ROSICRUCIAN CIPHERWhile the pigpen is very useful and easy to remember, a similar, more compact cipher isavailable. This one is called the Rosicrucian Cipher. It uses the same concept as the pigpencipher, only this one depends on the location of the dot in the code bracket.ROSICRUCIAN CIPHERK = 3 T =%3DAB C|D E F|GHIN = D E =I = L: M =JKLM N OP Q RG =E P =H = L L =%3DSTUV W XY ZS -7R%3DEncipher these messages using a Rosicrucian cipher:1. SWIM2. BASEBALL3. НОСKEY4. FOOTBALL5. DANCE

Rosicrucian Chipher : For ciphering the alphabets consider the boxes and the dots corresponding to…

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Encipher these messages using a Rosicrucian cipher: 1. SWIM 2. BASEBALL 3. НОСКEY 4. FOOTBALL 5. DANCE

Elements Of Modern Algebra

8th Edition

ISBN:9781285463230

Author:Gilbert, Linda, Jimmie

Publisher:Gilbert, Linda, Jimmie

Chapter2: The Integers

Section2.7: Introduction To Coding Theory (optional)

Problem 12E: Suppose that the check digit is computed as described in Example . Prove that transposition errors...

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Question

ROSICRUCIAN CIPHER
While the pigpen is very useful and easy to remember, a similar, more compact cipher is
available. This one is called the Rosicrucian Cipher. It uses the same concept as the pigpen
cipher, only this one depends on the location of the dot in the code bracket.
ROSICRUCIAN CIPHER
K = 3 T =
%3D
AB C|D E F|GHI
N = D E =
I = L: M =
JKLM N OP Q R
G =
E P =
H = L L =
%3D
STUV W XY Z
S -7R
%3D
Encipher these messages using a Rosicrucian cipher:
1. SWIM
2. BASEBALL
3. НОСKEY
4. FOOTBALL
5. DANCE

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Rework Example 5 by breaking the message into two-digit blocks instead of three-digit blocks. What is the enciphered message using the two-digit blocks? Example 5: RSA Public Key Cryptosystem We first choose two primes (which are to be kept secret): p=17, and q=43. Then we compute m (which is to be made public): m=pq=1743=731. Next we choose e (to be made public), where e must be relatively prime to (p1)(q1)=1642=672. Suppose we take e=205. The Euclidean Algorithm can be used to verify that (205,672)=1. Then d is determined by the equation 1=205dmod672 Using the Euclidean Algorithm, we find d=613 (which is kept secret). The mapping f:AA, where A=0,1,2,...,730, defined by f(x)=x205mod731 is used to encrypt a message. Then the inverse mapping g:AA, defined by g(x)=x613mod731 can be used to recover the original message. Using the 27-letter alphabet as in Examples 2 and 3, the plaintext message no problem is translated into the message as follows: plaintext:noproblemmessage:13142615171401110412 The message becomes 13142615171401110412. This message must be broken into blocks mi, each of which is contained in A. If we choose three-digit blocks, each block mim=731. mi:13142615171401110412f(mi)=mi205mod731=ci:082715376459551593320 The enciphered message becomes 082715376459551593320 where we choose to report each ci with three digits by appending any leading zeros as necessary. To decipher the message, one must know the secret key d=613 and apply the inverse mapping g to each enciphered message block ci=f(mi): ci:082715376459551593320g(ci)=ci613mod731:13142615171401110412 Finally, by re-breaking the message back into two-digit blocks, one can translate it back into plaintext. Three-digitblockmessage:13142615171401110412Two-digitblockmessage:13142615171401110412Plaintext:noproblem The RSA Public Key Cipher is an example of an exponentiation cipher.
Suppose that the check digit is computed as described in Example . Prove that transposition errors of adjacent digits will not be detected unless one of the digits is the check digit. Example Using Check Digits Many companies use check digits for security purposes or for error detection. For example, an the digit may be appended to a -bit identification number to obtain the -digit invoice number of the form where the th bit, , is the check digit, computed as . If congruence modulo is used, then the check digit for an identification number . Thus the complete correct invoice number would appear as . If the invoice number were used instead and checked, an error would be detected, since .
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