You are given the following data: vocabulary V (w1, w2, w3) and the bigram probability distribution p on V x V given b p(w1, w1) = p(w3, w3) = 1/5 p(w2, w2) = 0, p(w2, w1) = 1/6, p(w1, w3) = 1/5, p(w2,w3)=1/15 p(w1. ) 2/5 (that is w1 as the first of a pair). p(", w2) = 1 /6. Calculate p(w1, w2) and p(w2 | w3) using Markov's rule

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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You are given the following data:
vocabulary V = (w1, w2, w3) and the bigram probability distribution p on V x V given by:
!!
p(w1, w1) = p(w3, w3) = 1/5
%3D
p(w2, w2) = 0,
!3!
p(w2, w1) = 1/6,
!3!
p(w1, w3) = 1/5,
%3D
p(w2,w3)=1/15
p(w1, ") = 2/5 (that is w1 as the first of a pair).
p(*, w2) = 1 /6.
%3!
Calculate p(w1, w2) and p(w2 | w3) using Markov's rule
Transcribed Image Text:You are given the following data: vocabulary V = (w1, w2, w3) and the bigram probability distribution p on V x V given by: !! p(w1, w1) = p(w3, w3) = 1/5 %3D p(w2, w2) = 0, !3! p(w2, w1) = 1/6, !3! p(w1, w3) = 1/5, %3D p(w2,w3)=1/15 p(w1, ") = 2/5 (that is w1 as the first of a pair). p(*, w2) = 1 /6. %3! Calculate p(w1, w2) and p(w2 | w3) using Markov's rule
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