- #1

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Hi

Usually when learning math, understanding the theorems and ideas helps tremendously to remember math. I get that... I got through calculus, linear algebra and complex analysis easily.

The problem for me started with three branches in mathematics: Real analysis, measure theory and abstract algebra. The theorems are no problem. However, remembering the definitions is really hard:

Rings, fields, sigma-rings, algebras, sigma-algebras, integral domains, outer measure, Lebesgue measure, metric space, norm space... The list goes on... Not only are there many definitions; They are often very similar to each other. So, remembering the differences can be an art in itself.

I have to retake exams because I could not remember the definitions. What were the exact definitions of pointwise and uniform continuity? I remembered only vaguely and had to try to deduce parts of the definitions..

How can I remember the definitions more easily? I keep forgetting them..

Usually when learning math, understanding the theorems and ideas helps tremendously to remember math. I get that... I got through calculus, linear algebra and complex analysis easily.

The problem for me started with three branches in mathematics: Real analysis, measure theory and abstract algebra. The theorems are no problem. However, remembering the definitions is really hard:

Rings, fields, sigma-rings, algebras, sigma-algebras, integral domains, outer measure, Lebesgue measure, metric space, norm space... The list goes on... Not only are there many definitions; They are often very similar to each other. So, remembering the differences can be an art in itself.

I have to retake exams because I could not remember the definitions. What were the exact definitions of pointwise and uniform continuity? I remembered only vaguely and had to try to deduce parts of the definitions..

How can I remember the definitions more easily? I keep forgetting them..

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