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the system inserts the record in the bucket If, on the other hand, the bucket is full, it must split the bucket and redistribute the current records, plus the new one To split the bucket, the system must rst determine from the hash value whether it needs to increase the number of bits that it uses If i = ij , only one entry in the bucket address table points to bucket j Therefore, the system needs to increase the size of the bucket address table so that it can include pointers to the two buckets that result from splitting bucket j It does so by considering an additional bit of the hash value It increments the value of i by 1, thus doubling the size of the bucket address table It replaces each entry by two entries, both of which contain the same pointer as the original entry Now two entries in the bucket address table point to bucket j The system allocates a new bucket (bucket z), and sets the second entry to point to the new bucket It sets ij and iz to i Next, it rehashes each record in bucket j and, depending on the rst i bits (remember the system has added 1 to i), either keeps it in bucket j or allocates it to the newly created bucket The system now reattempts the insertion of the new record Usually, the attempt will succeed However, if all the records in bucket j, as well as the new record, have the same hash-value pre x, it will be necessary to split a bucket again, since all the records in bucket j and the new record are assigned to the same bucket If the hash function has been chosen carefully, it is unlikely that a single insertion will require that a bucket be split more than once, unless there are a large number of records with the same search key If all the records in bucket j have the same search-key value, no amount of splitting will help In such cases, over ow buckets are used to store the records, as in static hashing If i > ij , then more than one entry in the bucket address table points to bucket j Thus, the system can split bucket j without increasing the size of the bucket address table Observe that all the entries that point to bucket j correspond to hash pre xes that have the same value on the leftmost ij bits The system allocates a new bucket (bucket z), and set ij and iz to the value that results from adding 1 to the original ij value Next, the system needs to adjust the entries in the bucket address table that previously pointed to bucket j (Note that with the new value for ij , not all the entries correspond to hash pre xes that have the same value on the leftmost ij bits) The system leaves the rst half of the entries as they were (pointing to bucket j), and sets all the remaining entries to point to the newly created bucket (bucket z) Next, as in the previous case, the system rehashes each record in bucket j, and allocates it either to bucket j or to the newly created bucket z The system then reattempts the insert In the unlikely case that it again fails, it applies one of the two cases, i = ij or i > ij , as appropriate Note that, in both cases, the system needs to recompute the hash function on only the records in bucket j To delete a record with search-key value Kl , the system follows the same procedure for lookup as before, ending up in some bucket say, j It removes both the.

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The McGraw Hill Companies, 2001

12

CHAPTER 14:

A-217 A-101 A-1 10 A-215 A-102 A-201 A-218 A-222 A-305

Fig 3-41 Circuit for Problems 4 and 5 Borrowed from a circuit analysis exam given by Shlomo Karni in 1990

750 500 600 700 400 900 700 700 350

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search key from the bucket and the record from the le The bucket too is removed if it becomes empty Note that, at this point, several buckets can be coalesced, and the size of the bucket address table can be cut in half The procedure for deciding on which buckets can be coalesced and how to coalesce buckets is left to you to do as an exercise The conditions under which the bucket address table can be reduced in size are also left to you as an exercise Unlike coalescing of buckets, changing the size of the bucket address table is a rather expensive operation if the table is large Therefore it may be worthwhile to reduce the bucket address table size only if the number of buckets reduces greatly Our example account le in Figure 1225 illustrates the operation of insertion The 32-bit hash values on branch-name appear in Figure 1226 Assume that, initially, the le is empty, as in Figure 1227 We insert the records one by one To illustrate all the features of extendable hashing in a small structure, we shall make the unrealistic assumption that a bucket can hold only two records We insert the record (A-217, Brighton, 750) The bucket address table contains a pointer to the one bucket, and the system inserts the record Next, we insert the record (A-101, Downtown, 500) The system also places this record in the one bucket of our structure When we attempt to insert the next record (Downtown, A-110, 600), we nd that the bucket is full Since i = i0 , we need to increase the number of bits that we use from the hash value We now use 1 bit, allowing us 21 = 2 buckets This increase in branch-name Brighton Downtown Mianus Perryridge Redwood Round Hill h(branch-name) 0010 1101 1111 1011 0010 1100 0011 0000 1010 0011 1010 0000 1100 0110 1001 1111 1100 0111 1110 1101 1011 1111 0011 1010 1111 0001 0010 0100 1001 0011 0110 1101 0011 0101 1010 0110 1100 1001 1110 1011 1101 1000 0011 1111 1001 1100 0000 0001 Hash function for branch-name.

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The McGraw Hill Companies, 2001

We have already seen two important network theorems Thevenin s and Norton s theorems In this chapter we will introduce other theorems that can be used to simplify network analysis

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