Fortune Telling Collection - Free divination - What about Shu Ren Xin Jing?
What about Shu Ren Xin Jing?
Shu Ren Xin Jing is very good. Shu Ren's Mind Mirror is an ancient divination book written by the great soothsayer in the Tang Dynasty. This book mainly introduces the traditional divination in China, such as the divination course of Six Masters, psychic calculation, including the knowledge of Six Masters' Jiazi, Four Masters' Class, Six Masters' Listening, Eight Disciplines and Nine Stars. Its content is rich, including rich folk beliefs and cultural traditions. Xin's Flowers in the Mirror has a high position and influence in the history of China, and it is known as the classic of "the time between man and nature". It is of great significance not only to the study of China's traditional culture and history, but also to modern people's understanding and exploration of China's traditional culture. If you are interested in China's traditional culture or divination, reading the thinking mirror will be a very beneficial experience.
- Previous article:Sentences describing Bailuyuan
- Next article:Did Oracle Bone Inscriptions, who was first discovered, buy it from a drugstore?
- Related articles
- Poetry Spring and Autumn 008 | Jump over the bike and recruit me with a bow. Don't you want to leave, afraid of my friends?
- Obviously, there are still 654.38+10,000 troops in the Battle of Gaixia. Why did Xiang Yu escape with only 800 elite cavalry?
- How do you say constellation in English?
- Look at a short paragraph in Japanese (mainly to clarify the context and facilitate accurate translation) and translate three points.
- The title of this article is reading Qu Yuan, so what did the author read from Qu Yuan? Please summarize it briefly.
- Free test is the most accurate, which constellation network test is the most accurate?
- Which character does the Oracle describe?
- What can I download to find my horoscope?
- Did Qin Shihuang encounter aliens more than 2000 years ago?
- Taoism is impermanent, and yin and yang have no phase. Solve: