Change Password

Please enter the password.
Please enter the password. Between 8-64 characters. Not identical to your email address. Contain at least 3 of: uppercase, lowercase, numbers, and special characters.
Please enter the password.
Submit

Change Nickname

Current Nickname:
Submit

Apply New License

License Detail

Please complete this required field.

  • Ultipa Blaze (v4)
  • Ultipa Powerhouse (v5)

Standalone

learn more about the four main severs in the architecture of Ultipa Powerhouse (v5) , click

here

Please complete this required field.

Please complete this required field.

Please complete this required field.

Please complete this required field.

Leave it blank if an HDC service is not required.

Please complete this required field.

Leave it blank if an HDC service is not required.

Please complete this required field.

Please complete this required field.

Mac addresses of all servers, separated by line break or comma.

Please complete this required field.

Please complete this required field.

Cancel
Apply
ID
Product
Status
Cores
Maximum Shard Services
Maximum Total Cores for Shard Service
Maximum HDC Services
Maximum Total Cores for HDC Service
Applied Validity Period(days)
Effective Date
Expired Date
Mac Address
Reason for Application
Review Comment
Close
Profile
  • Full Name:
  • Phone:
  • Company:
  • Company Email:
Change Password
Apply

You have no license application record.

Apply
Certificate Issued at Valid until Serial No. File
Serial No. Valid until File

Not having one? Apply now! >>>

Product Created On ID Amount (USD) Invoice
Product Created On ID Amount (USD) Invoice

No Invoice

v5.2
Search
    English
    v5.2

      Common Neighbors

      HDC

      Overview

      The Common Neighbors algorithm measures the similarity between two nodes by counting how many neighbors they share.

      The logic behind this algorithm is that two nodes with many common neighbors are more likely to be similar or have a potential connection. This similarity score is calculated using the following formula:

      where N(x) and N(y) are the sets of adjacent nodes to nodes x and y respectively.

      More common neighbors indicate greater similarity between nodes, while a number of 0 indicates no similarity between two nodes.

      In this example, CN(D,E) = |N(D) ∩ N(E)| = |{B, F}| = 2.

      Considerations

      • The Common Neighbors algorithm treats all edges as undirected, ignoring their original direction.

      Example Graph

      Run the following statements on an empty graph to define its structure and insert data:

      INSERT (A:default {_id: "A"}),
             (B:default {_id: "B"}),
             (C:default {_id: "C"}),
             (D:default {_id: "D"}),
             (E:default {_id: "E"}),
             (F:default {_id: "F"}),
             (G:default {_id: "G"}),
             (A)-[:default]->(B),
             (B)-[:default]->(E),
             (C)-[:default]->(B),
             (C)-[:default]->(D),
             (C)-[:default]->(F),
             (D)-[:default]->(B),
             (D)-[:default]->(E),
             (F)-[:default]->(D),
             (F)-[:default]->(G);
      

      insert().into(@default).nodes([{_id:"A"}, {_id:"B"}, {_id:"C"}, {_id:"D"}, {_id:"E"}, {_id:"F"}, {_id:"G"}]);
      insert().into(@default).edges([{_from:"A", _to:"B"}, {_from:"B", _to:"E"}, {_from:"C", _to:"B"}, {_from:"C", _to:"D"}, {_from:"C", _to:"F"}, {_from:"D", _to:"B"}, {_from:"D", _to:"E"}, {_from:"F", _to:"D"}, {_from:"F", _to:"G"}]);
      

      Creating HDC Graph

      To load the entire graph to the HDC server hdc-server-1 as my_hdc_graph:

      CREATE HDC GRAPH my_hdc_graph ON "hdc-server-1" OPTIONS {
        nodes: {"*": ["*"]},
        edges: {"*": ["*"]},
        direction: "undirected",
        load_id: true,
        update: "static"
      }
      

      hdc.graph.create("my_hdc_graph", {
        nodes: {"*": ["*"]},
        edges: {"*": ["*"]},
        direction: "undirected",
        load_id: true,
        update: "static"
      }).to("hdc-server-1")
      

      Parameters

      Algorithm name: topological_link_prediction

      Name
      Type
      Spec
      Default
      Optional
      Description
      ids []_id / / No Specifies the first group of nodes for computation by their _id. If unset, all nodes in the graph are used as the first group of nodes.
      uuids []_uuid / / No Specifies the first group of nodes for computation by their _uuid. If unset, all nodes in the graph are used as the first group of nodes.
      ids2 []_id / / No Specifies the second group of nodes for computation by their _id. If unset, all nodes in the graph are used as the second group of nodes.
      uuids2 []_uuid / / No Specifies the second group of nodes for computation by their _uuid. If unset, all nodes in the graph are used as the second group of nodes.
      type String Common_Neighbors Adamic_Adar No Specifies the similarity type; for Common Neighbors, keep it as Common_Neighbors.
      return_id_uuid String uuid, id, both uuid Yes Includes _uuid, _id, or both to represent nodes in the results.
      limit Integer ≥-1 -1 Yes Limits the number of results returned. Set to -1 to include all results.

      File Writeback

      CALL algo.topological_link_prediction.write("my_hdc_graph", {
        ids: ["C"],
        ids2: ["A","E","G"],
        type: "Common_Neighbors",
        return_id_uuid: "id"
      }, {
        file: {
          filename: "cn"
        }
      })
      

      algo(topological_link_prediction).params({
        projection: "my_hdc_graph",
        ids: ["C"],
        ids2: ["A","E","G"],
        type: "Common_Neighbors",
        return_id_uuid: "id"
      }).write({
        file: {
          filename: "cn"
        }
      })
      

      Result:

      _id1,_id2,result
      C,A,1
      C,E,2
      C,G,1
      

      Full Return

      CALL algo.topological_link_prediction.run("my_hdc_graph", {
        ids: ["C"],
        ids2: ["A","C","E","G"],
        type: "Common_Neighbors",
        return_id_uuid: "id"
      }) YIELD cn
      RETURN cn
      

      exec{
        algo(topological_link_prediction).params({
          ids: ["C"],
          ids2: ["A","C","E","G"],
          type: "Common_Neighbors",
          return_id_uuid: "id"
        }) as cn
        return cn
      } on my_hdc_graph
      

      Result:

      _id1 _id2 result
      C A 1
      C E 2
      C G 1

      Stream Return

      CALL algo.topological_link_prediction.stream("my_hdc_graph", {
        ids: ["C"],
        ids2: ["A", "B", "D", "E", "F", "G"],
        type: "Common_Neighbors",
        return_id_uuid: "id"
      }) YIELD cn
      FILTER cn.result >= 2
      RETURN cn
      

      exec{
        algo(topological_link_prediction).params({
          ids: ["C"],
          ids2: ["A", "B", "D", "E", "F", "G"],
          type: "Common_Neighbors",
          return_id_uuid: "id"
        }).stream() as cn
        where cn.result >= 2
        return cn
      } on my_hdc_graph
      

      Result:

      _id1 _id2 result
      C D 2
      C E 2
      Please complete the following information to download this book
      *
      公司名称不能为空
      *
      公司邮箱必须填写
      *
      你的名字必须填写
      *
      你的电话必须填写
      Privacy Policy
      Please agree to continue.

      Copyright © 2019-2025 Ultipa Inc. – All Rights Reserved   |  Security   |  Legal Notices   |  Web Use Notices