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Jan 21, 2023 at 9:07 comment added Carlo Beenakker I think we agree, thanks for the clarification.
Jan 20, 2023 at 22:14 comment added Nik Weaver Oh, I didn't realize $H(a,a^*)$ meant "normally ordered Hermitian operator" ... if your point is that this special class is tractable, I'm puzzled by the suggestion that Arveson's work "invalidates the entire field of quantum many-body physics".
Jan 20, 2023 at 16:49 comment added Carlo Beenakker I don't think any of these examples are normally ordered Hermitian operators $H(a,a^\ast)$ (of the type $\sum_k c_k (a^\ast)^k a^k$ with $c_k\in\mathbb{R}$); I understood the question of the OP in that quantum mechanics context.
Jan 20, 2023 at 16:07 comment added Nik Weaver @CarloBeenakker See Remark 3.13 of his paper for a simple class of examples.
Jan 20, 2023 at 15:58 history edited Nik Weaver CC BY-SA 4.0
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Jan 20, 2023 at 7:19 comment added Carlo Beenakker this statement is so strong, it seems as if it invalidates the entire field of quantum many-body physics; would you know of an example of a Hermitian operator $H(a,a^\ast)$ where the "naive" truncation approach fails?
Jan 19, 2023 at 22:30 history edited Nik Weaver CC BY-SA 4.0
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Jan 19, 2023 at 21:25 history answered Nik Weaver CC BY-SA 4.0