The final stages of EAS Encryption
When encrypting with AES, we only need to multiply by the Galois fields for 1, 2 and 3. The
interesting part about this multiplication, it is already done for us. It is everywhere on the
internet. I will show you the tables in a few minutes.
A few things to remember –
1. Multiply a Galois field by a Galois field for 1 – you get the same thing. It is like multiplying a
number by 1. You get the same number back.
2. Multiply by two or three are different. The original values des change. We can multiply or we
can use the look up tables.
3. There are two tables that are available MUL2 and MUL3.
4. Remember the resulting values have to be MOD 100011011  Do you remember why? This is
the reducer to make the result fit in a byte
Let’s look at the word ‘what’ and apply AES to it
W is a 57 in HEX – represented by 0x57
h is a 68 in HEX – represented by 0x68
a is a 61 in HEX – represented by 0x61
t is a 74 in HEX – – represented by 0x74
Now we have to take the DOT PRODUCT and it is complex.
0x68 [ 0x02 0x03 0x01 0x01 ]
5 = 0101 (in bits)
7 = 0111 (in bits)
57 = 01010111 (Or use your scientific calculator)
How about the 02? -> (10)
Now multiple the 01010111 by 10 (0x57 times 0x02 – HEX) (remember you did this before)
X^6 + x^4 + x^2 + x^1 + x^0 multiply by X^1
Now we count
How many
6 — 0
5 — 1
4 — 0
3 — 1
2 — 1
So 0x57 DOT 0x02 = 1 0 1 0 1 1 0
Now do you need to reduce 
Why  because the bits fit in a BYTE
I have one more post to finish with AES

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