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Take a look at codes through history
With just two flags, how can we send a message?
If this is A, B and C… what is D?
The first half of the alphabet is reasonably logical:
A to G
One arm straight down, the other ticking clockwise by 45 degrees for each letter.
H to N
One arm to the bottom right, the other ticking clockwise by 45 degrees. Trick: Skip J!
J
J is one arm straight up, one arm straight left. Weird, I know.
The second half of the alphabet, not so logical:
Complete the Semaphore section of your codebook,
so you can use it for the upcoming challenges.
Decode the secret message.
Seamen
Widely adopted semaphore in the 1900s,
and it is still used for emergency communications.
What about long distance?
Semaphore is great for short-range visual communication, but quite often we want to send messages to people we can’t actually see.
Dah-dah dah-dah-dah di-dah-dit di-di-dit dit.
Srsly tho.
All of morse code is made up of dots and dashes,
which are communicated as long and short beeps.
How do we know which dot and dash combination
stands for each letter?
We want to communicate as fast as possible,
so the letters we use most should have the shortest codes.
Dots and Dashes
This is a chart of the letter frequencies in the English language.
Back when Mr Morse was around,
he calculated the letter frequencies as follows:
Let’s fill in the Morse Code chart using the letter frequencies.
Complete the Morse Code section of your codebook,
so you can use it for the upcoming challenges.
Letters and Words
Decode the secret message: Bunnies Love Chocolate
Listen to the Morse Code
and type the letter you hear.
What about storing more complex data?
Morse Code is great for communicating quickly using words and numbers, but what about if you want to send sound or an image?
Hiding messages in bits of data.
At the most basic level, electronic things have two states:
That’s a bit.
We can represent bits in lots of different ways,
but they all mean the same thing.
How many bits would we need to code
all of the letters from A to Z?
Now can you figure out how many
bits we need for 26 letters?
Can you see the pattern?
We can make 1=A, 2=B, 3=C
Complete the Binary Alphabet section of your codebook,
so you can use it for the upcoming challenges.
01000
01111
01010
Decode the secret message
Okay, now let’s put our knowledge to the test…
Take me to the next chapter!
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