So Again, Party Of Science Put Out No Science To Prove This Gender -Binary- Crap, Again,

So the human Race Is Going To Going To BE Nothing More Then a Computer Processor Now?

TRANSLATING TEXT TO BINARY

Converting text to Binary is a two step process. First you need to convert each letter (or character or number) to its decimal equivalent using an ASCII (American Standard Code for Information Interchange) chart. ASCII charts are readily available, but the capital letter A is represented by the number 65 and the lower case a is represented by 97. Each subsequent letter is one number higher than its predecessor, i.e. B is 66 and b is 98, etc. For punctuation, referencing an ASCII chart or using the spreadsheet method is recommended.

Using this method, we will convert the phrase, "Hello World" to decimal. Counting up from 65, we know that the letter H is represented by the decimal number 72. Using the same method, we can convert the rest of the words to decimal. Using an ASCII chart, you will find that the decimal equivalent to a space is the number 32. In this way, we can convert the phrase "Hello World" to the decimal version, which is, "72 101 108 108 111 32 87 111 114 108 100."

Next we need to convert the decimal to binary. To understand how to code in binary, it is useful to first know how to decode binary. As you may know, a binary number is made up of 1s and 0s which represent an on/off state for each bit, which in turn, represents a power of 2. The bits are decoded from right to left with the first bit representing 1, the 2nd is 2, the 3rd is 4 and so on until you get to the 8th position which represents 128. You would then add the value contained in each bit represented by a 1 to get the decimal equivalent. If all of the bits were 1, or 11111111, it would represent the decimal numbers 128 64 32 16 8 4 2 1 which add up to 255.

For example, using the binary 10101010, 2nd, 4th, 6th and 8th bit contain 1s. This would mean that the bits representing 128, 32, 8 and 2 are "on." So the binary number above represents 128+32+8+2 or the
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2.

WHAT IS BINARY CODE, THE HISTORY BEHIND IT AND POPULAR USES

 

All computer language is based in binary code. It is the back end of all computer functioning. Binary numbers means that there is a code of either 0 or 1 for a computer to toggle between. All computer functions will rapidly toggle between 00 or 01 at an incomprehensible speed. This is how computers have come to assist humans in tasks that would take so much longer to complete. The human brain functions holistically at much more rapid speeds than a computer in doing other types of very complicated tasks, such as reasoning and analytical thought processes.The code in a computer language, with regard to text that a central processing unit or CPU of a computer will read, is based in ASCII strings that are standardized with strings of zeros and ones that represent each letter of the alphabet or numbers. ASCII stands for American Standard Code Information Interchange, which is a standard of 7 bit binary codes that will translate into computer logic to represent text, letters and symbols that humans will recognize. There are from 0 to 127 numbers or letters represented in the ASCII system.

Each binary string has eight binary bits that will look like a bunch of zeros and ones in a certain pattern unique for each letter of a word. With this type of code, 256 different possible values can be represented for the large group of symbols, letters and operating instructions that can be given to the mainframe. From these codes are derived character strings and then bit strings. Bit strings can represent decimal numbers.

The binary numbers can be found in the great Vedic literatures, the shastras, written in the first language of mankind, Sanskrit, more specifically located in the ChandahSutra and originally committ

Learning how the binary numeric system works may seem like an overwhelming task, but the system itself is actually relatively easy.

The Basic Concepts of Binary Numeric Systems and Codes:
The traditional numeric system is based on ten characters. Each one can be repeated however many times is necessarily in order to express a certain quantity or value. Binary numbers work on basically the same principle, but instead of ten characters they make use of only two. The characters of “1” and “0” can be combined to express all the same values as their more traditional counterparts.
With only two characters in use, the combination of them can seem a bit more awkward than a conventional numeric system. With each character only able to represent a basic “on” or “off” in the position that it occupies, they can still be combined, just like conventional numbers that hold a certain place within a numeric expression, in such a way that they will represent any number that is needed to complete an expression, sequence or equation.

Electronic Memory Storage and Binary Numbers:
Electronic data storage, like that used in computers or similar devices, operates based on minute electrical and magnetic charges. The challenge of converting this principle into a workable way to express numbers reveals the advantage offered by a numeric system based on the simple concept of “on” or “off”. Each individual character is called a bit, and will be either a “1” or a “0” depending on the presence or absence of an electromagnetic charge.

While unwieldy for use with any system other than a computational device capable of reading and making use of the numbers at terrific speeds, this system is ideal for electronic and computational devices. Used in far more than just your personal computer, the binary numeric system is at the heart of any number of electronic devices that possesses even a simplistic degree of sophistication. Learning more about this system and its uses can hold plenty of advantages for programmers, students of mathematics and anyone with a keen interest to learn more about the world around them.
Binary Numeric System Uses:

The first computers were analog machines that did not need electricity to function. Even so, they were able to make effective use of the earliest practical examples of the binary numeric system. The addition of electricity to their capacities and the use of primitive components like vacuum tubes allowed for the earliest generation of computers to advance rapidly in terms of applications and performance.
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