B Can General Relativity and Quantum Field Theory Be Reconciled?

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General Relativity (GR) and Quantum Field Theory (QFT) are fundamentally incompatible, suggesting that one is applicable for low-energy, large-scale phenomena while the other suits high-energy, small-scale contexts. The discussion raises curiosity about potential reconciliation through concepts like black holes or M-theory. There is an acknowledgment of the importance of expert opinions in understanding these complex theories. The conversation emphasizes the need for clear communication and proper punctuation in discussions. Overall, the quest for clarity in the relationship between GR and QFT continues to intrigue many.
Megaton
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New member has been reminded to use good punctuation and paragraphs in the forums.
Please don't kill me here...I am really just a curious creature...QFT and GR are mutually incapabatable ergo they cannot both be correct...so best is that one is used for low energy large scale predictions (as per theory) and small scale high energies ( as part theory) ...(BTW I know what the term theory means I really am not a crack pot)...just wondering what in sight there is to any inificacation in black holes or m theory or what...really just curious...just not sure who to ask...like Socrates said I trust the experts (and I really do)...just wondering...experts could I talk to you...ask some questions
 
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By the way @Megaton, people are more likely to read your posts if you punctuate them correctly. Begin each sentence with a capital letter, end with a single period (full stop), not three, and use commas mid-sentence (not three periods).

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Define "Incapabatable", "correct" and "inificacation".
 
In Birkhoff’s theorem, doesn’t assuming we can use r (defined as circumference divided by ## 2 \pi ## for any given sphere) as a coordinate across the spacetime implicitly assume that the spheres must always be getting bigger in some specific direction? Is there a version of the proof that doesn’t have this limitation? I’m thinking about if we made a similar move on 2-dimensional manifolds that ought to exhibit infinite order rotational symmetry. A cylinder would clearly fit, but if we...

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