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Re: draft-hinden-ipv6-global-site-local-00.txt
below...
Bob Hinden wrote:
>
> Keith,
>
> >operationally I think it would be a mess to have site-locals routed
> >differently within a site than globals. it's not that you can't do it,
> >it's that it makes life more difficult, and GUPIs seem to be a better
> >way to solve the same problem.
>
> I am not sure there is that much difference. In the current /48 provider
> based global addresses, each subnet is identified by a /64 prefix. Both
> approaches will generate /64 routes. I suspect that only in the largest
> sites, will the subnet field also be used for aggregation inside of the site.
>
> This is all about tradeoffs. For example in the site-local prefix
> FEC0::/10, there are 54-bits available for global identification and subnet
> numbering. If 16-bits are for subnets, then there are 38-bits left for
> global site identification. Is this big enough for a global
> token? Probably not if it a random number or based on some other existing
> global identifier. Might be OK if it was centrally allocated, but who is
> going to do that? Also, what about sites that need more than 16-bits of
> subnets?
>
> We could use a shorter prefix, but how much of the total IPv6 address space
> do we want to use for this? For example, a /2 prefix would allow 16-bits
> of subnets and a 46-bit token. But this would use 1/4 of the total IPv6
> address space. That doesn't seem wise.
>
> So I am not sure there is any solution that has the three properties:
>
> 1) globally unique
> 2) 16-bit subnet field
> 3) Uses a limited amount of the IPv6 address space
>
> We may have to pick the two we think are the most important. The current
> site-local definition has 2) and 3). My global site local proposal has 1)
> and 3). Andrew White's draft has 1) and 3).
There is the alternative that can definitely be satisfied:
1a) probably unique
2) 16-bit subnet field
3) Uses a limited amount of the IPv6 address space
i.e. hash something into 38 bits that has a very high probability of being
unique among a finite number of sites.
Brian
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