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Multiversion read consistency (MVRC) has been a part of the Oracle database for more than 20 years, and for this reason, the feature is sometimes overlooked when discussing Oracle But don t let this occasional lack of focus mislead you MVRC is the most important feature for ensuring great performance in an Oracle OLTP database MVRC has the effect of completely eliminating the need to use shared locks in the Oracle database Remember, a shared lock is required to prevent a writer from changing data while it is being read Oracle solves this potential problem by maintaining multiple versions of a row that has been changed There is no need for a writer to block a reader, since the consistent data required by that reader still exists in a previous version of the row Figure 2-1 illustrates MVRC at work When a query encounters a row that has an exclusive lock, the query simply uses an earlier version of the data Compare this with the alternative offered by most other databases These databases also avoid write locks, but they do this by simply ignoring them and reading the changed value, even though that value has not been committed to the database This approach may not lead to a problem, but what if those changes are never committed, if they are rolled back instead When this situation occurs, you have a crucial loss of data integrity; a query has read a value that never was part of the data But MVRC goes farther than simply avoiding the contention caused by write locks Consider the following example of a long-running query

(827)

are essentially the same as those on the code observable, except that the i ionospheric error Ir enters eqns (86) and (825) with opposite signs The interest in the carrier signal stems from the fact that the non-common i i mode errors M and are typically less that 1% of the magnitude of the respective errors for the code pseudorange When the common-mode errors can be mitigated or removed, the carrier measurements allow position estimation at the centimeter level The integer phase ambiguity is a (usually large) unknown integer constant (barring cycle slips) To make use of carrier phase observable as a range estimate, the integer ambiguity must be determined (see Section 89) When the integer ambiguity N i is known and the common mode errors are removed (see Section 88), then assuming that phase lock is maintained, eqn (825) can be rewritten as i N i r =

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Oracle database patches are broadly categorized into two types patches and patch sets A patch is a change to the Oracle software that happens between patch sets or upgrades, whereas a patch set is a mechanism for delivering a set of patches that are combined, integrated, and tested together, and delivered on a regular basis Patches may be applied to an Oracle database with zero or near-zero downtime, using one of two techniques: the online patching feature introduced in Oracle Database 11 g and rolling patching with Oracle RAC We will describe both features in this section The process of applying patch sets is treated similar to an upgrade, and you should use the methods outlined in the Database Rolling Upgrades section of this chapter to perform minimal downtime upgrades from patch sets NOTE Oracle database patches can be Interim, Merge, Bundle, or Critical Patch Update (CPU) patches

Psychology is not a new factor to the markets; in reality it is the markets Markets are driven more by emotion today than ever before Later in this book we look at statistical and technical aspects of trading options and their underlying products However, before we can begin to understand making money with options or managing risk with options, we must understand and accept the unknown in market behavior In your analysis you should understand that the unquanti able factor in the markets is the mind of the investor You cannot predict the reaction of individual investors or portfolio managers large and small to any event with any signi cant degree

(828)

where the left-hand side is known This equation has the same form as eqn (86) with substantially fewer error terms Since the structure of eqns (86) and (828) are identical, given a vector of integer-resolved carrier phase measurements, the vector of equations with the form of eqn (828) can be solved for the position and clock bias by the method of Section 822

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The expression for the Doppler frequency: fr = f T 1 R c (829)

relates the frequency received by a user fr to the rate of change of the range between the receiver and the transmitter In this expression, fT is

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