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Syrian Mathematical Olympiad
This site is concerned with the training of young Syrian students in Olympiad Mathematics and Problem solving Strategies, and is open to the public
أولمبياد الرياضيات السوري
يهتم هذا الموقع بتدريب الطلاب السوريين الشباب على رياضيات الأولمبياد واستراتيجيات حل المسائل، وهو مفتوح للجميع
What are the subjects to be studied?
How to study/train?
This is one of the most important tasks. Students are graded according to what they write in their papers! How correct their ideas, are or how deep their insight on any problem does not count unless it is clearly explained by writing.
The language used in mathematics is very precise, Let us learn about it.
Problems From Old Exams
Helpful References and Books
General
Mathematical Thinking, 2ed (DAngelo & West).
Problem-Solving Strategies -Springer ((Problem Books in Mathematics) Arthur Engel).
Lecture Notes on Mathematical Olympiad Courses For Junior Section Vol. 1 (Xu Jiangu).
Lecture Notes on Mathematical Olympiad Courses For Junior Section Vol. 2 (Xu Jiangu).
Lecture Notes on Mathematical Olympiad Courses For Senior Section Vol. 1 (Xu Jiangu).
Lecture Notes on Mathematical Olympiad Courses For Senior Section Vol. 2 (Xu Jiangu).
A first step to Mathematical Olympiad problems (Holton, Derek Allan).
A second step to mathematical Olympiad problems (Holton, Derek Allan).
Algebra
101 Problems in Algebra ( Andreescu & Feng).
Mathematical Induction: A powerful and elegant method of proof (Andreescu & Crisan).
Functional equations (Andreescu & Boreico).
Complex Numbers from A to ... Z (Andreescu, & Andrica).
Sequences And Mathematical Induction In Mathematical Olympiad And Competitions (Feng).
117 Polynomial Problems (Andreescu, Safaei & Ventullo).
Old and New inequalities(Andreescu).
Inequalities A Mathematical Olympiad Approach (Manfrino & Ortega).
Sums and Products (Andreescu, & Tetiva).
Geometry
Euclidean Geometry in Mathematical Olympiads (Evan Chen).
A Tour of Triangle Geometry (Paul Yiu).
Introduction to geometry(H.S.M Coxeter ).
Geometry Revisited (H.S.M. Coxeter).
Complex Numbers from A to ... Z (Andreescu& Andrica).
Problem-Solving and Selected Topics in Euclidean Geometry In the Spirit of the Mathematical Olympiads (Louridas & Rassias).
Solving problems in geometry Insights and strategies for mathematical Olympiad (Hang & Wang).
103 Trigonometry Problems (Andreescu & Feng).
Lemmas in Olympiad geometry(Pohoata, Korsky & Andreescu).
Number Theory
Number Theory: Structures, Examples, and Problems (Andreescu & Andrica).
Number Theory: Concepts and Problems-(Andreescu, Dospinescu & Mushkarov).
104 Number Theory Problems (Andreescu, Andrica, Feng).
An Introduction to Diophantine Equations(Andreescu, Andrica & Cucurezeanu).
Quadratic Diophantine Equations-(Andreescu & Andrica ).
Number Theory A Contemporary Introduction (Clark).
Combinatorics
102 Combinatorial Problems (Andreescu & Feng).
Graph theory in mathematical Olympiad and competitions (Liu, Zhongyi, Zheng) .
Combinatorial Problems in Mathematical Competitions (Zhang).
Olympiad Combinatorics(Sriram).
About us
Design by Omran Kouba.
Content preparation and Review by the Syrian Central Mathematics Committee for the Mathematical Olympiad: Omran Kouba, Khaled Halaua, M. Firas AlHalabi, Mekael Hammoud, Abdullah AlMalih, Ahmad Al Kamis.
Distinction and Creativity Agency.
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