Which cartridge each pack holds was decided before the drop opened. The deck was shuffled once, hashed, and the hash written into the candy machine on Solana — so nobody could see who was buying and then choose what they got. This page lets you check that yourself rather than take our word for it.
A commitment only means something if it predates the sale. Both transactions are public; compare the slot numbers yourself.
The deck is published when the drop closes (see below). Once it is, drop
deck.json here — the check runs entirely in your browser, and nothing
is uploaded.
Serialisation matters — key order, whitespace and encoding all change the hash. This is precisely what was hashed, so anyone can reproduce it:
// what the commitment covers, byte for byte
const raw = fs.readFileSync("packs/deck.json"); // JSON.stringify(deck, null, 2)
const hash = crypto.createHash("sha256").update(raw).digest("hex");
// the same thing in a browser
const buf = await file.arrayBuffer();
const hash = [...new Uint8Array(await crypto.subtle.digest("SHA-256", buf))]
.map(b => b.toString(16).padStart(2, "0")).join("");
The deck is an ordered array of 1,148 entries. Position is the mapping: entry 1 is pack #1. Each pack's number is stamped on chain at mint time by the candy machine itself, in the asset's name — not chosen by us afterwards.
Publishing the deck reveals every remaining pack, so it can only happen once the mint is closed on chain. Whichever comes first — sellout or the date above — the deck and the shuffle seed are published here, and this page starts checking them for you.
What the commitment does and does not prove. It proves the deck was fixed before the sale and has not been reordered since. It does not prove the deck was fairly shuffled in the first place — for that you would need on-chain randomness, which this drop does not use. Once the seed is published you can re-run the shuffle and confirm the deck derives from it.
48 of the 1,148 packs hold a LEGENDARY cartridge — not “about 4%”, 48. A specific LEGENDARY design is 4 in 1,148, or 1 in 287 packs.