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he BASIC STAMP 1 (BS1) was the first of the STAMP series, using a miniversion of BASIC or BASIC tokens in order to program the microcontroller. The BASIC STAMP 1C features a 256-byte EEPROM, or about 75 instructions, and runs at 4 Mhz, performing 2000 instructions per second. A revision of the STAMP 1 later became the STAMP 1 rev. D. The latest version of the BASIC STAMP 1 is the STAMP 1 module shown in Fig. 1-1. Figure 1-2 depicts the BASIC STAMP 1 schematic. The STAMP 1 is programmed via the parallel port of a personal computer. All of the projects in this book will use the BASIC STAMP 2 (BS2) microprocessor, which sports a 2048-byte EEPROM for about 500 instructions, and runs at 20 MHz, performing 4000 instructions per second. Table 1-1 shows some comparisons between the STAMP 1 and STAMP 2 input/output instructions. The STAMP 2 runs much faster, has a number of extra commands, such as FREQOUT, SHIFTIN, DTMFOUT, and XOUT, and will hold larger programs than the original STAMP 1. The BASIC STAMP 2 has become the de facto microprocessor for sensing and control applications, a model that a number of other companies have decided to follow. The STAMP 2 is a very versatile and popular microprocessor building block that can be used to develop many different electronic sensing and control systems (see Fig. 1-3).

Optimum power transmission is possible only at the optimum belt velocity vopt within the range of v = 0 and v = vmax. It depends on the belt safety stress and is given by vopt = vmax zul b = 3 3 (14.28)

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When you re running your app in the debugger, the reason you get nice text names for the functions in your call stack (instead of hex memory addresses) is that you have debug symbols included in the app. The iPhone does this in a great way by building your debug symbols into a file with a .dSYM extension every time you compile. You ll find it in the same directory that your .app file was generated when you built. TIP: Every time you create a build to send to testers, archive the .dSYM file along with the app! That tip is so important I m going to say it again. Every time you create a build to send to testers, archive the .dSYM file along with the app! Why is this so important It s important because the dSYM file is what will allow you to get a readable call stack from a crash log instead of just a bunch of hex memory addresses. Chances are, when a user gets a crash, the crash log they send you will contain just the memory addresses of the functions in the call stack. However, if you have the dSYM file that matches the build they were running, you can symbolicate the crash and get a human-readable call stack out of it!

In theory, this equation applies to all flexible connectors, under the assumption of zul (belt safety stress) [or Fzul (allowable load)] being independent of belt velocity. Since zul decreases with increasing belt velocity, though, the stress and power transmission capacity diagrams are as shown in Fig. 14.5.

14.1.4 Arrangement and Tensioning Devices Because of their good twistability, flexible connectors are suited for drives with pulleys in different planes and nonparallel shafts of equal or opposite directions of rotation. Since the outer fibers of a twisted flat belt or synchronous belt are strained more than the center fibers, stress is higher there, resulting in the reduction of the belt power transmission capacity. Figures 14.6 and 14.7 show several belt drives with pulleys in different planes. Note that for drives with crossed belts (Fig. 14.6), endless belts have to be used, in order to avoid damage. For half- or quarter-turn belt drives (Fig. 14.7), the side of delivery must lie in the plane of the mating pulley. By the use of step (cone) pulleys, different speed ratios may be obtained (Fig. 14.8). Pulley diameters have to be selected to ensure equal belt lengths on all steps. The belt rim running onto the larger diameter of a cone pulley (Fig. 14.9) has a higher velocity than the opposite rim. Thus, the following belt portion is skewed and then runs onto a larger diameter. The drive is balanced when the bending moment due to the bending deformation of the belt is compensated by the skew of the belt side running off (Fig. 14.10).

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