Proportions) Many Samples Discrete
Multiple Looks - Combining P-Values (Pairwise Comparisons to Control - Logrank Test) Many Samples Survival

Instructions

In East Horizon Explore

You can set up a treatment selection function under Based On in the Treatment Selection tab of a Design Card while creating or editing an Input Set. The statistical design must be Group Sequential with Treatment Selection.

Follow these steps (click to expand/collapse):
  1. In the Design Card, select Group Sequential with Treatment Selection under Statistical Design.
  2. Navigate to the Treatment Selection tab.
  3. Select User Specified-R from the dropdown in the Based On field.
  4. Browse and select the appropriate R file (filename.r) from your computer, or use the built-in R Code Assistant to create one. This file should contain function(s) written to perform various tasks to be used throughout your Project.
  5. Choose the appropriate function name. If the expected function is not displaying, then check your R code for errors.
  6. Set any required user parameters (variables) as needed for your function using + Add Variables.
  7. Continue creating your project.

For a visual guide of where to find the option, refer to the screenshot below:

In East

You can set up a treatment selection function in East by navigating to the Use R For Treatment Selection setting of the Treatment Selection tab of a Simulation Input window.

Follow these steps (click to expand/collapse):
  1. Choose the appropriate test in the Design tab.
  2. In the Simulation Input window, navigate to the tab Treatment Selection and select Use R For Treatment Selection.
  3. A list of tasks will appear. Place your cursor in the File Name field for the task Treatment Selection.
  4. Click on the button Browse… to select the appropriate R file (filename.r) from your computer. This file should contain function(s) written to perform various tasks to be used throughout your Project.
  5. Specify the function name you want to initialize. To copy the function’s name from the R script, click on the button View.
  6. Set any required user parameters (variables) as needed for your function using the button Add/Edit Variables.
  7. Continue setting up your project.

For a visual guide of where to find the option, refer to the screenshot below:

Input Variables

When creating a custom R script, you can optionally use specific variables provided by East Horizon’s engine itself. These variables are automatically available and do not need to be set by the user, except for the UserParam variable. Refer to the table below for the variables that are available for this integration point, outcome, and study objective.

Variable Type Description
SimData Data Frame Subject data generated in current simulation, one row per subject. To access these variables in your R code, use the syntax: SimData$NameOfTheVariable, replacing NameOfTheVariable with the appropriate variable name. Refer to the table below for more information.
DesignParam List Input parameters which may be needed to compute test statistic and perform test. To access these variables in your R code, use the syntax: DesignParam$NameOfTheVariable, replacing NameOfTheVariable with the appropriate variable name. Refer to the table below for more information.
LookInfo List Input parameters related to multiple looks which may be needed to compute test statistic and perform test. To access these variables in your R code, use the syntax: LookInfo$NameOfTheVariable, replacing NameOfTheVariable with the appropriate variable name. Refer to the table below for more information.
UserParam List Contains all user-defined parameters specified in the East Horizon interface (refer to the Instructions section). To access these parameters in your R code, use the syntax: UserParam$NameOfTheVariable, replacing NameOfTheVariable with the appropriate parameter name.

Expected Output Variable

East Horizon expects an output of a specific type. Refer to the table below for the expected output for this integration point:

Type Description
List A named list containing TreatmentID, AllocRatio, and ErrorCode.

Expected Members of the Output List

Members Type Description
TreatmentID Vector of Integer Vector of length equal to the number of selected treatment arms, containing the indices of the treatments, starting from 1 and excluding the control. For example, [1, 2] indicates that treatment arms 1 and 2 are carried forward.
AllocRatio Vector of Numeric Vector of length equal to the number of selected treatment arms, containing the allocation ratio for each treatment arm relative to the control arm, with the control arm always having a ratio of 1.
ErrorCode Integer Optional. Can be used to handle errors in your script:
0: No error.
Positive Integer: Nonfatal error, the current simulation will be aborted, but the next simulation will proceed.
Negative Integer: Fatal error, no further simulations will be attempted.

Minimal Template

Your R script could contain a function such as this one, with a name of your choice. All input variables must be declared, even if they are not used in the script. We recommend always declaring UserParam as a default NULL value in the function arguments, as this will ensure that the same function will work regardless of whether the user has specified any custom parameters in the interface.

A detailed template with step-by-step explanations is available here: TreatmentSelection.R

SelectTreatment <- function( SimData, DesignParam, LookInfo = NULL, UserParam = NULL )
{
  nError                <- 0 # Error handling (no error)
  
  # Example
  vSelectedTreatments   <- c( 1, 2 )  # Experimental 1 and 2 are carried forward
  vAllocationRatio      <- c( 1, 2 )  # Experimental 2 will receive twice as many as exp 1 or control
  
  # Write the actual code here.
  # Store the selected treatments in a vector called vSelectedTreatments.
  # Store the allocation ratios in a vector called vAllocationRatio.

  return( list( TreatmentID = as.integer( vSelectedTreatments ),
                AllocRatio = as.double( vAllocationRatio ),
                ErrorCode = as.integer( nError ) ) )
}