Most Popular Hash Function

Duration: 3 min

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Module outline

  1. Quantitative Aptitude: Ratio and Proportion (Ratios), Data Interpretation, Mixture and Alligation, Permutation and Combination, Number System, Sequence and Series (Series), Speed Time and Distance, Speed Mathematics and Basic Mathematics, Algebra, Percentage, Profit and Loss, Simple Interest and Compound Interest, Powers and Exponents (Surds and Indices), Time and Work, Mensuration and Geometry, Partnership
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  3. English Language: Vocabulary, Noun, Subject Verb Agreement (Verb Noun Agreement), Adjectives, Tenses, Comprehension / Reading Comprehension / Unseen Passages (Critical Reasoning) (Paragraph Questions), Cloze Test (Cloze Passage), Sentence Correction (Error Correction), Sentence Completion (Fill in the blanks), Sentence Re-arrangements (Para Jumbles) (Narrative Sequencing), Sentence Construction, Pronoun, Preposition, Conjunction, Adverb, Verb, Modals, Articles, Determiner, Interjection
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  17. Descriptive Test (Main Exam): English Writing Ability
AI summary & chapters

AI Summary

An AI-generated summary of this video lecture.

The video lecture details the Division-remainder method, identified as the most popular hash function. The instructor explains that the hash table size is estimated first and then used as a divisor for each original key value. The resulting remainder is the hashed value. The slide text warns that this method is liable to produce collisions, necessitating a search mechanism to recognize and handle them. Two formulas are presented: H(K) = K(mod m) and H(K) = K(mod m) + 1. The instructor uses a whiteboard to draw a hash table and illustrate the mapping process.

Chapters

  1. 0:00 – 2:00 00:00-02:00

    The instructor begins by defining the Division-remainder method. He writes the formula H(K) = K(mod m) on the screen. He draws a large vertical rectangle to represent the hash table. He labels the top index as 0 and the bottom as 9, indicating a table size of 10. He writes 'K mod 10' next to the table and draws a triangle shape below it to represent the range of possible remainders from 0 to 9, visually mapping the math to the table. He circles the formula H(K) = K(mod m) to highlight it as the primary equation. The slide text mentions extracting a quotient and a remainder.

  2. 2:00 – 2:33 02:00-02:33

    The instructor continues to reference the drawn hash table. He points to the slots labeled 1, 2, 3, etc., showing where items would be placed. He circles the formula H(K) = K(mod m) again to reinforce the concept. He briefly gestures towards the second formula H(K) = K(mod m) + 1, explaining it as an alternative that shifts the index range by one. The visual demonstration connects the mathematical modulo operation to the physical slots in the data structure. The bottom of the screen displays 'SANCHIT JAIN SIR' and 'KNOWLEDGE GATE EDUCATOR'.

The lecture provides a clear visual and mathematical explanation of the Division-remainder method. By drawing a table of size 10 and writing 'K mod 10', the instructor concretely shows how the modulo operator restricts hash values to the valid index range. The emphasis on the formula H(K) = K(mod m) and the warning about collisions provides a complete overview of this fundamental hashing technique.

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