- #1
fxdung
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The renormalizable QFT is the theory with only a finite number of Feynman diagrams superficially diverge(in all order) and the non-renormalizable QFT is the theory with infinite diagrams superficial diverge.
Then my question is in all renormalizable theories can we absorb all divergences into counter terms or not?(All renormalizable theories are ''really renormalizable'')
Is there any case in non-renormalizable QFT we can absorb all divergences into counter terms?
Then my question is in all renormalizable theories can we absorb all divergences into counter terms or not?(All renormalizable theories are ''really renormalizable'')
Is there any case in non-renormalizable QFT we can absorb all divergences into counter terms?