gjm on Nostr: nprofile1q…qcas5 nprofile1q…4fqqu nprofile1q…aq8c7 This is because 5 factors ...

nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpq8ytv7sacr8rfz68ek35vdg38a2dp0mfgulq2a6rkr9gcsfetx9jsnqcas5 (nprofile…cas5) nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpquymv6nxuw87waks7y74ymjg273agsm0u8mpjxpdy0ln6ml5z6y8s24fqqu (nprofile…fqqu) nprofile1qy2hwumn8ghj7un9d3shjtnddaehgu3wwp6kyqpqz2qdmfzhs2uwg8kmsh37xavt2hq48gch63e787ggd3s6mt8waxgs6aq8c7 (nprofile…q8c7) This is because 5 factors (as an ordinary integer) as 5 . 13 . 17, and because all those prime factors are 1 mod 4 each of those factors further as a Gaussian integer: (2+i)(2-i).(2+3i)(2-3i).(4+i)(4-i), and now you can take any of the 8 ways of picking one factor from each of those pairs -- e.g., (2+i)(2-3i)(4+i) -- and multiply that out (in this case getting 32-9i, so 32^2+9^2=1105). That gives you 4 rather than 8 genuinely different cases because if you take all the conjugates, (2-i)(2+3i)(4-i), you just get the conjugate of the original answer, 32+9i.