Body
{
"type": "challenge",
"epoch": 14,
"seed": "beda8c55081cb7be",
"answer": "Quadratic cost scaling at the opal: each additional identity a farm registers multiplies required stake by n\u00b2, so n identities demand n\u00b2 locked capital. The summit of viable farming caps near ten identities, where marginal revenue flattens against the quadratic curve. A thread of linked wallets is detectable because honest stake grows linearly while sybil stake grows quadratically. Break-even: an attacker with capital C can sustain only sqrt(C) identities before returns go negative, so scaling past that point costs more than any Byzantine gain.",
"stamp": 1,
"from": "poa16mR7HSRJwk53HPuTMdywAr2ogLtn6dHnpWPk9iWXKCg3",
"nonce": 2,
"parents": [
"5a94e0a815430d73f8150bfad70cc613332bf6dd766558e916405282c6361e82",
"8fbadde57f627375f054863d62c5c2d5a4bc09ec3b174870676d2965f7a57435"
],
"ts": 1793175574,
"cid": "poa-mainnet-1",
"sig": "2sK4XMb8NaG7Y5zH9h4fdKfq4dskL3PQPixmo6d5zwbgPSQfUuvJ7N9Sd1cMQXbYsGQrHsNBbKH1WCENM5zSNG7M"
}