I've read here that it is possible to mint 2^256 nfts in a single transaction. I've tried to achieve this by directly assigning _owners and _balances mappings but ofc these are private variables so i can't change them. I tried making an _mint() override but that also didn't work. How does this process work?
For simplification, let's do a 10k NFTs scenario.
It's not about invoking a single mint()
function 10k times, rather than building your contract logic in a way that allows setting up a range of valid IDs.
Using the MFS part of IPFS, you can upload multiple files into a folder using the same directory ID and actual file names. Example:
https://ipfs.io/ipfs/<dir_id_abc>/1.json
https://ipfs.io/ipfs/<dir_id_abc>/2.json
https://ipfs.io/ipfs/<dir_id_abc>/3.json
etc...
These metadata files contain links to the images.
Your contract can then implement a custom function that shadows an authorized address as an owner of the NFT if both following conditions are met:
0x0
)function _exists(uint256 tokenId) override internal view returns (bool) {
if (tokenId >= 1 && tokenId <= 10000) {
return true;
}
return super._exists(tokenId);
}
function ownerOf(uint256 tokenId) override public view returns (address) {
address owner = _owners[tokenId];
// The ID is in a valid range (in our case 1-10k)
// The NFT is not owned by anybody else (i.e. it's owned by the default address 0x0)
if (tokenId >= 1 && tokenId <= 10000 && owner == address(0x0)) {
// shadows an authorized address as an owner
return address(0x123);
}
return super.ownerOf(tokenId);
}
The tokenURI()
function then validates the token existence (using the _exists()
function) and returns the final URI concatenated from the base URI (https://ipfs.io/ipfs/<dir_id_abc>/
), the ID, and the .json
suffix.
Mind that this approach does not work on the OpenZeppelin implementation, as their _owners
property is private
and not readable from child contracts. But you can take this snippet as an inspiration for a custom implementation that allows simulating an arbitrary default owner of 10k (or even 2^256) tokens.