SEAL 339 NFT on XRPL
SEAL 339
Collection: SEAL
Original Seal NFT's on the XRP Ledger
Issuer: rHW3Wa9zhJ5BWzKAushDHnjctqeo5CvnFD
Taxon: 1
- Background: Sky
- Body: Silver
- Clothes: Joelee
- Mouth: Fangs
- Snout: Snout and Whiskers
- Eyes: Hollow Eyes
NFTokenID: 00081388B504565F98F89F1489E46AA168553DA5E6AE9F01CBEBFF7605C359DC
View and trade this NFT on XRPL.to — the XRP Ledger NFT marketplace.
Frequently Asked Questions about SEAL 339
What is SEAL 339?
SEAL 339 is an XLS-20 NFT on the XRP Ledger from the SEAL collection. It has a rarity rank of 570. The NFT has 6 traits. Original Seal NFT's on the XRP Ledger
How do I buy SEAL 339?
SEAL 339 is not currently listed for sale, but you can place a buy offer through XRPL.to. Connect any XRPL wallet, set your price, and the offer will execute automatically when the owner accepts.
How rare is SEAL 339?
SEAL 339 has a rarity rank of 570 within the SEAL collection. Rarity is calculated from trait frequency — lower rank means rarer combinations of attributes.
What traits does SEAL 339 have?
SEAL 339 has 6 traits encoded in its NFT metadata. Each trait contributes to the rarity score based on how common or rare that attribute is across the entire SEAL.
Who owns SEAL 339?
SEAL 339 is currently owned by rGvB1pc6Y2RqxqqkbGeAmUVQSpnT7GEib2. NFT ownership on the XRP Ledger is fully on-chain and transparent — you can verify the current owner at any time on XRPL.to.
What is XLS-20?
XLS-20 is the XRP Ledger's native NFT standard, launched in October 2022. Unlike Ethereum NFTs which require smart contracts, XLS-20 NFTs are built into the XRPL protocol — meaning lower fees, faster settlement, and built-in royalty enforcement. SEAL 339 is one of these native XLS-20 tokens.
Traits
6Details
Original Seal NFT's on the XRP Ledger
Minted
Jun 29, 2025
Serial
#96688604
Taxon
1
Royalty
5%
On-Chain
#14326084
Volume
64.98 XRP
Storage
IPFS
Flags
Transferable
SEAL 339
Not listed for sale
Make the owner an offer below
History
202Most recent 202 events — older activity is not included, so counts shown are minimums.