RippleBits #433 NFT on XRPL
RippleBits #433
Collection: RippleBits
Ripplebits are 12x12 pixel art images, uniquely created through a specialized algorithm.
Issuer: rEucYHCCYHKd3F3Y5XJq3QxpDVJYCC6R4X
Taxon: 358965689
- Hair: Mohawk Thin
- Ears: Earring
- Facial Hair: Normal Beard
- Eyes: Regular Shades
- Type: Male
NFTokenID: 00081702A3850ECCE70C14E7AEF4E3012EA83F2B4219A2B8E152FADA051349C8
View and trade this NFT on XRPL.to — the XRP Ledger NFT marketplace.
Frequently Asked Questions about RippleBits #433
What is RippleBits #433?
RippleBits #433 is an XLS-20 NFT on the XRP Ledger from the RippleBits collection. It has a rarity rank of 4848. The NFT has 5 traits. Ripplebits are 12x12 pixel art images, uniquely created through a specialized algorithm.
How do I buy RippleBits #433?
RippleBits #433 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 RippleBits #433?
RippleBits #433 has a rarity rank of 4848 within the RippleBits collection. Rarity is calculated from trait frequency — lower rank means rarer combinations of attributes.
What traits does RippleBits #433 have?
RippleBits #433 has 5 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 RippleBits.
Who owns RippleBits #433?
RippleBits #433 is currently owned by rHJUKpE1QP3fhiwZfWN9zQYzgRP59cigCT. 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. RippleBits #433 is one of these native XLS-20 tokens.
Properties
Description
Ripplebits are 12x12 pixel art images, uniquely created through a specialized algorithm.