Highlights
Making your first RSA encryption system:
(i) Using Wolfram Alpha determine how many bits your student number can be represented with.
(ii) Study how the RSA Public Key Cryptography works. You may need to look up what prime numbers, relatively prime numbers and totient functions mean.
(iii) Add 2020 to your student number. From your exploration in (ii), use the Wolfram Alpha “nextprime” function to find the next two prime numbers after your changed student number (student number plus 2020) which are of the form 4 +1, i.e. such that P1=4
1+1 and P2=4
2+1.
(iv) Using Wolfram Alpha determine how many bits P1 and P2 can each be represented with. Check that they have the same number of binary bits.
(v) How many prime numbers are there with this many bits?
(vi) Compute the product N of P1 and P2 and next compute the totient of N which is φ(N). (vii) Decide upon and encryption key e which is a natural number between 1 and φ-1 and which has to be relatively prime with φ. A simple way to decide on e is to choose a smal prime number such as e = 17 but this doesn’t always work so you may have to select another prime number for e.
(viii) The final step to make your RSA encryprion system is to find d, the private or decryption key. To obtain d, type this into Wolfram Alpha ‘Solve (17*d) mod φ = 1 using the totient value φ above.
(ix) Now decrypt your student number using the decryption key d and give it (your decrypted student number) and e and N to a fellow student to encrypt with e. Never release your decryption key d. Did he get your student number?
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