Checking date: 26/04/2024


Course: 2024/2025

Applied Quantitative Methods for the Social Sciences I
(19298)
Master in Social Sciences (Plan: 481 - Estudio: 325)
EPC


Coordinating teacher: LEON ALFONSO, SANDRA

Department assigned to the subject: Social Sciences Department

Type: Compulsory
ECTS Credits: 6.0 ECTS

Course:
Semester:




Requirements (Subjects that are assumed to be known)
Students should have completed the intro course ¿Mathematics for Social Sciences and Basic Statistics¿ or its equivalent. Students should have a working knowledge of arithmetic, algebra, and elementary calculus. The course is suitable for students with a large range of prior exposure to statistics and mathematics.
Objectives
Knowledge or Content: K-7. Advanced knowledge and understanding of statistics applied to Social Sciences. K-8. Specialized and applied learning of quantitative research methods in the study of political and social phenomena. K-9. Advanced learning about the role of causality in Social Sciences. Skills: S-5. Ability to organize and express ideas clearly and unambiguously, and to support theoretical arguments on a topic through a critical analysis of the literature. S-7. Understanding the fundamental concepts of descriptive statistics, probability theory, and the foundations of inferential statistics. S-8. Knowing the properties of different types of quantitative data associated with the study of Social Sciences and mastering data analysis techniques. S-9. Understanding the techniques of causal inference in social research. Competences: C-7. Ability to select appropriate statistical models for data analysis within the framework of conducting research in Social Sciences. C-8. Handling quantitative research data: mastering analysis tools and data management software in the empirical development of a research paper. C-9. Being able to generate new data and apply causal inference techniques in the empirical development of a research question.
Skills and learning outcomes
Description of contents: programme
TOPIC 1. PROBABILITY 1.1 Random variables. Definition. Discrete and continuous variables. Cumulative distribution, probability density and probability mass functions. 1.2 Univariate and multivariate variables: marginal and conditional distributions. 1.3 Summarizing information of univariate variables: mean, variance, asymmetry and kurtosis. 1.4 Summarizing information of multivariate variables: Covariances and independence. 1.5 Some common univariate distributions: Bernoulli, Binomial, Poisson, Uniform, Normal 1.6 The multivariate normal distribution TOPIC 2. INFERENCE AND ESTIMATION METHODS 2.1 Population and sample: Parameters and statistics 2.2 Point estimation: means and proportions 2.3 Interval estimation 2.4 Hypothesis testing 2.5 Large samples: consistency and asymptotic distribution 2.6 Method of Moments estimator 2.7 Maximum Likelihood estimator TOPIC 3. REGRESSION MODEL 3.1 Simple Regression model: Conditional means 3.2 Estimating the parameters: Least Squares estimator 3.3 Properties of LS estimator: Consistency, normality and efficiency 3.4 Residual diagnostic 3.5 Hypothesis testing 3.6 Heteroscedasticity 3.7 Using the regression model to predict
Learning activities and methodology
Training Activities: AF3 - Theoretical-practical class: learning theoretical content on mathematics, statistics, and causal inference. AF4 - Laboratory practices: using software programs on computers to develop statistical models learned in theoretical classes. AF5 - Tutorials: the possibility of weekly meetings with the course instructor. AF6 - Individual student work. Teaching Methodologies: MD1 - Classroom presentations by the professor with the support of computer and audiovisual media, in which the main concepts of the subject are developed. MD3 - Resolution of practical cases, problems, etc., proposed by the professor individually or in groups. MD5 - Preparation of individual or group assignments and reports.
Assessment System
  • % end-of-term-examination 50
  • % of continuous assessment (assigments, laboratory, practicals...) 50

Calendar of Continuous assessment


Basic Bibliography
  • Gailmard, Sean. Statistical modeling and inference for social science. Cambridge University Press. 2014
  • Wickham, Hadley, Mine Çetinkaya-Rundel, and Garrett Grolemund. . R for data science: import, tidy, transform, visualize, and model data (2nd edition). O¿Reilly Media, Inc. Free online version available at https://r4ds.hadley.nz/. 2023
Recursos electrónicosElectronic Resources *
Additional Bibliography
  • Angrist, Joshua D, and Jörn-Steffen Pischke. Mostly harmless econometrics: An empiricist¿s companion. Princeton University Press. 2008
  • Wooldridge, Jeffrey M. . Introductory econometrics: a modern approach. Cengage Learning. 2013
(*) Access to some electronic resources may be restricted to members of the university community and require validation through Campus Global. If you try to connect from outside of the University you will need to set up a VPN


The course syllabus may change due academic events or other reasons.