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Richer Knowledgebase Access

Richer Knowledgebase Access in Mathematica 11

Mathematica Version 11 improves speed and adds flexible ways of accessing a large variety of socioeconomic, geographic, scientific, and mathematical datasets in the entity-property framework. A major enhancement to the knowledge representation is support for user-defined entities and properties, thus allowing arbitrary datasets to be seamlessly integrated.

Key Features

  • Experience faster entity and property retrieval. »
  • Take advantage of a new local caching framework when reusing entities and their properties. »
  • Use entity copies and groups to conveniently work with collections of entities. » »
  • Use entity instances to quantify chemicals, foods, and other entities by properties such as mass, volume, and substance amount. » »
  • Construct and efficiently compute with implicitly defined entity classes based on a variety of selection criteria. »
  • Use implicitly defined entity classes to select entities by ranked property values such as largest and smallest. »
  • Access random subsets of entities. »
  • Use new entity stores to create, modify, and share custom user-defined entities and properties. »
  • Refine and restrict the processing of natural language using powerful enhancements to the interpreter framework. »
  • Employ many new interpreter domains to convert natural language to structured objects in the Wolfram Knowledgebase. »
  • Access and use temporal real-world data such as weather forecasts. »

Related Examples


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Pokémon Power »

Yoga for Health and Knowledge »

Create a Fireball Meteor EntityStore »

Enumerate PCB Structures and Share via an EntityStore »

Cancer Risk Based on Physical Activity Using an EntityStore »

Integral Transform EntityStore »

Museum of Modern Art Paintings and Artists »

Running the Numbers on the 2015 Chicago Marathon»

National Science Foundation Grants »

Federal Deposit Insurance Corporation Institutional Data »

Forecast the Weather »

Chart the Northwest Passage with Geomagnetic Modeling »

Visualize the Wolfram Language »

Special Function Derivative Network »

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