Trial design for inverse normal method.
Details
This object should not be created directly; use getDesignInverseNormal()
with suitable arguments to create a inverse normal design.
Fields
kMaxThe maximum number of stages
K. Is a single numeric value representing a whole number.alphaThe significance level alpha, default is 0.025. Is a single numeric value between 0 and 1.
stagesThe stage numbers of the trial. Is a numeric vector of length
kMaxcontaining whole numbers.informationRatesThe information rates (that must be fixed prior to the trial), default is
(1:kMax) / kMax. Is a numeric vector of lengthkMaxcontaining values between 0 and 1.userAlphaSpendingThe user defined alpha spending. Contains the cumulative alpha-spending (type I error rate) up to each interim stage. Is a numeric vector of length
kMaxcontaining values between 0 and 1.criticalValuesThe critical values for each stage of the trial. Is a numeric vector of length
kMax.stageLevelsThe adjusted significance levels to reach significance in a group sequential design. Is a numeric vector of length
kMaxcontaining values between 0 and 1.alphaSpentThe cumulative alpha spent at each stage. Is a numeric vector of length
kMaxcontaining values between 0 and 1.bindingFutilityIf
TRUE, the calculation of the critical values is affected by the futility bounds and the futility threshold is binding in the sense that the study must be stopped if the futility condition was reached (default isFALSE) Is a single logical value.toleranceThe numerical tolerance, default is
1e-06. Is a single numeric value.typeOfDesignThe type of design. Is a single character value.
betaThe Type II error rate necessary for providing sample size calculations (e.g., in
getSampleSizeMeans), beta spending function designs, or optimum designs, default is0.20. Is a single numeric value between 0 and 1.deltaWTDelta for Wang & Tsiatis Delta class. Is a single numeric value.
deltaPT1Delta1 for Pampallona & Tsiatis class rejecting H0 boundaries. Is a single numeric value.
deltaPT0Delta0 for Pampallona & Tsiatis class rejecting H1 (accepting H0) boundaries. Is a single numeric value.
futilityBoundsThe futility bounds for each stage of the trial. Is a numeric vector of length
kMax.gammaAThe parameter for the alpha spending function. Is a single numeric value.
gammaBThe parameter for the beta spending function. Is a single numeric value.
optimizationCriterionThe optimization criterion for optimum design within the Wang & Tsiatis class (
"ASNH1","ASNIFH1","ASNsum"), default is"ASNH1".sidedDescribes if the alternative is one-sided (
1) or two-sided (2). Is a single numeric value representing a whole number.betaSpentThe cumulative beta level spent at each stage of the trial. Only applicable for beta-spending designs. Is a numeric vector of length
kMaxcontaining values between 0 and 1.typeBetaSpendingThe type of beta spending. Is a single character value.
userBetaSpendingThe user defined beta spending. Contains the cumulative beta-spending up to each interim stage. Is a numeric vector of length
kMaxcontaining values between 0 and 1.efficacyStopsLogical vector indicating efficacy stops Is a logical vector of length
kMaxminus 1.futilityStopsLogical vector indicating futility stops Is a logical vector of length
kMaxminus 1.powerThe one-sided power at each stage of the trial. Is a numeric vector of length
kMaxcontaining values between 0 and 1.twoSidedPowerSpecifies if power is defined two-sided at each stage of the trial. Is a single logical value.
constantBoundsHPThe constant bounds up to stage kMax - 1 for the Haybittle & Peto design (default is 3). Is a single numeric value.
betaAdjustmentIf
TRUE, beta spending values are linearly adjusted if an overlapping of decision regions for futility stopping at earlier stages occurs. Only applicable for two-sided beta-spending designs. Is a single logical value.delayedInformationDelay of information for delayed response designs. Is a numeric vector of length
kMaxminus 1 containing values between 0 and 1.decisionCriticalValuesThe decision critical values for each stage of the trial in a delayed response design. Is a numeric vector of length
kMax.reversalProbabilitiesThe probability to switch from stopping the trial for success (or futility) and reaching non-rejection (or rejection) in a delayed response design. Is a numeric vector of length
kMaxminus 1 containing values between 0 and 1.
See also
getDesignInverseNormal() for creating a inverse normal design.
