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The career and field of study I am choosing is not related to maths much.But I am still interested and I love maths.But I just know math up to highschool level.So I wish to learn more,say as a hobby or skill.

Thus what books can anyone recommend or online resources or even what branch of mathematics to learn .

Edit:I know there are some answers pertaining to this but they dont seem like what I wanted to ask.

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  • $\begingroup$ The pacing...${}$. $\endgroup$ – Vim May 2 '16 at 10:24
  • $\begingroup$ I've been a big fan of cut-the-knot.org and of Ross Honsberger's books. On a more advanced level, combinatorics texts such as Stanley's undergraduate ones or Bona's or Loehr's. $\endgroup$ – darij grinberg May 2 '16 at 10:31
  • $\begingroup$ @darijgrinberg Okay thats something I will look into. $\endgroup$ – Ishan Taneja May 2 '16 at 10:43
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    $\begingroup$ Self learning is good but unless you have real drive and/or talent I would recommend a formal education in mathematics up to the second year of college, if possible. This would include all of Calculus including multi-variable calculus as well as Linear Algebra and Differential Equations. These are generally considered the requisite courses for any of the sciences, engineering or economics disciplines. $\endgroup$ – John Douma May 2 '16 at 21:41
  • $\begingroup$ @JohnDouma Sorry for the late reply , I had a question .Suppose I do an Economics Degree, will I learn the branches you mentioned as an integral part of the course or separately? $\endgroup$ – Ishan Taneja May 4 '16 at 13:03
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Khan academy might be a good starting point.

On youtube you can watch hundreds of their short videos on subjects like algebra, calculus, probability, linear algebra etc.

When you feel like you master that material you can move on to MIT OpenCourseWare on youtube.

Gilbert Strang's Linear algebra.

David Jerison's Single variable calculus.

Denis Auroux's Multivariable calculus.

Tom Leighton's Mathematics for Computer Science.

They also have courses on probability, statistics, differential equations etc.

Other personal favourites, which i actually liked more than MIT, are these

Discrete Mathematics. Arsdigita University. Instructor: Shai Simonson

The Fourier Transforms and its Applications. Standford. Professor Brad Osgood

Probability. Harvard

Probability Primer. Mathematicalmonk's channel

General topology from the very basics, including set theory, techniques for proofs

Graph theory by Sarada Herke

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