Event JSON
{
"id": "33a29e96b1d17c40b05642ec0cd1e2958ad5de050777485c1f596203f3b38750",
"pubkey": "ec4c0474085a36db6717feba02f56f9b360dba572291fe9bb3fa3ae819f98b04",
"created_at": 1740178413,
"kind": 1,
"tags": [
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],
[
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],
[
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[
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],
[
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]
],
"content": "nostr:nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpquymv6nxuw87waks7y74ymjg273agsm0u8mpjxpdy0ln6ml5z6y8s24fqqu nostr:nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpqh7cdwkv7ezlrqw93zfv36vmluf8hv72adsf26r79uw0dmawlaqmqqsyajh nostr:nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpqz2qdmfzhs2uwg8kmsh37xavt2hq48gch63e787ggd3s6mt8waxgs6aq8c7 \nIf I understand it correctly, you could use such numbers to draw a nice circle on a square grid, such that the circle passes through the grid points (a,b), (c,d), e,f) and (g,h).\nBut that would be a bit weird, I would think you could construct sines and cosines with rational numbers from that. There must be a (2X2) rotation matrix for example that turns (a,b) into (c,d).",
"sig": "8481124e65bc3539b3c411d4b7545d67119ca3ea5bea69facf5ae0bddde0828df6e7872ed87c745c89bf2dbeabfdde68a2261feb2ab59bb48d4972fa2e620535"
}