Question
Consider the following schedule S with two transactions T1 and T2:
S: R1(X); W1(X); R2(X); W2(X); R1(Y); W1(Y); Commit1; R2(Y); W2(Y); Commit2;
(i) Draw the precedence (serializability) graph for the schedule S.
(ii) Is the schedule S serializable? If yes, provide the equivalent serial schedule(s). If no, explain why.
iii) Identify any concurrency problems (e.g., Lost Update, Dirty Read) present in this schedule. Explain how the problem occurs.
Answer :
Word Count : 585
The precedence (serializability) graph has two nodes: T1 and T2. We add a directed edge Ti → Tj whenever Ti performs an operation on some data item that conflicts with a later operation by Tj (read/write, write/read, or write/write on the same item), with the earlier action first in the schedule. Look at conflicts in S: * On X: W1(X) occurs before R2(X) and before W2(X). So there are conflicts W1(X) → R2(X) and W1(X) → W2(X), which produce an edge T1 → T2. * On Y: W1(Y) occurs before R2(Y) and before W2(Y). So there are conflicts W1(Y) → R2(Y) and W1(Y) → W2(Y), which also produce an edge T1 → T2. Thus the precedence graph contains a single directed edge from T1 to T2 (T1 → T2) and no edge from T2 back to T1. Because the graph is acyclic (just T1 → T2), _____ ____ ___ ___ ______ __________ _________ ________ __________ ____.
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The precedence (serializability) graph has two nodes: T1 and T2. We add a directed edge Ti → Tj whenever Ti performs an operation on some data item that conflicts with a later operation by Tj (read/write, write/read, or write/write on the same item), with the earlier action first in the schedule. Look at conflicts in S: * On X: W1(X) occurs before R2(X) and before W2(X). So there are conflicts W1(X) → R2(X) and W1(X) → W2(X), which produce an edge T1 → T2. * On Y: W1(Y) occurs before R2(Y) and before W2(Y). So there are conflicts W1(Y) → R2(Y) and W1(Y) → W2(Y), which also produce an edge T1 → T2. Thus the precedence graph contains a single directed edge from T1 to T2 (T1 → T2) and no edge from T2 back to T1. Because the graph is acyclic (just T1 → T2), _____ ____ ___ ___ ______ __________ _________ ________ __________ ____.
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