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Getting an Arduino board up and running is almost as easy as getting Processing running. The most up-to-date information is available from the Arduino website, but when you have an Arduino board and have downloaded the Arduino software, the most common thing to do is: 1. Install the USB-to-serial driver the Arduino readme says is needed. 2. Connect an LED to the digital pin 13 socket and Gnd socket on the Arduino board. 3. Plug in the Arduino board to a USB port. Its green LED power light should go on. 4. Run the Arduino IDE. Select the serial port of the Arduino board. (It will be the serial port created by the USB-to-serial driver.) 5. Load up or write an LED blink program as shown in Figure 13-16 and compile it by clicking the Verify/Compile button. It should say Success. 6. Press the reset button on the Arduino board and click the Upload to I/O board button. While it s uploading, you can watch the TX/RX LEDs on the Arduino blink. The IDE will report Done when finished. In a few seconds the Arduino board will reset to run your program, and your LED will start blinking. Figure 13-17 shows the result of the preceding steps. (The bright white dot at the bottom of the board is the power LED. The blinking LED is on the right toward the top, inserted into the header socket.) You don t need a resistor like you normally would for the LED, because the pin 13 socket already has a resistor on the board, just for this kind of test.



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From this rst analysis, several directions of investigation have been the subject of development in the scienti c community, based on a local terrestrial infrastructure intended to reproduce indoor conditions equivalent to outdoors. These conditions are typically spatial diversity and power at a similar level. In fact, it is possible to adopt one of two approaches: with or without infrastructure. The latter case is illustrated by the so-called high sensitivity GNSS (HS-GNSS), where the idea is to decrease the detection level of the satellite signal down to 2150 or 2160 dBm (as compared to the typical 2130 dBm of outdoor received power level). Although this approach has yielded real improvements, it does not appear to be the nal answer to indoor positioning (see 10 for details). GSM techniques, on the other hand, can also be considered as no added infrastructure ; unfortunately, they do not provide accuracy to the level required for many applications. WLAN could also be considered as a no added infrastructure solution but once again we have seen that the telecommunication deployment is not enough to achieve positioning to a suf cient accuracy.

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Dr. Offer and I have conceptualized the diverse systems of understanding normality as the field of normatology. Significant interest in such a field will take time to develop, but as theoretical concepts are clarified, new hypotheses concerning normal behavior will be formulated, studied over time, and become part of the taxonomy of nosology in the twenty-first

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A very useful vector space for the description of block codes is the vector space de ned over the binary eld, or Galois eld GF(2). Galois elds GF(q) are de ned for all the prime numbers q and their powers. The binary eld GF(2) is a particular case of a Galois eld for which q = 2. Consider an ordered sequence of n components (a0 , a1 , . . . , an 1 ) where each component ai is an element of the eld GF(2), that is, an element adopting one of the two possible values 0 or 1. This sequence will be called an n-component vector. There will be total of 2n vectors. The corresponding vector space for this set of vectors will be denoted as Vn . The binary addition operation is de ned for this vector space as follows: if u = (u 1 , u 2 , . . . , u n 1 ) and v = (v1 , v2 , . . . , vn 1 ) are vectors in Vn , then u v = (u 1 v1 , u 2 v2 , . . . , u n vn ) (3)

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