<p><BR/>Replying to:<BR/><DIV CLASS='Discussion_PostQuote'>So that is my question, I am 37 I was never interested in any of this. Math was not something I had and desire to get into depth. But in the last few years my interests have changed, I have gotten more and more into astronomy and as a result my interest in learning how things work has increased. I have purchased a few books and due to this my interest in math has actually increased, so I am slowly starting to get my feet wet.So am I too old to learn this stuff, physics, quantum mechanics and all the other fields. Any advice on this would be great <br />Posted by shadow735</DIV></p><p>If you have the interest it is never too late to learn a new subject.</p><p>In this case there are many exciting things to learn. If you have the desire you can do it. But it won't be easy.</p><p>To learn the sort of physics that you have identified you will need to learn quite a bit more mathematics. In particular you need to learn calculus, elementary differential equations and linear algebra. None of these things are really difficult, but they will be different from the sort of mathematics that you have seen thus far. There will be more emphasis on understanding, the theory and logic of the subjects and less on simple manipulation of symbols. I suggest that you find a way to take classes in these subjects at a local university or community college.</p><p>You will also need to study physics in a presentation that uses calculus, or else you will have to be satisfied with a qualitative understanding of the subject. One can gain some understanding of the subject from a qualitiative point of view, but deep understanding does require the use of mathematics. For a class in physics using calculus I again suggest a course at a local university or community college. You might also, as was suggested earlier in the thread take a look at the video series Physics for Future Presidents. It is a good set of lectures at a conceptual level that does not require calculus but does transmit some of the flavor of advanced physics. From it you can gain a good bit of understanding, but not an ability to perfrom calculations and make quantitative assessments of physical behavior.</p><p>Once you have the basics, mathematics and a brief treatment of physics using calculus you have a decision to make. At that point you can either continue to study on your own, or else pursue further serious studies at the university level. The latter course would involve a serious commitment of time and effort, and perhaps money. It would basically lead to a BS. Or you can study on your own at whatever level suits your fancy. There are good books written for a lay audience, mostly a the level of Physics for Future Presidents with perhaps even less mathematics involved. There are also many many high-level texts on advanced physics available, but they require quite a bit of mathematical sophistication that would be difficult to develop outside of a formal educational setting.</p><p>But age should not be a barrier. It is interest and willingness to work and to learn that count.</p><p>For what it is worth here are some books that you might find of interest:</p><p><strong>Popular physics</strong> (little mathematics required)</p><p>The Elegant Universe by Brian Green</p><p>The Fabric of the Cosmos by Brian Green</p><p>A Brief History of Time by Stephen Hawking</p><p>The Character of Physical Law by Richard Feynman</p><p><strong>Physics Texts</strong> (calculus required)</p><p>The Feynman Lectures on Physics by Richard Feynman</p><p>Fundamentals of Physics by Halliday, Resnick and Walker</p><p><strong>Advanced and specialized physics </strong>(calculus and beyond required)</p><p>Mathematical Methods of Physics by Arfken</p><p>Quantum Mechanics by PJE Peebles</p><p>Quantum Mechanics by Messiah</p><p>Classical Mechanics by Goldstein</p><p>Classical Dynamics of Particles and Systems by Marion</p><p>Classical Electrodynamics by Jackson</p><p>Classical Electromagnetic Radiation by Marion</p><p><strong>Mathematics</strong></p><p>Calculus by Thomas and Finney</p><p>Calculus by Bers</p><p>Linear Algebra by Hoffman</p><p>Finite Dimensional Vector Spaces by Halmos</p><p>Elementary Differential Equations by Boyce and DiPrima<br /></p> <div class="Discussion_UserSignature"> </div>