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Check the schedules of the different groups to know the language of teaching classes. Although the material can be in any of the three languages.
B3_Students have the ability to gather and interpret relevant data (usually within their area of study), to make judgments that include reflection on relevant social, scientific or ethical issues
B5_That students have developed those learning skills necessary to undertake further studies with a high degree of autonomy
E9_Use mathematical tools and advanced statistical tools for decision making and contrasting various economic assumptions
G1_Be able to work in a team, actively participating in tasks and negotiating dissenting opinions until reaching consensus positions, thus acquiring the ability to learn together with other team members and create new knowledge
T4_Domain the computer tools and their main applications for the ordinary academic and professional activity
T1_Communicate properly orally and in writing in the official languages of Catalonia
The subject "Statistical Inference for Business Management" is a continuation of the subject "Fundamentals of Statistics and Data Analysis", which students have previously taken. The subject wants to establish in the student a solid theoretical knowledge on the matter, as well as affect the capacity of his practical application in the study of the real world, especially in the economic field.
In particular, in this subject the basic concepts of statistical inference will be addressed, starting with the sample distributions of mean and proportion, univariate data modeling, confidence intervals and hypothesis contrasts. In addition, the most elementary comparison contrasts lead to the study of single and multiple linear regression.
It is therefore an instrumental subject that provides statistical tools that are used in different contexts. In addition, the role of computers in facilitating the study of databases should be highlighted.
MD1.Master class: Expository class sessions based on the teacher's explanation attended by all students enrolled in the subject
MD3. Presentations: Multimedia formats that support face-to-face classes.
MD4. Video capsules: Resource in video format, which includes contents or demonstrations of the thematic axes of the subjects. These capsules are integrated into the structure of the subject and serve students to review as many times as necessary the ideas or proposals that the teacher needs to highlight from their classes.
MD9. Solving exercises and problems: Non-contact activity dedicated to the resolution of practical exercises based on the data provided by the teacher
MD11. Non-contact tutorials: for which the student will have telematic resources such as e-mail and ESCSET intranet resources
The face-to-face sessions will combine theory and exercise sessions with practice sessions aimed at the application of the concepts worked on. In the practical sessions, data files will be used that will be treated with the appropriate software (Excel, R, Gretl spreadsheet, etc.), with the aim that the student can apply the appropriate statistical methodology autonomously. You will be notified in which class sessions the use of a computer is mandatory.
This subject has methodological and digital resources to make possible its continuity in non-contact mode in the case of being necessary for reasons related to the Covid-19. In this way, the achievement of the same knowledge and skills that are specified in this teaching plan will be ensured.
The Tecnocampus will make available to teachers and students the digital tools needed to carry out the course, as well as guides and recommendations that facilitate adaptation to the non-contact mode.
1. Introduction to statistical inference
Concept of sample, population, statistic and parameter.
Population and sample distributions
Binomial and Normal distributions.
The t-Student distribution.
2. Punctual estimation of population parameters. Confidence intervals of population parameters. The sample size
Distribution of the sample mean, the sample proportion and the sum or difference of sample means.
The Central Limit Theorem.
Estimator concept: Robustness, bias and efficiency of an estimator.
Punctual estimation of the population average.
Punctual estimation of the variance and population standard deviation.
Punctual estimation of the population proportion.
Estimation by interval. Confidence level. Estimation error.
Confidence intervals of population mean, population proportion, difference in population averages, and difference in population proportions
Relationship between sample size and estimation error.
Calculation of sample size to estimate the mean or population proportion.
3. Contrast of statistical hypotheses
Concepts of null hypothesis and alternative hypothesis. Significance level, Type I error (alpha), Type II error (beta). P-value. Critical value. Zero hypothesis rejection zone.
Contrast of the population average.
Contrast of the population proportion.
Contrast the difference in population means for independent samples.
Contrast the difference in population proportions for independent samples
4. Design of experiments: Analysis of the variance to a factor iTing Contingency tables
Comparison of more than two population averages.
Analysis of variance (ANOVA).
Fisher-Snedecor F distribution.
Attribute independence test.
The Ji-Square distribution.
5. Introduction to the analysis of Linear Regression Models (single and multiple)
The Simple Linear Regression Model: Preliminary hypotheses, inferences on the slope and the ordinate at the origin.
Confidence intervals for coefficients, expected values, and new observations.
Analysis of variations. The coefficient of determination.
Introduction to the Multiple Linear Regression Model. Preliminary hypotheses. Individual meaning of the coefficients. Joint meaning of the model. The goodness of fit.
In general the structure of the week is as follows:
Activities outside the classroom
40% of the grade of the subject will correspond to the continuous evaluation during the course, from the participation and presentation of works.
60% of the grade of the subject will correspond to an exam at the end of the term, where the student will have to obtain a certain minimum grade out of 10 to be able to accumulate the grade of the continuous assessment.
To pass the subject it is necessary that the weighted average mark is greater than or equal to 5.
If the student does not pass the course, he / she will be able to opt for a recovery of the final exam (60% of the total mark) in the period indicated in the academic calendar, with the condition of obtaining a minimum of 5 points out of 10 for to be able to accumulate the qualification of the continuous evaluation. There is no recovery of the activities carried out in the continuous evaluation.
Note on online seminars and questionnaires
Individual work + group work
A student who has not applied for the first call CANNOT apply for recovery.
MOORE, DS, MCCABE, GP, CRAIG, B, A, (2012) Introduction to the practice of Statistics, 7th edition. Freeman.
MOORE, DS (2009) Basic Applied Statistics, 2nd. ed. Antoni Bosch Editor
TROSSET, MW (2009) An Introduction to Statistical Inference and Its Applications with R. 1st Edition. Chapman and Hall / CRC
ELOSUA OLIDEN, P., ETXEBERRÍA MURGIONDO, J. (2012) R Commander. Data management and analysis. Statistics Notebooks. Editorial La Muralla.
NEWBOLD, PAUL, Carlson, W., Thorne, W. (2007), Statistics for Business and the Economy, 6th edition, Madrid, Prentice Hall.
MOORE, D., (1995), The basic practice of Statistics. Freeman.
WONNACOTT, WONNACOTT (1990), Introductory Statistics for business and economics, Wiley and sons.
THOMAS, JJ (1980), Introduction to statistical analysis for economists. Marcombo.
PEÑA, D., ROMO, J., (1997), Introduction to statistics for the social sciences, Madrid, McGrau-Hill / Interamericana de España, SAU
JOHNSON, BHATTACHRYYA (1992), Statistics, principles and methods. Wiley and Sons.
FREEDMAN, D. (1993), Statistics. Models and methods. Barcelona, A. Bosch ed.
PEÑA, D. (1991), Statistics. Models and methods, Madrid. Text University Alliance.
MAYO, D. (2018). Statistical Inference as Severe Testing: How to Get Beyond the Statistics Wars. Cambridge University Press.
LIERO, H. ZWANZIG, S. (2011) Introduction to the theory of Statistical Inference. 1st edition. Chapman & Hall / CRC Texts in Statistical Science.