| Literature DB >> 33256641 |
Rachel Phillips1, Odile Sauzet2, Victoria Cornelius3.
Abstract
BACKGROUND: Statistical methods for the analysis of harm outcomes in randomised controlled trials (RCTs) are rarely used, and there is a reliance on simple approaches to display information such as in frequency tables. We aimed to identify whether any statistical methods had been specifically developed to analyse prespecified secondary harm outcomes and non-specific emerging adverse events (AEs).Entities:
Keywords: Adverse events, harms, adverse drug reactions; Investigational drug; Methodological review; Randomised controlled trials; Scoping review; Signal detection
Mesh:
Year: 2020 PMID: 33256641 PMCID: PMC7708917 DOI: 10.1186/s12874-020-01167-9
Source DB: PubMed Journal: BMC Med Res Methodol ISSN: 1471-2288 Impact factor: 4.615
Fig. 1Flow diagram describing the assessment of sources of evidence
Fig. 2Taxonomy of methods for adverse event (AE) analysis
Fig. 3Classification terminology
Summary level classifications
| Taxonomy of methods | ||||
|---|---|---|---|---|
| Visual | Hypothesis testing | Estimation | Decision making probabilities | |
| Classification | n (%) | n (%) | n (%) | n (%) |
| Type of event | ||||
| Prespecified | 0 (0) [0 (0)] | 5 (55.6) [7 (58.3)] | 0 (0) [0 (0)] | 4 (44.4) [5 (41.7)] |
| Emerging | 8 (22.9) [20 (32.8)] | 6 (17.1) [9 (14.8)] | 15 (42.9) [24 (39.3)] | 6 (17.1) [8 (13.1)] |
| Time of analysis | ||||
| (Group) sequential | 0 (0) [0 (0)] | 5 (50.0) [6 (50.0)] | 0 (0) [0 (0)] | 5 (50.0) [6 (50.0)] |
| Final/one-analysis | 8 (23.5) [20 (32.8)] | 6 (17.6) [10 (16.4)] | 15 (44.1) [24 (37.5)] | 5 (14.7) [7 (11.5)] |
Article classifications
| Authors | Year | Taxonomy a | Further classification variables | Brief summary | |
|---|---|---|---|---|---|
| V, HT, E, DMP | Prespecified or Emerging (single or multiple outcomes) | (Group) Sequential (monitoring) - yes/no | |||
| Amit, Heiberger & Lane [ | 2008 | V | Emerging (single & multiple) | No | Dot plot for emerging AEs, Kaplan-Meier and hazard function for single AEs and cumulative frequency plots, boxplots and line graphs for continuous outcomes |
| Chuang-Stein, Le & Chen [ | 2001 | V | Emerging (single) | No | Displays two-by-two frequencies graphically for emerging AEs, histograms and delta plots for continuous outcomes |
| Chuang-Stein & Xia [ | 2013 | V | Emerging (single & multiple) | No | Bar charts, Venn diagrams and Forest plots for emerging AEs, risk over time for single AEs and e-Dish plots for continuous outcomes |
| Karpefors & Weatherall [ | 2018 | V | Emerging (multiple) | No | Tendril plot for emerging AEs |
| Southworth [ | 2008 | V | Emerging (single) | No | Scatterplot with regression outputs for continuous outcomes |
| Trost & Freston [ | 2008 | V | Emerging (multiple) | No | Vector plots for continuous outcomes, includes 3 outcomes per plot |
| Zink, Wolfinger & Mann [ | 2013 | V | Emerging (multiple) | No | Volcano plot for emerging AEs |
| Zink, Marchenko, Sanchez-Kam, Ma & Jiang [ | 2018 | V | Emerging (multiple) | No | Heat map for emerging AEs |
| Bolland & Whitehead [ | 2000 | HT | Prespecified | Yes | Alpha spending function |
| Fleishman & Parker [ | 2012 | HT | Prespecified | Yes | Alpha spending function, adjustment to significance threshold and conditional power |
| Lieu et al. [ | 2007 | HT | Prespecified | Yes | Likelihood ratio test |
| Liu [ | 2007 | HT | Prespecified | No | Non-inferiority test |
| Shih, Lai, Heyse & Chen [ | 2010 | HT | Prespecified | Yes | Likelihood ratio test |
| Agresti & Klingenberg [ | 2005 | HT | Emerging (overall profile) | No | Multivariate likelihood ratio tests for overall AE numbers |
| Bristol & Patel [ | 1990 | HT | Emerging (overall profile) | No | Multivariate likelihood ratio test with Markov chains for overall AE numbers, incorporating recurrent events |
| Chuang-Stein, Mohberg & Musselman [ | 1992 | HT | Emerging (overall profile) | No | Multivariate test for overall AE numbers with chi-squared distribution, incorporating severity and participant acceptability scores |
| Huang, Zalkikar & Tiwari [ | 2014 | HT | Emerging (single) | Yes | Likelihood ratio tests for AE rate (i.e. incorporating exposure time), incorporating recurrent events |
| Mehrotra & Adewale [ | 2012 | HT | Emerging (multiple) | No | P-value adjustment |
| Mehrotra & Heyse [ | 2004 | HT | Emerging (multiple) | No | P-value adjustment |
| Allignol, Beyersmann & Schmoor [ | 2016 | E | Emerging (single) | No | Estimates cumulative incidence function in presence of competing risks |
| Borkowf [ | 2006 | E | Emerging (single) | No | Confidence interval for difference in proportions |
| Evans & Nitsch [ | 2012 | E | Emerging (single) | No | Proportions, incidences, odds ratios etc. |
| Gong, Tong, Strasak & Fang [ | 2014 | E | Emerging (single) | No | Non-parametric estimate for mean cumulative number of recurrent events in presence of competing risks |
| Hengelbrock, Gillhaus, Kloss & Leverkus [ | 2016 | E | Emerging (single) | No | Survival based methods to estimate hazard ratios for recurrent events |
| Lancar, Kramar & Haie-Meder [ | 1995 | E | Emerging (single) | No | Non-parametric estimate for prevalence allowing for recurrent events |
| Leon-Novelo, Zhou, Nebiyou Bekele & Muller [ | 2010 | E | Emerging (multiple) | No | Bayesian approach to estimate the probability of severity grading of events in treatment and control groups separately |
| Liu, Wang, Liu & Snavely [ | 2006 | E | Emerging (single) | No | Confidence interval for difference in exposure adjusted incidence rates |
| Nishikawa, Tango & Ogawa [ | 2006 | E | Emerging (single) | No | Estimates the cumulative incidence function in presence of competing risks and conditional estimate for recurrent events |
| O’Gorman, Woolson & Jones [ | 1994 | E | Emerging (single) | No | Confidence intervals for difference in proportion |
| Rosenkranz [ | 2006 | E | Emerging (single) | No | Survival based method to estimate dependence between AE time and discontinuation time |
| Siddiqui [ | 2009 | E | Emerging (single) | No | Non-parametric estimate for the cumulative mean number of events allowing for recurrent events |
| Sogliero-Gilbert, Ting, & Zubkoff [ | 1991 | E | Emerging (multiple) | No | A score to indicate abnormal laboratory values |
| Wang & Quartey [ | 2012 | E | Emerging (single) | No | Non-parametric estimate for mean cumulative event duration allowing for recurrent events |
| Wang & Quartey [ | 2013 | E | Emerging (single) | No | Semi-parametric estimate for mean cumulative event duration allowing for recurrent events |
| Berry [ | 1989 | DMP | Prespecified | Yes | Bayesian approach to estimate the posterior probability that event rate or incidence rate (incorporating exposure time) is greater in the treatment group compared to control group |
| French, Thomas & Wang [ | 2012 | DMP | Prespecified | Yes | Bayesian logit model and a piecewise exponential models to give posterior probabilities that predefined risk difference threshold is exceeded |
| Yao, Zhu, Jiang & Xia [ | 2013 | DMP | Prespecified | Yes | Bayesian beta-binomial model to give posterior probability that predefined risk difference threshold is exceeded |
| Zhu, Yao, Xia & Jiang [ | 201638 | DMP | Prespecified | Yes | Bayesian gamma-Poisson model to give posterior probability that predefined risk difference (incorporating exposure time) threshold is exceeded |
| Berry & Berry [ | 2004 | DMP | Emerging (multiple) | No | Bayesian hierarchical logit model to give posterior probability that event rate greater in treatment group compared to control group |
| Chen, Zhao, Qin & Chen [ | 2013 | DMP | Emerging (multiple) | Yes | Bayesian hierarchical logit model to give posterior probability that event rate greater in treatment group compared to control group for interim analysis |
| Gould [ | 2008 | DMP | Emerging (multiple) | No | Bayesian approach to estimate the posterior probability that AEs in treatment group produced by a larger process than AEs in control group |
| Gould [ | 2013 | DMP | Emerging (multiple) | No | Bayesian approach to estimate the posterior probability that AEs in treatment group produced by a larger process than AEs in control group accounting for exposure time |
| McEvoy, Nandy & Tiwari [ | 2013 | DMP | Emerging (multiple) | No | Bayesian multivariate approach to give posterior probability of difference in event rates based on indicator functions |
| Xia, Ma & Carlin [ | 2011 | DMP | Emerging (multiple) | No | Bayesian hierarchical logit and log-linear (incorporating exposure time) models to give posterior probability that event rate greater in treatment compared to control group |
aV Visual, HT Hypothesis Testing, E Estimation, DMP Decision-Making Probabilities
Fig. 4Volcano plot for adverse events experienced by at least three participants in either treatment group from Whone et al. The size of the circle represents the total number of participants with that event across treatment groups. Colour indicates direction of treatment effect. Colour saturation indicates the strength of statistical significance (calculated from whichever test the author has deemed appropriate). Circles are plotted against a measure of difference between treatment groups such as risk difference or odds ratio on the x-axis and p-values (with a transformation such as a log transformation) on the y-axis. Data taken from Whone et al. (2019) [67].