
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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Question
How would the table look like if we used separate chaining (open hashing)

Transcribed Image Text:### Problem Statement
Insert the following keys using separate chaining (open hashing) in the hash table below:
- T0001235
- T0101405
- T0131735
- T0001038
- T0201230
- T0807000
- T0201203
- T2374005
- T4070745
- T4072307
### Hash Table Structure
#### Table of 23 Elements
- **Index 0:** `nullptr`
- **Index 1:** `nullptr` → T20107424
- **Index 2:** `nullptr`
- **Index 3:** `nullptr`
- **Index 4:** `nullptr` → T3290334 → T0000284
- **Index 5:** `nullptr`
- **Index 6:** `nullptr` → T0314303
- **Index 7:** `nullptr`
- **Index 8:** and so on (`etc.`)
- **Index 21:** `nullptr`
- **Index 22:** `nullptr`
### Diagram Explanation
The diagram illustrates a hash table using separate chaining, where collisions are handled by linking elements in a list. Each index in the table has either `nullptr` for empty slots or a linked structure showing the keys stored at that index. For example, at index 4, two keys are chained: T3290334 and T0000284. Using open hashing, multiple keys can be stored at the same index without overwriting.
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- Why do Rainbow Tables use a different reduction function for each step in the hash chain?arrow_forwardCan m-linked-lists be used to create a hash table? Why do we need a hash function, exactly? Provide an illustration.arrow_forwardWith Hash tables we have chaining and open addressing. What are the algorithms for both?how you would insert or search a hash table under either approach? Please give me examples of how I would code these algorithmsarrow_forward
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