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Whenever I design a portable, my main thought is, It must be thin! The hand-built SNES portable is no exception, and because of this, the insides are very tight and cramped for space! True, you can mash the halves together and get it to fit but you may also short out connections by doing that. It s best to prevent this by placing electric tape over the following areas: 1. A double-layer of tape over both rows of the SNES s cartridge connector leads. 2. A small piece over the two screws holding down the SNES board near the cartridge connector. 3. A small piece over the +5 volt into SNES spot (where the 7805 regulator was). 4. A small piece over the 7805A regulator on the PSOne screen that powers the white LEDs. 5. A small piece over the 7805A regulator on the PSOne screen that powers the SNES. 6. A big piece to cover the exposed leads of the power on/off switch. Once you ve placed electric tape in the indicated positions, you can press the two halves together. As you do, you ll find what wires and ribbon cables are getting in the way press them aside or flatten them until both halves of the unit can meet. The shifting around and tucking away of various ribbon cables is vital to closing up the unit. Remember the extra-long ribbon cable between the left and right PC boards You can tuck that under the top of the PSOne screen s board (if you haven t already) so that it stays out of the way of the SNES board. Since it s the biggest cable (eight strands), this really saves space. With the ribbon cables in place you can now screw the halves together as follows:

Some keys may be changed daily (or with each message), others less frequently. Thus, if the active pins are xed for a month and each day the starting positions are changed, the cryptanalysis is simpler: Problem #2 Given: Determine: Ciphertext y and the active pins on the x; c; m; and p wheels The initial positions of the pin-wheels and the plaintext x:

1.17

The previous discussion showed that an incoming plane perpendicular to the grating results in one plane wave angled up at an angle theta ( 6 ) given by sin(8) = A/d, and another wave angled downward by the same angle, at -8. And above and below those are more waves deflected by larger angles, given by sin(8) = *2A/d. If the slits have a suitable shape, much larger deflection angles (up to 90 j can be produced. We describe these beams as various orders of deflected or diffracted waves, with the first order beams being those closest to the straight-through or zero order beam. The next set, if those beams exist at all, are the second order beams, and so forth, through the third, fourth, fifth, and higher orders. To begin, let s look at the on-axis grating equation, which describes what happens to a plane wave that comes in perpendicular to the grating. A fan of plane waves emerges, consisting of pairs of waves deflected or diffracted through equal but opposite angles. These angles are given by the first or on-axis form of the grating equation:

Output:

<div id= logoLayer style= position:absolute; width:232px; height:39; z-index:2; left: 5px; top: 0px; visibility: visible >

Use the Line tool when you want to draw completely straight lines (see Figure 19-6). The Pencil tool is for freehand drawing; although you can use the tool modi ers to smooth the lines it draws. Select the Line tool and draw a line on the Stage by clicking at one point and dragging the mouse to another point. Then release the button, and a line forms between the two points.

DataEntry: Family Name .................................................. First Name ...................................................... Affiliation ..................... Organ~ation .................................................... Postal Address: Street and No ..................................... City.................... CO untry................... PostIZipCode .................................... Tel :...................Fax.................. E-mail ..............

[23] [24] [25] [26] [27] [28]

(continued)

This is called the maximum a posteriori (MAP) decision rule. In the case that all the prior probabilities are equal (or are assumed to be equal), this rule can be simplified to

hen handled appropriately, FileMaker Pro solutions give years of faithful and trouble-free service and, in fact, they ve been known to survive a variety of forms of abuse. Nevertheless, problems can and do arise, and you need to know what to do and what not to do when responding to them. As is frequently the case in many areas of computing, fiction and misinformation abound. In this chapter, I set out the facts for you so that you re able to address any potential problems with confidence and dependable strategies. For more techniques to increase your solutions fault tolerance and robustness, see the previous chapter. Here, I provide you with techniques to manage your solution s data.