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Exam Number : C9520-911
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IBM 8.0 tricks

Packing Decimal Numbers effortlessly | C9520-911 dump questions and test Braindumps

while desktop computers have lots of computing vigor and storage, some small CPUs don’t have loads of house to save issues. What’s greater is some CPUs don’t do multiplication and division very well. equal may also be observed for FPGAs. So consider they are going to grab a bunch of three-digit decimal numbers from, say, a serial port. They are looking to keep as many as they can, and they don’t are looking to do a lot of math because they can’t, it's gradual, or most likely it keeps their processor wakeful longer and they are looking to sleep to preserve energy. They want a method to pack the numbers as close to the theoretical maximum as they can however with little or no math.

The simple method is to shop the numbers as ASCII. terrific for processing for the reason that they are doubtless in ASCII already. if they aren’t, you just add 30 hex to each digit and also you are accomplished. That’s awful for space for storing, even though, in view that they will keep 999 in 10 bits if it have been binary and now they are the use of 24 bits! Storing in binary isn’t a great option, if you play by way of their suggestions, by the way. You should multiply by 10 and one hundred (or 10 twice) to get the encoding. Granted, that you would be able to exchange that to two shifts and an add (8x+2x=10x) but there’s no convenient technique to do the division you’ll need to do for the decode.

Of direction, there’s no motive they can’t just save decimal digits. That’s call binary coded decimal or BCD and that has some advantages, too. it's fairly easy to do math on BCD numbers and also you don’t get rounding issues. Some CPUs even have certain guidance for BCD manipulation. besides the fact that children, three digits would require 12 bits. That’s greater than 24, they agree. nonetheless it isn’t as good as that theoretical optimum. after all, if you think about it, you might shop 16 distinctive codes in 4 bits, and we're storing most effective 10, in order that 6 positions lost. Multiply that via 3 and also you are wasting 18 codes.

however there is a means to hit that ten-bit target without doing any math. Its known as DPD or densely packed decimal. which you could convert three decimal digits into ten bits after which lower back once again and not using a precise math at all. You may implement it with a small look up desk or simply do some very basic multiplexer-trend common sense which potential it is low-cost and easy to put into effect in application or onboard an FPGA.

This packing of bits changed into the problem that Thedore Hertz and Tien Chi Chen each noticed around 1969-1971. Hertz labored for Rockwell and Chen worked for IBM and consulted with a different IBM employee, Irving Tze Ho. Hertz and Chen independently developed what would become known as Chen-Ho encoding. a little later, Michael Cowlinshaw posted a refinement of the encoding referred to as DPD or densely packed decimal that grew to become part of the IEEE floating aspect average.

each Hertz and Chen used a little bit different encodings, however the Cowlinshaw scheme had a number of benefits. which you can effectively grow beyond 3 digits simply. Decimal numbers from 0 to seventy nine map to themselves. Bit zero of each digit is preserved so you can do things like investigate for even and ordinary numbers devoid of unpacking.

How Does it Work?

think of three BCD digits written in binary. as a result of each and every digit is in the range [0-9], it may also be represented with four bits, so their three digits look like Xabc Ydef Zghi. for instance, if the primary digit is 9 then Xabc = 1001. since we’re handiest encoding numbers as much as 9, if X is 1, then a and b should be 0, leaving us some space to pack other bits into. Now consider XYZ as its personal three-digit binary quantity. This leads to eight distinctive instances. The desk beneath suggests the encoding for all eight cases, with a lessen case x suggests a don’t care:

Case (XYZ)  Xabc   Ydef   Zghi  Encoding9 8 7 6 5 4 three 2 1 0  000 0abc 0def 0ghi a b c d e f 0 g h i 001 0abc 0def 100i a b c d e f 1 0 0 i 010 0abc 100f 0ghi a b c g h f 1 0 1 i 011 0abc 100f 100i a b c 1 0 f 1 1 1 i 100 100c 0def 0ghi g h c d e f 1 1 0 i a hundred and one 100c 0def 100i d e c 0 1 f 1 1 1 i a hundred and ten 100c 100f 0ghi g h c 0 0 f 1 1 1 i 111 100c 100f 100i x x c 1 1 f 1 1 1 i

word that c, f, and that i all the time flow via. The other bit positions fluctuate counting on the case, however you don’t want any math to conveniently rearrange the bits and add the fixed indicator bits in bits 6-5 and 3-1 of the ten-bit encoding.

within the illustration figure, a hundred and five suits case 000 — all main bits are zero — so the encoding is 0010000101 or 085 hex. If the quantity had been, say, 905 that might healthy case one hundred and would encode as 1010001101 or 28D hex. Decoding is just a matter of operating the desk backward. If bit 3 is zero, that’s case 000. in any other case, examine bits 2 and 1. unless they are eleven, that you could directly discover the corresponding row in the table. if they are eleven, you’ll ought to further look at bits 6 and 5 to find the appropriate entry. then you definately simply unwind the bits in keeping with the table.

Implementation

i used to be primarily interested in this for FPGA designs, so I wrote some basic Verilog to do the work and you can try it on-line. The testbench covered runs through all 1,000 feasible numbers and outputs the DPD code in hex, the 3 enter digits, a slash, and the three output digits like this:

0fd = 9 7 1 / 9 7 1 1fc = 9 7 2 / 9 7 2 1fd = 9 7 three / 9 7 three 2fc = 9 7 four / 9 7 four 2fd = 9 7 5 / 9 7 five3fc = 9 7 6 / 9 7 6

The encoding is terribly simple. here’s a snippet for 2 rows of the table:

three'b000: dpd=digit2[2:0],digit1[2:0],1'b0,digit0[2:0]; three'b001: dpd=digit2[2:0],digit1[2:0],three'b100,digit0[0];

You’ll note the code used no clocks — it is pure common sense and makes huge use of the case and casez statements. These are like change statements in C although the casez statement can use ? as a don’t care when matching.

I left both Verilog and C implementations on GitHub for you. each are relatively naive. as an example, the Verilog code doesn’t take talents of the indisputable fact that one of the vital bits “move through.” however, an outstanding compiler or synthesizer may additionally prove some fairly first rate code anyway. but if you had been truly involved about minimizing floorplan or code area or minimizing power consumption, you’ll should tune these to fit your architecture and your needs.

Algorithms

It was once in the event you learned about computer systems one of the most first belongings you have been taught become algorithms and records structures. I’m no longer certain that’s the case anymore. but the world is filled with obscure algorithms they may use if they simplest knew them. I’m shocked there aren’t more catalogs of algorithms like [Sean Anderson’s] famous bit twiddling hacks web page. probably the optimum one for everything — which capability it's overwhelming — is the NIST DADS dictionary. Be warned! you can spend loads of your day looking that web page. at the same time as huge as that site is, they certainly exclude business, communications, operating system, AI, and many other types of algorithms.

I suggest, bound, most of us be aware of a bubble form and a shell variety, but do you know a cocktail model or the way to do a Richardson-Lucy deconvolution? The DADS doesn’t either, despite the fact Wikipedia is advantageous. They couldn’t discover constant overhead byte stuffing or Chen-Ho in either place. seems like this is able to be a superb AI task to catalog and support locate algorithms and information structures for specific makes use of. however for now, that you may at the least add dense packed decimal to your bag of generic tricks.




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