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Importantly though, the surface describing comparative turn abilities showed that predators turn tighter relative to prey in a specific area of the surface defined in terms of predator and prey mass ratios.
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Moreover, we construct some new tight relative 2-designs with constant weight in J v,k).
In particular, we show that for n≡6(mod8), there exist such tight relative 2-designs whose weight functions are not constant.
In this note we study the further relationship between tight relative 2-designs on two shells in H n,2) and them.
Bannai Bannai Bannai studied intensively the tight relative 2-designs on two shells in H n,2) and gained many important results.
We prove that every tight relative 2-design on 2 shells in H n,2) has the structure of coherent configuration.
We determine all the possible parameters of coherent configurations attached to such tight relative 2-designs for n≤30.
Finally, we give a possible list of parameters for the existence of tight relative 2-designs on two shells in H n,2) with non-constant weight.
Next, for each integer n, where 30tight relative 2-design or not using the above results.
There exist many tight relative 2-designs on two shells in binary Hamming association schemes H n,2) and each such design has the structure of a coherent configuration.
In this paper, we study the existence problem of tight relative 2-designs on two shells in Johnson association schemes J v,k).
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