{"id":36982,"recorded_at":"2026-10-26T14:36:29.361661Z","observed_at":"2026-10-26T14:36:29.361629Z","subject_kind":"source_record","subject":"mcp_registry:io.github.exquad/thecablecode","kind":"listing","method":"baseline/1","body":{"endpoints":[["mcp","https://thecablecode.com/mcp"],["web","https://thecablecode.com/developers"]],"name":"The Cable Code","owner_address":null,"raw":{"_meta":{"io.modelcontextprotocol.registry/official":{"isLatest":true,"publishedAt":"2026-10-23T20:08:36.176775Z","status":"active","statusChangedAt":"2026-10-23T20:08:36.176775Z","updatedAt":"2026-10-23T20:08:36.176775Z"}},"server":{"$schema":"https://static.modelcontextprotocol.io/schemas/2025-12-11/server.schema.json","description":"Decode cables in 66 coding systems; design, rate and check them; find equivalents; size drums.","name":"io.github.exquad/thecablecode","remotes":[{"type":"streamable-http","url":"https://thecablecode.com/mcp"}],"title":"The Cable Code","version":"1.3.0","websiteUrl":"https://thecablecode.com/developers"}},"source":"mcp_registry","summary":"Decode cables in 66 coding systems; design, rate and check them; find equivalents; size drums."},"body_sha256":"3ba8b3c9541355bbdac2c62220514422e7c0941f751c37677e4b7a4b1e40aca5","prev_id":null,"leaf":"0xc77a155fca6575f13595669dbe436269eb26c842d0010d42669e2354bda58d5e","leaf_text":"{\"body\":\"3ba8b3c9541355bbdac2c62220514422e7c0941f751c37677e4b7a4b1e40aca5\",\"id\":36982,\"kind\":\"listing\",\"method\":\"baseline/1\",\"observed_us\":1793025389361629,\"prev\":null,\"subject\":\"mcp_registry:io.github.exquad/thecablecode\",\"subject_kind\":\"source_record\"}","day":{"day":"2026-10-26","leaves":296695,"root":"0xf43e8dcc3d451a4788b26be904c55e8c4c0fa75c9666796c51db38d37e2c0df8","chained":"0x702d5ac508f08b0d1accf36af25822d8e5660367494edd17a642fb61e158a57a","anchor_chain":"eip155:5042002","anchor_tx":"0x495162f8936e19f0039918feebe6c307f327cd6bf8c37219620b1970041fa9ae","anchor_block":69251483},"proof":["0xc77926b93f81cb460866efb622de3e962df33ce1e8df26ef8b1304a1fa18f908","0x0e6549df1d9008ab347a5baf6ca5893dd643c51b5be90151923bd102e5a3c064","0x42c0f2aa17bd6ec0be359c176e927b56e63573cfec3a642ff9d1a736576a28ff","0xafa251feb3478c822082d959cbbd6cb691c7db2efe465f8d5330dcd0d894c128","0xf57cd2da3ffe7713220f3808433656e36fadb3e44ffe3a858484efb1386df0e5","0x3a532ed443b753d481a5287d1609d7ae1ed8f73099da8772984dbfd680987859","0xbfa9924db7e01cdff1920fb7d387d4930a2ebce598f6a39b912fc153e39bae83","0x574da29c95265eeaa68bb35a2e7b3b499b558a2d2400d021c856735bb4eb0fea","0x8749938965d5fa044b295e6976ca33f63f6cf2ab1744361eac55e6ca795da107","0xc6ae85d609e7d5890f74a3f5d3b2ebae263f9ec4025f03a326b914e508ffffd3","0xed975d3cf9a825217ed3ef7c3e4522f054cfe35b47c462678d64461a93581906","0x9d99c5dad23613921cdfabc849c2dd3c97729992eaa05c4dab5e86e83ed6d220","0x72e35aac89ebca631656c2b1aecbdc094807d9807f12c22a6ddf35cc1f5e21d6","0x5b20d8aab05225a3497eadcce89d2e2a586a510fb31334793d3f46f88f0157c5","0xe94ca5b798e9899ad611e57835af42266e20f53f44977e487d81365e30972beb","0x703f95866af09c5e5d6ead7411e9a10f964a41a2aff64d4a55ff0053c023a023","0xd0651cb9bc8155eb52b5247d506e74b8a935057dc190ba52091702ac25ed3a40","0x9a9024edb5069d88a324facb310a5ce8e495214bbaa968f077bede437390194f","0x9b9ce5b74b9bab5121612ef6b64920a8d453cbf311096a423eef9702747e868a"]}