1. The literal cipher. The most famous of all literal cryptograms is the famous biliteral cipher described by Sir Francis Bacon in his De Augmentis Scientiarum. Lord Bacon originated the system while still a young man residing in Paris. The biliteral cipher requires the use of two styles of type, one an ordinary face and the other specially cut. The differences between the two fonts are in many case so minute that it requires a powerful magnifying glass to detect them. Originally, the cipher messages were concealed only in the italicized words, sentences, or paragraphs, because the italic letters, being more ornate than the Roman letters, offered greater opportunity for concealing the slight but necessary variations. Sometimes the letters vary a trifle in size; at other times in thickness or in their ornamental flourishes. Later, Lord Bacon is believed to have had two Roman alphabets specially prepared in which the differences were so trivial that it is almost impossible for experts to distinguish them.

A careful inspection of the first four “Shakespeare” folios discloses the use throughout the volumes of several styles of type differing in minute but distinguishable details. It is possible that all the “Shakespeare” folios contain ciphers running through the text. These ciphers may have been added to the original plays, which are much longer in the folios than in the original quartos, full scenes having been added in some instances.

The biliteral cipher was not confined to the writings of Bacon and “Shakespeare,” however, but appears in many books published during Lord Bacon’s lifetime and for nearly a century after his b death. In referring to the biliteral cipher, Lord Bacon terms it omnia per omnia. The cipher may run through an entire book and be placed therein at the time of printing without the knowledge of the original author, for it does not necessitate the changing of either words or punctuation. It is possible that this cipher was inserted for political purposes into many documents and volumes published during the seventeenth century. It is well known that ciphers were used for the same reason as early as the Council of Nicæa.

The Baconian biliteral cipher is difficult to use today, owing to the present exact standardization of type and the fact that so few books are now hand set. Accompanying this chapter are facsimiles of Lord Bacon’s biliteral alphabet as it appeared in the 1640 English translation of De Augmentis Scientiarum. There are four alphabets, two for the capital and two for the small letters. Consider carefully the differences between these four and note that each alphabet has the power of either the letter a or the letter b, and that when reading a word its letters are divisible into one of two groups: those which correspond to the letter a and those which correspond to the letter b. In order to employ the biliteral cipher, a document must contain five times as many letters as there are in the cipher message to be concealed, for it requires five letters to conceal one. The biliteral cipher somewhat resembles a telegraph code in which letters are changed into dots and dashes; according to the biliteral system, however, the dots and dashes are represented respectively by a‘s and b‘s. The word biliteral is derived from the fact that all letters of the alphabet may be reduced to either a or b. An example of biliteral writing is shown in one of the accompanying diagrams. In order to demonstrate the working of this cipher, the message concealed within the words “Wisdom and understanding are more to be desired than riches” will now be deciphered.

The first step is to discover [he letters of each alphabet and replace them by their equivalent a or b in accordance with the key given by Lord Bacon in his biliteral alphabet (q.v.). In the word wisdom, the W is from the b alphabet; therefore it is replaced by a b. The i is from the a alphabet; therefore an a is put in its place. The s is also from the a alphabet, but the d belongs to the b alphabet. The o and the m both belong to the a alphabet is replaced by a. By this process the word WISDOM become baabaa. Treating the remaining words of the sentence in a similar manner, AND becomes aba; UNDERSTANDING, aaabaaaaaabab; ARE, aba; MORE, abbb; TO, ab; BE, ab; DESIRED, abaabaa; THAN, aaba; RICHES, aaaaaa.

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