Studying at the University of Verona

Here you can find information on the organisational aspects of the Programme, lecture timetables, learning activities and useful contact details for your time at the University, from enrolment to graduation.

Study Plan

The Study Plan includes all modules, teaching and learning activities that each student will need to undertake during their time at the University.
Please select your Study Plan based on your enrollment year.

5° Year  It will be activated in the A.Y. 2027/2028

ModulesCreditsTAFSSD
9
B
L-ART/02 ,L-ART/03 ,L-ART/06
Modules Credits TAF SSD
Between the years: 2°- 3°- 4°- 5°
Activities to be chosen by the student
8
F
-

Legend | Type of training activity (TTA)

TAF (Type of Educational Activity) All courses and activities are classified into different types of educational activities, indicated by a letter.




S Placements in companies, public or private institutions and professional associations

Teaching code

4S006126

Credits

9

Coordinator

Not yet assigned

Language

Italian

Scientific Disciplinary Sector (SSD)

MAT/02 - ALGEBRA MAT/03 - GEOMETRY

Courses Single

Not Authorized

The teaching is organized as follows:

Lezione

Credits

8

Period

Sem. 1A, Sem. 1B

Academic staff

Michele Picotti

Laboratorio [Gruppo 1]

Credits

1

Period

Lab 1A, Lab 1B

Academic staff

Michele Picotti

Laboratorio [Gruppo 2]

Credits

1

Period

Lab 1A, Lab 1B

Academic staff

Maria Rosaria Siani

Laboratorio [Gruppo 3]

Credits

1

Period

Lab 1A, Lab 1B

Academic staff

Maria Rosaria Siani

Laboratorio [Gruppo 4]

Credits

1

Period

Lab 1A, Lab 1B

Academic staff

Claudia Vassanelli

Learning objectives

PRE-SCHOOL
1. Knowledge and Understanding
At the end of the course the student will have to:
- Learn about the necessary steps to develop an educational path for the development of basic mathematical skills in the 3-6 years band;
- know the main theoretical models concerning the curricular programming and the evaluation of the learnings for the age range 3-6 years;
- know how to frame the evolution of the main aspects of mathematical thought;
- Know the logical connectives and the related truths tables; Know the properties of logical operations;
- know the concept of relation, order and equivalence relation;
- Know how to work with sets;
- Know the characteristics of numeric sets, operations on them, and their properties;
- The positional notation of numbers also in bases other than base ten;
- Understand the sense of mathematical formalisms and know how to build algorithms for modeling simple problems taken mainly from real contexts.
2. Applying Knowledge and Understanding
At the end of the course, future teachers will be able to:
-propose reflections and discussions on the daily experiences of children or on activities especially prepared for them to acquire the ability to count objects or events,
-to be familiar with numbers and with the structure of the first operations,
- to gradually reach the early processes of abstraction, the use of simple symbols and an early idea of operation.
Future teachers will be able to propose reflections and discussions aimed at acquiring the capacity to construct sets, to establish the belonging or not to a whole, to relate objects according to the criteria indicated, to identify the possible relation between two sets, knowing how to sort objects in a collection.
3. Making Judgements
At the end of the course students will have a critical and analytical attitude that enables them to question their beliefs and spontaneous ideas.
4. Communication skills
At the end of the course students will have to know how to use a rigorous and appropriate language for discipline.
5. Learning skills
At the end of the course students will have to Be able to independently find the teaching material valid and useful for building learning pathways.

PRIMARY SCHOOL
1. Knowledge and Understanding
At the end of the course the student will have to:
- know the necessary steps to develop an educational and formative project for the primary education band for the development and consolidation of basic mathematical competences;
- know how to frame the evolution of the main aspects of mathematical thought;
- Know the logical connectives and the related truths tables;
- Know the properties of logical operations;
- know the concept of relation, order and equivalence relation;
- Know how to work with sets;
- Know the characteristics of numeric sets, operations on them, and their properties;
- know the positional notation of numbers also in bases other than base ten;
- To know the main theoretical models concerning the introduction of natural numbers for the primary schooling band;
- Understand the sense of mathematical formalisms and know how to build algorithms for modeling simple problems taken mainly from real contexts.
2. Applying Knowledge and Understanding
At the end of the course the future teachers will be able:
-to propose to the children learning pathways introducing natural, integers and decimals numbers, and the operations on them, their comparison and their representation on the line, and on different numbering systems.
Future teachers will propose activities aimed at stimulating the conscious use of techniques and procedures of arithmetic calculation with natural and decimal numbers, written and mental, also with reference to real contexts so that children know how to derive implicit and explicit information from problematic situations and know how to choose and compare solution strategies.
-They will also be able to use new technologies to enrich the didactic proposal.
3. Making Judgements
At the end of the course students will have a critical and analytical attitude that enables them to question their beliefs and spontaneous ideas.
4. Communication skills
At the end of the course students will have to know how to use a rigorous and appropriate language for discipline.
5. Learning skills
At the end of the course students will have to Be able to independently find the teaching material valid and useful for building learning pathways.

Bibliography

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