Marion Lefevre 
IN BRIEF Understand mathematics through solid foundations. Use revision sheets to organize work. Show regularity with exercises. Adopt practical methods to better assimilate. Master the mathematical language. Identify and avoid common pitfalls. Utilize varied resources to enrich knowledge. Participate in seminars to delve into specific themes. Apply applied mathematics in everyday life. Develop a positive … Read more
IN BRIEF Adopt an effective learning method Participate actively in classes Repeat the fundamentals of mental calculation Analyze mathematical problems Use graded exercises to progress Give yourself time to review lessons and exercises Work in collaboration with others Stay motivated and persevere Attend seminars to enrich your knowledge Be attentive and participate in class Progressing … Read more
IN BRIEF Definition of arithmetic: studies the basic operations on numbers. Fundamental operations: addition, subtraction, multiplication, division. Natural numbers: used for counting, including one, two, three, etc. Properties of numbers: exploration of integers and their divisibility. Arithmetic sequences: definition and variations depending on the ratio. Arithmetic is an essential branch of mathematics, and it relies … Read more
IN BRIEF Origins : Ancient Greece, works of Euclid. Elements : Major publication of Euclid, serving as a geometric reference for over 2000 years. Axiom : Five fundamental principles formulate the basis of Euclidean geometry. Pythagorean Theorem : Known to the Babylonians and Egyptians long before Euclid. Evolution : New geometry developed in the 19th … Read more
IN BRIEF Even numbers: integers that are multiples of 2. Odd numbers: integers that are not multiples of 2. A number is even if it ends with 0, 2, 4, 6, or 8. A number is odd if it cannot be divided by 2 without a remainder. The sum of several odd integers: even if … Read more
IN BRIEF Use of mathematics to model complex systems. Neural networks and their mathematical foundation. Statistics to analyze and interpret data. Supervised learning and parameter tuning. Modern theories to predict chaotic phenomena. Applied mathematics in operations research. Influence on education and the teaching of mathematics. Optimization of learning methods through mathematics. Data security through mathematical … Read more
IN SHORT Digital tools for the virtual manipulation of mathematical concepts Interactive applications to visualize and explore mathematical concepts Number lines (0-99 and 1-100) for cycle 1 and 2 Use of Cabri Express for interactive activities Mathies: tools for manipulating mathematical objects Customized activity paths with Mathia for students Collaborative problem bank for problem-solving Playful … Read more
IN BRIEF Definition of topology: study of properties invariant under continuous deformation. Introduction to topological spaces and the concept of neighborhood. Importance of limits and separation between sets. Basic concepts: normality, open and closed. Practical applications in various disciplines. Resources: recommended books and exercises for learning. Topology is a fascinating branch of mathematics that examines … Read more
IN BRIEF Definition of a function: Relation between two sets with a unique correspondence. Differential calculus: Allows finding the derivative of a function to analyze its slope. Mathematical analysis: Deepens the understanding of continuity and the behavior of functions. Types of graphs: Learning expression through various visual representations. Practical applications: Used in various fields such … Read more
Fractals represent a fascinating union between art and mathematics. They are characterized by patterns that repeat infinitely and can be found in natural structures like clouds, mountains, or coastlines. But what makes fractals so captivating? Beyond their visual beauty, they offer a deep understanding of the complexity of the world around us. By exploring the … Read more