Six (Not-So-)Easy Pieces


I just finished Six Not-So-Easy Pieces. Together with Six Easy Pieces, it’s a much abridged version of the Feynman Lectures on Physics, by, of course, Richard Feynman.
I finished Six Easy Pieces weeks ago, but since it and the sequel add up to less than a third of a typical book, size-wise (about 140 pages each), I decided to review them together. I just got side-tracked for a bit.
Six Easy Pieces is actually the exact same book as The Character of Physical Law (which I reviewed earlier), just with the chapters moved around a bit and some bits reworded.
It’s much more recent than Character, but I thought it was a bit less coherent. Still, quite good.
Six Not-So-Easy Pieces takes most of the concepts introduced in Six Easy Pieces a step further, and introduces some relevant equations.
The first chapter introduces vectors as if it’s some super-advanced new concept (which it may well have been at the time, though I would hope that anyone who’s gone through highschool now would know what they are), and talks about how they apply to Newton.
The second returns to the various symmetries in physical laws, and delves deeper into what they mean. It also talks more in-depth about the various laws of conservation (momentum, energy, angular momentum, charge, baryons, and leptons).
The final four chapters are about special relativity and what it means, exactly. He gets a few jabs at philosophers in on the side, because he wouldn’t be Feynman if he didn’t.
While it does require some background in mathematics, it’s actually pretty easy to follow. It may be a bit too advanced for the casual reader, but anyone with an interest in physics should be able to pick it up quite readily.
At various points he hints at the limitations of the various theories and areas where our knowledge is still very much on shaky ground, or missing altogether. Given that these lectures were given in the 1960s, I’d be very interested in seeing another book, perhaps, that revisits the not-so-easy pieces and tells us what progress has been made.
Either way, they’re very interesting, and make for a surprisingly light read, given the subject matter. As a layperson, it’s kind of hard to know which bits, if any, are completely outdated, and the mathematics can be hard to follow, but it’s still very much worth reading. I certainly learned a few things.
(I never really understood the equivalence principle as well as I wanted to. Now I do.)
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