*How i understood Applied mathematics concept.*
```The other day a brother of mine taught me about Wiens integrals. He was surprised because I completely understood them instantly, while most people he taught had taken days or even weeks to really understand the concept. Am I just that smart? I wish. The main reason is that I was able to recognize themas a specific case of a vector space (more specifically, of a Hilbert space), with the coefficients representing a basis. I'd spend hundreds of hours working with similar objects, to the point where it was as intuitive for me as speaking English or breathing. In contrast, most people simply don't put in the time to make something intuitive. They don't realize that there's a world of difference between being able to solve a problem in 30 seconds and solving it instantly. They think that as soon as they have a basic conscious understanding, that's enough. The reason this is so important is because humans have a finite amount of short-term/working memory. You've probably heard that most people can only remember 5-9 digits at a time. The same concept applies to Maths. If a vector space occupies 8 units of memory, then you have no room to understand anything else. But if it occupies 1 unit, you have plenty of room to build from. And how do you reduce the amount of memory something takes up? It's simply by practice. This part of the learning process is called chunking[1].So the reason why math geniuses learn so quickly is because they've studied the basic material so thoroughly that it becomes intuitive to them. The average high school graduate will have to use up several units of memory to expand an expression (a + b)(a - b) = (a² - b²), whereas a more advanced one will be able to salve that with 1 or 0 units of memory. Which makes it easier to learn advanced concepts that build upon the simpler one's.```
*By-Morawo maxwell.*
```About maxwell-Am a 200level mechanical engineering student of ladoke akintola university```
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