Strike out PII in binary

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Aug 6th, 2022
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How to strike out PII in binary

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welcome to lecture number five for ECE 476 Advanced embedded systems in this lecture weamp;#39;re looking at binary outputs so to give an idea of where weamp;#39;re heading this is an a Raspberry Pi Pico breakout board from Adafruit same as the one weamp;#39;re using just has LEDs to test to all the io pins and doesnamp;#39;t have a Graphic display but still a pretty nice board for 10 bucks uh here Iamp;#39;ve got a pin turning on and off thatamp;#39;s driving an LED weamp;#39;ll look at how to do that in this lecture that led is then driving a DC motor turning it on and off weamp;#39;ll look at how to do that as well weamp;#39;ll also look at how to turn the Raspberry Pi and do a parallel output so I can write to all the pins and in this case create something like the nightwriter old TV show where the LEDs bounce back and forth um how we do that in Python and finally weamp;#39;ll look at how to send Morse code so for example this is sending out NDSU in Morse code to a flashi

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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.
Binary numbers are converted into letters using the American Society for Information Interchange codes. Each letter consists of eight numbers. Uppercase letters start with 010 and lowercase letters start with 011. The letter a is 01100001.
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.
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.
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 . . .
Remember that in binary 1 is on: and 0 is off. Choose the binary number that you want to decode. Give each number a value, starting from the extreme right. For example, using the number 1001001, 1=1, +0=2, +0=4, +1=8, +0=16, +0=32, +1=64.
In base-2 writing is = 11,0010 0100 0011 1111 and in base-16 is = 3,243F 6A88 85A3 08D3
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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