Akhilesh Thite@distributed is here!
FediForumFediForum Demo: Social Inbox
Mauve ππOne of the neat innovations of the #DistributedPress #SocialInbox is that instead of having a large central instance database everyone pulls from for their clients, each user has a personal database of just the things they got sent. From there they can pull data from people they follow and replies using the ActivityPub client-server API. This means that the data you see has a higher social context to who you interact with rather than a grab bag of whatever folks throw onto the global timeline.
Suuuper rough sketch for anyone interested. Basically we'll have a list of accounts you follow in localStorage, then ingest their outboxes into this. Then we'll set up fully p2p identities and use the #DistributedPress #SocialInbox as another source to ingest stuff like followers only posts and replies from people you don't follow.
https://github.com/hyphacoop/reader.distributed.press/pull/3
Laurens Hof@mauve I just tried #SocialInbox with Sutty, and I'm super impressed by it how smooth its all working. Already fully set up and visible in the fediverse as well. Really cool stuff
Hypha Worker Co-opThe Distributed.Press Social Inbox official announcement is out and we are excited to share this new ActivityPub implementation.
Super excited that our new #ActivityPub implementation, the #DistributedPress #SocialInbox has got it's official announcement out! If you want to add #P2P or #Fediverse support to your existing site, do hit us up! :)
Cool thing in the #IPFS and #libp2p ecosystem is #IPNSLink https://ipnslink.com/
tl;dr: Run a server somewhere (like at home), generate a public key for it's identity. Users can access it from either the p2p network directly or any gateway that will automatically route to it.
No need for dns or messing with ip addresses.
I'm thinking it could be handy for #SocialInbox users that want to self host at home on their pc.
@liaizon Yeah! This is a fedi mirror of our blog using the new #SocialInbox stuff we've been working on π₯³