Having Trouble Adapting Discrete Mathematics

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SUMMARY

The discussion centers on the challenges of adapting to discrete mathematics, particularly set theory. The user struggled with a specific problem involving the notation L.{A,a} = {A, a, b, ab, ba, aba}, expressing frustration over the concept of 'no order' in sets. They found that using Notepad++ helped them arrive at the correct answer quickly. The consensus is that mastering discrete mathematics requires extensive practice and a shift in thinking.

PREREQUISITES
  • Understanding of set theory concepts
  • Familiarity with discrete mathematics terminology
  • Basic problem-solving skills in mathematics
  • Experience with mathematical notation
NEXT STEPS
  • Practice solving set theory problems using different sets and operations
  • Explore resources on discrete mathematics, focusing on set theory
  • Learn about mathematical notation and its implications in problem-solving
  • Engage in exercises that emphasize the concept of order and structure in sets
USEFUL FOR

Students of mathematics, educators teaching discrete mathematics, and anyone looking to improve their understanding of set theory and mathematical problem-solving techniques.

Monster92
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Ok, so I'm having difficulty adapting to subjects like set theory etc.

For example this question:

L.{A,a} = {A, a, b, ab, ba, aba}

Find L


Now, I know the answer but it was a battle getting there. It took me 30 mins before giving up and turning on my PC. I got annoyed so much that didn't know the answer I started to type the question in notepad ++ and within 3 mins I got the right answer.

I just can't seem to adapt to the notion of 'no order'...what the hell :(

My tests are paper based, any ideas?
 
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I don't understadn what you mean with [itex]L.\{a,A\}[/itex]... What is L, what is . ??

Anyway, discrete math will take some time to get used to. The only way to get used to it is by making lots of exercises. You can't expect being a pro in math immediately, it will take many many years.

A thing you should do now is:
1) Asking yourself why it took you so long. Could you have done it faster??
2) Can you use the style of thinking to solve other problems?? (= can you generalize)
3) Solve the same problem (or something similar) tomorrow

Eventually, after a lot of practise, you'll get there!
 

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