File: blk03432.txt

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    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:34:11Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "E"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "C"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1903444933025787,
    "status": "Uncommon",
    "created": "2023-02-23T19:34:11Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z5u5Le7F6A8miTipC39c1VnntA8uy6A85Hb6sgzG9DVYNAJRupAqNf5gZwaKcjpMJAaT4FqY4wy6jWQRbt8XkcLvv",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SaM
t Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with aM
 variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:32:01Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "C"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "A"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1688482904630036,
    "status": "Rare",
    "created": "2023-02-23T19:32:01Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z5q5fQp4FrPhagkVmFzEMtiXnPmZqAoTK3psGAcjScfHBSVkGpgxhbLJSKvbzzgn7JG46oUWFrxQ3ofAohh2DzqzR",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BlM
ack is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a varM
iety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:31:03Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "B"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "A"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 251856802730240,
    "status": "Epic",
    "created": "2023-02-23T19:31:03Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z3GUqmpqZLtDrqg67HapBkaNgWCB6VdgDW5eWjWAbAc1ucTAFBDuEvoXMYgvzvaw5zm8JGUAg3EFDLcbysa3ivkMW",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BlacM
k is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a varieM
ty of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
text/plain;charset=utf-8
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:34:26Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "E"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "D"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1903444932818506,
    "status": "Common",
    "created": "2023-02-23T19:34:26Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "zgxRGFbjbenFyVVzXMb5gAD2Yx74uUwgaw4G4PukBk7T9NK3wJWnGBZymG59ZqPXqMCeMqdKEg5Vmsb62KiJRrpF",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BM
lack is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a vaM
riety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:31:16Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "B"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "B"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1693481576199837,
    "status": "Rare",
    "created": "2023-02-23T19:31:16Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z4sso4eNQoPvNvXGicTwpUq9aUvLr5mcwiTchMM93yGPtcfV215HJRae6f69WYWzS93i4T3Sf5on8amctHHBz6c7d",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BlaM
ck is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variM
ety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:30:56Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "A"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "E"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 251856802630240,
    "status": "Epic",
    "created": "2023-02-23T19:30:56Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z4vvrE3zpAP1yvQoCHs6ZoHYT9dYspvD8UMgTntZ2YFsm6qWaR3Y5YMMgHjMrKKmUuertGHhERixfWftZzszCrpse",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BlacM
k is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a varieM
ty of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:30:27Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "A"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "B"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 942726045742017,
    "status": "Legendary",
    "created": "2023-02-23T19:30:27Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z2hu4sVL6UJJCzya4cAhQ9NZrmF7kcGNqNtk6sVWtrcxmRfLdW3Ua8fWx6eTYn1SyHsToBe1gLob4NNnJpFZYNdpa",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SatM
 Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a M
variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:31:33Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "B"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "D"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1688482904430036,
    "status": "Rare",
    "created": "2023-02-23T19:31:33Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z67ohWqbtjiybHvLpkzDgJfbCLzchdFWrnjNxfZA9ABBs5wZHMHYpFBCMTVCPabpURh2CeXzYZfP93reGi69vtuRy",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "Sat BlaM
ck is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variM
ety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:30:36Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "A"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "C"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 942726045842017,
    "status": "Legendary",
    "created": "2023-02-23T19:30:36Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z5QjvLdUSGKnHFW53oPZPLYey6vuZAT13M24eGGe9YpoaS9mMnGHjycZMuahxVtU8oAJPHnjznW14xDbsLbvzHhKj",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SatM
 Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a M
variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:33:05Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "D"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "C"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1869283761843398,
    "status": "Uncommon",
    "created": "2023-02-23T19:33:05Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z3kGX2wwFvT39BeA5HzJ49Ed46PNFRQM3EpJLumjahyX6K7eGRKomQQDy8ofzHzijwXBLMdccz1SppffBWJQUjeLX",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SaM
t Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with aM
 variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:33:09Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "D"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "D"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1869283761943398,
    "status": "Uncommon",
    "created": "2023-02-23T19:33:09Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z5pqEC4x5AbDEwP1zdC8Tfq8vMw7UQNRRmStGLoearwdV4Svs2hU6NLkmeQjrGb2C8V7DKPQ3jTBkMwWRHrBoCxAi",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SaM
t Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with aM
 variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:33:25Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "E"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "A"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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AAAAHD/2gAIAQMBAT8AYP/Z",
    "satoshi": 1693481576097254,
    "status": "Uncommon",
    "created": "2023-02-23T19:33:25Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z4YA83HEQZaUEC1pKyQJt5kyUNEwa1Ba2exqo9oQwpb3rnqHPso3JDQSU4SJB8RFmyWr4JkBCKp9XDFDKEPhyarir",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SaM
t Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with aM
 variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:28:50Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 942726045642017,
    "image": "data:image/jpeg;base64,/9j/4AAQSM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Exotic",
        "trait_type": "Row",
        "value": "A",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "A",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featuM
red 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": "dM
id:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T19:28:50Z",
    "proofValue": "z5fjTUpb1SkTuLi4cyAsDahb8BU9vFPRgYQja2qsaasH5JfkfmVRCQhe6kCVKVF5L1kcdeDpq7h1KhTJcCspuhtgj"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:32:30Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "C"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "E"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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    "satoshi": 1795040570183536,
    "status": "Uncommon",
    "created": "2023-02-23T19:32:30Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "z4KGY5cPzdf8AMqUQy5rGUVixuKHJW6scdK4jFgadmaAYnipPJ948UJb3dp6SSy36vmfUuWFJYMHWNXiLtN12e31d",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SaM
t Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with aM
 variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T19:32:57Z",
  "credentialSubject": {
        "percent": "10.00%",
        "status": "Rare",
        "value": "D"
        "percent": "20.00%",
        "status": "Uncommon",
        "trait_type": "Column",
        "value": "B"
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "image": "data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAgICAgJCAkKCgkNDgwODRMREBARExwUFhQWFBwrGx8bGx8bKyYuJSMlLiZENS8vNUROQj5CTl9VVV93cXecnNEBCAgICAkICQoKCQ0ODA4NExEQEBETHBQWFBYUHCsbHxsbHxsrJi4lIyUuJkQ1Ly81RE5CPkJOX1VVX3dxd5yc0f/CABEIAQAA3gMBIM
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    "satoshi": 1869283761743398,
    "status": "Uncommon",
    "created": "2023-02-23T19:32:57Z",
    "proofPurpose": "assertionMethod",
    "proofValue": "zTFX63cqqZtEeUUQB5XXXMjYLFdfgCdhsLAosN1Bt8yWFB1GMAhrhNqqAcnMeeHsePtDBKsf2XMWb3yFqXcRWBrW",
    "type": "Ed25519Signature2020",
    "verificationMethod": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "description": "SatM
 Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a M
variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
  "name": "Sat Black"

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d@N@>QC?OA@F=AE<A@:)$!
Bj@f485ce114fc8d61d4a8ef0a6000919b44224aa177954e89d133e8a32f2696d41
7j5=:BTC/BTC:thor1wx5av89rghsmgh2vh40aknx7csvs7xj2cr474nf*U
Aj?=:ETH.ETH:0x378Cb90882B993f7ae47E813B35A8845361CBB83:2551491::0
text/html;charset=utf-8
    <meta charset="UTF-8">
    <title>noise</title>
    Generative supports the most popular creative coding libraries. Simply uncomment the library you want to use below.
    Are we missing an important library? Let us know @generative_xyz.
    <script sandbox="allow-scripts" type="text/javascript"
        src="https://cdnjs.cloudflare.com/ajax/libs/p5.js/1.5.0/p5.min.js"></script>
    <!-- c2.min.js@1.0.0
    <script sandbox="allow-scripts" type="textM
/javascript" src="https://cdn.generative.xyz/ajax/libs/c2/1.0.0/c2.min.js"></script>
    <!-- chromajs@2.4.2
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/chroma-js/2.4.2/chroma.min.js"></script>
    <!-- p5.grain.js@0.6.1
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdn.generative.xyz/ajax/libs/p5.grain/0.6.1/p5.grain.min.js"></script>
    <!-- threejs@r124
    <script sandbox="allow-scripts" type="text/jM
avascript" src="https://cdnjs.cloudflare.com/ajax/libs/three.js/r124/three.min.js"></script>
    <!-- tonejs@14.8.49
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/tone/14.8.49/Tone.js"></script>
    <script type="text/javascript">
        let nextLineY = 30;
        let colors = [];
        let colors2 = [];
        function setup() {
            cSize = min(windowHeight, windowWidth);
            createCanvas(cSize, cSize);
 (let i = 0; i < 5; i++) {
                colors.push(color(mathrand(255, 0), mathrand(255, 0), mathrand(255, 0), mathrand(255, 0)))
                colors2.push(color(mathrand(255, 0), mathrand(255, 0), mathrand(255, 0)))
            noLoop();
        function draw() {
            console.log(height, width)
            while (nextLineY < height) {
                drawLine(0, nextLineY)
                nextLineY = nextLineY + 3
        function drawLine(x, y) {
          let nextRectX = x;
            noStroke()
            while (nextRectX < width) {
                let rectWidth = mathrand(2, 1);
                let rectHight = mathrand(3, 1);
                fill(colors[mathrand(colors.length - 1, 0)])
                rect(nextRectX, y - rectHight / 2, rectWidth, rectHight);
                nextRectX = nextRectX + rectWidth;
                // if (rectHight / 2 + y > nextLineY) {
                //   nextLineY = rectHight / 2 + y;
                // }
           let numberOfBigBlocks = mathrand(45, 7);
            for (let i = 0; i < numberOfBigBlocks; i++) {
                stroke(colors2[mathrand(colors2.length - 1, 0)]);
                strokeWeight(mathrand(3, 1))
                noFill()
                rectWidth = mathrand(20, 1);
                rectHight = mathrand(35, 1);
                rect(mathrand(width, 0), y - rectHight / 2, rectWidth, rectHight);
        function mathrand(max, min, float = false) {
            const val =M
 mathRand() * (max - min + 1) + min;
            if (float) return val;
            return Math.floor(val);
    <script id="snippet-random-code" type="text/javascript">
        // DO NOT EDIT THIS SECTION
        let seed = window.location.href.split('/').find(t => t.includes('i0'));
        if (seed == null) {
            const alphabet = "0123456789abcdefghijklmnopqrstuvwsyz";
            seed = new URLSearchParams(window.location.search).get("seed") || Array(64).fill(0).map(_ => alM
phabet[(Math.random() * alphabet.length) | 0]).join('') + "i0";
            let pattern = "seed=";
            for (let i = 0; i < seed.length - pattern.length; ++i) {
                if (seed.substring(i, i + pattern.length) == pattern) {
                    seed = seed.substring(i + pattern.length);
                    break;
        function cyrb128($) {
            let _ = 1779033703, u = 3144134277, i = 1013904242, l = 2773480762;
            for (letM
 n = 0, r; n < $.length; n++) _ = u ^ Math.imul(_ ^ (r = $.charCodeAt(n)), 597399067), u = i ^ Math.imul(u ^ r, 2869860233), i = l ^ Math.imul(i ^ r, 951274213), l = _ ^ Math.imul(l ^ r, 2716044179);
            return _ = Math.imul(i ^ _ >>> 18, 597399067), u = Math.imul(l ^ u >>> 22, 2869860233), i = Math.imul(_ ^ i >>> 17, 951274213), l = Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]
        function sfc32($, _, u, i) {
            return funM
                u >>>= 0, i >>>= 0;
                var l = ($ >>>= 0) + (_ >>>= 0) | 0;
                return $ = _ ^ _ >>> 9, _ = u + (u << 3) | 0, u = (u = u << 21 | u >>> 11) + (l = l + (i = i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296
        // IMPORTANT: Instead of Math.random(), use this function mathRand() for random number generation.
        // This function generates a random number between 0 and 1 with on-chain seed.
        let mathRand = sfc32(...cyrb128(seed));
            margin: 0;
            padding: 0;
            /* leave it to hide the scrollbars */
            overflow: hidden;
    <script type="text/javascript">
        const rand = mathRand();
        function T1(rand) {
            // calculate rarity by yourself
            if (rand > 0.5) {
                return M
            } else {
                return false
        // window.$generativeTraits contain list traits for token
        // you need to populate a $generativeTraits object in the window object
        window.$generativeTraits = {
            "T1": T1(rand),
 Add your code here
        // const container = document.createElement("div")
        // container.innerHTML = "<span>seed: " + seed + "</span><br>";
        // document.body.prepend(container)
 Add your code here
<svg width="49" height="34" viewBox="0 0 49 34" fill="none" xmlns="http://www.w3.org/2000/svg">
<path d="M27.6369 0.34021H7.08308C5.41743 0.34021 3.81999 1.0001 2.6422 2.17472C1.46441 3.34934 0.802734 4.94246 0.802734 6.60363V27.1021C0.802734 28.7632 1.46441 30.3564 2.6422 31.531C3.81999 32.7056 5.41743 33.3655 7.08308 33.3655H27.6369C29.3026 33.3655 30.9 32.7056 32.0778 31.531C33.2556 30.3564 33.9173 28.7632 33.9173 27.1021V6.60363C33.9173 4.94246 33.2556 3.34934 32.0778 2.17472C30.9 1.0001 29.3026 0.34021 27.6369M
 0.34021V0.34021Z" fill="#246BFD"/>
<path d="M45.3138 6.24498C45.0253 6.30672 44.7511 6.42266 44.506 6.58662L39.6102 9.5589C38.8429 10.0288 38.2128 10.6915 37.7832 11.4806C37.342 12.2865 37.1113 13.1902 37.1123 14.1084V19.6088C37.1118 20.5291 37.3435 21.4347 37.786 22.2423C38.2176 23.0336 38.8508 23.6974 39.6216 24.1669L44.5545 27.1392C44.8739 27.336 45.2305 27.4649 45.6022 27.5178C45.9718 27.5693 46.3481 27.5431 46.7069 27.441C47.0696 27.3365 47.4075 27.1603 47.7004 26.9228C47.9973 26.6796 48.2437 26.3807 48.4255 M
26.0431C48.6733 25.5806 48.8028 25.0642 48.8023 24.5398V9.13754C48.8014 8.69124 48.704 8.25039 48.5168 7.845C48.3317 7.4465 48.0607 7.09364 47.7232 6.81153C47.3923 6.53553 47.0013 6.34054 46.5813 6.24213C46.1646 6.14246 45.7301 6.14343 45.3138 6.24498V6.24498Z" fill="#246BFD"/>
<path d="M12.8404 27.543C11.3064 27.543 10.1332 27.0979 9.32052 26.2078C8.50789 25.3176 8.10156 24.0611 8.10156 22.4383V11.7621C8.10156 10.1355 8.50789 8.87805 9.32052 7.98979C10.1332 7.10152 11.3064 6.65644 12.8404 6.65454C14.3629 6.65454 1M
5.5352 7.09962 16.3574 7.98979C17.1795 8.87995 17.5858 10.1374 17.5763 11.7621V22.4383C17.5763 24.0611 17.17 25.3176 16.3574 26.2078C15.5447 27.0979 14.3724 27.543 12.8404 27.543ZM12.8404 24.6419C13.9156 24.6419 14.4542 23.9776 14.4561 22.649V11.5571C14.4561 10.2285 13.9175 9.56418 12.8404 9.56418C11.7632 9.56418 11.2237 10.2285 11.2218 11.5571V22.6405C11.2218 23.9767 11.7613 24.6438 12.8404 24.6419Z" fill="white"/>
<path d="M23.4914 11.7621H20.2285V9.49871C20.9448 9.51932 21.6606 9.44076 22.3553 9.26526C22.8571 9.L
14413 23.3138 8.88234 23.6713 8.5108C24.0493 8.04479 24.3395 7.51425 24.5277 6.94495H26.6259V27.2526H23.4914V11.7621Z" fill="white"/>
text/html;charset=utf-8
    <meta charset="UTF-8">
    <title>Colorful Matrix</title>
    Generative supports the most popular creative coding libraries. Simply uncomment the library you want to use below.
    Are we missing an important library? Let us know @generative_xyz.
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/p5.js/1.5.0/p5.min.js"></script>
    <!-- c2.min.js@1.0.0
    <script sandboxM
="allow-scripts" type="text/javascript" src="https://cdn.generative.xyz/ajax/libs/c2/1.0.0/c2.min.js"></script>
    <!-- chromajs@2.4.2
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/chroma-js/2.4.2/chroma.min.js"></script>
    <!-- p5.grain.js@0.6.1
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdn.generative.xyz/ajax/libs/p5.grain/0.6.1/p5.grain.min.js"></script>
    <!-- threejs@r124
    <script sandbox="M
allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/three.js/r124/three.min.js"></script>
    <!-- tonejs@14.8.49
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/tone/14.8.49/Tone.js"></script>
    <!-- svgjs@3.1.2
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/svg.js/3.1.2/svg.min.js"></script>
    <!-- aframejs@1.2.0
    <script sandbox="allow-scriM
pts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/aframe/1.2.0/aframe.min.js"></script>
    <!-- babylonjs@5.47.0
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/babylonjs/5.47.0/babylon.js"></script>
    <!-- paperjs@0.12.17
    <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/paper.js/0.12.17/paper-full.min.js"></script>
    <!-- regljs@2.1.0
    <script sandboxM
="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/regl/2.1.0/regl.min.js"></script>
    <script type="text/javascript">
 Add your script here
 Add your script here
    <script id="snippet-random-code" type="text/javascript">
        // DO NOT EDIT THIS SECTION
        let seed = window.location.href.split('/').find(t => t.includes('i0'));
        if (seed == null) {
            const alphabet = "0123456789abcdefghijklmnopqrstuvwsyz";
            seed = new URLSearchParams(window.location.search).get("seed") || Array(64).fill(0).map(_ => alphabet[(Math.random() * alphabet.length) | 0]).join('') + "i0";
            let pattern = "seed=";
            for (let i = 0; i < seed.length - pattern.length; ++i) {
   if (seed.substring(i, i + pattern.length) == pattern) {
                    seed = seed.substring(i + pattern.length);
                    break;
        function cyrb128($) {
            let _ = 1779033703, u = 3144134277, i = 1013904242, l = 2773480762;
            for (let n = 0, r; n < $.length; n++) _ = u ^ Math.imul(_ ^ (r = $.charCodeAt(n)), 597399067), u = i ^ Math.imul(u ^ r, 2869860233), i = l ^ Math.imul(i ^ r, 951274213), l = _ ^ Math.imul(l ^ r, 2716044179)M
            return _ = Math.imul(i ^ _ >>> 18, 597399067), u = Math.imul(l ^ u >>> 22, 2869860233), i = Math.imul(_ ^ i >>> 17, 951274213), l = Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]
        function sfc32($, _, u, i) {
            return function () {
                u >>>= 0, i >>>= 0;
                var l = ($ >>>= 0) + (_ >>>= 0) | 0;
                return $ = _ ^ _ >>> 9, _ = u + (u << 3) | 0, u = (u = u << 21 | u >>> 11) + (l = M
l + (i = i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296
        // IMPORTANT: Instead of Math.random(), use this function mathRand() for random number generation.
        // This function generates a random number between 0 and 1 with on-chain seed.
        let mathRand = sfc32(...cyrb128(seed));
            width: 100vw;
            height: 100vh;
            margin: 0;
            background: black;
            overflow: hidden;
<canvas width="100%" height="1000" id="canv" />
<script type="text/javascript">
    const rand = mathRand();
    function T1(rand) {
        // calculate rarity by yourself
        if (rand > 0.5) {
            return true;
            return false
    // window.$generativeTraits contain list traits for token
    // you need to populate a $M
generativeTraits object in the window object
    window.$generativeTraits = {
        "T1": T1(rand),
    console.log(window.$generativeTraits)
 Add your code here
    // const container = document.createElement("div")
    // container.innerHTML = "<span>seed: " + seed + "</span><br>";
body.prepend(container)
 Add your code here
    // Get the canvas node and the drawing context
    const canvas = document.getElementById('canv');
    console.log(canvas)
    const ctx = canvas.getContext('2d');
    // set the width and height of the canvas
    const w = canvas.width = document.body.offsetWidth;
    const h = canvas.height = document.body.offsetHeight;
    // draw a black rectangle of width and height M
same as that of the canvas
    ctx.fillStyle = '#001';
    ctx.fillRect(0, 0, w, h);
    const cols = Math.floor(w / 20) + 1;
    const ypos = Array(cols).fill(0);
    function matrix () {
    // Draw a semitransparent black rectangle on top of previous drawing
    ctx.fillStyle = '#0001';
    ctx.fillRect(0, 0, w, h);
    // Set color to green and font to 15pt monospace in the drawing context
    var randomColor = Math.floor( mathRand()*16777215).toString(16);
    var fSize = Math.floor( mathRand() * 15) + 3;
    ctx.fillStyle = '#'+randomColor;
    ctx.font =  fSize+'pt monospace';
  // for each column put a random character at the end
  ypos.forEach((y, ind) => {
    // generate a random character
    const text = String.fromCharCode( mathRand() * 128);
    // x coordinate of the column, y coordinate is already given
    const x = ind * 20;
    // render the character at (x, y)
    ctx.fillText(text, x, y);
    // randomly reset the end of the column if it's at least 100px high
    if (y > 100 +  mathRand() * 1000L
    // otherwise just move the y coordinate for the column 20px down,
    else ypos[ind] = y + 20;
// render the animation at 20 FPS.
setInterval(matrix, 15);
text/html;charset=utf-8
<!DOCTYPE html><html lang="en"><head> <meta charset="UTF-8"> <title>Ordinal Automata</title> <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/p5.js/1.5.0/p5.min.js"></script> <script id="snippet-random-code" type="text/javascript"> let seed=window.location.href.split('/').find(t=> t.includes('i0')); if (seed==null){const alphabet="0123456789abcdefghijklmnopqrstuvwsyz"; seed=new URLSearchParams(window.location.search).get("seed") || Array(64).fill(0).map(_=> alphabetM
[(Math.random() * alphabet.length) | 0]).join('') + "i0";}else{let pattern="seed="; for (let i=0; i < seed.length - pattern.length; ++i){if (seed.substring(i, i + pattern.length)==pattern){seed=seed.substring(i + pattern.length); break;}}}function cyrb128($){let _=1779033703, u=3144134277, i=1013904242, l=2773480762; for (let n=0, r; n < $.length; n++) _=u ^ Math.imul(_ ^ (r=$.charCodeAt(n)), 597399067), u=i ^ Math.imul(u ^ r, 2869860233), i=l ^ Math.imul(i ^ r, 951274213), l=_ ^ Math.imul(l ^ r, 2716044179); returM
n _=Math.imul(i ^ _ >>> 18, 597399067), u=Math.imul(l ^ u >>> 22, 2869860233), i=Math.imul(_ ^ i >>> 17, 951274213), l=Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]}function sfc32($, _, u, i){return function (){u >>>=0, i >>>=0; var l=($ >>>=0) + (_ >>>=0) | 0; return $=_ ^ _ >>> 9, _=u + (u << 3) | 0, u=(u=u << 21 | u >>> 11) + (l=l + (i=i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296}}let mathRand=sfc32(...cyrb128(seed)); </script> <style>body{margin: 0px;}<M
/style></head><body><script type="text/javascript">const rand=mathRand();function getRule(dcml){var s=(dcml >>> 0).toString(2).split(""); if (8 - s.length > 0){return Array(8 - s.length).fill(0).concat(s.map(Number));}else{return s.map(Number);}}function setCell(r, p){var i=parseInt(p.join(""), 2); switch (i){case 7: return r[0]; case 6: return r[1]; case 5: return r[2]; case 4: return r[3]; case 3: return r[4]; case 2: return r[5]; case 1: return r[6]; case 0: return r[7]; default: console.log("ERROR: setCell unhaM
ndled case."); return r[0];}}function genGrid(fr, rule){var result=[fr]; var row=fr; for (let r=1; r < cc; r++){var nextRow=[]; for (let i=0; i < cc; i++){var c1=0; var c2=0; var c3=0; if (i==0){c1=0; c2=row[i]; c3=row[i + 1];}else if (i==cc - 1){c1=row[i - 1]; c2=row[i]; c3=0;}else{c1=row[i - 1]; c2=row[i]; c3=row[i + 1];}nextRow.push(setCell(rule, [c1, c2, c3]));}row=nextRow; result.push(row);}return result;}filterRules=[0, 2, 4, 6, 8, 10, 12, 14, 16, 20, 24, 32, 34, 36, 38, 40, 42, 44, 46, 48, 52, 56, 64, 66, 72M
, 74, 76, 80, 84, 88, 96, 98, 100, 104, 106, 108, 112, 116, 120, 128, 130, 132, 136, 138, 140, 142, 144, 148, 152, 160, 162, 164, 166, 168, 170, 172, 174, 176, 180, 184, 192, 194, 196, 200, 202, 204, 208, 212, 216, 224, 226, 228, 232, 234, 236, 240, 244, 248];cc=100;m=24;rr1=parseInt(mathRand() * 256);rr2=parseInt(mathRand() * 256);rr3=parseInt(mathRand() * 256);while(true){if (filterRules.includes(rr1) || filterRules.includes(rr2) || filterRules.includes(rr3)){rr1=parseInt(mathRand() * 256); rr2=parseInt(mathRand(M
) * 256); rr3=parseInt(mathRand() * 256);}else{break;}}console.log('rules:', rr1, rr2, rr3);r1=getRule(rr1);r2=getRule(rr2);r3=getRule(rr3);fr1=Array(cc).fill(0);fr1[parseInt(fr1.length / 2)]=1;fr2=Array(cc).fill(0);fr2[parseInt(mathRand() * fr2.length / 2)]=1;fr3=Array(cc).fill(0);fr3[parseInt(mathRand() * fr3.length / 2)]=1;grid1=genGrid(fr1, r1);grid2=genGrid(fr2, r2);grid3=genGrid(fr3, r3);var soc=mathRand() * 1;pd=1;function setup(){console.log('pd:', pd); console.log('soc:', soc); pixelDensity(pd); canvas=creM
ateCanvas(cc * m, cc * m); background(255); noLoop(); blendMode(MULTIPLY);}function draw(){noStroke(); for (let x=0; x < cc; x++){for (let y=0; y < cc; y++){if (grid1[x][y]==1){fill('#0074a2'); soc < 0.5 ? square(y * m, x * m, m) : circle(y * m, x * m, m);}else{fill(255); square(y * m, x * m, m);}}}push(); translate(m/2,m/2); for (let x=0; x < cc; x++){for (let y=0; y < cc; y++){if (grid2[x][y]==1){fill('#00aa93'); soc < 0.5 ? square(y * m, x * m, m) : circle(y * m, x * m, m);}else{fill(255); square(y * m, x * m, mM
);}}}pop(); push(); translate(-m/2,-m/2); for (let x=0; x < cc; x++){for (let y=0; y < cc; y++){if (grid3[x][y]==1){fill('#ff48b0'); soc < 0.5 ? square(y * m, x * m, m) : circle(y * m, x * m, m);}else{fill(255); square(y * m, x * m, m);}}}pop(); push(); blendMode(BLEND); strokeWeight(m); stroke('#000000'); line(0,0,width,0); line(0,0,0,height); line(0,height,width,height); line(width,0,width,height); pop(); console.log(seed);}function keyReleased(){if (key=='h' ){pd=4; console.log('in h'); setup(); draw(); buff=creL
ateGraphics(width, height); buff.copy(canvas, 0,0,width,height,0,0,width,height); buff.save(seed + '.png');}}</script></body></html>
text/html;charset=utf-8
    <meta charset="UTF-8">
    <title>GENERATIVE BTC LOGO</title>
    <script type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/p5.js/1.5.0/p5.min.js"></script>
    <script id="snippet-contract-code" type="text/javascript">
        const tokenIdRand = (Math.floor(Math.random() * 1000000) + 1) * 1000000 + (Math.floor(Math.random() * 100) + 1);
        let tokenData = {
            "tokenId": tokenIdRand,
            "seed": tokenIdRand.toString(),
    <script id="snippet-random-code" type="text/javascript">
        const urlSeed = new URLSearchParams(window.location.search).get('seed');
        if (urlSeed && urlSeed.length > 0) {
            tokenData.seed = urlSeed;
        const seed = tokenData.seed
        function cyrb128($) {
            let _ = 1779033703, u = 3144134277, i = 1013904242, l = 2773480762;
            for (let n = 0, r; n < $.length; n++) _ = u ^ Math.imul(_ ^ (r = $.charCodeAt(n)), 597399067), u = i ^ Math.iM
mul(u ^ r, 2869860233), i = l ^ Math.imul(i ^ r, 951274213), l = _ ^ Math.imul(l ^ r, 2716044179);
            return _ = Math.imul(i ^ _ >>> 18, 597399067), u = Math.imul(l ^ u >>> 22, 2869860233), i = Math.imul(_ ^ i >>> 17, 951274213), l = Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]
        function sfc32($, _, u, i) {
            return function () {
                u >>>= 0, i >>>= 0;
                var l = ($ >>>= 0) + (_ >>>= 0) | 0;
               return $ = _ ^ _ >>> 9, _ = u + (u << 3) | 0, u = (u = u << 21 | u >>> 11) + (l = l + (i = i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296
        // IMPORTANT: Instead of Math.random(), use this function mathRand() for random number generation.
        // This function generates a random number between 0 and 1 with on-chain seed.
        let mathRand = sfc32(...cyrb128(seed));
            position: fixed;
            right: 0;
            bottom: 0;
            left: 0;
            color: rgb(255, 255, 255);
            background-color: rgb(0, 0, 0);
            display: flex;
            justify-content: center;
            align-items: center;
            margin: 0;
            padding: 0;
            font-size: 0.8em;
            /* overflow: hidden; */
            object-fit: contain;
            max-height: 100%;
            max-width: 100%;
        #fullScreen {
       display: flex;
            position: fixed;
            right: 0;
            bottom: 0;
            left: 0;
            justify-content: center;
            align-items: center;
        #fullScreen canvas {
            object-fit: contain;
            max-height: 100%;
            max-width: 100%;
            color: rgb(249, 249, 249);
            opacity: 0.75;
            background-color: rgb(23, 23, 23);
            border-radius: 10px;
        padding-top: 0%;
            width: auto;
            height: auto;
            position: fixed;
            text-align: center;
            justify-content: center;
            align-items: center;
            top: 50%;
            left: 50%;
            -webkit-transform: translate(-50%, -50%);
            transform: translate(-50%, -50%);
        #progress h2 {
            display: block;
            font-size: 0.9rem;
            color: rgb(239, 239, 239);
            margin: 5%
            font-size: 0.75rem;
            display: block;
            margin: 5%
        #progress hr {
            width: 75%;
            margin-bottom: 10%
    <div id="fullScreen">
        <div id="progress">
            <script type="text/javascript">
                ////////////////INFO & FEATURES
                let title = "Generative BTC Logo";
                let st;
                const rand = mathRand();
                let cnv;
                let maxBrush = Math.floor(randBetween(500, 1500))
                function clr(rand) {
                    if (rand > 0.75) {
                        return 240
                    } else {
                        return 10
                    }
                window.$generativeTraits = {
                    "BG Color": clr(rand),
                    "Force": Math.floor(randBetween(1, 5)),
                    "Brush Size": maxBrush,
                console.loM
g(title + " | smldms 2023.02")
                console.log(window.$generativeTraits)
                let img;
                let balls = [];
                let maxFrame = 1500;
                let maxForce = 1;
                function preload() {
                    img = loadImage('https://gateway.pinata.cloud/ipfs/QmQVs9Xpa5e1JDooNiTPWct2kEorxwqk92A1HkHrn8jx1V');
                function setup() {
                    randomSeed(seed);
                    noiseSeed(seed);
     cnv = createCanvas(1920, 1920, WEBGL);
                    cnv.parent(fullScreen)
                    img.resize(width, height)
                    background(clr(rand));
                function draw() {
                    rotateY(sin(frameCount * 0.05) / 25)
                    translate(-width / 2, -height / 2, frameCount * 0.25)
                    let x = mathRand() * width
                    let y = mathRand() * height
                    for (let i = 0; i < balls.length; i++) {
                      balls[i].draw();
                        balls[i].update();
                        balls[i].changeColour();
                    }
                    for (let i = 0; i < balls.length; i++) {
                        if (balls[i].radius < 0) {
                            balls.splice(i, mathRand() * 2);
                        }
                    }
                    if (frameCount < maxFrame) {
                        for (let i = 0; i < 5; i++) {
                            balls.push(neM
w Ball(x, y, color(img.get(x + mathRand() * 2, y + mathRand() * 2))));
                        }
                    }
                    else {
                        noLoop()
                        print('stop')
                        // saver()
                        // timer(2000)
                    }
                class Ball {
                    constructor(mX, mY, c) {
                        this.location = createVector(mX, mY);
                        this.radius = randBetween(0M
                        this.r = red(c);
                        this.g = green(c);
                        this.b = blue(c);
                        this.a = alpha(c);
                        this.xOff = 0.0;
                        this.yOff = 0.0;
                    }
                    update() {
                        this.radius -= mathRand() * 0.00025;
                        let force = randBetween(0.5, maxForce)
                        this.xOff = this.xOff + randBetween(-force, force);
                      this.nX = noise(this.location.x) * this.xOff;
                        this.yOff = this.yOff + randBetween(-force, force);
                        this.nY = noise(this.location.y) * this.yOff;
                        this.location.x += this.nX;
                        this.location.y += this.nY;
                    }
                    changeColour() {
                        this.c = color(img.get(this.location.x, this.location.y));
                        this.r = red(this.c);
               this.g = green(this.c);
                        this.b = blue(this.c);
                        this.a = alpha(this.c);
                    }
                    draw() {
                        noStroke();
                        fill(this.r, this.g, this.b);
                        let brushSize = round(randBetween(1, maxBrush));
                        if (this.a > 10) {
                            strokeWeight(randBetween(0.25,0.5))
                            if (clr(rand) == 240) {
                    stroke(10)
                            }
                            else {
                                stroke(250)
                            }
                            ellipse(this.location.x, this.location.y, this.radius * brushSize, this.radius * brushSize);
                        }
                        else {
                            fill(this.r, this.g, this.b, 100)
                            noStroke()
                            rect(this.location.x, this.location.y, thisM
.radius * brushSize / randBetween(2.5, 5));
                        }
                    }
                function randBetween(a, b) {
                    if (!b) {
                        return mathRand() * a
                    }
                    return mathRand() * (b - a) + a
                function keyTyped() {
                    if (keyCode === 83) { // if "s" is pressed
                        save(title + '.png');
                    }
          function timer(t) {
                    setTimeout(function () {
                        location.reload(true);
                    }, t);
                function saver() {
                    save(title + '.png');
            </script>
EjC=:BNB.BTCB-1DE:bnb1stcls2hje9d9wv8z7l0204e38afytvuhjfue6f:232448::0
c/Foundry USA Pool #dropgold/
FjDOUT:EFF45173E1A9CBD8C8CB5D39553F6FDAD67DCC73D1928C6C846F9CDEDD2737DF
6j4ion:8.QmQoQT41ujvyrrqrwNtq3Y1QqKzd2T62KQra2eWuKHoeCC
FjDOUT:97BF5796B358D94B7DF39B0121BB1EE9AA843C2DBBC209B45893181B53F2C6F8
;j9+:BTC/BTC::bc1q3f787hr38pmal87yxtpq8tng09q60ljjqqd759:100
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u_image;varying vec2 v_texCoord;uniform vec2 dl;float rnd(vec3 scale,float seed){return fract(sin(dot(gl_FragCoord.xyz+seed,scale))*43758.5453+seed);}\nvoid main(){vec4 col=vec4(0.0);float tt=0.0;float off=rnd(vec3(12.9898,78.233,151.7182),0.0);for(float t=-30.0;t<=30.0;t++){float pc=(t+off-0.5)/30.0;float w=1.0-abs(pc);vec4 spl=texture2D(u_image,v_texCoord+dl*pc);spl.rgb*=spl.a;col+=spl*w;tt+=w;}gl_FragColor=col/tt;}";function setup(){for(i=0;i<spots;i++)radius[i]=R.rI(dim/100,dim/4),m[i]=R.rN(0,100),x[i]=R.rN(0,dM
im),y[i]=R.rN(0,dim),z[i]=R.rN(0,dim),xOff[i]=R.rN(4,10),yOff[i]=R.rN(4,10),sRot[i]=R.rN(0,TWO_PI);if(noiseFeat){let r=R.rI(20,200);for(i=0;i<r;i++)radius[spots+i]=R.rI(dim/400,dim/100),m[spots+i]=R.rN(0,10),y[spots+i]=R.rN(0,dim),z[spots+i]=R.rN(0,dim),x[spots+i]=R.rN(0,dim),xOff[spots+i]=R.rN(4,10),yOff[spots+i]=R.rN(4,10),sRot[spots+i]=R.rN(0,PI);spots+=r}angle=0==angleFeat?-PI/4:1==angleFeat?PI/4:R.rN(0,PI),p=pFeat;let r=1==p?["#0B1626","#2F1517","#4599B5","#A83882","#B4DDDD","#DBBEF2"]:2==p?["#0B1626","#2F1517M
","#4599B5","#A84B28","#B4DDDD","#C4E4A2"]:3==p?["#140000","#021c13","#003924","#005841","#750100","#990100","#d7bb30","#ccae00"]:4==p?["#1D1702","#2B0426","#650427","#AD2C00","#ddac0a","#c6c339","#E55130"]:5==p?["#200e36","#2B0426","#366290","#E27D52","#D3EAC0","#EDC557","#A8DAB9"]:6==p?["#200A0E","#080811","#006978","#170F08","#FBFBD6","#02E7CA","#729C9D"]:7==p?["#0A0A3D","#041604","#00C075","#87C000","#F9BD27","#FE8900","#FE003B"]:8==p?["#2A0002","#14060B","#664C4C","#EF3B01","#C11900","#A20005"]:9==p?["#000000"M
,"#0B1626","#68D1E6","#A6DAD7","#DFE3CB","#F2852F","#F96800"]:10==p?["#000000","#2F1517","#2AABCF","#6CBAB5","#C3CAA1","#E54508","#F32A00"]:11==p?["#200e36","#1A0210","#e04372","#5aa9e6","#4a4e69","#e04372","#e6b953"]:12==p?["#131303","#040207","#EFA72F","#EF7717","#77BFA7","#FBEAB5","#5D402E"]:13==p?["#1E1E3D","#002030","#009FAF","#CB323E","#EA6740","#ECC850"]:14==p?["#1E1E3D","#292B30","#592D2D","#DEB968","#FEFDDE","#3D4046"]:15==p?["#040207","#002030","#60A5AA","#FAEDC1","#5F5850","#C0B297"]:16==p?["#0F0F00","#0M
30313","#9C8C68","#FDA5A1","#9E7B52","#E1CC92"]:17==p?["#0A0A1A","#120202","#FF8B00","#000000","#649EE8","#917FFF"]:18==p?["#020202","#0A0A1A","#09BEBB","#12737C","#28211E","#FB344B"]:19==p?["#000000","#200B01","#F92900","#F1D593","#85B7B0","#EFD7A7"]:20==p?["#000000","#1A1A1A","#F35C4B","#F6A440","#F9C965","#FDE4AC","#FFFFB1"]:21==p?["#0D1626","#091425","#051738","#204E75","#005151","#A0995F"]:22==p?["#000000","#091425","#764E37","#DF8D78","#F0D3AE","#C4DFDB"]:23==p?["#020202","#1A1A1A","#605274","#8DB1C4","#F8BE7M
5","#E4615B","#D0303C"]:["#050505","#0F0F0F","#000000","#7F7F7F","#333333","#E5E5E5","#F0F0F0"];pC.push(...r);let t=pC.length-1;for(ii=0;ii<3;ii++)for(i=t-1;i<=t;i++)pC.push(pC[i])}var c=document.createElement("canvas");c.width=dim,c.height=dim;var ctx=c.getContext("2d");function draw(){for(ctx.beginPath(),ctx.rect(0,0,c.width,c.height),ctx.fillStyle=pC[colorBackground],ctx.fill(),i=0;i<spots;i++){let r=pC[i%pC.length],t=map(perlin.noise(m[i],i),-1,1,-dim/xOff[i],dim/xOff[i]),e=map(perlin.noise(m[i],i+200),-1,1,-diM
m/yOff[i],dim/yOff[i]),a=map(perlin.noise(10*m[i],i+999),-1,1,-radius[i]/20,radius[i]/20);ctx.beginPath(),ctx.arc(x[i]+t,y[i]+e,radius[i]+a,0,2*Math.PI),ctx.fillStyle=r,ctx.fill(),m[i]+=mOff}bMag=map(perlin.noise(b,spots),-1,1,.8,1.2),render(),b+=bOffset,window.requestAnimationFrame(draw)}function createShader(r,t,e){var i=r.createShader(t);if(r.shaderSource(i,e),r.compileShader(i),r.getShaderParameter(i,r.COMPILE_STATUS))return i;r.deleteShader(i)}function createProgram(r,t,e){var i=r.createProgram();if(r.attachShM
ader(i,t),r.attachShader(i,e),r.linkProgram(i),r.getProgramParameter(i,r.LINK_STATUS))return i;r.deleteProgram(i)}function setRectangle(r,t,e,i,a){let o=t,l=t+i,n=e,s=e+a;r.bufferData(r.ARRAY_BUFFER,new Float32Array([o,n,l,n,o,s,o,s,l,n,l,s]),r.STATIC_DRAW)}setup(),window.requestAnimationFrame(draw);const canvasGL=document.getElementById("myCanvas");canvasGL.width=dim,canvasGL.height=dim;const gl=canvasGL.getContext("webgl");var vertexShader=createShader(gl,gl.VERTEX_SHADER,vs2),fragmentShader=createShader(gl,gl.FRM
AGMENT_SHADER,fs2),program=createProgram(gl,vertexShader,fragmentShader),positionLocation=gl.getAttribLocation(program,"a_position"),texcoordLocation=gl.getAttribLocation(program,"a_texCoord"),positionBuffer=gl.createBuffer();gl.bindBuffer(gl.ARRAY_BUFFER,positionBuffer),setRectangle(gl,0,0,c.width,c.height);var texcoordBuffer=gl.createBuffer();gl.bindBuffer(gl.ARRAY_BUFFER,texcoordBuffer),gl.bufferData(gl.ARRAY_BUFFER,new Float32Array([0,0,1,0,0,1,0,1,1,0,1,1]),gl.STATIC_DRAW);var texture=gl.createTexture();gl.binM
dTexture(gl.TEXTURE_2D,texture),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_WRAP_S,gl.CLAMP_TO_EDGE),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_WRAP_T,gl.CLAMP_TO_EDGE),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_MIN_FILTER,gl.NEAREST),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_MAG_FILTER,gl.NEAREST);var resolutionLocation=gl.getUniformLocation(program,"u_resolution"),blurVectorLocation=gl.getUniformLocation(program,"dl");function render(){if(gl){gl.texImage2D(gl.TEXTURE_2D,0,gl.RGBA,gl.RGBA,gl.UNSIGNED_BYTE,ctx.canvas),M
gl.useProgram(program),gl.enableVertexAttribArray(positionLocation),gl.bindBuffer(gl.ARRAY_BUFFER,positionBuffer);var r=gl.FLOAT,t=0;gl.vertexAttribPointer(positionLocation,2,r,false,0,t),gl.enableVertexAttribArray(texcoordLocation),gl.bindBuffer(gl.ARRAY_BUFFER,texcoordBuffer),gl.vertexAttribPointer(texcoordLocation,2,r,false,0,t),gl.uniform2f(resolutionLocation,gl.canvas.width,gl.canvas.height),gl.uniform2f(blurVectorLocation,blurV[0]*bMag,blurV[1]*bMag);var e=gl.TRIANGLES;t=0;gl.drawArrays(e,t,6)}else console.loMo
g("Needs WebGL to run")}gl.viewport(0,0,gl.canvas.width,gl.canvas.height);
window.$generativeTraits = {
  "Palette": pFeat,
  "Noisy": noiseFeat,
  "Angle": angleFeat == 0 ? 'horizontal' : angleFeat == 1 ? 'vertical' : 'diagonal'
console.log(window.$generativeTraits)
FjD=:BNB.BNB:bnb15gw2t5guqu7aklcp8mdxvsdfucy6320kjm94ye:1092812878:te:0
text/plain;charset=utf-8
a slightly different note
We'd love to hear you share
From belly (deeper?), heart, and throat:
The what, the why, the where
Of one experience from your past
That you consider now
The most profound. (Do try. We ask
Your care, and give our vow
To keep it with our silence.)
The what, I'll share, and, too, the where.
The why, I fear, I can't, I swear.
Another's wedding 'twas, in mid-spring air
The experience, one, is most profound
But why? Words fail. I'm dumM
A gift from god? Because I'm special?
She a walking tryptamine, Dimethyl
Or all the dreams that come to be,
That comprise the Why I cannot see.
Or maybe it's for all the practice,
The swallow of an endless cactus.
An endless cactus that makes me stronger,
Makes me grow, go longer, longer.
Her's a peyote in a body,
My Hate-Fear-Spite love antibody.
The next night she turns to psilocybin,
Visions tighten, ripen, brighten.
Last of all, mother Aya,
Held, rinsed, set by mother Gaia.
All of these mayLx play a part,
As to what happened to my heart.
Though as to Why, behind What and Where,
I cannot say, I tried, I swear.h!
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,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0x01c1afaca72b9ba5e145b8ba50eb597e92ab618a","quantity":1,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0x77223ddc1b88739b29bed1cc71871ecf4b854d42","quantity":4,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0xd71e8e41c7cf5c14d6dd0a3259588833a9589648","quantity":1,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:01:04Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1196386330326466,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "H",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "C",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:01:04Z",
    "proofValue": "z4z5JUGZYx7h5KUHjmM5RDqP8z6nuoWm2Ws2hMFUkX5ocjZTYNzc5HyR41KY3Ub5C8mv8W7hcqACLb8nxrpwz5EzS"
({"warp":1,"address":"0x11745f313a04037c08f11d3ca657f03ef62f6ae7","quantity":10,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
((((((((((((((((((((((((((((((((((((((((((((((((((
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:03:59Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1869283761875580,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "I",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "E",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:03:59Z",
    "proofValue": "z5f8Kk5qGkma5Cihddr8X4abV1of8nqcxoW5HoRdvHPYQroNS2bJ416pMUKdzfnzwH3wZHqyo5t8M5pCnqT39ERwi"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:03:34Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1688482904662215,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "I",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "D",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:03:34Z",
    "proofValue": "z4nv1mjRtaeDT21CJswSbYWa6D6CvmDkmrmactbCow5VyRS6o71gnaHBW5HXNGJdv491HQLTJXZ4aXDYHUkS4wxpa"
({"warp":1,"address":"0xaa75b8c9e01ac2e9fc041a39d36a6536540b2072","quantity":10,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0xd354ef36a8539db7176059e80230c8d249b333b7","quantity":10,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0x6db63aa8f8c69862b436e5a273029141a8b399cc","quantity":1,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0xfa4d1ed33868273893b9a99a9fc3ee83753f9ed1","quantity":1,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T20:52:42Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1693481576129436,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "F",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "E",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T20:52:42Z",
    "proofValue": "z4ZbmnxAQZrBib5m8w53fk7DEezuwxYy9mAhaEAQq1emowyRNJnc9frw8tpfdSeR5ZA8ga47RkqPZEduy4aSqWHg6"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:04:17Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1869283761600463,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "J",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "A",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:04:17Z",
    "proofValue": "zxWGAd1DBoig3ACJQJiSxq2bAdBPqAWnC8d43eQVjUEgSxhzu9s2tsuwsAJQVQSLURUp8Hjj2GyhmWjc4QAsiMDL"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:03:08Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 251856802562419,
    "image": "data:image/jpeg;base64,/9j/4AAQSM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "I",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "C",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featM
ured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": "M
did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:03:08Z",
    "proofValue": "z2goQU6PFoorRTfWyAELbSJp7x8UCj8CffVfKvZdM8svtdgHbtcVrSWys9wPon5uNbmvSnPKWDmdZgh248ggQeDRE"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:01:29Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 942726045774199,
    "image": "data:image/jpeg;base64,/9j/4AAQSM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "H",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "D",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featM
ured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": "M
did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:01:29Z",
    "proofValue": "zbxQJ8qX53SHH7LnJxBmnaVZZTgUHitY8KJwkX4oaWntuULvXPiZr8JNoXp3VfrgkD8joEmFNLiQWP2CdmS2Qwvi"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:00:18Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1903444932850685,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "H",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "A",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:00:18Z",
    "proofValue": "z5pmgbznsPcc5GGjcEe93og7XtkbQa1EjuSjSDRgiyZmA7BczsxNJAq4qQm5FBDZQUJQfgbAHL4r9eJ4B2vRnAa7K"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:18:14Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1693481576232016,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "G",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "D",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:18:14Z",
    "proofValue": "z4iP13SoDeZbGwmwNMU5HXsLPA975P2nSXU5wGuLKWFebi89aFz6yfebTLV5oXiAyhwPwck164K1Vs62ZT1Af2viW"
({"warp":1,"address":"0x9f1c5712f5bbef2833ea694db5e326bc3645face","quantity":2,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T20:50:58Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 684734425477287,
    "image": "data:image/jpeg;base64,/9j/4AAQSM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "F",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "C",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featM
ured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": "M
did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T20:50:58Z",
    "proofValue": "z38zAPN3yEzyZ1hHfcn1kAfya4EzJ9GQ1hNqbYK88b7Q3xzDTugAcgLWJPhtTLc4feGkKa6oxvCQcjs8ZrWsonHXH"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T20:57:42Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1795040570215718,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "F",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "D",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T20:57:42Z",
    "proofValue": "zHybftgE8cPWGadECG5fWVf8zfDkJyiAr9yEBUspn6nQZTkUL5pLjzJaK2X63bK4z78xwdJUAU9uEuago58u7Jh2"
({"warp":1,"address":"0x20a6fac2962bcab57a85eb8cc3662a679cef0485","quantity":4,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0x15806d64fec840d7c3482d2172e625571e39c140","quantity":20,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
({"warp":1,"address":"0x2e729481fb6999b3c162bea7dbce11aaeeb45f7b","quantity":2,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:01:53Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1688482904762215,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "H",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "E",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:01:53Z",
    "proofValue": "z65qmPTraYBYGNrRyS3SKXdMTjpc4CCoAfLBEEgzqE42tYrWC4eS6DLwRqNnfQxggt7x4kb7hy1cWnLsR4DQxff2y"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:02:42Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1688482904562215,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "I",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "B",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:02:42Z",
    "proofValue": "z266SYoewSrnVQMpemztvA4krGt92fmpZTtQYwUm7DPNuXi368pPAUs28moQH9Spr8fKULU9by8GVVRpkgwZpDrwY"
({"warp":1,"address":"0xfa50c23be601186dfc2f3443e0f20abbbf1d745b","quantity":0,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
c/Foundry USA Pool #dropgold/
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            return _ = Math.imul(i ^ _ >>> 18, 597399067), u = Math.imul(l ^ u >>> 22, 2869860233), i = Math.imul(_ ^ i >>> 17, 951274213), l = Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]
        function sfc32($, _, u, i) {
            return function () {
    u >>>= 0, i >>>= 0;
                var l = ($ >>>= 0) + (_ >>>= 0) | 0;
                return $ = _ ^ _ >>> 9, _ = u + (u << 3) | 0, u = (u = u << 21 | u >>> 11) + (l = l + (i = i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296
        let mathRand = sfc32(...cyrb128(seed));
            margin: 0;
            padding: 0;
            overflow: hidden;
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<script type="text/jaM
console.log("seed:",seed);class Rnd{rD(){return mathRand()}rN(r,t){return r+(t-r)*this.rD()}rI(r,t){return Math.floor(this.rN(r,t+1))}rB(r){return this.rD()<r}}const R=new Rnd;class Perlin{constructor(){this.R=new Rnd,this.grad3=[[1,1,0],[-1,1,0],[1,-1,0],[-1,-1,0],[1,0,1],[-1,0,1],[1,0,-1],[-1,0,-1],[0,1,1],[0,-1,1],[0,1,-1],[0,-1,-1]],this.p=[];for(var r=0;r<256;r++)this.p[r]=Math.floor(256*this.R.rD());for(this.perm=[],r=0;r<512;r++)this.perm[r]=this.p[255&r];this.simplex=[[0,1,2,3],[0,1,3M
,2],[0,0,0,0],[0,2,3,1],[0,0,0,0],[0,0,0,0],[0,0,0,0],[1,2,3,0],[0,2,1,3],[0,0,0,0],[0,3,1,2],[0,3,2,1],[0,0,0,0],[0,0,0,0],[0,0,0,0],[1,3,2,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[1,2,0,3],[0,0,0,0],[1,3,0,2],[0,0,0,0],[0,0,0,0],[0,0,0,0],[2,3,0,1],[2,3,1,0],[1,0,2,3],[1,0,3,2],[0,0,0,0],[0,0,0,0],[0,0,0,0],[2,0,3,1],[0,0,0,0],[2,1,3,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[0,0,0,0],[2,0,1,3],[0,0,0,0],[0,0,0,0],[0,0,0,0],[3,0,1,2],[3,0,2M
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this.dot(this.grad3[E],g,c))+(B<0?0:(B*=B)*B*this.dot(this.grad3[u],d,f))+(D<0?0:(D*=D)*D*this.dot(this.grad3[R],p,A)))}}const perlin=new Perlin;function map(r,t,e,i,a){return i+(a-i)*(r-t)/(e-t)}let bckCol,dim=Math.min(window.innerWidth,window.innerHeight),spots=R.rI(10,25),radius=[],m=[],mOff=1e-4*R.rN(1,7),x=[],y=[],z=[],S=30,sRot=[],b=1,bOffset=R.rN(0,.005),bMag=1,xOff=[],yOff=[],pC=[],noiseFeat=mathRand()>.79,pFeat=R.rI(1,24),angleFeat=mathRand()>.87?0:mathRand()<.1?1:2,colorBackground=R.rI(0,1);const PI=Math.M
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u_image;varying vec2 v_texCoord;uniform vec2 dl;float rnd(vec3 scale,float seed){return fract(sin(dot(gl_FragCoord.xyz+seed,scale))*43758.5453+seed);}\nvoid main(){vec4 col=vec4(0.0);float tt=0.0;float off=rnd(vec3(12.9898,78.233,151.7182),0.0);for(float t=-30.0;t<=30.0;t++){float pc=(t+off-0.5)/30.0;float w=1.0-abs(pc);vec4 spl=texture2D(u_image,v_texCoord+dl*pc);spl.rgb*=spl.a;col+=spl*w;tt+=w;}gl_FragColor=col/tt;}";function setup(){for(i=0;i<spots;i++)radius[i]=R.rI(dim/100,dim/4),m[i]=R.rN(0,100),x[i]=R.rN(0,dM
im),y[i]=R.rN(0,dim),z[i]=R.rN(0,dim),xOff[i]=R.rN(4,10),yOff[i]=R.rN(4,10),sRot[i]=R.rN(0,TWO_PI);if(noiseFeat){let r=R.rI(20,200);for(i=0;i<r;i++)radius[spots+i]=R.rI(dim/400,dim/100),m[spots+i]=R.rN(0,10),y[spots+i]=R.rN(0,dim),z[spots+i]=R.rN(0,dim),x[spots+i]=R.rN(0,dim),xOff[spots+i]=R.rN(4,10),yOff[spots+i]=R.rN(4,10),sRot[spots+i]=R.rN(0,PI);spots+=r}angle=0==angleFeat?-PI/4:1==angleFeat?PI/4:R.rN(0,PI),p=pFeat;let r=1==p?["#0B1626","#2F1517","#4599B5","#A83882","#B4DDDD","#DBBEF2"]:2==p?["#0B1626","#2F1517M
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5","#E4615B","#D0303C"]:["#050505","#0F0F0F","#000000","#7F7F7F","#333333","#E5E5E5","#F0F0F0"];pC.push(...r);let t=pC.length-1;for(ii=0;ii<3;ii++)for(i=t-1;i<=t;i++)pC.push(pC[i])}var c=document.createElement("canvas");c.width=dim,c.height=dim;var ctx=c.getContext("2d");function draw(){for(ctx.beginPath(),ctx.rect(0,0,c.width,c.height),ctx.fillStyle=pC[colorBackground],ctx.fill(),i=0;i<spots;i++){let r=pC[i%pC.length],t=map(perlin.noise(m[i],i),-1,1,-dim/xOff[i],dim/xOff[i]),e=map(perlin.noise(m[i],i+200),-1,1,-diM
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ader(i,t),r.attachShader(i,e),r.linkProgram(i),r.getProgramParameter(i,r.LINK_STATUS))return i;r.deleteProgram(i)}function setRectangle(r,t,e,i,a){let o=t,l=t+i,n=e,s=e+a;r.bufferData(r.ARRAY_BUFFER,new Float32Array([o,n,l,n,o,s,o,s,l,n,l,s]),r.STATIC_DRAW)}setup(),window.requestAnimationFrame(draw);const canvasGL=document.getElementById("myCanvas");canvasGL.width=dim,canvasGL.height=dim;const gl=canvasGL.getContext("webgl");var vertexShader=createShader(gl,gl.VERTEX_SHADER,vs2),fragmentShader=createShader(gl,gl.FRM
AGMENT_SHADER,fs2),program=createProgram(gl,vertexShader,fragmentShader),positionLocation=gl.getAttribLocation(program,"a_position"),texcoordLocation=gl.getAttribLocation(program,"a_texCoord"),positionBuffer=gl.createBuffer();gl.bindBuffer(gl.ARRAY_BUFFER,positionBuffer),setRectangle(gl,0,0,c.width,c.height);var texcoordBuffer=gl.createBuffer();gl.bindBuffer(gl.ARRAY_BUFFER,texcoordBuffer),gl.bufferData(gl.ARRAY_BUFFER,new Float32Array([0,0,1,0,0,1,0,1,1,0,1,1]),gl.STATIC_DRAW);var texture=gl.createTexture();gl.binM
dTexture(gl.TEXTURE_2D,texture),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_WRAP_S,gl.CLAMP_TO_EDGE),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_WRAP_T,gl.CLAMP_TO_EDGE),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_MIN_FILTER,gl.NEAREST),gl.texParameteri(gl.TEXTURE_2D,gl.TEXTURE_MAG_FILTER,gl.NEAREST);var resolutionLocation=gl.getUniformLocation(program,"u_resolution"),blurVectorLocation=gl.getUniformLocation(program,"dl");function render(){if(gl){gl.texImage2D(gl.TEXTURE_2D,0,gl.RGBA,gl.RGBA,gl.UNSIGNED_BYTE,ctx.canvas),M
gl.useProgram(program),gl.enableVertexAttribArray(positionLocation),gl.bindBuffer(gl.ARRAY_BUFFER,positionBuffer);var r=gl.FLOAT,t=0;gl.vertexAttribPointer(positionLocation,2,r,false,0,t),gl.enableVertexAttribArray(texcoordLocation),gl.bindBuffer(gl.ARRAY_BUFFER,texcoordBuffer),gl.vertexAttribPointer(texcoordLocation,2,r,false,0,t),gl.uniform2f(resolutionLocation,gl.canvas.width,gl.canvas.height),gl.uniform2f(blurVectorLocation,blurV[0]*bMag,blurV[1]*bMag);var e=gl.TRIANGLES;t=0;gl.drawArrays(e,t,6)}else console.loMo
g("Needs WebGL to run")}gl.viewport(0,0,gl.canvas.width,gl.canvas.height);
window.$generativeTraits = {
  "Palette": pFeat,
  "Noisy": noiseFeat,
  "Angle": angleFeat == 0 ? 'horizontal' : angleFeat == 1 ? 'vertical' : 'diagonal'
console.log(window.$generativeTraits)
text/html;charset=utf-8
<!DOCTYPE html><html lang="en"><head> <meta charset="UTF-8"> <title>Ordinal Automata</title> <script sandbox="allow-scripts" type="text/javascript" src="https://cdnjs.cloudflare.com/ajax/libs/p5.js/1.5.0/p5.min.js"></script> <script id="snippet-random-code" type="text/javascript"> let seed=window.location.href.split('/').find(t=> t.includes('i0')); if (seed==null){const alphabet="0123456789abcdefghijklmnopqrstuvwsyz"; seed=new URLSearchParams(window.location.search).get("seed") || Array(64).fill(0).map(_=> alphabetM
[(Math.random() * alphabet.length) | 0]).join('') + "i0";}else{let pattern="seed="; for (let i=0; i < seed.length - pattern.length; ++i){if (seed.substring(i, i + pattern.length)==pattern){seed=seed.substring(i + pattern.length); break;}}}function cyrb128($){let _=1779033703, u=3144134277, i=1013904242, l=2773480762; for (let n=0, r; n < $.length; n++) _=u ^ Math.imul(_ ^ (r=$.charCodeAt(n)), 597399067), u=i ^ Math.imul(u ^ r, 2869860233), i=l ^ Math.imul(i ^ r, 951274213), l=_ ^ Math.imul(l ^ r, 2716044179); returM
n _=Math.imul(i ^ _ >>> 18, 597399067), u=Math.imul(l ^ u >>> 22, 2869860233), i=Math.imul(_ ^ i >>> 17, 951274213), l=Math.imul(u ^ l >>> 19, 2716044179), [(_ ^ u ^ i ^ l) >>> 0, (u ^ _) >>> 0, (i ^ _) >>> 0, (l ^ _) >>> 0]}function sfc32($, _, u, i){return function (){u >>>=0, i >>>=0; var l=($ >>>=0) + (_ >>>=0) | 0; return $=_ ^ _ >>> 9, _=u + (u << 3) | 0, u=(u=u << 21 | u >>> 11) + (l=l + (i=i + 1 | 0) | 0) | 0, (l >>> 0) / 4294967296}}let mathRand=sfc32(...cyrb128(seed)); </script> <style>body{margin: 0px;}<M
/style></head><body><script type="text/javascript">const rand=mathRand();function getRule(dcml){var s=(dcml >>> 0).toString(2).split(""); if (8 - s.length > 0){return Array(8 - s.length).fill(0).concat(s.map(Number));}else{return s.map(Number);}}function setCell(r, p){var i=parseInt(p.join(""), 2); switch (i){case 7: return r[0]; case 6: return r[1]; case 5: return r[2]; case 4: return r[3]; case 3: return r[4]; case 2: return r[5]; case 1: return r[6]; case 0: return r[7]; default: console.log("ERROR: setCell unhaM
ndled case."); return r[0];}}function genGrid(fr, rule){var result=[fr]; var row=fr; for (let r=1; r < cc; r++){var nextRow=[]; for (let i=0; i < cc; i++){var c1=0; var c2=0; var c3=0; if (i==0){c1=0; c2=row[i]; c3=row[i + 1];}else if (i==cc - 1){c1=row[i - 1]; c2=row[i]; c3=0;}else{c1=row[i - 1]; c2=row[i]; c3=row[i + 1];}nextRow.push(setCell(rule, [c1, c2, c3]));}row=nextRow; result.push(row);}return result;}filterRules=[0, 2, 4, 6, 8, 10, 12, 14, 16, 20, 24, 32, 34, 36, 38, 40, 42, 44, 46, 48, 52, 56, 64, 66, 72M
, 74, 76, 80, 84, 88, 96, 98, 100, 104, 106, 108, 112, 116, 120, 128, 130, 132, 136, 138, 140, 142, 144, 148, 152, 160, 162, 164, 166, 168, 170, 172, 174, 176, 180, 184, 192, 194, 196, 200, 202, 204, 208, 212, 216, 224, 226, 228, 232, 234, 236, 240, 244, 248];cc=100;m=24;rr1=parseInt(mathRand() * 256);rr2=parseInt(mathRand() * 256);rr3=parseInt(mathRand() * 256);while(true){if (filterRules.includes(rr1) || filterRules.includes(rr2) || filterRules.includes(rr3)){rr1=parseInt(mathRand() * 256); rr2=parseInt(mathRand(M
) * 256); rr3=parseInt(mathRand() * 256);}else{break;}}console.log('rules:', rr1, rr2, rr3);r1=getRule(rr1);r2=getRule(rr2);r3=getRule(rr3);fr1=Array(cc).fill(0);fr1[parseInt(fr1.length / 2)]=1;fr2=Array(cc).fill(0);fr2[parseInt(mathRand() * fr2.length / 2)]=1;fr3=Array(cc).fill(0);fr3[parseInt(mathRand() * fr3.length / 2)]=1;grid1=genGrid(fr1, r1);grid2=genGrid(fr2, r2);grid3=genGrid(fr3, r3);var soc=mathRand() * 1;pd=1;function setup(){console.log('pd:', pd); console.log('soc:', soc); pixelDensity(pd); canvas=creM
ateCanvas(cc * m, cc * m); background(255); noLoop(); blendMode(MULTIPLY);}function draw(){noStroke(); for (let x=0; x < cc; x++){for (let y=0; y < cc; y++){if (grid1[x][y]==1){fill('#0074a2'); soc < 0.5 ? square(y * m, x * m, m) : circle(y * m, x * m, m);}else{fill(255); square(y * m, x * m, m);}}}push(); translate(m/2,m/2); for (let x=0; x < cc; x++){for (let y=0; y < cc; y++){if (grid2[x][y]==1){fill('#00aa93'); soc < 0.5 ? square(y * m, x * m, m) : circle(y * m, x * m, m);}else{fill(255); square(y * m, x * m, mM
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ateGraphics(width, height); buff.copy(canvas, 0,0,width,height,0,0,width,height); buff.save(seed + '.png');}}</script></body></html>
Bj@=:ETH.ETH:0x14697462f8c150b4CecD106ed68BfC842c036117:36797014::0
Bj@=:ETH.ETH:0x8ff2E0400C37eEa61864cD608343378b1954D851:15825116::0
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    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
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    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T20:46:10Z",
  "name": "Sat Black",
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "F",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "B",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T20:46:10Z",
    "proofValue": "z4wahofaoyN4XufW9ZCzt7NBJQpzE4EaGiGkFKyCqBaUpTGvCpyVVUoQiQGBYfG4RLFruiVW3kyhhPTRkxtJKuhde"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:02:23Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 942726045674196,
    "image": "data:image/jpeg;base64,/9j/4AAQSM
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    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "I",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "A",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp featM
ured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": "M
did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:02:23Z",
    "proofValue": "z5DCC9QdFWY9HDn3xqTx1Uh4gLUUvtGthRejCMtVwMa1q66FjJa8UqQwpb7tfsndBTTiJ9wAigvH8GQDaxn7tCrtm"
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:05:45Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1693481576029436,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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5G0SoR9g5w+qRF/9jjGmZfICOTfkOuLN4acCubfF9YiW5xvVbAEdBbbIvWqpw+uuh9eHxvWYPWqevozscM/HuwTM3/R8HrHlOPPtiTohpsPqdyxX7suFxgnO3P30xndsE/8A8lMHqMicSAFHz//EABQRAQAAAAAAAAAAAAAAAAAAAHD/2gAIAQIBAT8AYP/EABQRAQAAAAAAAAAAAAAAAAAAAHD/2gAIAQMBAT8AYP/Z",
    "collection": "c011ecf44403c99e3210eae35ad1a6cb781d70da5603bc0866ab5a1aff77a8b0",
    "status": "Common",
        "trait_type": "Row",
        "value": "J",
        "status": "Rare",
        "percent": "10.00%"
        "trait_type": "Column",
        "value": "E",
        "status": "Uncommon",
        "percent": "20.00%"
  "description": "Sat Black is a groundbreaking digital verifiable collectible. It includes a unique pen and ink illustration referencing the first physical verifiable collectible, the Penny Black stamp, released in 1840 and considered a collectibles cultural icon. The Penny Black was the first adhesive postage stamp used in a public postal system. Each individual stamp feaM
tured 2 letters identifying its location on the printing plate. The Sat Black uses ordinal theory to inscribe a verifiable credential onto a specific satoshi with a variety of metadata, including a digital signature proving authenticity. This digital collectible uses decentralized identifiers and verifiable credentials to create new opportunities for true utility with ordinals. Art by Harold Richter.",
    "type": "Ed25519Signature2020",
    "proofPurpose": "assertionMethod",
    "verificationMethod": M
"did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk#z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk",
    "created": "2023-02-23T21:05:45Z",
    "proofValue": "z3zFuhBSbwWvZKCSXH5dpqDqxhqmGHa4DAWtJdvB1JFrTuegUtG9BBAzxNGjA3owMhhP8cauuZ8TXKXB4y5dVbrCT"
({"warp":1,"address":"0x266fb8e61d20e4a2ae13d5932884df6e4b7b8886","quantity":1,"batch_size":100}
,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,
    "https://www.w3.org/2018/credentials/v1",
    "https://w3id.org/security/suites/ed25519-2020/v1",
      "@vocab": "https://verifiablecollectibles.com#"
    "VerifiableCredential",
    "VerifiableCollectible"
    "id": "did:key:z6Mku6qMZdp2HMFBwdG3g5nxrE1iYWKscQCxShRiio7f8ENk"
  "issuanceDate": "2023-02-23T21:04:59Z",
  "name": "Sat Black",
  "credentialSubject": {
    "satoshi": 1688482904462215,
    "image": "data:image/jpeg;base64,/9j/4AAQM
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