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NOTE Since the encryption wallet stores the Master Key for all encryption carried out by TDE, it is critical that you back it up! It should be backed up often and should not be stored with datafile backups The wallet is stored in an encrypted format To decrypt, you must supply the proper password that releases the encryption key and opens the wallet Note that the password effectively protects not just the wallet, but all the other credentials inside, such as the other encryption keys and possibly passwords If the wallet is not open, queries that rely on keys stored in the wallet will fail Since TDE stores the Master Key in the Oracle Wallet and encrypts table keys using the Master Key, if the wallet is closed, the Master Key is unavailable and no data may be decrypted As a result, each time the database is restarted, a security administrator must open the wallet before the database can encrypt and decrypt data using TDE

(continued)

since the numbers (xL + xR ) and (yL + yR ) could be n/2 + 1 bits long The one we re using is simpler to deal with and can be seen to imply exactly the same big-O running time

Part I:

open Finder window, as shown in boldface here:

Figure 21 A divide-and-conquer algorithm for integer multiplication function multiply(x, y) Input: Positive integers x and y, in binary Output: Their product n = max(size of x, size of y) if n = 1: return xy xL , xR = leftmost n/2 , rightmost n/2 bits of x yL , yR = leftmost n/2 , rightmost n/2 bits of y P1 = multiply(xL , yL ) P2 = multiply(xR , yR ) P3 = multiply(xL + xR , yL + yR ) return P1 2n + (P3 P1 P2 ) 2n/2 + P2

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With the major emphasis on security and protecting the wallet file and password, you may be surprised to learn that an Auto Login feature is supported This allows the wallet to remain open that is, after a reboot of the database or host operating system, the wallet is automatically accessible to the database There are good reasons for using Auto Login Having a security administrator and the separation of duties provided by a separate wallet password is often not a requirement in development, testing, and other nonproduction environments In these situations, an easy way to mirror the production security environment, but still allow for easy restarting of the database and not requiring password entry for the encryption wallet at startup, is to get up the wallet to auto Login An Auto Login wallet is always open and can be recognized by a second file in the wallet s directory, cwalletsso When a wallet has been set to Auto Login, the directory appears as follows:

windowNames list, as shown in boldface here:

At the very top level, when k = 0, this works out to O(n) At the bottom, when k = log 2 n, it is O(3log2 n ), which can be rewritten as O(nlog2 3 ) (do you see why ) Between these two endpoints, the work done increases geometrically from O(n) to O(n log2 3 ), by a factor of 3/2 per level The sum of any increasing geometric series is, within a constant factor, simply the last term of the series: such is the rapidity of the increase (Exercise 02) Therefore the overall running time is O(nlog2 3 ), which is about O(n159 ) In the absence of Gauss s trick, the recursion tree would have the same height, but the branching factor would be 4 There would be 4 log2 n = n2 leaves, and therefore the running time would be at least this much In divide-and-conquer algorithms, the number of subproblems translates into the branching factor of the recursion tree; small changes in this coef cient can have a big impact on running time A practical note: it generally does not make sense to recurse all the way down to 1 bit For most processors, 16- or 32-bit multiplication is a single operation, so by the time the numbers get into this range they should be handed over to the built-in procedure Finally, the eternal question: Can we do better It turns out that even faster algorithms for multiplying numbers exist, based on another important divide-and-conquer algorithm: the fast Fourier transform, to be explained in Section 26

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