lecture6-tfidf-handout-6-per

This is called the bag of words model in a sense this

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Unformatted text preview: of occurrences of a term in a document:   Each document is a count vector in ℕv: a column below Othello Macbeth 0 0 0 Brutus 4 157 0 1 0 0 232 227 0 2 1 1 0 10 0 0 0 0 57 0 0 0 0 0 mercy Hamlet 0 Cleopatra The Tempest 73 Calpurnia Introduc)on to Informa)on Retrieval Julius Caesar 157 Caesar Each document is represented by a binary vector ∈ {0,1}|V| Antony and Cleopatra Antony 2 0 3 5 5 1 worser 2 0 1 1 1 0 Introduc)on to Informa)on Retrieval Bag of words model Term frequency o   Vector representa*on doesn t consider the ordering of words in a document   John is quicker than Mary and Mary is quicker than John have the same vectors   This is called the bag of words model.   In a sense, this is a step back: The posi*onal index was able to dis*nguish these two documents.   We will look at recovering posi*onal informa*on later in this course.   For now: bag of words model   The term frequency ot,d of term t in document d is defined as the number of *mes that t occurs in d.   We want to use o when compu*ng query ­document match scores. But how?   Raw term frequency is not what we want: Introduc)on to Informa)on Retrieval Sec. 6.2 Log ­frequency weigh*ng   The log frequency weight of term t in d is Ⱥ1 + log10 tft,d , wt,d = Ⱥ 0, Ⱥ if tft,d > 0 otherwise   0 → 0, 1 → 1, 2 → 1.3, 10 → 2, 1000 → 4, etc.   Score for a document ­query pair: sum over terms t in both q and d:   score = t∈q∩d (1 + log tft ,d ) ∑   A document with 10 occurrences of the term is more re...
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