Which of the following is not a restriction for a table to be a relation? The cells of the table must contain a single value. All of the entries in any column must be of the same kind The columns must be ordered. No two rows in a table may be identical
Question
Which of the following is not a restriction for a table to be a relation? The cells of the table must contain a single value. All of the entries in any column must be of the same kind The columns must be ordered. No two rows in a table may be identical
Solution
To determine which of the given options is not a restriction for a table to be a relation, we will analyze each option step by step.
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"The cells of the table must contain a single value": This is a restriction for a table to be a relation. In a relation, each cell should contain a single value, and multiple values should not be stored in a single cell.
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"All of the entries in any column must be of the same kind": This is also a restriction for a table to be a relation. In a relation, all entries in a column should be of the same data type or kind. Mixing different data types within a column is not allowed.
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"The columns must be ordered": This is a requirement for a table to be a relation. In a relation, the columns must have a specific order, and the order of the columns should be consistent across all rows.
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"No two rows in a table may be identical": This is a restriction for a table to be a relation. In a relation, each row should be unique, and no two rows can have the exact same values in all columns.
Based on the analysis, the option that is not a restriction for a table to be a relation is: "The columns must be ordered."
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