
In this course, students will learn the basics of algorithms in numerical mathematics, analysis, and geometry, including computational errors and...
The JMM course is part of the micro-certificate program Development of Mathematical Thinking, which aims to develop and consolidate students’ mathematical thinking and familiarize them with the language of mathematics and its basic analytical and numerical methods through two sub-courses (JMM and UMV). The course can also be taken independently.
The JMM course will introduce basic mathematical concepts, the symbolic language of mathematics, and its usual procedures. Students will learn the basics of mathematical logic and the logical structure of mathematics from axioms to theorems. The basic types of mathematical proofs will be analyzed in detail, and the significance of examples and counterexamples in the construction of mathematical theory will be explained. The importance of human intuition, sketches (images), and experiments in constructing exact theory will also be discussed. The possibility of using computers in mathematics as a computational tool, an experimental tool, and a full-fledged means of proof will be explained in detail. The fundamental difference between these three uses will be explained using examples.
Secondary school level mathematics knowledge.
After completing the course, students will:
understand the basic concepts of propositional and predicate logic
master the basic concepts of set theory
describe and apply basic types of mathematical proof
use and cite professional literature at a basic level
have an overview of possible problems in finite arithmetic calculations
understand the iterative principles of algorithms and the conditions under which they converge
understand the necessity of approximating problems when solving them on a computer
be familiar with some specialized areas in which mathematical theory is used
Exercises (practical activities)
Faculty of Applied Sciences
KMA/JMM
From 15. 6. 2025 to 31. 8. 2025
Winter semester 2025/2026
Room – UU 108
FST Building, Bory Campus
Tuesday 4:40 p.m. – 6:20 p.m.
16. 9. 2025 – 16. 12. 2025
Contact teaching: 26 hours
Preparation for the comprehensive test: 16 hours
Preparation for the partial test: 10 hours
After logging in, you will be redirected to the e-application form, where you must complete the registration.
Univerzitní 22, Pilsen
For more information about micro-certificates, click HERE.
After completing all the required subjects, please fill out the application for a microcertificate.
In this course, students will learn the basics of algorithms in numerical mathematics, analysis, and geometry, including computational errors and...