Communicating in the Business Environment
In the world of computers it’s all about the 1s and 0s. Computers save, communicate, and process data using the binary number system. In this system there are only ones and zeros which, depending on the place and order in which they are aligned, mean different things. Starting from the right, there is a “one’s place”, a “two’s place”, a “four’s place” and so on. The pattern is simply taking 2 to the next higher power which defines the “place”. So for example 2^3=8 and represents the “eight’s place”. Through this system any binary number can be “decoded” to a regular number as we know them outside of the world of computers. For example, 101 converts to a 5. How? There is a 1 in the far left spot which is the 22=4 place. That gives us 1*4. There is a zero in the 21=2 place leaving us with 0*2. Finally, there is a 1 in the 20=1 place leaving us with 1*1. Summing up yields: 1*4+0*2+1*1=5. With this basic logic you and I can convert binary numbers into regular numbers and vice versa.
The ones and zeros mentioned above are then organized systematically. A BIT is a binary digit and a one-digit number. This means that every zero or one is a BIT. The next higher level of aggregation is a BYTE, which is 8 BITS. Because every BIT can be a zero or one (2 options) and a BYTE consists of 8 BITS, a BYTE can represent 2^8=256 different values. This system extends to even higher levels, summarized in the table below, inspired by the one in Prof. Olson’s lecture.
Unit | Abbreviation | Size |
BIT | 1 digit, 1 or 0 | |
BYTE | 8 Bits | |
Kilobyte | KB | 210 Bytes (≈Thousands) |
Megabyte | MB | 220 Bytes (≈ Millions) |
Gigabyte | GB | 230 Bytes (≈ Billions) |
Terabyte | TB | 240 Bytes (≈Trillions) |
Petabyte | PB | 250 Bytes(≈Quadrillions) |

Photo by Brero on flickr.com.
http://www.flickr.com/photos/dark_imp666/2118575433/sizes/o/in/photostream/
Keine Kommentare:
Kommentar veröffentlichen