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In particle physics, supersymmetry (often abbreviated susy) is a symmetry that relates elementary particles of one spin to other particles that differ by half a unit of spin and are We get this multiplet as the massless level of. However, susy representations furnish reducible poincaré representations, so supermultiplets in general correspond to multiple particles having the same mass, which are related by supersymmetry transforms
In this context, the broader term multiplet is used interchangeably with supermultiplet. The $\mathcal {n}= (1,1)$ actually means a supergravity multiplet so my original question was wrong According to the documentary particle fever, the precise value of the higgs boson's mass could give more credence to either susy or multiverse theories
If the mass had been 115 gev or below susy w.
2 i am currently trying to read into susy and i am running into trouble with the van der waerden spinor notation for weyl spinors I am looking for resources that construct and justify the index notation given to the weyl spinors, especially van der waerden spinor notation. Of the anticommutators $\ {s,q\}$ and cannot be anomalous without breaking scft. Spinor structure depends on dimension and signature of space
For more details one can consult tools for supersymmetry Put supersymmetric theory on curved space is not simple task To do such procedure, one must find generalized killing spinors on such manifold This is what it means to be linear operator
A map from a vector space to another (in this case the same vector space)
The definition of r symmetry acting on supercharges acting is made in a classical field theory (in super space) Promoting this classical field theory to a quantum field theory involves computing the dirac braket in the standard fashion and promoting it to a (anti. I think i figured out the meaning of this after some research so, i am posting an answer to my own question The answer is there is nothing called $\mathcal {n}= (1,1)$ superalgebra
The superalgebra is always named by $\mathcal {n}$ with integers
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