The course aims to provide an introduction to basic concepts of discrete mathematics and linear algebra useful in science and engineering. The various topics will be approached using a concrete approach, using examples and problems to motivate the subject and to help student participation.
Curriculum
Canali
teacher profile teaching materials
Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Matematica discreta e applicazioni
Zanichelli 2008
Programme
Basics of set theory. Maps between sets: invective, surjective, bijective maps.Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Core Documentation
Giulia Maria Piacentini CattaneoMatematica discreta e applicazioni
Zanichelli 2008
Reference Bibliography
Nicholson Algebra lineare McGraw-Hill 2001Attendance
recommended attendanceType of evaluation
written testCanali
teacher profile teaching materials
Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Matematica discreta e applicazioni
Zanichelli 2008
Programme
Basics of set theory. Maps between sets: invective, surjective, bijective maps.Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Core Documentation
Giulia Maria Piacentini CattaneoMatematica discreta e applicazioni
Zanichelli 2008
Reference Bibliography
Nicholson Algebra lineare McGraw-Hill 2001Attendance
recommended attendanceType of evaluation
written testCanali
teacher profile teaching materials
Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Matematica discreta e applicazioni
Zanichelli 2008
Programme
Basics of set theory. Maps between sets: invective, surjective, bijective maps.Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Core Documentation
Giulia Maria Piacentini CattaneoMatematica discreta e applicazioni
Zanichelli 2008
Reference Bibliography
Nicholson Algebra lineare McGraw-Hill 2001Attendance
recommended attendanceType of evaluation
written testCanali
teacher profile teaching materials
Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Matematica discreta e applicazioni
Zanichelli 2008
Programme
Basics of set theory. Maps between sets: invective, surjective, bijective maps.Basics of propositional logic, truth tables. Equivalence and order relations.
Elements of combinatorics. Binomial coefficients and binomial theorem. Permutations. Integers: divisibility, GCD and Euclid's algorithm, Bézout's identity, linear congruences.
Matrices and operations between matrices. Linear systems and their resolution.
Core Documentation
Giulia Maria Piacentini CattaneoMatematica discreta e applicazioni
Zanichelli 2008
Reference Bibliography
Nicholson Algebra lineare McGraw-Hill 2001Attendance
recommended attendanceType of evaluation
written test