Package 'survNMA'

Title: Network Meta-Analysis Combining Survival and Count Outcomes
Description: Network meta-analysis for survival outcome data often involves several studies only involve dichotomized outcomes (e.g., the numbers of event and sample sizes of individual arms). To combine these different outcome data, Woods et al. (2010) <doi:10.1186/1471-2288-10-54> proposed a Bayesian approach using complicated hierarchical models. Besides, frequentist approaches have been alternative standard methods for the statistical analyses of network meta-analysis, and the methodology has been well established. We proposed an easy-to-implement method for the network meta-analysis based on the frequentist framework in Noma and Maruo (2025) <doi:10.1101/2025.01.23.25321051>. This package involves some convenient functions to implement the simple synthesis method.
Authors: Hisashi Noma [aut, cre]
Maintainer: Hisashi Noma <[email protected]>
License: GPL-3
Version: 1.1-1
Built: 2025-02-01 05:32:03 UTC
Source: https://github.com/cran/survNMA

Help Index


The 'survNMA' package

Description

Network meta-analysis for survival outcome data often involves several studies only involve dichotomized outcomes (e.g., the numbers of event and sample sizes of individual arms). To combine these different outcome data, Woods et al. (2010) proposed a Bayesian approach using complicated hierarchical models. Besides, frequentist approaches have been alternative standard methods for the statistical analyses of network meta-analysis, and the methodology has been well established. We proposed an easy-to-implement method for the network meta-analysis based on the frequentist framework in Noma and Maruo (2025). This package involves some convenient functions to implement the simple synthesis method.

References

Noma, H. and Maruo, K. (2025). Network meta-analysis combining survival and count outcome data: A simple frequentist approach. medRxiv: 10.1101/2025.01.23.25321051.


Computation of log hazard ratio estimate and its standard error estimate from dichotomized data

Description

Log hazard ratio estimate and its standard error estimate are calculated from dichotomized data.

Usage

calcHR(d1,n1,d0,n0)

Arguments

d1

The number of events in arm 1.

n1

The number of sample size in arm 1.

d0

The number of events in arm 2.

n0

The number of sample size in arm 2.

Value

  • TE: The log hazard ratio estimate.

  • seTE: Standard error estimate for the log hazard ratio.

References

Noma, H. and Maruo, K. (2025). Network meta-analysis combining survival and count outcome data: A simple frequentist approach. medRxiv: 10.1101/2025.01.23.25321051.

Salika, T., Turner, R. M., Fisher, D., Tierney, J. F. and White, I. R. (2022). Implications of analysing time-to-event outcomes as binary in meta-analysis: empirical evidence from the Cochrane Database of Systematic Reviews. BMC Medical Research Methodology 22, 73.

Examples

calcHR(1,229,1,227)

calcHR(4,374,7,361)
calcHR(3,372,7,361)
calcHR(2,358,7,361)

Computation of standard error estimate of a contrast measure from a multi-arm trial

Description

In network meta-analysis, standard error estimates cannot often be obtained for some contrasts of arms in multi-arm trials. This function calculate the standard error estimate of a contrast measure (e.g., log hazard ratio) estimator from partially obtained summary data in multi-arm trials. Without loss of generality, we consider three arms 0, 1 and 2 in the corresponding trial, and suppose the standard error of the contrast measure comparing the arms 1 vs. 2 is not obtained; however, those comparing the arms 1 vs. 0 and 2 vs. 0 are obtained. We can calculate the standard error estimate comparing the arms 1 vs. 2 from the partially available data.

Usage

calcse(se1,se2,n1,n2,n0)

Arguments

se1

The standard error estimate of a contrast measure (e.g., log hazard ratio) estimator for arms 1 vs. 0.

se2

The standard error estimate of a contrast measure (e.g., log hazard ratio) estimator for arms 2 vs. 0.

n1

The sample size of arm 1.

n2

The sample size of arm 2.

n0

The sample size of arm 0.

Value

The standard error estimate of a contrast measure (e.g., log hazard ratio) estimator for arms 1 vs. 2.

References

Noma, H. and Maruo, K. (2025). Network meta-analysis combining survival and count outcome data: A simple frequentist approach. medRxiv: 10.1101/2025.01.23.25321051.

Woods, B. S., Hawkins, N., Scott, D. A. (2010). Network meta-analysis on the log-hazard scale, combining count and hazard ratio statistics accounting for multi-arm trials: a tutorial. BMC Medical Research Methodology 10, 54.

Examples

calcse(0.096,0.092,1521,1534,1524)

Merging two dataset for the analysis by "netmeta"

Description

Merging two dataset for the analysis by netmeta package (e.g., an output object by pairwiseHR for dichotomized outcome dataset and the survival outcome dataset). The output object can be straightforwardly applied to the netmeta function.

Usage

combine2(data1, data2)

Arguments

data1

Dataset 1.

data2

Dataset 2.

Value

  • studlab: ID variable of studies.

  • treat1: The treatment of arm 1.

  • treat2: The treatment of arm 2.

  • TE: The effect measure estimate.

  • seTE: Standard error estimate for the effect measure estimator.

References

Noma, H. and Maruo, K. (2025). Network meta-analysis combining survival and count outcome data: A simple frequentist approach. medRxiv: 10.1101/2025.01.23.25321051.

Examples

data(woods1)
data(woods2)

woods3 <- pairwiseHR(treat, studlab=study, event=d, n, data=woods2)
combine2(woods1, woods3)

Computation of log hazard ratio estimate and its standard error estimate from dichotomized dataset

Description

Log hazard ratio estimate and its standard error estimate are calculated from dichotomized dataset simultaneously.

Usage

pairwiseHR(treat, studlab, event, n, data)

Arguments

treat

The treatments of individual arms.

studlab

ID variable of studies.

event

The number of events of individual arms.

n

The number of sample size of individual arms.

data

The dataset object.

Value

  • studlab: ID variable of studies.

  • treat1: The treatment of arm 1.

  • treat2: The treatment of arm 2.

  • TE: The log hazard ratio estimate.

  • seTE: Standard error estimate for the log hazard ratio.

  • n1: The sample size of arm 1.

  • n2: The sample size of arm 2.

References

Noma, H. and Maruo, K. (2025). Network meta-analysis combining survival and count outcome data: A simple frequentist approach. medRxiv: 10.1101/2025.01.23.25321051.

Salika, T., Turner, R. M., Fisher, D., Tierney, J. F. and White, I. R. (2022). Implications of analysing time-to-event outcomes as binary in meta-analysis: empirical evidence from the Cochrane Database of Systematic Reviews. BMC Medical Research Methodology 22, 73.

Examples

data(woods2)

pairwiseHR(treat, studlab=study, event=d, n, data=woods2)

Hazard ratio statistics of two trials directly extracted in Woods et al. (2010)

Description

A network meta-analysis dataset summarized in hazard ratio statistics provided in Woods et al. (2010).

  • studlab: ID variable of studies.

  • treat1: Treatment 1.

  • treat2: Treatment 2.

  • TE: Log hazard ratio estimate.

  • seTE: Standard error estimate of the log hazard ratio estimator.

  • n1: Sample size 1.

  • n2: Sample size 2.

Usage

data(woods1)

Format

A data frame for network meta-analysis with 2 trials.

References

Woods, B. S., Hawkins, N. and Scott, D. A. (2010). Network meta-analysis on the log-hazard scale, combining count and hazard ratio statistics accounting for multi-arm trials: A tutorial. BMC Medical Research Methodology 10: 54.


Dichotomized dataset of three trials provided in Woods et al. (2010)

Description

A network meta-analysis dataset reported as dichotomized data provided in Woods et al. (2010).

  • study: ID variable of studies.

  • treat: Treatment.

  • d: The number of events.

  • n: Sample size.

Usage

data(woods2)

Format

A data frame for network meta-analysis with 3 trials.

References

Woods, B. S., Hawkins, N. and Scott, D. A. (2010). Network meta-analysis on the log-hazard scale, combining count and hazard ratio statistics accounting for multi-arm trials: A tutorial. BMC Medical Research Methodology 10: 54.