Work in PII in binary

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Aug 6th, 2022
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How to work in PII in binary

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itamp;#39;s a common theme throughout the modern world that everything in a computeramp;#39;s brain comes down to ones and zeros youamp;#39;ve most likely heard that this code of ones and zeros is whatamp;#39;s referred to as binary and while almost everybody knows that this is somehow related to what computers do very few of us seem to understand what binary is or why computers use it if you want to know then this video is for you because itamp;#39;s actually a very simple concept and still quite fascinating before we get to computers letamp;#39;s talk about what binary itself is as it existed long before computers did binary is nothing more than a system of counting to understand how it works letamp;#39;s look at two other systems of counting cally marks and the glourious based and positional that we all know and love today tally marks are the simplest counting system imaginable however many things you have you put down that mini marks easy as pie but not very efficient meanwh

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The binary system is a way of representing data using 0s and 1s. This system is used by computers to represent all the data it works with.
In fact, not a single naturally occurring math constant has been proved normal in even one number base, to the chagrin of mathematicians. While many constants are believed to be normal -- including pi, the square root of 2, and the natural logarithm of 2, often written log(2) -- there are no proofs.
In base-2 writing is = 11,0010 0100 0011 1111 and in base-16 is = 3,243F 6A88 85A3 08D3
Binary (base-2) pi: 11.00100 10000 11111 10110 10101 00010 00100 00101 10100 01100 00100 01101 00110 00100 11000 11001 10001 01000 10111 00000 . . . Trinary (base-3) pi: 10.01021 10122 22010 21100 21111 10221 22222 01112 01212 12120 01211 00100 10122 20222 12012 01211 12101 21011 20022 01202 . . .
The symbol of Pi is denoted by and pronounced as pie. It is the 16th letter of the Greek alphabet and used to represent a mathematical constant.
The value of expressed in binary notation begins: 11.0010010000111111 The structure of this formula allows a simple manipulation to generate any desired hexadecimal digit without calculating the previous digits, and each hexadecimal digit is of course just four binary digits.
To convert a decimal number to binary, you need to follow these steps: Divide the decimal number by 2 and write down the integer result (ignore the remainder). Repeat step 1 with the integer result until you get 0. Write down the remainders (in reverse order) of each division as 0 or 1 to get the binary equivalent.
Using technology, any one of these expansions is easy to calculate - in fact, Wolfram Alpha will give you as many digits as you please: Base 8: pi =3.1103755242102 Base 13: pi =3 . 1 10 12 1 0 4 9 0 5 2 10 2 12

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