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Since February 2025
Instructor since February 2025
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Python programming and introduction to algorithms for beginners and high school students – course in French
From 36 € /h
💻 Introduction to Python and Algorithmic Programming
Full title: Python programming and introduction to algorithms for beginners and high school students (high school & university level)
(100% distance learning — for high school students, college students, beginners or adults retraining)
Programming is an essential skill today, whether for studies, personal projects, or the professional world. But when you're just starting out, it's easy to feel lost when faced with seemingly complex lines of code or computer logic. That's where I come in!
With a progressive, caring, and structured approach, I help students get to grips with Python—one of the most accessible and powerful languages—while discovering the basics of algorithms in a simple and concrete way.
My goal is to transform the apprehension of coding into curiosity and joy of learning, and to lay solid foundations so that each student progresses with confidence.
🎯 Course objectives
Learn the fundamentals of Python programming from scratch.
Develop logical and algorithmic reflexes.
Understand and build simple but useful programs.
Inspire a taste for programming through accessible and concrete projects.
📚 Course content
✔ Python Basics
– Syntax, indentation, comments
– Variables, data types (numbers, strings, lists...)
– Conditions (if, elif, else)
– Loops (for, while)
– Simple functions
– Notions of modules and libraries
✔ Algorithms for beginners
– Understand what an algorithm is
– Writing in pseudo-code and Python
– Sorting algorithms (bubble sort, insertion sort, etc.)
– Searching for items in a list
– Getting Started with Recursion
– Simple optimization and complexity
✔ First practical projects
– Creation of mini-games (e.g.: guess the number, rock-paper-scissors)
– Simple calculator or unit converter
– Automation of basic tasks (for example: automatic sorting of a list of students)
– Small personalized projects based on the student’s interests
🧭 How the sessions work
1️⃣ Assessment of level and objectives (complete initiation, reinforcement, preparation for a competition or a project).
2️⃣ Tailor-made progression plan, with concepts covered step by step.
3️⃣ Alternating theory/practice to quickly develop autonomy.
4️⃣ Exercises, mini-challenges and projects to apply each concept learned.
5️⃣ Corrections and detailed explanations for each difficulty encountered.
6️⃣ Personalized monitoring, with regular assessments and continuous adaptation of the pace.
🌍 100% online courses – modern and adapted teaching methods
Sessions via Zoom, Google Meet, or any other tool of your choice
Interactive materials provided after each session: annotated codes, PDF files, exercises, tutorials
Flexible hours, compatible with busy schedules and time differences (ideal for students living in the Gulf countries or elsewhere)
Possibility of individual or small group lessons (siblings, classmates, etc.)
👨🎓 For whom?
High school students or students in a technology/science stream wishing to prepare for higher education
Students at the beginning of a computer science or science course
Adults in professional retraining, curious to learn to code
Complete beginners wishing to develop their digital skills
With me, you'll learn to think like a programmer, not just copy code. You'll gain logic, rigor, and autonomy—valuable assets for the future.
If you have any questions or would like to discuss the most suitable path, please do not hesitate to contact me. I am here to guide you with enthusiasm and kindness.
Full title: Python programming and introduction to algorithms for beginners and high school students (high school & university level)
(100% distance learning — for high school students, college students, beginners or adults retraining)
Programming is an essential skill today, whether for studies, personal projects, or the professional world. But when you're just starting out, it's easy to feel lost when faced with seemingly complex lines of code or computer logic. That's where I come in!
With a progressive, caring, and structured approach, I help students get to grips with Python—one of the most accessible and powerful languages—while discovering the basics of algorithms in a simple and concrete way.
My goal is to transform the apprehension of coding into curiosity and joy of learning, and to lay solid foundations so that each student progresses with confidence.
🎯 Course objectives
Learn the fundamentals of Python programming from scratch.
Develop logical and algorithmic reflexes.
Understand and build simple but useful programs.
Inspire a taste for programming through accessible and concrete projects.
📚 Course content
✔ Python Basics
– Syntax, indentation, comments
– Variables, data types (numbers, strings, lists...)
– Conditions (if, elif, else)
– Loops (for, while)
– Simple functions
– Notions of modules and libraries
✔ Algorithms for beginners
– Understand what an algorithm is
– Writing in pseudo-code and Python
– Sorting algorithms (bubble sort, insertion sort, etc.)
– Searching for items in a list
– Getting Started with Recursion
– Simple optimization and complexity
✔ First practical projects
– Creation of mini-games (e.g.: guess the number, rock-paper-scissors)
– Simple calculator or unit converter
– Automation of basic tasks (for example: automatic sorting of a list of students)
– Small personalized projects based on the student’s interests
🧭 How the sessions work
1️⃣ Assessment of level and objectives (complete initiation, reinforcement, preparation for a competition or a project).
2️⃣ Tailor-made progression plan, with concepts covered step by step.
3️⃣ Alternating theory/practice to quickly develop autonomy.
4️⃣ Exercises, mini-challenges and projects to apply each concept learned.
5️⃣ Corrections and detailed explanations for each difficulty encountered.
6️⃣ Personalized monitoring, with regular assessments and continuous adaptation of the pace.
🌍 100% online courses – modern and adapted teaching methods
Sessions via Zoom, Google Meet, or any other tool of your choice
Interactive materials provided after each session: annotated codes, PDF files, exercises, tutorials
Flexible hours, compatible with busy schedules and time differences (ideal for students living in the Gulf countries or elsewhere)
Possibility of individual or small group lessons (siblings, classmates, etc.)
👨🎓 For whom?
High school students or students in a technology/science stream wishing to prepare for higher education
Students at the beginning of a computer science or science course
Adults in professional retraining, curious to learn to code
Complete beginners wishing to develop their digital skills
With me, you'll learn to think like a programmer, not just copy code. You'll gain logic, rigor, and autonomy—valuable assets for the future.
If you have any questions or would like to discuss the most suitable path, please do not hesitate to contact me. I am here to guide you with enthusiasm and kindness.
Extra information
All my courses take place online via video conference, which allows me to help students in Riyadh, Jeddah, Al Khobar, Dubai, Abu Dhabi and Doha, wherever they are.
This flexible format offers the same quality as a face-to-face course, while allowing you to learn in the comfort of your own environment.
This flexible format offers the same quality as a face-to-face course, while allowing you to learn in the comfort of your own environment.
Location
At teacher's location :
- Riyadh Saudi Arabia
- Dubai - United Arab Emirates
- Jeddah Saudi Arabia
- Tim Hortons, Abu Dhabi - United Arab Emirates
- Doha, Qatar
- Al Khobar Saudi Arabia
Online from Saudi Arabia
About Me
Professor Profile: Expert in Mathematics and Strategic Pedagogy
Presentation
The teacher of this course is a passionate and experienced educator specializing in teaching mathematics at the high school level, particularly in the final year. His teaching approach is based on mathematical rigor, clear explanations, and adaptation to the specific needs of students, in order to help them achieve academic excellence.
Qualifications and Experience
Qualifications: Holds a Master's degree in Applied Mathematics or in Mathematics Education.
Experience: Several years of teaching in high school, with particular expertise in preparing students for the baccalaureate exams and post-baccalaureate entrance exams.
Skills:
In-depth mastery of the final year curriculum (specialty and complementary mathematics option).
Ability to simplify complex concepts and offer explanations tailored to each student.
Experience in using digital tools and new technologies to optimize learning (GeoGebra, Python, mathematical simulation software, etc.).
Pedagogical Approach
Interactive methodology: Encourages active student participation through questioning, progressive demonstrations, and guided exercises.
Strategic learning: Teaches effective problem-solving methods, time-saving techniques, and exam-appropriate strategies.
Personalized support: We support each student according to their level and objectives, offering specific advice and resources.
Practical applications: Highlights the links between mathematics and other fields (science, economics, engineering, computer science) to give meaning to learning.
Commitment and motivation
The teacher is convinced that every student can progress and succeed with the right methods and appropriate motivation. He makes it a point of honor to create a caring and stimulating environment, fostering autonomy and self-confidence.
Thanks to his expertise and commitment, he guides students towards a better understanding of mathematics and optimal success in exams and competitions.
Presentation
The teacher of this course is a passionate and experienced educator specializing in teaching mathematics at the high school level, particularly in the final year. His teaching approach is based on mathematical rigor, clear explanations, and adaptation to the specific needs of students, in order to help them achieve academic excellence.
Qualifications and Experience
Qualifications: Holds a Master's degree in Applied Mathematics or in Mathematics Education.
Experience: Several years of teaching in high school, with particular expertise in preparing students for the baccalaureate exams and post-baccalaureate entrance exams.
Skills:
In-depth mastery of the final year curriculum (specialty and complementary mathematics option).
Ability to simplify complex concepts and offer explanations tailored to each student.
Experience in using digital tools and new technologies to optimize learning (GeoGebra, Python, mathematical simulation software, etc.).
Pedagogical Approach
Interactive methodology: Encourages active student participation through questioning, progressive demonstrations, and guided exercises.
Strategic learning: Teaches effective problem-solving methods, time-saving techniques, and exam-appropriate strategies.
Personalized support: We support each student according to their level and objectives, offering specific advice and resources.
Practical applications: Highlights the links between mathematics and other fields (science, economics, engineering, computer science) to give meaning to learning.
Commitment and motivation
The teacher is convinced that every student can progress and succeed with the right methods and appropriate motivation. He makes it a point of honor to create a caring and stimulating environment, fostering autonomy and self-confidence.
Thanks to his expertise and commitment, he guides students towards a better understanding of mathematics and optimal success in exams and competitions.
Education
Mathematics education, particularly at the final year of secondary school, plays a fundamental role in students' development by providing them with tools for reasoning, logic, and problem-solving. Here is an overview of the key aspects of mathematics education at this level:
Objectives of Mathematical Education in the Final Year of High School
1. Development of critical thinking: Learning to structure logical and rigorous reasoning.
2. Mastery of mathematical tools: Understanding and using key concepts such as analysis, algebra, probability and geometry.
3. Preparation for higher education: Acquire a solid foundation for courses in science, economics, engineering or computer science.
4. Real-world application: Linking mathematics to concrete problems in physics, economics, engineering, and scientific research.
5. Developing autonomy: Encouraging students to solve problems on their own and to apply effective learning methods.
Modern Teaching Methods
Problem-solving approach: Encourage experimentation and discovery.
Use of digital tools: Integration of software such as GeoGebra, Python or interactive platforms to visualize and simulate mathematical concepts.
Differentiated instruction: Adapting teaching to the level and pace of each student.
Collaborative learning: Encourage group work and discussions to enhance understanding.
The Importance of Mathematical Education
Mathematics is not limited to academic success; it develops intellectual rigor and analytical skills that are valuable for decision-making and problem-solving in many professional fields.
Within the framework of the course "Strategic Mathematics: Tools and Applications for Success in the Final Year of High School", the objective is therefore to offer a comprehensive and accessible mathematical education, combining theory, practice and effective learning strategies
Objectives of Mathematical Education in the Final Year of High School
1. Development of critical thinking: Learning to structure logical and rigorous reasoning.
2. Mastery of mathematical tools: Understanding and using key concepts such as analysis, algebra, probability and geometry.
3. Preparation for higher education: Acquire a solid foundation for courses in science, economics, engineering or computer science.
4. Real-world application: Linking mathematics to concrete problems in physics, economics, engineering, and scientific research.
5. Developing autonomy: Encouraging students to solve problems on their own and to apply effective learning methods.
Modern Teaching Methods
Problem-solving approach: Encourage experimentation and discovery.
Use of digital tools: Integration of software such as GeoGebra, Python or interactive platforms to visualize and simulate mathematical concepts.
Differentiated instruction: Adapting teaching to the level and pace of each student.
Collaborative learning: Encourage group work and discussions to enhance understanding.
The Importance of Mathematical Education
Mathematics is not limited to academic success; it develops intellectual rigor and analytical skills that are valuable for decision-making and problem-solving in many professional fields.
Within the framework of the course "Strategic Mathematics: Tools and Applications for Success in the Final Year of High School", the objective is therefore to offer a comprehensive and accessible mathematical education, combining theory, practice and effective learning strategies
Experience / Qualifications
Professor's Experience and Qualifications
Academic Qualifications
Master's degree in Pure or Applied Mathematics (from a renowned university)
Master's degree in Teaching, Education and Training (MEEF) specializing in Mathematics
Agrégation or CAPES in Mathematics (optional but valued for teaching in high school)
Certification in digital pedagogy and the use of technological tools for teaching
Professional experience
Several years of teaching in high school (first and final year classes, specialization and option in complementary mathematics)
Experience in exam preparation (baccalaureate, entrance exams for prestigious schools)
Mathematics instructor for intensive courses and advanced private tutoring
Participation in innovative educational projects integrating new technologies (Python, GeoGebra, numerical simulations)
Key Skills
Thorough mastery of the final year curriculum (specialty, core curriculum and complementary mathematics)
Ability to explain complex concepts clearly and progressively
Using digital tools to make learning interactive and engaging
Development of effective working methods adapted to the needs of students
Personalized support and guidance to help each student succeed
Thanks to these qualifications and experience, the teacher is able to effectively guide students towards a deep understanding of mathematics and optimal performance in exams and competitions.
Academic Qualifications
Master's degree in Pure or Applied Mathematics (from a renowned university)
Master's degree in Teaching, Education and Training (MEEF) specializing in Mathematics
Agrégation or CAPES in Mathematics (optional but valued for teaching in high school)
Certification in digital pedagogy and the use of technological tools for teaching
Professional experience
Several years of teaching in high school (first and final year classes, specialization and option in complementary mathematics)
Experience in exam preparation (baccalaureate, entrance exams for prestigious schools)
Mathematics instructor for intensive courses and advanced private tutoring
Participation in innovative educational projects integrating new technologies (Python, GeoGebra, numerical simulations)
Key Skills
Thorough mastery of the final year curriculum (specialty, core curriculum and complementary mathematics)
Ability to explain complex concepts clearly and progressively
Using digital tools to make learning interactive and engaging
Development of effective working methods adapted to the needs of students
Personalized support and guidance to help each student succeed
Thanks to these qualifications and experience, the teacher is able to effectively guide students towards a deep understanding of mathematics and optimal performance in exams and competitions.
Age
Children (7-12 years old)
Teenagers (13-17 years old)
Adults (18-64 years old)
Seniors (65+ years old)
Student level
Beginner
Intermediate
Advanced
Duration
60 minutes
90 minutes
The class is taught in
English
French
Arabic
Availability of a typical week
(GMT -04:00)
New York
At teacher's location and via webcam
Mon
Tue
Wed
Thu
Fri
Sat
Sun
00-04
04-08
08-12
12-16
16-20
20-24
💻 Online courses: Analysis, Algebra and Geometry
For high school students, science degree students and preparatory classes
(100% distance learning, suitable for families in the Gulf and French-speaking students abroad)
As a passionate teacher, I've always found true pleasure in sharing a love of mathematics. My goal is simple: to help each student progress with serenity, clarity, and method, by supporting them at their own pace, regardless of their starting level.
I am convinced that difficulties do not come from the student, but often from an explanation that is too abstract or too hasty. With me, he will discover that mathematics can be logical, motivating, and even enjoyable to study. Each concept is approached patiently, in a climate of trust, and illustrated with concrete examples.
🌱 A human and personalized approach
We move forward together, with kindness, to:
Overcoming blockages and restoring the student's confidence.
Understand the fundamental concepts of analysis, algebra and geometry, often at the heart of scientific curricula.
Train effectively using a progressive methodology and suitable support.
Pass exams and competitions without unnecessary stress.
And, above all, rediscover the pleasure of learning.
📌 How do the sessions take place?
1️⃣ Assessment of the starting level to better understand the student's needs and target areas of work.
2️⃣ Personalized work plan, adapted to the pace and objectives set together: progressive exercises, review of the basics, in-depth study.
3️⃣ Coordination with curriculum expectations, to stay in line with courses taken in class or at university.
4️⃣ Preparation for assessments: role-playing, typical exercises, methodology, time management.
5️⃣ Regular assessment of progress and areas for improvement, in order to maintain a clear and encouraging vision of the progress made.
📚 Typical content (adjusted according to level)
Analysis: functions, limits, derivatives, integrals, sequences.
Algebra: systems of equations, matrices, determinants, vector spaces.
Geometry: location, vectors, scalar products, geometry of space.
🌍 A flexible solution for expatriate families
Videoconference courses (Zoom, Google Meet, etc.)
PDF supports and corrected exercises provided after each session
Flexible hours, adapted to Gulf time zones
Possibility of individual or small group lessons
📘 In addition
If you wish, I can also support the student in:
The organization of one's personal work
His career choices, by helping him make the link between his tastes and possible opportunities
Preparation for intensive training before exams or the start of the school year
Each student has their own pace and their own relationship with mathematics. My role is to support them with respect, attentiveness, and rigor. If you have any questions, I am available to discuss them.
For high school students, science degree students and preparatory classes
(100% distance learning, suitable for families in the Gulf and French-speaking students abroad)
As a passionate teacher, I've always found true pleasure in sharing a love of mathematics. My goal is simple: to help each student progress with serenity, clarity, and method, by supporting them at their own pace, regardless of their starting level.
I am convinced that difficulties do not come from the student, but often from an explanation that is too abstract or too hasty. With me, he will discover that mathematics can be logical, motivating, and even enjoyable to study. Each concept is approached patiently, in a climate of trust, and illustrated with concrete examples.
🌱 A human and personalized approach
We move forward together, with kindness, to:
Overcoming blockages and restoring the student's confidence.
Understand the fundamental concepts of analysis, algebra and geometry, often at the heart of scientific curricula.
Train effectively using a progressive methodology and suitable support.
Pass exams and competitions without unnecessary stress.
And, above all, rediscover the pleasure of learning.
📌 How do the sessions take place?
1️⃣ Assessment of the starting level to better understand the student's needs and target areas of work.
2️⃣ Personalized work plan, adapted to the pace and objectives set together: progressive exercises, review of the basics, in-depth study.
3️⃣ Coordination with curriculum expectations, to stay in line with courses taken in class or at university.
4️⃣ Preparation for assessments: role-playing, typical exercises, methodology, time management.
5️⃣ Regular assessment of progress and areas for improvement, in order to maintain a clear and encouraging vision of the progress made.
📚 Typical content (adjusted according to level)
Analysis: functions, limits, derivatives, integrals, sequences.
Algebra: systems of equations, matrices, determinants, vector spaces.
Geometry: location, vectors, scalar products, geometry of space.
🌍 A flexible solution for expatriate families
Videoconference courses (Zoom, Google Meet, etc.)
PDF supports and corrected exercises provided after each session
Flexible hours, adapted to Gulf time zones
Possibility of individual or small group lessons
📘 In addition
If you wish, I can also support the student in:
The organization of one's personal work
His career choices, by helping him make the link between his tastes and possible opportunities
Preparation for intensive training before exams or the start of the school year
Each student has their own pace and their own relationship with mathematics. My role is to support them with respect, attentiveness, and rigor. If you have any questions, I am available to discuss them.
This online course is designed for high school students who want to master essential mathematical concepts while developing a strategic approach to their learning. It aims to strengthen mathematical skills while highlighting effective methods for solving complex problems, in line with baccalaureate exams and applications in higher education.
Educational objectives
Consolidate the fundamental bases in analysis, algebra, geometry and probability.
Develop problem-solving strategies adapted to the requirements of the baccalaureate.
Understand the applications of mathematics in various fields (science, economics, engineering, etc.).
Improve rigor and speed in mathematical reasoning.
Promote autonomy and self-confidence in learning mathematics.
Course content
1. Analysis and Advanced Functions
Study of limits, continuity and derivability
Optimization and concrete applications
Integration and calculation of areas
Simple differential equations
2. Algebra and Geometry
Manipulation of matrices and systems of equations
Complex numbers and geometric transformations
Vectors, planes and lines in space
3. Probability and Statistics
Probability laws and random variables
Descriptive and inferential statistics
Applications to science and strategic decisions
4. Resolution Strategies and Methodology
Algorithmic approach and programming in Python
Heuristic methods and modeling techniques
Time management and strategies for exam success
Methodology and Evaluation
Interactive lessons with step-by-step solutions and discussions with students.
Progressive exercises to strengthen understanding and speed of execution.
Case studies and projects to illustrate real-world applications of mathematics.
Test simulations to effectively prepare for the baccalaureate.
Target audience
This course is aimed at final year students (mathematics or complementary specialization) wishing to deepen their mastery of mathematics and improve their performance in exams and competitions.
With this course, each student will be able to approach mathematics with method and confidence, developing valuable skills for their academic and professional future.
Educational objectives
Consolidate the fundamental bases in analysis, algebra, geometry and probability.
Develop problem-solving strategies adapted to the requirements of the baccalaureate.
Understand the applications of mathematics in various fields (science, economics, engineering, etc.).
Improve rigor and speed in mathematical reasoning.
Promote autonomy and self-confidence in learning mathematics.
Course content
1. Analysis and Advanced Functions
Study of limits, continuity and derivability
Optimization and concrete applications
Integration and calculation of areas
Simple differential equations
2. Algebra and Geometry
Manipulation of matrices and systems of equations
Complex numbers and geometric transformations
Vectors, planes and lines in space
3. Probability and Statistics
Probability laws and random variables
Descriptive and inferential statistics
Applications to science and strategic decisions
4. Resolution Strategies and Methodology
Algorithmic approach and programming in Python
Heuristic methods and modeling techniques
Time management and strategies for exam success
Methodology and Evaluation
Interactive lessons with step-by-step solutions and discussions with students.
Progressive exercises to strengthen understanding and speed of execution.
Case studies and projects to illustrate real-world applications of mathematics.
Test simulations to effectively prepare for the baccalaureate.
Target audience
This course is aimed at final year students (mathematics or complementary specialization) wishing to deepen their mastery of mathematics and improve their performance in exams and competitions.
With this course, each student will be able to approach mathematics with method and confidence, developing valuable skills for their academic and professional future.
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