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- Apr 14, 2013

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Hey!!

The transactions $T_1, T_2,\ldots , T_7$, the database elements $A, B, C, D, E$ and the below multiset are given

Now distribute the twenty elements from $M$ in three different ways so that three different schedules $S_1$, $S_2$ and $S_3$ arise. Also make sure that $S_1$ is a serial schedule, $S_2$ is a conflict serializable schedule, and $S_3$ is a non-conflict serializable schedule. Give the dependency graphs on S2 and S3.

Do we distribute the elements of $M$ to the transactions $T_i$ arbitrarily ?

The transactions $T_1, T_2,\ldots , T_7$, the database elements $A, B, C, D, E$ and the below multiset are given

Now distribute the twenty elements from $M$ in three different ways so that three different schedules $S_1$, $S_2$ and $S_3$ arise. Also make sure that $S_1$ is a serial schedule, $S_2$ is a conflict serializable schedule, and $S_3$ is a non-conflict serializable schedule. Give the dependency graphs on S2 and S3.

Do we distribute the elements of $M$ to the transactions $T_i$ arbitrarily ?

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