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The various SHA standards are related to the hash size, which corresponds directly with the level of security (particularly for applications such as digital signatures). The SHA standard that is considered in this chapter is the most basic, the SHA-1. The SHA-1 algorithm operates on 32-bit words, and each intermediate calculation (hash) is computed from 512-bit blocks (16 words). The message digest is 160 bits, which is the condensed representation of the original message. For the purposes of this illustration, we will assume that the initial message has been properly padded and parsed. The 160-bit hash is initialized with ve 32-bit words de ned by the SHA standard and are labeled H(i), H(i), H(i), H(i), and 0 1 2 3 H(i) (with initialized values H(0)). The message schedule is represented as 80 4 words W0, W1, . . . , W79, the ve working variables are represented by registers A E, and the one temporary word is represented as T. The basic architecture is shown in Figure 13.1.

Can your system handle automatic rebalancing of a participant s account to a predetermined target allocation 50 Do you guarantee service levels for all aspects of plan administration Please provide detailed information..

. . .

Figure 13.1 Basic SHA-1 architecture. Table 13.1 Constant Generator De nition Kt 5a827999 6ed9eba1 8f1bbcdc ca62c1d6 Iteration t 0 20 40 60 t t t t 19 39 59 79

Career average pay formula Pay used Pay during the entire career of a person, from hire to termination Averaging period Entire career Example 1% of career average final pay times years of service

For the sequential implementation, the computation time behavior is roughly the same while the cost C(n) is reduced to C(n) Cadder-subtractor BCD Cmux2 (m) CLUT : (14:6)

0 20 40 60

19 39 59 79

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In simplest terms and ignoring any difference in administration (keeping track of an entire career of earnings compared to just the last five years), the two interconnected issues that plan sponsors need to deal with are inflation and fast-track employees. Regarding inflation, if the goal of a retirement plan is to provide a certain level of retirement income possibly enough to maintain an employee s standard of living then it could be difficult to design a career average pay plan to accomplish this. For example, during an extended high inflationary period, a person s pay will be increasing significantly, but the retirement benefit will be calculated using significantly lower pay levels prior to the inflationary period. Similarly, a fast-track employee who is hired and is promoted through the ranks to a higher pay level is difficult to adequately handle in a career pay environment. As with the inflation issue, fast-track employees will still have some of their benefits based on significantly lower pay levels and employers could have problems providing a comparable level of benefit to a person who was promoted at a more moderate pace throughout his or her career. If these are your concerns, then a final average pay plan may be the right answer for your company. However, note that the final average pay plan, while doing a better job of meeting retirement goals during an inflationary period, will have significantly higher cost, since it is providing larger benefits.

14.1.2.2 Shift-and-Add BCD to Binary Converter According to the rst step of Algorithm 7.2, the leftmost BCD digit is multiplied by ten and added to the next right neighbor digit. The next iteration steps then consist of multiplying the successive results by ten and adding the next right neighbor digit. Multiplication by ten (binary coded 1010) is handled by a double shift as illustrated in the following. X(i):1010 (X(i):100 X(i)):10, (14:7)

Initially, the working variables are updated with the current hash values H(i) H(i) where the initial hash values themselves are de ned as constants in the 0 4 SHA speci cation. For a total of 80 loops, the message schedule must generate a unique Wt, which is added to a function of the working variables over the nite eld mod 232. The constant generator is de ned as shown in Table 13.1. The function ft of B, C, and D is de ned in Table 13.2. After 80 updates of the working variables, A E are added to H0 H4, respectively, for the nal hash value. The implementation under consideration is a compact implementation designed to iteratively reuse logic resources. Both the message schedule and the working variable updates operate in an iterative manner as shown in the block diagram. It is not until the hash is complete that a new hash can begin. Note that because the previous hash must complete before the next can begin, there is very little in the design that can be pipelined. The code is shown below.

where X(i) is a 4-bit binary number (BCD code). The current step i is then completed by adding X(i 2 1) to the result. A customized multiplier by ten can be designed or, alternatively, operation (14.7) can be handled by a 2-bit shift, a sum, and a 1-bit shift. Figure 14.3 depicts a 2-adder

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