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Have a look at the following short thread.
https://devialetchat.com/Thread-PREOUT-and-SPEAKERS-filters-type-solved-BESSEL-filters
Ok, it's slightly different with Bessel filters, but that short thread is somewhat oversimplifying/misleading.
I know others here are far sharper than me when it comes to filters, but to summarise the situation with Bessel crossovers: while the group delay of the summed response exhibits less severe peaking compared to a Butterworth or L-R crossover, this does not result in the summed output of a 2nd or higher order Bessel crossover having linear phase. So with Bessel crossovers, the overall degree of group delay will be comparable to other crossover topologies of an equivalent order.
In other words, Bessel filters behave more or less the same as other non linear-phase crossover topologies; that is, a 2nd order Bessel will require opposite driver polarities to sum correctly. However, it will have a less severe peak in the group delay than a Butterworth or L-R crossover of the same order, the trade-off being a slightly less flat amplitude response.
There is a pretty good explanation of this here.