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ASCII is an industry standard 7-bit code developed in 1963 that assigns binary values to letters, numbers, and other characters to represent text and control characters in computing devices. Most computers use the ASCII standard to represent text, allowing data to be transferred between computers. ASCII codes provide a mapping between binary data and human-readable characters so that text can be visually represented on screens and in printouts.

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[object Object],[object Object],[object Object],[object Object],What is ASCII ?

Text file, data 101000100010100111100001010010101010100010 Convert binary data to characters ,[object Object],[object Object],ABCDEFabcdefg

[object Object],[object Object],[object Object],What the heck….?

[object Object],[object Object],1 2 4 8 16 32 64 32 + 4 = 36 Binary ----- Decimal------------------ Use for error check

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A numeral system (or system of numeration) is a writing system for expressing numbers; that is, a mathematical notation for representing numbers of a given set, using digits or other symbols in a consistent manner. It can be seen as the context that allows the symbols "11" to be interpreted as the binary symbol for three, the decimal symbol for eleven, or a symbol for other numbers in different bases.

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The ASCII code used by most computers uses the last seven positions of an eight-bit byte to represent all the characters on a standard keyboard. how many different orderings of 0\'s and 1\'s (or how many different characters) can be made by using the last seven positions of an eight-bit byte? Solution There are 256 possible values (or characters) in 8 bits. If you\'re somewhat familiar with computers, then you know that all modern computers are \"digital\", i.e. internally they represent all data as numbers. In the very early days of computing (1940\'s), it became clear that computers could be used for more than just number crunching. They could be used to store and manipulate text. This could be done by simply representing different alphabetic letters by specific numbers. For example, the number 65 to represent the letter \"A\", 66 to represent \"B\", and so on. At first, there was no standard, and different ways of representing text as numbers developed, e.g. EBCDIC (ref. 2). By the late 1950\'s computers were getting more common, and starting to communicate with each other. There was a pressing need for a standard way to represent text so it could be understood by different models and brands of computers. This was the impetus for the development of the ASCII table, first published in 1963 but based on earlier similar tables used by teleprinters. After several revisions, the modern version of the 7-bit ASCII table was adopted as a standard by the American National Standards Institute (ANSI) during the 1960\'s. The current version is from 1986, published as ANSI X3.4-1986 (ref. 1). ACSII expands to \"American Standard Code for Information Interchange\". If you\'ve read this far then you probably know that around then (1960\'s), an 8-bit byte was becoming the standard way that computer hardware was built, and that you can store 128 different numbers in a 7-bit number. When you counted all possible alphanumeric characters (A to Z, lower and upper case, numeric digits 0 to 9, special characters like \"% * / ?\" etc.) you ended up a value of 90-something. It was therefore decided to use 7 bits to store the new ASCII code, with the eighth bit being used as a parity bit to detect transmission errors. Over time, this table had limitations which were overcome in different ways. First, there were \"extended\" or \"8-bit\" variations to accomodate European languages primarily, or mathematical symbols. These are not \"standards\", but used by different computers, languages, manufacturers, printers at different times. Thus there are many variations of the 8-bit or extended \"ascii table\". None of them is reproduced here, but you can read about them in the references below (ref. 5). By the 1990\'s there was a need to include non-English languages, including those that used other alphabets, e.g. Chinese, Hindi, Persian etc. The UNICODE representation uses 16 bits to store each alphanumeric character, which allows for many tens of thousands of different c.

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Chapter 2 Hardware 2.1 The System Unit 2.2 Data and Program Representa- tion 2.2.1 Digital data and numerical data Most computers are digital computers which use a specific language to communicate within itself in order to process information. If there are programs running in the background or a person is typing up a word document for example, the computer needs to be able to interpret the data that is being put into it by the human as well as communicate to working components within itself. This language that digital computers use is called binary code and is a very basic form of language composed of only two figures; 1 and 0. Whereas the English language is composed of 26 figures which we commonly call the alphabet, computers use a language composed of only two figures, hence its name Binary Code. Binary lit- erally means two and refers to anything that consists of, involves, or indicates two. The language known as Binary Code operates on a system of 1’s and 0’s strung together. Each 1 or 0 is referred to as a “bit.” “Bits” are the smallest unit of data that a binary computer can recognize and ev- ery action, memory, storage, or computation that is done through a computer is composed of them. From playing music through your speakers to cropping a photograph, to typing up a document and preparing an important presentation all the way down the line to browsing the internet or picking up on a wifi signal in your area, everything uses “bits” to complete the task needed. “Bits” string into larger lines of information the way letters string into words and then sentences. When eight “bits” are com- pounded in this way they are then referred to as a “byte”. “Bytes”, which are made up of “bits”, are commonly used when referring to the size of the information being pro- vided. For example, a song that is downloaded may con- tain several kilobytes or perhaps even a few megabytes if it is a whole c.d. and not just a single track. Likewise, pic- tures and all other documents in general are stored on the computer based on their size or amount of bytes they con- tain. The amount of information that can be stored onto a computer is also shown or displayed in bytes as is the amount left on a computer after certain programs or documents have been stored. Since bytes can be extremely long, we have come up with prefixes that signify how large they are. These prefixes increase by three units of ten so that a Kilobyte represents 1,000 bytes, a Megabyte represents 1,000,000 bytes or one million bytes, a Giga- byte represents 1,0000,000,000 or one billion bytes, etc. Computers components have become so small that we can now store larger and larger amounts of data bytes in the same size computers resulting in the use of other larger prefixes such as Tera, Peta, Exa, Zetta, and Yotta. Be- low is a chart outlining the name of the prefix used and powers of ten they symbolize. 0 1 1 0 1 0 0 0 1 1 0 1 0 0 0 0 0 1 0 0 1 1 1 0 1 0 1 0 0 1 1 1 00 1 ...

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