105 karma · joined October 16, 2019
Correct, and they are usually followed up by a published, peer-reviewed paper as well. I look forward to the day this one also gets reviewed and published.
Higgs boson discovery pre-print: https://arxiv.org/abs/1207.7214 Higgs boson discovery paper: https://www.sciencedirect.com/science/article/pii/S037026931...
It's essentially the same text.
>> BTW, Krasznahorkay is a highly-cited researchers.
Great
https://arxiv.org/abs/1910.10459
They claim a 7.2 sigma result, but the distribution of the null-hypothesis (called PDF(exp) in the paper) was determined from simulations of one atomic transition and "external pair creation on the target backing", and the only source of systematic error they took into account was the position of the target relative to the beam-line. It seems a little paltry to me in terms of trying to take into account possible sources of error... And given that the excess appears in only a particular angular region, they seem to be ignoring the Look-elsewhere effect ("oh, no excess signal here? Let me look elsewhere...") and over-stating their significance. The paper also is riddled with spelling and grammar mistakes, and while that doesn't have anything to do with the science, it does say something about the sloppiness of the researcher, I think.
Anyway, I can't imagine this passing the muster of peer-review in its current state. But I'll be curious to see the revised paper with more details included (if they can actually get it published).
EDIT: They did explain how they determined the background distribution, I edited my comment above.
In her book "Lost in Math" a target of ire has also been supersymmetry, though she dislikes supersymmetry for another reason, namely the fact that it relies too much on justifications of "beauty" to survive all of its empirical short-comings. In her view, the fact that supersymmetry solves the hierarchy problem is more an aesthetic point (and therefore irrelevant), than a mathematical or logical necessity.
The way the book will describe it is from the perspective of group theory. If you assume that the laws of nature in a relativistic flat spacetime do not change under rotations, translations (in both space and time), and boosts (transformation between frames of reference of constant velocity), then these transformations define a Lie group called the Poincaré group. Representation theory then says that the representations of the Poincare group are characterized by two numbers. These two numbers are identified as a nonnegative mass and a spin. One interpretation is that these representations are indeed what "particles" are in Quantum Field Theory.