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assume the existence of an underlying le system We need to consider ways of representing logical data models in terms of les Although blocks are of a xed size determined by the physical properties of the disk and by the operating system, record sizes vary In a relational database, tuples of distinct relations are generally of different sizes One approach to mapping the database to les is to use several les, and to store records of only one xed length in any given le An alternative is to structure our les so that we can accommodate multiple lengths for records; however, les of xedlength records are easier to implement than are les of variable-length records Many of the techniques used for the former can be applied to the variable-length case Thus, we begin by considering a le of xed-length records

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ZXing ("Zebra Crossing") barcode scanning library for Java , Android . java android barcode ... Require Java 8. Various code simplifications and plugi… 25 days ...

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As an example, let us consider a le of account records for our bank database Each record of this le is de ned as: type deposit = record account-number : char(10); branch-name : char (22); balance : real; end If we assume that each character occupies 1 byte and that a real occupies 8 bytes, our account record is 40 bytes long A simple approach is to use the rst 40 bytes for the rst record, the next 40 bytes for the second record, and so on (Figure 116) However, there are two problems with this simple approach: 1 It is dif cult to delete a record from this structure The space occupied by the record to be deleted must be lled with some other record of the le, or we must have a way of marking deleted records so that they can be ignored

CHAPTER 13:

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Barcode printer class library for Java Servlet, Visual Basic .NET ...
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Java Barcode API | Vineet Manohar's blog
24 Sep 2010 ... There is an open source Java library called 'zxing' (Zebra Crossing) ... Result result = reader .decode(bitmap);; System.out.println(" Barcode text ...

The McGraw Hill Companies, 2001

A-102 A-305 A-101 A-222 A-201 A-217 A-110 A-218

19/2

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Creating a Movie in Sonic DVDit!

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2 Unless the block size happens to be a multiple of 40 (which is unlikely), some records will cross block boundaries That is, part of the record will be stored in one block and part in another It would thus require two block accesses to read or write such a record When a record is deleted, we could move the record that came after it into the space formerly occupied by the deleted record, and so on, until every record following the deleted record has been moved ahead (Figure 117) Such an approach requires moving a large number of records It might be easier simply to move the nal record of the le into the space occupied by the deleted record (Figure 118) It is undesirable to move records to occupy the space freed by a deleted record, since doing so requires additional block accesses Since insertions tend to be more frequent than deletions, it is acceptable to leave open the space occupied by the deleted record, and to wait for a subsequent insertion before reusing the space A simple marker on a deleted record is not suf cient, since it is hard to nd this available space when an insertion is being done Thus, we need to introduce an additional structure At the beginning of the le, we allocate a certain number of bytes as a le header The header will contain a variety of information about the le For now, all we need to store there is the address of the rst record whose contents are deleted We use this

A-102 A-305 A-218 A-101 A-222 A-201 A-217 A-110

Fig 3-13 This circuit is equivalent to the one shown in Fig 3-10, as far as the two end terminals are concerned

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The McGraw Hill Companies, 2001

Objects that you add to Sonic DVDit! menus use drop shadows to give them a 3-D effect You can use the Drop Shadow dialog box, as shown in Figure 13-7, to adjust these effects To adjust the drop shadow effects using the Drop Shadow dialog box, follow these steps:

A-102 A-215 A-101 A-201 A-110 A-218

Now that we have seen how to combine resistors that are in series and in parallel, we can return to some examples that can be solved using Thevenin s theorem EXAMPLE 3-4 Find the Thevenin equivalent circuit connected to the left of the load resistor R L as shown in Fig 3-14 SOLUTION In this problem we want to replace the circuit to the left of the load resistor by a simpler Thevenin equivalent circuit This circuit will consist of a single voltage source and a single resistor but will appear the same electrically to the load resistor as the circuit shown in Fig 3-14 The rst step is to disconnect the load and calculate the Thevenin equivalent voltage across the end terminals, as shown in Fig 3-15

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