Data Structures: Knowledge Base
CS201 • Prof. Adrian Popescu • Fall Semester
source Source Documents
Canonical Materials
Introduction to Algorithms (Cormen)
Syllabus Core • Cited 42x
Lecture 04: Hash Tables
Week 2 • Cited 15x
Supplementary
BST_Implementation.cpp
Lab 3 Handout • Cited 8x
Graph Traversal Slides
PPTX • Uncited
Can you explain how collision resolution works in hash tables specifically using linear probing, based on the course materials?
Based on the provided course materials, linear probing is a collision resolution strategy used in open addressing for hash tables.
When a key hashes to an index that is already occupied, linear probing sequentially searches the hash table array for the next available empty slot, wrapping around to the beginning if the end of the array is reached [1].
The formula for determining the sequence of slots examined is: h(k, i) = (h'(k) + i) mod m, where i = 0, 1, ..., m-1 [2].
Note on Primary Clustering: The lecture slides emphasize that while linear probing is easy to implement, it suffers from a phenomenon known as "primary clustering," where long runs of occupied slots build up, increasing the average search time [3].