Are there any good teaching materials recommended for self learning Olympiad in primary school?

Olympiad mathematics course, drawing inferences from one another, these are the basic textbooks for learning Olympiad mathematics, although it is not difficult, but it can exercise people's thinking ability very well.

There is "Drawing Inferences from One Another", which is a relatively classic entry-level textbook, and it is not very difficult. "Olympiad Mathematics Course", this is an old classic textbook, a total of three books.

Drawing inferences from one example, Shaanxi People's Education Press.

Olympiad Mathematics Course, East China Normal University Press.

Mingxin Mathematics Gifted Course", Hubei Science and Technology Press.

Thinking innovation clearance, high-thinking guidance, drawing inferences, learning and thinking cheats, thinking training compilation, Mingxin mathematics gifted course.

1. In-class promotion, Olympiad Mathematics Introduction---From Textbook to Olympiad Mathematics" or "Inferences", I prefer "From Textbook to Olympiad Mathematics", which is slightly more difficult than in class, suitable for students who have spare energy in class and pursue full scores, and is closely related to in-class knowledge. Of course, there are also cheats for learning and thinking, a total of 24 books for grades 1-6, the blue one is simple, the orange one is difficult, and the entry to the advanced one.

2. Advanced 1--- Olympiad Mathematics Course" published by East China Normal University, three books for each grade, one explanation, one workbook, one answer, with supporting explanations**, students with self-control and spare strength can study on their own. Of course, there is also the Mingxin Mathematics Gifted Course, and Xueersi Thinking Innovation Clearance. The content is all Olympiad content, there is not much difference, just choose any set and follow the practice, the key is to persevere.

3. Advanced 2--- brush past questions, various Olympiad competition questions, Spring Festival Cup, Hope Cup, etc.

The Primary School Olympiad is much more complex than the in-class mathematics, which is suitable for students who have completed well in the class and have spare energy, and not every student is suitable for learning the Olympiad. Most students learn to do the opposite.

Third, it is enough to learn from the textbook Olympiad.

The big white book of learning and thinking, it is very difficult, the baby is not a genius of the Olympiad, this can not be considered, college students can not make the first grade of the Olympiad problems. Even if it can be made, parents can't explain the topic to the baby.

There are about 20 lectures in each book, 6 example questions per book, and the first 4 questions are relatively simple, the difficulty gradually increases, and there are key points for reference in solving the problems. These 4 questions should be more difficult than drawing inferences from one another, and it can be said that they are entry-level questions of the Olympiad, and children can understand them. The last two questions are close to the questions of Xueersi Dabaiben, which have a certain degree of difficulty, and children can understand it.

Each example question will be followed by a practice question, and after the parent finishes the example question, let the child do the practice to see if he has learned it. There are 6 homework questions at the end of each lecture, which basically correspond to the previous example questions. In other words, the child has 3 times to master the same kind of question.

This arrangement is very reasonable. The whole process took more than 1 hour to talk about. Take more than an hour on the weekend, and there is still time.

Fit.

"Mathematics Olympiad" is the abbreviation of the Mathematical Olympiad. 1934-1935, former Soviet Union.

Started in Leningrad.

and Moscow held a secondary school mathematics competition, which was named the Mathematical Olympiad, and in 1959 the first International Mathematical Olympiad was held in Bucharest.

History. In 1934 and 1935, the Soviet Union began to hold secondary school mathematics competitions in Leningrad and Moscow, which gave the name of the Mathematical Olympiad. Romania, 1959.

The Society of Mathematical Physics invited middle school students from Eastern European countries to participate, and held the first International Mathematical Olympiad in Bucharest, which has been held annually since then, and has been held for 52 sessions so far.