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The bin-packing problem describes a category of related problems In its shortest form, it can be expressed as given an unlimited supply of bins, all having the same capacity, and a collection of packages, find a way to combine all packages in the least number of bins The bin-packing problem is sometimes thought to be mainly academic, of interest for mathematicians only That s a misconception, as there are many business situations that are a variation on the bin-packing problem: Transport You have to transport five packages from Amsterdam to Paris The packages weigh two, three, four, five, and six tons The maximum capacity of a single truck is 10 tons You can, of course, place the first three packages in a single truck without exceeding the maximum weight, but than you d need two extra trucks for the last two packages.

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With this small amount of data, it s obvious that you can get them transported in two trucks if you place the packages of four and six tons in one truck and the other three in the second But if there are 400 packages, it becomes too hard for a human to see how to spare one or two trucks, and computerized assistance becomes crucial Seating groups Imagine a theatre with 40 rows of 30 seats each If a group makes a reservation, they ll expect to get adjacent seats on a single row But if you randomly assign groups to rows, you have a high chance that you ll end up with two or three empty seats in each row and a group of eight people who can t get adjacent seats anymore.

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1 Which of the following tasks can a displacement transducer perform (a) It can detect the peak amplitude of an ac signal and display it on a screen (b) It can convert acoustic energy into radio signals (c) It can detect radiated IR energy and display IR images on a screen (d) It can convert an electrical signal into mechanical rotation through a defined angle (e) It can be used to measure the frequency of a complex wave 2 Which of the following is not an advantage of an IC, compared to a circuit built with discrete components (individual resistors, capacitors, inductors, diodes, and transistors) (a) Compactness (b) Reliability (c) Ease of maintenance (d) Low power consumption (e) Unlimited power handling capacity 3 Computer memory is typically measured in (a) kilobits, megabits, and gigabits (b) kilobits per second, megabits per second, and gigabits per second (c) kilobytes, megabytes, and gigabytes (d) kilobytes per second, megabytes per second, and gigabytes per second (e) any of the above

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If you can find a more efficient way to assign seats to groups, you might free up eight adjacent seats on one row and sell an extra eight tickets Minimizing cut loss Materials such as cable and fabric are usually produced on rolls of a given length If a builder needs to use various lengths of cable, or a store gets orders for various lengths of fabric, they don t want to be left with one or two meters from each roll and still have to use a new roll for the last required length of six meters According to mathematicians, you can only be 100 percent sure that you get the absolute minimum number of bins by trying every possible permutation It s obvious that, however you implement this, it ll never scale, as the number of possible permutations.

grows exponentially with the number of packages. Most businesses will prefer an algorithm that produces a very good distribution in a few seconds over one that might save two or three bins by finding the perfect solution after running for a few days.

Figure 11-14

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