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eagereyes's review against another edition
4.0
Clearly my favorite Feynman book, because it’s actually about physics. The lectures are very well done, cover a lot of ground, and go into just the right level of depth. It’s also interesting to see him talk so much about the limitations of physics and what do and can know.
dameyawn's review against another edition
3.0
Cool recap on physics. I'd say it's a little above the layman's level for a quick, full understanding. On the other hand, it's pretty simple for someone w/ a physics/engineering background. BUT, it makes you think about some of the cool fundamental shit going down - minus the fact that this is like 50 years old. For example, it'd be nice if it touched on the Higgs boson, etc.
Feynman has a talent for describing physics. Early on, he relies on formulas more often than necessary I think, but that subsides w/ more complex concepts. Good, unbiased approach.
Feynman has a talent for describing physics. Early on, he relies on formulas more often than necessary I think, but that subsides w/ more complex concepts. Good, unbiased approach.
tsuki__reads's review against another edition
5.0
Nature has a simplicity and therefore a great beauty. - Feynman
tsukireads's review against another edition
5.0
Nature has a simplicity and therefore a great beauty. - Feynman
stevex's review against another edition
3.0
Feynman explains well, as he always does, but there's a a fair bit of material that was already covered in "6 easy pieces". Unsurprisingly, it's also well out of date in some places.
strong_extraordinary_dreams's review against another edition
5.0
- Simple, which is good
- Fundamental, which is great
- Entertaining, who doesn't like that?
A casual stroll past the vast edifices of simple physical laws, a few views of strange ideas that haven't been accepted but interesting all the same, and terminating at his - Richard's - favourite 'twin split' experiment that we all remember from our school days.
This is a great little book. More, such an approach - clearly stating background ideas and how they were arrived at, concluding at the vanguard - could and should be applied to more topics.
- Fundamental, which is great
- Entertaining, who doesn't like that?
A casual stroll past the vast edifices of simple physical laws, a few views of strange ideas that haven't been accepted but interesting all the same, and terminating at his - Richard's - favourite 'twin split' experiment that we all remember from our school days.
This is a great little book. More, such an approach - clearly stating background ideas and how they were arrived at, concluding at the vanguard - could and should be applied to more topics.
tsukireads's review against another edition
5.0
Nature has a simplicity and therefore a great beauty. - Feynman
chiaralzr's review against another edition
informative
inspiring
medium-paced
4.5
This was the first time I read something by Richard Feynman. Now I understand the hype around this man. With simple and yet clever analogies Feynman manages to explain multiple physical phenomena, and discusses the character of physical law in a very entertaining way! I definitely recommend this book.
arbieroo's review against another edition
5.0
This is a fantastic little book for which we have to thank the BBC: They decided to film these lectures and subsequently publish transcripts of them, at a time before Feynman had turned into a one-man industry and every one of Feynman`s students`first-draft lecture notes became as diamond dust.
The title tells one enough about the contents; if you have any interest in the topic you should read this book. It is almost but not completely non-mathematical. If you can cope with the algebra contained within F=GMm/R - well, that's as hard as it gets.
The aspect of the book that particularly interested me this time around is in Chapter two (and reprised somewhat in the final lecture). Feynman takes the above given equation, which expresses Newton's Law of Universal Gravitation and says - that's all very well, but you can express it in another way that's to do with how something called a potential varies locally - and if you do it will always give exactly the same answer! And, not content with that, you can express it another way that is to do with finding the minimum of a certain thing called the Action. (Technically it doesn't have to be a minimum, just somewhere where the tangent to the graph of the Action would be horizontal.) Done this way, the answers always come out the same as the other two ways! What's the point of that? Three ways to say the same thing!
But here's the interesting, indeed profound thing: when it came to understanding quantum mechanics (which doesn't deal with gravity) it was found that both potentials and a principle of minimum (stationary, strictly) Action were needed. So the different ways of expressing Newton's gravity law turned out profoundly useful in understanding a different set of phenomena, namely the nuclear forces and electromagnetism.
So if you are involved in trying to understand fundamental physics it would probably be healthy to actively search for different mathematical methods of expressing the laws as we understand them now!
Incidently, I doubt you will ever come across a more accessible introduction to the essential mystery of quantum mechanics (the photon/electron double slit experiment) than that given in this lecture, in which Feynman gave his famous quote, "...I think I can safely say nobody understands quantum mechanics."
The title tells one enough about the contents; if you have any interest in the topic you should read this book. It is almost but not completely non-mathematical. If you can cope with the algebra contained within F=GMm/R - well, that's as hard as it gets.
The aspect of the book that particularly interested me this time around is in Chapter two (and reprised somewhat in the final lecture). Feynman takes the above given equation, which expresses Newton's Law of Universal Gravitation and says - that's all very well, but you can express it in another way that's to do with how something called a potential varies locally - and if you do it will always give exactly the same answer! And, not content with that, you can express it another way that is to do with finding the minimum of a certain thing called the Action. (Technically it doesn't have to be a minimum, just somewhere where the tangent to the graph of the Action would be horizontal.) Done this way, the answers always come out the same as the other two ways! What's the point of that? Three ways to say the same thing!
But here's the interesting, indeed profound thing: when it came to understanding quantum mechanics (which doesn't deal with gravity) it was found that both potentials and a principle of minimum (stationary, strictly) Action were needed. So the different ways of expressing Newton's gravity law turned out profoundly useful in understanding a different set of phenomena, namely the nuclear forces and electromagnetism.
So if you are involved in trying to understand fundamental physics it would probably be healthy to actively search for different mathematical methods of expressing the laws as we understand them now!
Incidently, I doubt you will ever come across a more accessible introduction to the essential mystery of quantum mechanics (the photon/electron double slit experiment) than that given in this lecture, in which Feynman gave his famous quote, "...I think I can safely say nobody understands quantum mechanics."