Propositions. Logical operations with propositions. Logical implication. Sets. Operations with sets. Cartesian product. Applications. Injective and surjective applications. One-to-one correspondence. Inverse application.

Numeric numbers and sets: Natural numbers. Integer or relative numbers. Rational numbers. Real numbers and representation on the line. Bounded sets. Upper and lower extreme of sets of rational and real numbers. Intervals and neighborhoods. Accumulation, internal, isolated points. Open sets and closed sets.

Summations and products: Definition of summation. Properties. Special sums. Sum of the first n natural numbers. Arithmetic and geometric progressions and sum of their first n terms. Factorial.

Real functions of a real variable:

Definition of a real function of a real variable. The Euclidean plane and the graph of a function. Injective and surjective functions and graph. Even and odd functions. Increasing and decreasing functions. Concave and convex functions. Bounded functions. Composition function. Inverse function, monotonicity and invertibility, inverse function graph. Elementary functions. Functions with two laws. Transforming graphs. Domain of a function. Definition of a sequence.

Limits: Definition of limit. Convergence and divergence. Right limit and left limit. Vertical and horizontal asymptotes. Limit uniqueness theorem (w.p.). Sign permanence theorem in direct and inverse form (w.p.). Comparison theorem. Limit checks. Operations with limits. Indeterminate forms.

Infinitesimals and infinities: Definition of infinitesimal and infinite. Comparing infinitesimals and infinities. Order of infinitesimals and infinities. Propagation of the order. Computing limits with infinitesimals and infinities (w.p.).

Continuity and discontinuity: Definition of continuity. Limits and continuity. Classification of discontinuity points. Continuity of rational functions. Continuity of the inverse. Continuity of composition functions. Theorem of zeros (w.p.). Weierstrass theorem. Darboux's theorem (w.p.).

Differential calculus: Derivative of a function. Geometric interpretation. Derivability and continuity (w.p.) Points of non-derivability. Higher order derivatives. Derivatives of elementary functions. Rules of derivation. Chain rule. Derivative of the inverse function. Differential. First order approximation (w.p.). Taylor and McLaurin polynomial. Approximations of higher order. Stationary points. Local maxima and minima. First order necessary conditions for the existence of local maxima and minima. Fermat's theorem (w.p.). Rolle's theorem (w.p.). Lagrange theorem (w.p.). Lagrange theorem’s corollaries: zero-derivative functions (w.p.). Relations between monotonicity and derivative sign (w.p.). Local concave and convex functions. Relationship between the second order derivative and the concavity (w.p.). Points of inflection. Sufficient second order conditions for the existence of relative maxima and minima (w.p.). Sufficient conditions of order n for the existence of relative maxima and minima or inflections points (w.p.). De L'Hôpital theorem and application to limit calculus.

Graph of a function: Representation of the graph of a function on the Euclidean plane. Oblique asymptotes.

Linear algebra:

Vectors and vector spaces. Geometric representation of vectors. Linear combination of vectors. Linearly dependent and independent vectors. Rank of a set of vectors. Matrices. Operations with matrices. Product rows by columns. Particular matrices. Transposed matrix. Determinant of a matrix of order n. Properties of the determinant. Rank of a matrix. Rank and linear independence of vectors. Systems of linear equations. Cramer's theorem. Rouché-Capelli theorem. Homogeneous systems. Parametric systems.

Integral calculus:

Primitive functions. Indefinite integral. Characterization of the set of primitives (w.p.). Properties of the indefinite integral. Integral of elementary functions. Integration by parts (w.p.). Integration by substitution (w.p.). Definite integral. Properties of the definite integral. Integral function. Integral mean theorem(w.p.). Fundamental theorem of integral calculus (w.p.). Corollary to Torricelli-Barrow's theorem: relationship between the definite integral and the indefinite integral (w.p.). Applications.

(w.p.) = “with proof”

1) all the material will be uploaded on Moodle
2)Mastroeni-Mazzoccoli-Vellucci
Esercizi di Matematica Generale
Esculapio Editore

Propositions. Logical operations with propositions. Logical implication. Sets. Operations with sets. Cartesian product. Applications. Injective and surjective applications. One-to-one correspondence. Inverse application.

Numeric numbers and sets: Natural numbers. Integer or relative numbers. Rational numbers. Real numbers and representation on the line. Bounded sets. Upper and lower extreme of sets of rational and real numbers. Intervals and neighborhoods. Accumulation, internal, isolated points. Open sets and closed sets.

Summations and products: Definition of summation. Properties. Special sums. Sum of the first n natural numbers. Arithmetic and geometric progressions and sum of their first n terms. Factorial.

Real functions of a real variable:

Definition of a real function of a real variable. The Euclidean plane and the graph of a function. Injective and surjective functions and graph. Even and odd functions. Increasing and decreasing functions. Concave and convex functions. Bounded functions. Composition function. Inverse function, monotonicity and invertibility, inverse function graph. Elementary functions. Functions with two laws. Transforming graphs. Domain of a function. Definition of a sequence.

Limits: Definition of limit. Convergence and divergence. Right limit and left limit. Vertical and horizontal asymptotes. Limit uniqueness theorem (w.p.). Sign permanence theorem in direct and inverse form (w.p.). Comparison theorem. Limit checks. Operations with limits. Indeterminate forms.

Infinitesimals and infinities: Definition of infinitesimal and infinite. Comparing infinitesimals and infinities. Order of infinitesimals and infinities. Propagation of the order. Computing limits with infinitesimals and infinities (w.p.).

Continuity and discontinuity: Definition of continuity. Limits and continuity. Classification of discontinuity points. Continuity of rational functions. Continuity of the inverse. Continuity of composition functions. Theorem of zeros (w.p.). Weierstrass theorem. Darboux's theorem (w.p.).

Differential calculus: Derivative of a function. Geometric interpretation. Derivability and continuity (w.p.) Points of non-derivability. Higher order derivatives. Derivatives of elementary functions. Rules of derivation. Chain rule. Derivative of the inverse function. Differential. First order approximation (w.p.). Taylor and McLaurin polynomial. Approximations of higher order. Stationary points. Local maxima and minima. First order necessary conditions for the existence of local maxima and minima. Fermat's theorem (w.p.). Rolle's theorem (w.p.). Lagrange theorem (w.p.). Lagrange theorem’s corollaries: zero-derivative functions (w.p.). Relations between monotonicity and derivative sign (w.p.). Local concave and convex functions. Relationship between the second order derivative and the concavity (w.p.). Points of inflection. Sufficient second order conditions for the existence of relative maxima and minima (w.p.). Sufficient conditions of order n for the existence of relative maxima and minima or inflections points (w.p.). De L'Hôpital theorem and application to limit calculus.

Graph of a function: Representation of the graph of a function on the Euclidean plane. Oblique asymptotes.

Linear algebra:

Vectors and vector spaces. Geometric representation of vectors. Linear combination of vectors. Linearly dependent and independent vectors. Rank of a set of vectors. Matrices. Operations with matrices. Product rows by columns. Particular matrices. Transposed matrix. Determinant of a matrix of order n. Properties of the determinant. Rank of a matrix. Rank and linear independence of vectors. Systems of linear equations. Cramer's theorem. Rouché-Capelli theorem. Homogeneous systems. Parametric systems.

Integral calculus:

Primitive functions. Indefinite integral. Characterization of the set of primitives (w.p.). Properties of the indefinite integral. Integral of elementary functions. Integration by parts (w.p.). Integration by substitution (w.p.). Definite integral. Properties of the definite integral. Integral function. Integral mean theorem(w.p.). Fundamental theorem of integral calculus (w.p.). Corollary to Torricelli-Barrow's theorem: relationship between the definite integral and the indefinite integral (w.p.). Applications.

(w.p.) = “with proof”

1) all the material will be uploaded on Moodle
2)Mastroeni-Mazzoccoli-Vellucci
Esercizi di Matematica Generale
Esculapio Editore

A) General part: the elements of Private Law.

1) Private Law and Public Law
2) The sources of Private Law
3) Facts, acts and legal effects
4) The subjects
5) Acts: the contract and its essential discipline. Outline of the concept of obligation.
6) Liability
7) Legal assets and property


B) Special part: Private Law in the digital era.

1) The digital era. Informatics and law
2) Hardware, software and algorithms
3) Networks and Internet
4) From the right to privacy to the right to the protection of personal data
5) The evolution of the concepts of "document" and "subscription"
6) Electronic payments and digital currency
7) E-commerce
8) "Internet of Thing"
9) "Cloud computing" and "edge computing"
10) "Big Data"
11) "Blockchain" and "Smart Contract"
12) Artificial intelligence and robotics
13) "Internet Service Provider"
14) Deterritorialization
15) Destatualization
16) Dematerialization
17) Contract and technique

C) Thematic deepening: The "smart contract" between legal system and computer code.

Ask the Professor for English lectures.

A) General part: the elements of private law:
1. Diritto privato e diritto pubblico
2. Le fonti del diritto privato
3. I fatti, gli atti e gli effetti giuridici
4. I soggetti
5. Gli atti: il contratto e la sua disciplina essenziale. Cenni alla nozione di obbligazione.
6. La responsabilità
7. I beni giuridici e la proprietà
8. La tutela dei minori di età nel contesto digitale

B) Special part: digital private law:
1. I diritti digitali
2. Il problema della soggettività giuridica delle macchine
3. Documenti informatici e firme elettroniche
4. Persona, identità e strumenti nella società dei dati
5. La contrattazione online
6. Minori e consenso digitale
7. Il digital services act e la responsabilità dei provider
8. Circolazione dei contenuti: fake news e hate speech
9. La pubblicità nella dimensione digitale
10. Il digital markets act
11. Dipendenza economia “digitale”
12. Il data sharing
13. La regolazione della intelligenza artificiale
14. La tecnologia blockchain
15. Il mercato delle cripto-attività
16. Gli smart contract
17. La regolamentazione del diritto d’autore online

C) Thematic analysis:
-Diritto privato (digitale) delle persone minori di età (in sostituzione cap. 6, parte speciale)
-Lo "smart contract" tra ordinamento giuridico e codice informatico (in sostituzione cap. 16, parte speciale)

A) General part: the elements of private law:
- A. MANIACI, Introduzione al corso di Diritto privato, Giuffré, Milano, II ed., 2023 [esclusi cap. XVI e XVII].

B) SPECIAL PART: private law in the digital age:
- E. BATTELLI (a cura di), Diritto privato digitale, Giappichelli, Torino, last edition (oct. 2024)

C) THEMATIC INSIGHTS:
- E. BATTELLI, Diritto privato delle persone minori di età, Giappichelli, Torino, 2021
- F. LONGOBUCCO, Utopia di un'autonoma Lex Criptographi(c)a e responsabilità del giurista, Edizioni Scientifiche Italiane, Napoli, 2023

The technological factor and its impact on fundamental freedoms; Sovereignty and power in the digital age; the right of access to the internet and new rights; net neutrality between fundamental rights; electronic communications and disciplines envisaged; freedom and secrecy of communications in the time of the web; freedom of movement in the internet age; freedom of association in the internet; freedom of expression and information on the internet; competition and pluralism; audiovisual content and freedom of expression of thought on the internet; internet and the constitutional re-educational function of punishment; knowledge and education on the Net; right to health and e-health; protection of personal data and employer control; protection of copyright and right to information on the Net; economic freedoms and internet; electronic voting within the framework of digital democracy;

Lecture notes
Rights and freedoms on the internet
Curated by Tommaso Edoardo Frosini, Oreste Pollicino, Ernesto Apa, Marco Bassini
Le Monnier publisher
Last edition

The technological factor and its impact on fundamental freedoms; Sovereignty and power in the digital age; the right of access to the internet and new rights; net neutrality between fundamental rights; electronic communications and disciplines envisaged; freedom and secrecy of communications in the time of the web; freedom of movement in the internet age; freedom of association in the internet; freedom of expression and information on the internet; competition and pluralism; audiovisual content and freedom of expression of thought on the internet; internet and the constitutional re-educational function of punishment; knowledge and education on the Net; right to health and e-health; protection of personal data and employer control; protection of copyright and right to information on the Net; economic freedoms and internet; electronic voting within the framework of digital democracy;

Lecture notes
Rights and freedoms on the internet
Curated by Tommaso Edoardo Frosini, Oreste Pollicino, Ernesto Apa, Marco Bassini
Le Monnier publisher
Last edition

Computers and programs, notion of algorithm, Matlab and Python programming languages, errors and problem solving. Variables, logical and relational operators, strings, input and output data. Conditional constructs, IF statement, nested branches, flow graphs, multiple alternatives, Boolean variables. Loop FOR and WHILE, problem solving and algorithms that use loops. Nested loops, random numbers, and simulations. Functions and scripts, implementation and testing of functions, passing parameters, return values, recursive functions. Lists and their properties. Tables and their properties. Exceptions and files. Sets and dictionaries.

Lecture notes by the Professor on the Moodle platform and MS Teams of the University
C. Horstmann, R. D. Necaise, "Python: introduzione alla programmazione", Maggioli Editore.

Computers and programs, notion of algorithm, Matlab and Python programming languages, errors and problem solving. Variables, logical and relational operators, strings, input and output data. Conditional constructs, IF statement, nested branches, flow graphs, multiple alternatives, Boolean variables. Loop FOR and WHILE, problem solving and algorithms that use loops. Nested loops, random numbers, and simulations. Functions and scripts, implementation and testing of functions, passing parameters, return values, recursive functions. Lists and their properties. Tables and their properties. Exceptions and files. Sets and dictionaries.

Lecture notes by the Professor on the Moodle platform and MS Teams of the University
C. Horstmann, R. D. Necaise, "Python: introduzione alla programmazione", Maggioli Editore.

Part I
Introductory concepts
The market: supply and demand

Part II. Microeconomics
Consumption theory
Theory of production
Externalities, taxes and the role of the State
Non-competitive markets and fundamentals of game theory
Welfare economics
Social economics and CSR

Part III. Macroeconomics
Economic aggregates
The main macroeconomic models: Income--Expenditure, IS--LM, AD--AS
Growth theory
Employment and unemployment
Credit markets and the monetary system
International trade
Open economy

The course is based on the topics covered in most of the basic textbooks on microeconomics, macroeconomics and political economy.
The course will be mainly based on the following textbook:

Acemoglu, D., D. Laibson, J.A. List (2020). Principles of political economy. Theory and empirical evidence. 2nd ed., Pearson (or later editions).

Other recommended texts are:

Samuelson, P.A., D.W. Nordhaus, C.A. Bollino (2006). Economics. Mc Graw Hill, XXI ed.
Becchetti, L., L. Bruni, S. Zamagni (2014). Microeconomics. A text on civic economics. Il Mulino.
Blanchard, O., A. Amighini, F. Giavazzi (2020). Macroeconomics. A European perspective. The Mulino.

This graduate level course covers the following topics:
An overview of statistics
Data description: scales of measurement, how to describe data graphically for categorical data (pie chart, bar chart) and graphs for quantitative variables (histogram, pie chart)
How to describe data by summary statistics: measures of central tendency, variability and skewness.
How to create a box plot
How probability and probability distributions are involved in statistics
How binomial distributions are involved in statistics
The role that normal distributions play in statistics
Simple random sampling and sampling distribution of sample mean, central limit theorem, normal approximation to the binomial
Differentiation between a population and a sample, how to use a statistic to estimate a population parameter, confidence interval and its interpretation, inferences of population mean and proportion
Confidence interval for population mean, Sample size needed for estimating the population mean with a specified confidence level and specified width of the interval
Hypothesis testing: in terms of how to set up Null and Alternative hypotheses, understanding Type I and Type II errors, performing a statistical test for the population mean
p-value, how to compute it and how to use it
Inferences about μ with σ unknown: the t-distribution and the assumptions required to check in order to use it
How to compare the mean of two populations for independent samples: using pooled variances t-test versus separate variances t-test
Understanding concepts related to linear regression models including, least squares method, correlation, inferences about the parameters in the linear regression model

The course the course is taught in Italian so textbooks are in Italian:
- P. Newbold, W. Carlson, B. Thorne, Statistica, Pearson Education, 9° edizione
- Sebastiani M. R. (2015) “Esercitazioni di statistica”. Esculapio Editore, 3° edizione.
For English speaking students a textbook is:
Introductory Statistics for Business and Economics by Thomas H. Wonnacott and Ronald J. Wonnacott
John Wiley & Sons Inc; International 2 Revised ed

Section on Functions
Eigenvalues, eigenvectors, eigenspace, diagonalizable matrices, diagonalization of matrices, algebraic and geometric multiplicity, eigenvalues of symmetric matrices, properties of eigenvalues and eigenvectors, definitions and related theorems.
Sets in \( \mathbb{R}^2 \) and \( \mathbb{R}^n \).
Topology in \( \mathbb{R}^2 \): Open, closed, compact, bounded and unbounded sets, connected, disconnected, star-shaped, and convex sets.
Metric spaces, normed spaces.
Real functions of several real variables.
Functions defined between Euclidean spaces, graphs, domain of a function, bounded functions, continuous functions, concave and convex functions.
Level curves.
Level curves for a function, upper and lower level curves.
Sign of a matrix.
Definition, sign of a matrix through the determinant and through the eigenvalues.
Multivariable differential calculus.
Partial derivatives, gradient, equation of the tangent plane and linear approximation of a function, higher-order partial derivatives, Hessian matrix, Schwartz's theorem, functions of class \( C^2 \), second-order Taylor polynomial, second-order approximation of a function.
Unconstrained optimization.
Definitions of local and absolute maximum, local and absolute minimum, saddle point, first-order conditions, sufficient and necessary conditions. Second-order conditions, optimization for convex functions.

Section on Graphs
Directed graph. Successor of a vertex. Undirected graph; examples: Medici family graph, Erdős number. Incident edges and vertices, empty graph, order and size of a graph, neighborhood, multigraph. Königsberg bridges problem.
Degree of a vertex in an undirected graph. Isolated vertices. Handshaking lemma and its corollary. Outdegree and indegree for a directed graph. Complete graph of order \( n \). Weighted graph.
Mathematical representation of a graph: unweighted and undirected; unweighted and directed; weighted and undirected; weighted and directed; multigraph. Adjacency matrix. "Sparse" representation of a graph.
Cucker-Smale model. Galam model and binomial distribution.
Combinatorial calculus: permutations and arrangements. Combinatorial calculus: arrangements with repetition, combinations, binomial coefficient, first and second properties of binomial coefficients.
Isomorphic graphs. Isomorphic graphs and permutation matrices (theorem). Isomorphic graphs and eigenvalues (theorem). Necessary conditions for isomorphism.
Definition of path, length of the path, closed path, simple paths. kth power theorem of the adjacency matrix. Subgraph, connected graph, bridge, minimum path, distance matrix, graph diameter, underlying graph, weakly connected graph, strong connection, minimum path for weighted graphs.
Minimum weight path. Number of simple paths in a complete graph. Dijkstra's algorithm.
Eulerian paths on undirected graphs, solution of the Seven Bridges of Königsberg problem. Theorem on Eulerian paths.
Centrality measures, degree centrality. Closeness centrality and betweenness centrality. Clustering coefficient, star graph and clique. Average clustering coefficient of a graph, graph resilience.

Recommended:
 Mastroeni - Mazzoccoli. Mathematics for economic applications PEARSON
 Notes and other material downloadable online from the course on the Moodle platform at: https://economia.el.uniroma3.it/

Topics:
What is Economic policy? Microeconomic and macroeconomic market failures. The normative theory of economic policy. Microeconomic policy tools. The anti-monopoly policies. Policies with externalities and public goods. Redistributive policies. Macroeconomic objectives and tools in an open economy. Monetary policy. Fiscal policy. Policies for the balance of payments. Trade policies.
Insights:
Economic policy in the digital age.
Analysis of the economic reports of national and international institutions.

Textbook:
Acocella N. Politica economica e strategie aziendali, VII edition, Carocci, 2020.
Alternatively:
Cellini R. Politica economica. Introduzione ai modelli fondamentali, III ed. McGrawHill, 2019
Other material:
Slides of the lessons, articles, reports and other material will be available on the course's web page.

• The evolution of the analysis of Public Finance
• Public goods
• Taxes: characteristics and classification
• The economic effects of taxes
• The economic analysis of taxes and the theory of incidence
• The main taxes in the Italian tax system

1) Di Majo A., Introduzione alla Scienza delle Finanze, 2018, Edizioni Pigreco, Roma, capitoli 1, 2, 5, 6, 7 fino al par. 7.4 incluso;
2) Bosi P., Guerra M.C., I tributi nell'economia italiana il Mulino, Bologna, capitoli II, III, IV, V, VI, VII, VIII.

Recalls on computational complexity
Insight into sorting algorithms
Binary search
Elementary data structures and operations
Advanced data structures and operations
Development of data structures and algorithms in the Python language
Examples of applications with algorithms and data structures in Python language

For Python language, the textbook and teaching materials used as part of the "Fondamenti di informatica e programmazione" course will be useful.
Handouts provided by the lecturer.

Parte I – The textbook economy with "perfect competition": old concepts and new insights
1. Individual decisions Decisioni individuali
• Consumer theory (preferences, utility functions, balance constraint, demand curve, individual welfare).
• Producer theory (technology, cost function, profit maximization, supply function).
• “Big data” and individual decisions: learning about individual characteristics from their choices.
2. "Perfectly competitive" markets: equilibrium, efficiency, equity.
• Single market equilibrium
• General equilibrium, efficiency and equity.
• Information revealed by prices.
Parte II - Choices and transactions under imperfect information
1. Choice under uncertainty. Uncertainty and risk. Lotteries. Expected utility. Attitudes toward. Certainty equivalence and risk premia. Decisions under uncertainty and risk. The importance of risk diversification:
demand of financial assets and insurance. The value of information.
2. Choice under incomplete information: strategic interactions. Game theory. One-stage games. Nash equilibrium. Dynamic games. Backward induction and "sequentially rational" NE. Cooperation and mutual agreements.
3. Incomplete information and market power
• Benchmark Monopoly.
• Oligopoly. Models of price competition (Bertrand-Nash). Models of quantitative competition (Cournot-Nash). Collusion. Barriers to entry and monopolistic competition.
Parte III - Choices and "contracts" under information asymmetries.
1. Market power and price discrimination, two-part tarifs, bundling.
2. An introduction to adverse selection, moral hazard, and contracts.

B. Douglas Bernheim, Michael D. Whinston, Microeconomia, Mc Graw Hill, 2022.
Additional material will be distributed through the Moodle platform during classes.

PROGRAM

1. Innovation: stylized facts and key definitions
2. Innovation models, market structure and industrial dynamics
3. Innovation and economic growth
4. Innovative enterprise: knowledge, skills and organization
5. Technological regimes and sectoral innovation systems
6. The diffusion of innovation
7. Geography of innovation
8. Innovation systems
9. Globalization of innovation
10. The economics of knowledge
11. The economics of digital platforms

Essential:
[1] Malerba, F. (2000). Economia dell'innovazione. Carrocci.
[2] Malerba, F., Pianta, M., & Zanfei, A. (2007). Innovazione. Imprese, industrie, economie (pp. 1-305). Carocci.

Recommended for specific topics:
[3] Schilling, M. A., & Izzo, F. (2022). Gestione dell'innovazione. McGraw Hill.
[4] Weil, D. N., D'Amato, M., & Jappelli, T. (2005). Crescita economica: problemi, dati e metodi di analisi. Hoepli.

Additional readings will be suggested during the course on specific topics.

Introduction to databases
Data modeling overview
The relational model
The SQL language
Database management systems
Data warehouse
Introduction to data mining
Data mining problems
Big Data: characteristics, aspects and applications
Frameworks and technologies for Big Data

Title: Basi di dati
Edition: 6
Authors: Paolo Atzeni, Stefano Ceri, Piero Fraternali, Stefano Paraboschi, Riccardo Torlone
Publication date: February 1, 2023
Publisher: McGraw Hill

• Tutte le slides delle lezioni saranno rese disponibili, insieme a tutti gli altri materiali rilevanti, esclusivamente sulla piattaforma moodle del corso.

• I paragrafi da studiare dei capitoli di riferimento riportati tra parentesi verranno meglio indicati durante le lezioni e coincideranno con le parti che verranno trattate in aula e nelle slides.
Parte I:
1. Introduzione e fondamenti di micro (capp.1 e 2 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).
2. Discriminazioni di prezzo (capp. 5 e 6 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).
3. Oligopolio statico (capp. 8 e 9 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).
4. Collusione e giochi ripetuti (cap. 13 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).
5. Fusioni (cap. 15 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).


Parte II:
1. Introduzione alle reti e ai mercati digitali (cap. 19 Pepall, L., Richards, D. J., Norman G. e Calzolari, G).
2. Mercati a due o più versanti e piattaforme digitali (cap. 1 Belleflamme P. e Peitz).
3. Il ruolo dei Big data (cap. 2 Belleflamme P. e Peitz).
4. Strategie e politiche di prezzo delle piattaforme (capp. 4 e 5 Belleflamme P. e Peitz).
5. Governance e design delle piattaforme (cap. 6 Belleflamme P. e Peitz).

Libro di testo

Pepall, L., Richards, D. J., Norman G. e Calzolari, G., “Organizzazione Industriale” IV edizione, Mc Graw Hill Education.

Belleflamme P. e Peitz M. (2021), The Economics of Platform, Cambridge University Press. Liberamente scaricabile: https://www.cambridge.org/core/books/economics-of-platforms/1465A930513786676D369128B0AF9D21

Pepall, L., Richards, D. J., Norman G. e Calzolari, G., “Organizzazione Industriale” IV edizione, Mc Graw Hill Education.

Belleflamme P. e Peitz M. (2021), The Economics of Platform, Cambridge University Press. Liberamente scaricabile: https://www.cambridge.org/core/books/economics-of-platforms/1465A930513786676D369128B0AF9D21