Notice
As part of Phase 3 of our return to campus plan, most units will now run tutorials, seminars and other small group activities on campus, and most will keep an online version available to those students unable to return or those who choose to continue their studies online.
To check the availability of face-to-face and online activities for your unit, please go to timetable viewer. To check detailed information on unit assessments visit your unit's iLearn space or consult your unit convenor.
Unit convenor and teaching staff |
Unit convenor and teaching staff
Unit Convenor/Lecturer
Jun Ma
Contact via Email or 9850 8548
Room 526, 12WW
please refer to iLearn
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Credit points |
Credit points
10
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Prerequisites |
Prerequisites
(BCA808 or STAT8609) or ((admission to MAppStat or MScInnovationStat or GradCertAppStat or GradDipAppStat or MActPrac or BMathScMAppStat) and (STAT6175 or STAT811 or STAT8111))
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Corequisites |
Corequisites
STAT6110 or STAT806 or STAT810 or STAT8310 or BCA817 or STAT8603
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Co-badged status |
Co-badged status
STAT7127
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Unit description |
Unit description
This unit explores biostatistical applications of survival analysis. These begin with the Kaplan-Meier curve definition and its extension to the comparison of survival of several groups of subjects. The Cox proportional hazards model is introduced as a method for handling continuous covariates, and parametric accelerated failure-time models are covered. Time-dependent covariates and multiple outcomes are also considered.
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On successful completion of this unit, you will be able to:
ASSIGNMENT SUBMISSION: Assignment submission will be online through the iLearn page.
Submit assignments online via the appropriate assignment link on the iLearn page. A personalised cover sheet is not required with online submissions. Read the submission statement carefully before accepting it as there are substantial penalties for making a false declaration.
You may submit as often as required prior to the due date/time. Please note that each submission will completely replace any previous submissions. It is in your interests to make frequent submissions of your partially completed work as insurance against technical or other problems near the submission deadline.
LATE SUBMISSION OF WORK: All assessment tasks must be submitted by the official due date and time. In the case of a late submission for a non-timed assessment (e.g. an assignment), if special consideration has NOT been granted, 20% of the earned mark will be deducted for each 24-hour period (or part thereof) that the submission is late for the first 2 days (including weekends and/or public holidays). For example, if an assignment is submitted 25 hours late, its mark will attract a penalty equal to 40% of the earned mark. After 2 days (including weekends and public holidays) a mark of 0% will be awarded. Timed assessment tasks (e.g. tests, examinations) do not fall under these rules.
Name | Weighting | Hurdle | Due |
---|---|---|---|
Assignment 1 | 30% | No | Week 4 |
Assignment 2 | 40% | No | Week 8 |
Assignment 3 | 30% | No | Week 12 |
Assessment Type 1: Quantitative analysis task
Indicative Time on Task 2: 10 hours
Due: Week 4
Weighting: 30%
Simple analyses performed by hand to demonstrate understanding of the basic principles of survival analysis and analysis using statistical software of univariate and simple Cox models.
Assessment Type 1: Quantitative analysis task
Indicative Time on Task 2: 14 hours
Due: Week 8
Weighting: 40%
Full statistical analysis of a survival data set. This requires choosing an appropriate survival model, performing diagnostic tests and modifying the model to correctly satisfy the assumptions of the Cox model and presenting the results for presentation to a general audience.
Assessment Type 1: Quantitative analysis task
Indicative Time on Task 2: 10 hours
Due: Week 12
Weighting: 30%
Statistical analyses covering advance material including multiple events, time-dependent covariates, parametric models, presentation of results and sample size calculations.
1 If you need help with your assignment, please contact:
2 Indicative time-on-task is an estimate of the time required for completion of the assessment task and is subject to individual variation
Delivery and Resources
The unit is offered only in distance mode. Our means of communication will be via notes which can be obtained from ilearn, e-mail, and forums on ilearn. Our primary communication method is via ilearn and we expect you to log in at least weekly to check for announcements and release of assignments and so on.
The unit relies heavily on the prescribed text Hosmer, Lemeshow and May (see below). The study notes provide a guide to readings in this text, as well as sometimes to other readings, which will be provided. They also provide additional explanation where this is needed. In the study notes for each module, tutorial exercises are given, mostly referring to exercises in Hosmer, Lemeshow and May.
We will be using ilearn for online discussions, posting of course notes, assignments, solutions and data sets, and submission of exercises, and assignments.
The prescribed text is Hosmer DW, Lemeshow S and May S (2008). Applied Survival Analysis, John Wiley and Sons, Second Edition. This is essential as it has readings which are required. Online copies are available from the library. There are numerous texts on survival analysis which you may wish to consult, but the following may be particularly helpful because of its use of Stata:
Cleves MA, Gould WW, Gutierrez RG and Marchenko Y (2010). An Introduction to Survival Analysis using Stata, Third Edition, Stata Press.
Other useful texts are:
Klein JP and Moeschberger ML (2003). Survival analysis : techniques for censored and truncated data, Springer.
Kleinbaum DG (2012). Survival analysis : a self-learning text, Springer-Verlag.
Moore, DF (2010). Applied Survival Analysis using R, Springer. (for those using R)
Therneau, TM and Grambsch, PM (2001). Modeling Survival Data: Extending the Cox Model, Springer. (more advanced treatment with code for SAS and R)
We will be using Stata (version 13 or later). While Stata has a GUI we will be using the command language. It is still useful to experiment with the GUI, as the corresponding commands are available in the Review pane. Stata is available through Appstream https://mq.okta.com/ and select Appstream - Student Applications. Alternatively you can obtain your own copy of Stata, and will need to purchase it directly from the suppliers. You can place your order via the Survey Design website at https://www.surveydesign.com.au/buystudent.html . The following options are recommended:
GradPlan Stata IC 16 with perpetual licence (download for Windows, Mac or Linux, including PDF of manuals) = $AUD376
GradPlan Stata IC 16 - as above but with a one-year licence = $AUD157
GradPlan Stata IC 16 - as above but with a six month licence = $AUD81 (this will be sufficient time to complete the course)
These prices are for the downloadable version. A DVD can be sent for an additional cost but isn't justified. A valid Australian or NZ university e-mail address is required.
There is also a Small Stata option; however, this is limited to around 1,000 observations which will not be sufficient. Any of the other options have capabilities beyond what is needed for the course.
For those that haven't used Stata previously there is much introductory material on the web. A useful starting point is http://www.stata.com/links/resources-for-learning-stata/, and particularly good is https://stats.idre.ucla.edu/stata/ You should especially learn the use of do files, as these allow for storing a series of commands. If you do wish to buy an introductory text on Stata then "An Introduction to Stata for Health Researchers" by S. Juul and M. Frydenberg, Stata Press. 4th ed, 2014 is good. There are other texts available in the library.
The unit timetable is based on the BCA timetable, which this year starts a week later and only has only a one week mid-semester break (week beginning 13 April).
Module | Weeks | Content | Task Due |
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1 |
1,2 (2 March) |
The nature of survival data, including censoring; the survival (or survivorship) function: definition and estimation via the Kaplan-Meier curve; the stset command in Stata;Kaplan-Meier estimate of the survival (or survivorship) function: confidence intervals and hypothesis testing. | |
2 |
3,4 (16 March) |
The density, survival, hazard and cumulative hazard functions; the Nelson-Aalen estimate of the cumulative hazard function; Definition of the proportional hazards model; construction of the partial likelihood for the Cox model; the treatment of tied failure times; hypothesis testing on the coefficients, using Wald and partial likelihood ratio tests. | |
3 |
5,6 30 March) |
For the Cox PH model: hypothesis testing on the coefficients, contd; estimation of the baseline functions S0(t) and H0(t), and their adjustment for covariate values; the effect of a change in scale and origin of units of measurement of covariates. | Assignment 1 |
(13 April) | Mid Semester Break | ||
4 |
7,8 (20 April) |
Model diagnostics for the Cox PH model; the stratified Cox model (Assignment 1 due) | |
5 |
9,10 (4 May) |
Time-dependent covariates in the Cox model; parametric survival time models, in particular the accelerated failure time model, with an exponential and Weibull distrubution; discrete-time logistic model (Assignment 2 due) | Assignment 2 |
6 |
11,12 (18 May) |
Correlated survival data; clustered survival data; recurrent events models | |
7 |
13 (1 June) |
Sample size determination for comparing two response rates and two survival distributions; good practice for the display of survival analysis results in scientific publications. (Only 1 week) (Assignment 3 due) |
Assignment 3 |
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Unit information based on version 2021.01R of the Handbook