Is it possible/advisable to read several books in 4 months?

  • Context: Studying 
  • Thread starter Thread starter x86
  • Start date Start date
  • Tags Tags
    Books
Click For Summary

Discussion Overview

The discussion centers around the feasibility and advisability of reading several mathematics books within a four-month timeframe, particularly in the context of an engineering student's summer study plans. The books mentioned include "How to Prove It," Spivak's calculus, and a discrete math book, with considerations of time management, motivation, and the depth of understanding required.

Discussion Character

  • Exploratory
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant expresses a desire to read three math books in three months, questioning the realism and advisability of this goal given their engineering background and study habits.
  • Another participant suggests that while it is possible to read the books, the more critical question is whether it is a good use of time, prompting reflection on the participant's motivations and future interests.
  • A participant with experience in computer science emphasizes the need for deeper mathematical knowledge to tackle advanced topics, indicating that their current engineering curriculum does not meet their needs.
  • Some participants note that simply reading the books may not be sufficient for true familiarity with the material, suggesting that deeper engagement is necessary.
  • Concerns are raised about the typical academic pacing of these subjects, with one participant questioning whether it is reasonable to expect to learn more than one book's worth of material in the same timeframe as a full course load.
  • A participant who has previously studied Spivak's calculus mentions the potential for personal enrichment but warns that the material may require significant time and effort to master, especially without a teacher.

Areas of Agreement / Disagreement

Participants generally agree that reading the books is possible, but there is no consensus on whether it is advisable or sufficient for achieving a deep understanding of the material. Multiple views on the effectiveness of self-study versus formal education are present.

Contextual Notes

Participants express varying assumptions about their prior knowledge and the depth of study required for the books mentioned. There are also differing opinions on the adequacy of self-study compared to a structured learning environment.

Who May Find This Useful

Readers interested in self-directed study of mathematics, particularly engineering or computer science students considering advanced mathematical texts, may find this discussion relevant.

x86
Gold Member
Messages
256
Reaction score
18
I am starting to plan some books to read for the summer, and I have already found 3 math books I'd like to finish in 3 months (taking the last month off- burnout recovery). Namely, How to prove it, spivak calculus, and a discrete math book

Now, I'm wondering if my goal of doing this is realistic? I have no problems studying 10+ hours a day as I am an engineering student and I'm used to long hours.

Can I do this? Is it advisable to do? Could I possibly do more books in this time- or am I destined to fail?
 
Physics news on Phys.org
If you have the will and the time then you can do it. The more important question is probably should you do it or is it a good use of your time. You said you're an engineering student, so what's your motivation for choosing a "proofy" set of books and why those books in particular? Also, summer is a long way away, and who knows what your interests may be in ~5 months. Best of luck no matter what you decide to do!
 
Haborix said:
If you have the will and the time then you can do it. The more important question is probably should you do it or is it a good use of your time. You said you're an engineering student, so what's your motivation for choosing a "proofy" set of books and why those books in particular? Also, summer is a long way away, and who knows what your interests may be in ~5 months. Best of luck no matter what you decide to do!

My interests are 100% computer science. I've been programming for roughly ~8 years now in several languages (all kinds, procedural, functional, object oriented, etc) and have been paid before/worked on team projects.

I'm not happy with the current projects I do now and want to tackle some more advanced topics requiring heavy mathematics and of course build up my knowledge so I'm really to tackle some hard data structures & algorithms books. But I've coded in low and high level languages. Since the engineering math isn't really that proofy and doesn't really help in these subjects, I need to learn more proofy math for myself.

My major is electrical/computer engineering- the programming they learn isn't sufficient (and I know all of it).
 
You can probably "read" those books in that time. But "reading" the books is a necessary, but not sufficient condition to become familiar with the material.
 
Vanadium 50 said:
You can probably "read" those books in that time. But "reading" the books is a necessary, but not sufficient condition to become familiar with the material.

Aren't these books normally learned in one semester (~3-4 months) in the typical school environment? At a full time course load, shouldn't I be able to learn 5-7?
 
If you've already taken single variable calculus then Spivak shouldn't be too bad, yes its rigorous but the beauty in Spivak is that thoroughly explains concepts with English to help develop the intuition and thought process behind the proofs. You will find Spivak to have a lot of text, which may or may not be a good thing for you.
 
I did Spivak over a summer, and I'm an engineering student. I can't attest to its usefulness in my engineering studies, but I can attest to the personal enrichment I've gained by being exposed to deeper levels of calculus than I experienced in my calculus courses. It will take time, though. Some chapters I had to read several times before I was comfortable with them. I'm not sure all of Spivak can be done (except in rare circumstances) in only three months with no teacher. Perhaps up to integration, though.
 

Similar threads

  • · Replies 5 ·
Replies
5
Views
7K
  • · Replies 7 ·
Replies
7
Views
3K
  • · Replies 6 ·
Replies
6
Views
2K
Replies
7
Views
3K
  • · Replies 49 ·
2
Replies
49
Views
7K
  • · Replies 1 ·
Replies
1
Views
3K
  • · Replies 3 ·
Replies
3
Views
2K
  • · Replies 16 ·
Replies
16
Views
3K
  • · Replies 18 ·
Replies
18
Views
3K
Replies
1
Views
3K