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
Thomas Fung
12WW 626
please refer to iLearn
Lecturer
Houying Zhu
12WW 705
please refer to iLearn
Houying Zhu
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Credit points |
Credit points
10
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Prerequisites |
Prerequisites
(HSC Mathematics Extension 1 or Extension 2) or (10cp from MATH1000 or MATH1010-MATH1025 or MATH130-MATH136) or admission to BActStud or BActStudBSc or BAppFinBActStud or BActStudBProfPrac or BActStudProfPrac(Hons) or BMathSc
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Corequisites |
Corequisites
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Co-badged status |
Co-badged status
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Unit description |
Unit description
This unit is intended for students with a high level of proficiency in mathematics. The unit provides an introduction to modern statistical principles and practice with special emphasis on data analytical techniques. The aim of the unit is to promote an understanding of the principles involved in statistical analysis of simple data sets using elementary techniques. Data analysis will be carried out using an appropriate statistical package. The unit includes topics such as numeric and visual summaries of sample data; data quality; basic probability and random variables, including the binomial, Poisson, negative binomial, hypergeometric, uniform and normal distributions. Sampling distributions and their important properties are used to investigate estimates and their accuracy. Statistical inference techniques are considered such as tests of means, proportions, categorical data as well as regression and correlation. |
Information about important academic dates including deadlines for withdrawing from units are available at https://www.mq.edu.au/study/calendar-of-dates
On successful completion of this unit, you will be able to:
HURDLES: Attendance at, and reasonable engagement in, Small Group Teaching Activities (SGTA) and practical classes in this unit is compulsory. Attendance and reasonable engagement in the class activities in at least 10 out of 12 of the classes are requirements to pass the unit. This is a hurdle requirement.
ATTENDANCE and PARTICIPATION: Please contact the unit convenor as soon as possible if you have difficulty attending and participating in any classes. There may be alternatives available to make up the work. If there are circumstances that mean you will miss a class, you can apply for Special Consideration via ask.mq.edu.au.
WEB QUIZZES: Further information will be made available via iLearn in due course.
TESTS: There will be of one 1 hour online test conducted via iLearn in Week 7. Further information will be supplied in the week prior to the test.
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.
FINAL EXAM POLICY: It is Macquarie University policy not to set early examinations for individuals or groups of students. All students are expected to ensure that they are available until the end of the teaching semester, that is, the final day of the official examination period. The only excuse for not sitting an examination at the designated time is because of documented illness or unavoidable disruption. In these special circumstances, you may apply for special consideration via ask.mq.edu.au.
If you receive special consideration for the final exam, a supplementary exam will be scheduled in the interval between the regular exam period and the start of the next session. By making a special consideration application for the final exam you are declaring yourself available for a resit during this supplementary examination period and will not be eligible for a second special consideration approval based on pre-existing commitments. Please ensure you are familiar with the policy prior to submitting an application.
Approved applicants will receive an individual notification about one week prior to the exam with the exact date and time of their supplementary examination.
Name | Weighting | Hurdle | Due |
---|---|---|---|
SGTA Participation | 0% | Yes | Weekly |
Practical Participation | 0% | Yes | Weekly |
Web Quizzes | 20% | No | Weekly |
Mid-Semester Test | 20% | No | Week 7 |
Final Exam | 60% | No | Formal Examination Period |
Assessment Type 1: Participatory task
Indicative Time on Task 2: 0 hours
Due: Weekly
Weighting: 0%
This is a hurdle assessment task (see assessment policy for more information on hurdle assessment tasks)
Attendance and reasonable engagement in at least 80% of the SGTA classes is a requirement to pass the unit.
Assessment Type 1: Participatory task
Indicative Time on Task 2: 0 hours
Due: Weekly
Weighting: 0%
This is a hurdle assessment task (see assessment policy for more information on hurdle assessment tasks)
Attendance and reasonable engagement in at least 80% of the practical classes is a requirement to pass the unit.
Assessment Type 1: Quiz/Test
Indicative Time on Task 2: 11 hours
Due: Weekly
Weighting: 20%
There are eleven quizzes, due at approximately weekly intervals.
Assessment Type 1: Quiz/Test
Indicative Time on Task 2: 1 hours
Due: Week 7
Weighting: 20%
Mid-Semester Test
Assessment Type 1: Examination
Indicative Time on Task 2: 3 hours
Due: Formal Examination Period
Weighting: 60%
An invigilated examination held during the University’s formal examination period.
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
All lectures are online. They will be delivered as a combination of live zoom classes and pre-recorded video recordings. Please refer to iLearn for more details.
SGTA classes will start in week 2. Students must attend and participate a minimum of at least 80% of the classes that they are registered in to obtain a passing grade. If you are unavailable for your SGTA class in a particular week, you must submit a Special Consideration application (see General Assessment Information for further details).
Practical classes will start in week 2. Students must attend and participate a minimum of at least 80% of the classes that they are registered in to obtain a passing grade. If you are unavailable for your practical class in a particular week, you must submit a Special Consideration application (see General Assessment Information for further details).
This is a set of questions (pdf format) to allow students to assess whether they have sufficient mathematics in their background for STAT1371. Students are to attempt the quiz in their own time and mark it using the supplied solutions. Only students intending to do an Actuarial Studies degree have STAT1371 as a core unit. For all other students, you should do the one of FOSE1015, STAT1170 or STAT1250 based on your degree requirement.
Calculators
Each student will need a small calculator, preferably one that does simple statistical calculations (it should have at least mean and standard deviation capability). You should bring it to all SGTA classes. A calculator will also be needed for the mid-session tests and the final examination. You will not be permitted to use a programmable calculator or one with a full alpha character set in any examination.
Diez, D.M., Barr, C.D. & Çetinkaya-Rundel, M. (2012) OpenIntro statistics. Open Textbook Library (Corporate Author) (ed.). [Online]. OpenIntro. Available from: https://open.umn.edu/opentextbooks/BookDetail.aspx?bookId=60.
Mendenhall, W. Beaver, R.J. and Beaver, B.M. (2019) Introduction to Probability and Statistics. Metric Edition. Cengage Learning Custom P.
Hadley Wickham (2017) R for data science : import, tidy, transform, visualize, and model data / Hadley Wickham & Garrett Grolemund. First edition. Garrett Grolemund & ProQuest (Firm) (eds.). Sebastopol, CA : O’Reilly Media.Lisa DeBruine & Dale Barr. (n.d.) Data Skills for Reproducible Science (Version 1.0.0).
Other References (Note that many of the listed books' older editions are also useful references).
Previous editions of the textbook QA276.M425/2009
Johnson, Richard A. and Bhattacharyya Gouri K. (Ed 7, 2014) 'Statistics: Principles and Methods'
McClave, J. and Sincich, T. 'Statistics' (Ed12).
Devore, Jay L. ‘Statistics: the exploration and analysis of data’ (Ed 5)
Moore D.S. & McCabe G.P., ‘Introduction to the Practice of Statistics’ (Ed 5)
Griffiths D. et al., (1998) ‘Understanding Data - Principles and Practice of Statistics’
Mendenhall, W. & Ott, L., ‘Understanding Statistics’ (Ed 3)
Hamilton, Lawrence C. ‘Modern Data Analysis: a first course in applied statistics’
Phipps, M.C. & Quine, M.P. 'A Primer of Statistis' (Ed 4).
Clarke, G.M. & Cooke D. ‘A Basic Course in Statistics’ (Ed 5)
Koopmans L.H., ‘Introduction to Contemporary Statistical Methods’ (Ed 2)
Chatfield, C., ‘Statistics for technology: a course in applied statistics’ (Ed 3)
Huntsberger D.V. & Billingsley, P., ‘Elements of Statistical Inference’, (Ed 6)
Agresti, A. & Franklin, C. ‘Statistics: the art and science of learning from data’
R and RStudio: These are freely available to download from the Web, and they will be used for data analysis in this unit. See Topic 1 for more info.
Topics covered:
1. |
Sample Descriptives Visual and numerical summaries for both categorical and measured variables. |
2. |
Probability Basic probability concepts and applications: events, sets, joint probability, conditional probability, independence and Bayes' Theorem. |
3. |
Discrete random variables Evaluation of general expectation and variance. Properties of sums of random variables. Specific distributions covered: Bernoulli, Binomial, Poisson, Geometric, Negative Binomial and Hypergeometric. Poisson approximation to the binomial distribution. |
4. |
Continuous random variables Evaluation of general expectation and variance (using calculus). Specific distributions covered: uniform, polynomial based probability distributions and the normal distribution. |
5. |
Sampling distributions Distributions of sample statistics: the sample total and sample mean. Mean and variance of linear transforms of a random variable. The Central Limit Theorem, including normal approximation for continuous and discrete random variables, with particular applications to the Binomial, Poisson and Negative Binomial distributions (with continuity correction). |
6. |
Introduction to inference The scientific method, with particular application to hypothesis testing for a single population mean (one-sample z-test). Type I and Type II errors. Confidence interval, sample size and power. |
7. |
Inference for one population mean Application of the one-sample t-test and confidence interval. Investigating normality, particularly normal scores plots. |
8. |
Inference for two population means The two-sample t-test (and evaluate confidence intervals) for the difference in two population means. The "modified" two-sample t-test. Basics of experimental design, with particular application to the paired t-test. |
9. |
Correlation and Regression Correlation for two measured variables. The difference between correlation and causation. Simple linear regression, including estimation and inference for the coefficients, the mean function and prediction intervals. Assumption diagnostics. |
10. |
Categorical Data Analysis Large-sample inference procedures regarding proportions (for one and two populations). Hypothesis testing, confidence intervals and sample size requirements. Inference for categorical data, including goodness of fit tests, independence tests for contingency tables, pooling of variable levels. |
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Students seeking more policy resources can visit Student Policies (https://students.mq.edu.au/support/study/policies). It is your one-stop-shop for the key policies you need to know about throughout your undergraduate student journey.
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Date | Description |
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12/02/2021 | Updated General Assessment Section |
Unit information based on version 2021.02 of the Handbook