1. #6,831,2772CC10 primes

    Cunningham 2nd · ⛏️ coinsforall.io

Block #6,207,033

TWN0a.f78ff9

Discovered 2/28/2025, 5:10:55 PM · Difficulty 10.9656 · 624,245 confirmations

Block Header
Block Hash
72943f2f76877d839cffcd8af5fc8ad9b2b2c78828463843e3155d020310eac8

Height

#6,207,033

Difficulty

10.965616

Transactions

3

Size

120.54 KB

Version

536870912

Bits

0af73296

Nonce

750,249,159

Timestamp

2/28/2025, 5:10:55 PM

Confirmations

624,245

Merkle Root

4b9bf97b32768d923a6e8006a0b65d618d16338f7a1f795dedf4fee43485906b
Transactions (3)
1 in → 1 out8.1990 XPM101 B
160 in → 1 out639.7600 XPM23.08 KB
675 in → 1 out2699.0000 XPM97.27 KB
Prime Chain Origin

This is the prime chain origin stored in the block header. It is a composite number (not prime itself) — it equals the first prime in the chain multiplied by a primorial. The origin anchors the entire chain to this specific block.

4.205 × 10⁹³(94-digit number)
42051450866672461863…42639033211930159540
How Primecoin's Proof-of-Work Constructs These Primes

Primecoin stores a value called the prime chain origin in each block. The miner found a large integer such that when divided by a primorial (the product of small primes: 2 × 3 × 5 × 7 × …), the result is the first prime in the chain. The origin is deliberately divisible by this primorial — that divisibility is part of the proof.

Prime Chain Origin = First Prime × Primorial (2·3·5·7·11·…)
Source: Primecoin prime.cpp — CheckPrimeProofOfWork()

This is why the origin has many small prime factors — those factors are the primorial divisor. The chain then extends from the first prime using the TWN0a.f78ff9 formula:

Circulating Supply:57,894,368 XPM·at block #6,831,277 · updates every 60s
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