May 1997 | Jim Gray, Surajit Chaudhuri, Adam Bosworth, Andrew Layman, Don Reichtart, Murali Venkatrao, Frank Pellow, Hamid Pirahesh
The paper "Data Cube: A Relational Aggregation Operator Generalizing Group-By, Cross-Tab, and Sub-Totals" introduces the concept of a data cube, a relational aggregation operator that generalizes the functionality of SQL aggregate functions and the GROUP BY operator. The authors, including Jim Gray, Surajit Chaudhuri, Adam Bosworth, Andrew Layman, Don Reichart, Murali Venkatrao, Frank Pellow, and Hamid Pirahesh, propose the data cube as a solution for N-dimensional data aggregation, which is essential for advanced data analysis and visualization tasks.
The paper highlights the limitations of traditional SQL GROUP BY and aggregate functions in handling complex data analysis tasks such as histograms, roll-up totals, sub-totals, and cross-tabulations. It introduces the data cube operator, which can be embedded in more complex non-procedural data analysis programs. The data cube treats each aggregation attribute as a dimension of N-space, and the set of points formed by the aggregate values of a particular set of attribute values forms an N-dimensional cube.
Key features of the data cube include:
- **Relational Representation**: The data cube is represented as a relation with N-attribute domains, allowing for efficient computation and storage.
- **Super-Aggregates**: The cube operator can compute super-aggregates by aggregating the N-cube to lower-dimensional spaces.
- **Efficient Computation**: Techniques for computing the data cube are discussed, including sorting, hashing, and parallel processing.
- **User-Defined Aggregates**: Users can define new aggregate functions for cubes, enhancing their flexibility and utility.
The paper also addresses the challenges of maintaining cubes and roll-ups in databases, particularly in the context of updates, inserts, and deletes. It suggests that distributive and algebraic functions are easier to maintain than holistic functions, which require recomputing the entire cube when changes are made to the underlying data.
Overall, the data cube operator provides a powerful tool for handling multidimensional data aggregation, making it easier to perform advanced data analysis and visualization tasks.The paper "Data Cube: A Relational Aggregation Operator Generalizing Group-By, Cross-Tab, and Sub-Totals" introduces the concept of a data cube, a relational aggregation operator that generalizes the functionality of SQL aggregate functions and the GROUP BY operator. The authors, including Jim Gray, Surajit Chaudhuri, Adam Bosworth, Andrew Layman, Don Reichart, Murali Venkatrao, Frank Pellow, and Hamid Pirahesh, propose the data cube as a solution for N-dimensional data aggregation, which is essential for advanced data analysis and visualization tasks.
The paper highlights the limitations of traditional SQL GROUP BY and aggregate functions in handling complex data analysis tasks such as histograms, roll-up totals, sub-totals, and cross-tabulations. It introduces the data cube operator, which can be embedded in more complex non-procedural data analysis programs. The data cube treats each aggregation attribute as a dimension of N-space, and the set of points formed by the aggregate values of a particular set of attribute values forms an N-dimensional cube.
Key features of the data cube include:
- **Relational Representation**: The data cube is represented as a relation with N-attribute domains, allowing for efficient computation and storage.
- **Super-Aggregates**: The cube operator can compute super-aggregates by aggregating the N-cube to lower-dimensional spaces.
- **Efficient Computation**: Techniques for computing the data cube are discussed, including sorting, hashing, and parallel processing.
- **User-Defined Aggregates**: Users can define new aggregate functions for cubes, enhancing their flexibility and utility.
The paper also addresses the challenges of maintaining cubes and roll-ups in databases, particularly in the context of updates, inserts, and deletes. It suggests that distributive and algebraic functions are easier to maintain than holistic functions, which require recomputing the entire cube when changes are made to the underlying data.
Overall, the data cube operator provides a powerful tool for handling multidimensional data aggregation, making it easier to perform advanced data analysis and visualization tasks.