Fuzzybear #1927 NFT on XRPL
Fuzzybear #1927
Collection: Fuzzybears
Original Fuzzybears on the XRP Ledger.
Issuer: rw1R8cfHGMySmbj7gJ1HkiCqTY1xhLGYAs
Price: 480 XRP
Taxon: 1
- Background: XRPL Orange
- Fur: Brown
- Clothes: Concentric
- Mouth: Double
- Eyes: Ski Goggles
- Headwear: Christmas
NFTokenID: 00080BB86C429EE66CE731CAA492445DFF564F9CB8A46A3012B7B0B505A83E19
View and trade this NFT on XRPL.to — the XRP Ledger NFT marketplace.
Frequently Asked Questions about Fuzzybear #1927
What is Fuzzybear #1927?
Fuzzybear #1927 is an XLS-20 NFT on the XRP Ledger from the Fuzzybears collection. It has a rarity rank of 2095. The NFT has 6 traits. Original Fuzzybears on the XRP Ledger.
How do I buy Fuzzybear #1927?
Fuzzybear #1927 is currently listed for 480 XRP. Connect any XRPL wallet (Xaman, Crossmark, Gem Wallet) to XRPL.to and click buy — the trade settles in 3-5 seconds with sub-cent fees.
How rare is Fuzzybear #1927?
Fuzzybear #1927 has a rarity rank of 2095 within the Fuzzybears collection. Rarity is calculated from trait frequency — lower rank means rarer combinations of attributes.
What traits does Fuzzybear #1927 have?
Fuzzybear #1927 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 Fuzzybears.
Who owns Fuzzybear #1927?
Fuzzybear #1927 is currently owned by r4R78RQ9CKB1MXvtXonEX8wAAhhRPLmvaY. 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. Fuzzybear #1927 is one of these native XLS-20 tokens.
Traits
6Details
Original Fuzzybears on the XRP Ledger.
Minted
Mar 21, 2025
Serial
#94912025
Storage
IPFS
Fuzzybear #1927
Listings
1Buy Offers
1History
203Most recent 203 events — older activity is not included, so counts shown are minimums.