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The ability to ship orders is a determinant of the efficiency of a warehouse staff. Although many other transactions are involved in warehouse activities, it must be able to reliably ship to customers on time, because this is a service issue directly experienced by customers. A warehouse manager could simply overstaff the shipping department to ensure that all possible orders are shipped on time, but this negatively impacts profits. The best way to determine the efficiency of the shipping function is to compare the number of order line items filled to the total labor hours expended in this activity. To measure it, divide the total number of order lines shipped into the total labor hours expended to fill orders. The calculation is as follows: Total order lines shipped Total labor hours used to ship orders The numerator cannot be the total number of orders, because some orders may contain multiple line items, thereby artificially making the shipping staff look less efficient than it really is. Also, the denominator must include all labor involved in the order fulfillment process, including all picking, packing, and shipping tasks. It is generally easiest to include in the denominator the total hours worked by all persons assigned to these tasks, so there is no chance of undercounting labor hours.

You can take advantage of the narrowing gap in differences among browsers by relying on the event models of IE5/6 and Mozilla (and by extension Netscape 7). For example, the following bit of code creates a rollover of sorts that results in a JavaScript alert box display when a user mouses over a portion of text:

Margins create white space outside of the border. Notice in Figure 26-2 that the two tables are immediately adjacent to each other. This is because neither one has margins. Margins are created with the margin, margin-top, margin-right, margin-bottom, and margin-left properties. They work exactly the same as the padding property described in the previous section.

vector<Cost<SpecAbsoluteCost> > cost(price.size(), 50.0); Strategy strat; strat.push_back(0); strat.push_back(1); strat.push_back(0); strat.push_back(-2); strat.push_back(1);

Prices prices(market); vector<Cost<SpecAbsoluteCost> > costs; double cost, price; // Fills prices and costs dependently on the requested format if(argc > 1) { while(cin >> price && cin >> cost) { prices.append(price); costs.push_back(cost); } } else { cin >> cost; while(cin >> price) { prices.append(price); costs.push_back(cost); } } // Computes A0 and pps Strategy pps; double a0 = potential_profit_min_account_alg(prices, costs, nContracts, imargin, mmargin, pps); double pl = profit_and_loss(prices, pps, costs);

any code in the reference panel can be copied by right-clicking (Control-clicking) and choosing Copy. Dreamweaver automatically selects the entire code block with a single click, ready to be copied.

9: Special Characters . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 135

A radiant heat transfer coef cient can also be de ned as follows to yield a linearised model: - qW, i,Rad,W = hR, i (Ti - TMRT, i ) - qBal and, it follows that:

If we look at a Chromatography Data System (CDS), we can see that this typically collects data every second (HPLC), or some 10 20 times per second (GC). With runs of many minutes, we collect a large number of measurements from the detector. The system can calculate the concentration of our compounds from the peak generated in the chromatograph when using the information in the method and the sequence. If we have a LIMS without a capacity for storing les, each collected data item will occupy one entry in the database. This isn t an ef cient way of storing data. What s worse is that the LIMS can t interpret the data. The conclusion is to let the CDS store the raw data, and let it send the nal results to the LIMS after data processing. These results can include information on integration areas for each peak, together with the name of the peak for each of the samples, standards, control samples, and so on.

Example 2.22 The field with two elements in it, I 2 = Zz = GF(2) has the following addition and F multiplication tables

(modm,).

Takano and H Kawarada, Solid State Phys Kotaibutsuri 41, 457 (2006) [29] M Nesl dek, D Tromson, C Mer, P Bergonzo, P Hubik and J J Mares, Appl Phys Lett a 88, 232111 (2006) [30] Y Takano, T Takenouchi, S Ishii, S Ueda, T Okutsu, I Sakaguchi, H Umezawa, H Kawarada, M and Tachiki, Diamond Relat Mater 16, 911 (2007) [31] H Umezawa, T Takenouchi, Y Takano, K Kobayashi, M Nagao, I Sakaguchi, M Tachiki, T Hatano, G Zhong, M Tachiki, and H Kawarada, condmat/0503303 (2005) [32] H Umezawa, T Takenouchi, K Kobayashi, Y Takano, M Nagao, M Tachiki, T Hatano, and H Kawarada, New Diamond and Frontier Carbon Technology, 17, 1 (2007) [33] N R Werthamer, E Helfand, and P C Hohenberg, Phys Rev 147, 295 (1966) [34] E Bustarret, J Kac marc ik, C Marcenat, E Gheeraert, C Cytermann, J Marcus, and T c c Klein1, Phys Rev.