Best (or at least good) GR and SR textbook for a 15-year-old highschool student

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A 15-year-old high school student seeks recommendations for textbooks on Special and General Relativity, expressing familiarity with concepts like the Metric Tensor and Christoffel Symbols. Suggestions include A.P. French's "Special Relativity" for an introductory understanding and Weinberg's "Gravitation and Cosmology" for General Relativity, though some participants criticize older texts for being outdated. Other recommended resources are Morin's book for Special Relativity and Sean Carroll's work for General Relativity, with an emphasis on the need for advanced mathematics for the latter. The discussion highlights the importance of selecting appropriate materials that match the student's current understanding without overwhelming them. Overall, finding a suitable textbook that balances depth and accessibility is crucial for effective learning in these complex subjects.
  • #31
I learned General Relativity from Schutz "A First Course in General Relativity" when I was younger and I know several who did similar. The first edition in particular is a nice compact volume that reviews special relativity, gives a nice "physicst's" view of tensors, motivates the field equations and handles the "fun" early parts of general relativity like Mercury's orbit and black holes and it has good exercises.
 
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  • #33
martinbn said:
Hawking and Ellis.
Since he is a beginner who does not know yet all needed mathematics, perhaps you would also recommend to first study N. Bourbaki, Elements of Mathematics, 11 books. And just to be sure that he understands foundations properly, e.g. why 1+1=2, before Bourbaki perhaps you would also recommend to study Principia Mathematica by Whitehead and Russell (3 books). After Principia, then Bourbaki, then Hawking and Ellis, perhaps he will be ready to study the recommendations by others. :oldbiggrin:
 
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  • #34
Demystifier said:
Since he is a beginner who does not know yet all needed mathematics, perhaps you would also recommend to first study N. Bourbaki, Elements of Mathematics, 11 books. And just to be sure that he understands foundations properly, e.g. why 1+1=2, before Bourbaki perhaps you would also recommend to study Principia Mathematica by Whitehead and Russell (3 books). After Principia, then Bourbaki, then Hawking and Ellis, perhaps he will be ready to study the recommendations by others. :oldbiggrin:
If someone asks about maths books the same way the first post was written, then yes, I will be equally sarcastic and recommend Bourbaki.
 
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  • #35
martinbn said:
If someone asks about maths books the same way the first post was written, then yes, I will be equally sarcastic and recommend Bourbaki.
My concern with that line of thought is that other people will take recommendations from this thread based on its title.
 
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  • #36
AdvaitDhingra said:
Thank you for your advice. It may well be that I overestimate what I understand.
It’s always refreshing to see high schoolers come to terms with their potential limitations so that they may grow. When I was that age I was delusional to say the least.

My personal opinion is that French is long winded. But I would not consider myself competent at SR by a long shot so my opinion may be worthless. That said I did pick up a copy of Morin’s text and it looks promising especially with the multitude of solved examples.
 
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  • #37
Update: I got The Theoretical Minimum on Classical Mechanics by Leonard Susskind and I find it challenging enough to enjoy it. I am now aware that I have quite a long way to go :D
 
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  • #38
AdvaitDhingra said:
Update: I got The Theoretical Minimum on Classical Mechanics by Leonard Susskind and I find it challenging enough to enjoy it. I am now aware that I have quite a long way to go :D
All the best - your request has certainly created an interesting thread!
 
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