Daryll Lathers’ solution
I recently saw this post on Twitter:
Sounds like a joke at first. But someone really did pay to place this ad in the San Francisco Chronicle newspaper:
It appeared in the December 21, 2012 paper, and appeared three more times on successive Fridays.
The ad provoked my curiosity, so I called Daryll to ask him about his solution. He is a very friendly, older gentleman who lives in upstate New York. He said he has no background in code breaking, apart from working codes as a hobby in the free time resulting from his retirement. He took out the ad in the San Francisco Chronicle because he had submitted his solution to the Vallejo police department and the American Cryptogram Association, and received no responses. His plan was to charge $5 for the solution, but when he realized he wasn’t going to make any money, he decided to mail out copies for free.
I received my copy recently. You can see his worksheets here:
Here are his substitutions for the cipher symbols:
To arrive at his solution, Daryll splits the cipher text and corresponding plain text into sentences, defined by the appearances of dot and hyphen symbols in the cipher text. The plain text looks like random gibberish. But then he rearranges the plain text to form readable sentences and phrases. Here are all the sentences, showing the plain text before and after anagramming:
- HERCEANBASHOLTGOONEEBNLOLNEY: HERB CAEN HAS BEEN LONELY TOO LONG
- TLSDCLYOVCEIZAWNHLLDHOSIISVAEEVSENEARKOLIMFDRPOUTSIEITSBDARNSRO: THE CITY WILL HOLD ZODIAC’S SEVEN SLAVES NEAR RKO’S FILM DROP OUTSIDE ITS BARN
- LDESSIODNLTEKMLIEYVOAB: I’VE KILLED MOSTLY BAD ONES
- DTINGOMFHLNILEAGESTIGAMELSARDMLKUAEOS: KILLING MAN IS THE MOST DANGEROUS GAME OF ALL
- DAIBENFENIOTSLY: BEEN INTO S.F. DAILY
- INGKTREIDOBEBOMSNAACLRFILEHTM: TIRED OF MAKING BOMBS IN THE CELLAR
- FILSLEWSKLOIILSLVNIARAGFENITOTL: I WILL KILL A TOTAL OF SEVEN GIRLS IN S.F. (Daryll notes: He did, and possibly more – 1971 through 1973.)
- CBDRENNSOELIAICEOBUZK: ZODIAC’S BEEN IN BLUE ROCK
- ORK: RKO (Daryll notes: 1932 RKO Radio-Picture The Most Dangerous Game)
- ADBSDNEW: BADD NEWS
- DMNAORKOSTLOETESTEVIDEENCSIDACIOSHTTNHENFIDETSRLEEONL: DAMN RKO STOLE TEST EVIDENCE SAID TOSCHI – THEN FIND STOLEN REEL! (Daryll notes: RKO = Rook, Steve Kee’s ship. Kee: Pg 466, 470, 481 Zodiac Unmasked)
- CITMDHNESSDZOAAISOE: ZODIAC’S SHOE IS A TEN D. M. (Daryll notes: D = Width, M = Medium)
It’s an interesting attempt, but unfortunately this solution has several major problems with it:
- The use of anagrams allows many possible solutions and interpretations.
- 51 out of the 63 different symbols of the cipher text are allowed to have more than one plain text letter assignment. For example, Daryll allows the symbol to represent seven different letters: A, E, F, I, N, O and S.
With so much freedom, you can overcome the constraints of the cipher text and produce numerous coherent messages.
For instance, consider Daryll’s plain text for the first sentence: HERCEANBASHOLTGOONEEBNLOLNEY, which he anagrams to read HERB CAEN HAS BEEN LONELY TOO LONG. The following phrases can be found by rearranging the same plain text:
- BOB CHALLENGES ANYONE ON THE ROLE
- AN ACE, HER LONELY NOBLE GHOST
- ANYONE BORN ON THE GLOBAL LEECHES
- CAN HE BE ONE REALLY NOBLE GHOST? NO.
- NOBLE ONSHORE BAYONET CHALLENGE
- LOON BAYONET CHALLENGES HER BONE
- HERB SHOT A LONELY ANGEL BONE ONCE
- GENE THE HORNY COLONEL LOANS BABE
- B.E.: HE SHOT ONE OLE GREY CANNONBALL
- REASON TO CHALLENGE NOBLE HONEY B
- ONE NOTABLE CRONY: HE SHALL BE GONE.
- HE SHALL BE ONE LONGER BEAN TYCOON
- NONE HEALS. BOTH ENABLE NECROLOGY.
- HELL NO, BABY HON, CONSOLE TEENAGER
- HELL NO, BONY SCHOOL TEENAGER BANE
- NOBLE HOOCH NABS LONELY TEENAGER
With so many possibilities, we cannot be certain any of them is a better guess over any other. The text HERCEANBASHOLTGOONEEBNLOLNEY has 91,895,840,751,505,190,400,000 (91 thousand billion billion) possible rearrangements. Even if only one in a trillion of those rearrangements resemble real sentences, there would be almost 92 billion of them.
Anagramming the plain text gives you a very large canvas of words to work with. In the text HERCEANBASHOLTGOONEEBNLOLNEY, you can find almost 3,000 words that are at least six letters long. The full list can be seen here. Which words can you build a sentence with?
Here’s a more extreme example. Consider the text:
which is 63 letters long. Daryll rearranged it to read THE CITY WILL HOLD ZODIAC’S SEVEN SLAVES NEAR RKO’S FILM DROP OUTSIDE ITS BARN. I ran a search of a small sample of texts from Project Gutenberg, and found that Daryll’s plaintext can also be rearranged to match these excerpts with some leftover letters:
- IS CLEAN SHAVEN. YOUR THIRD ESTATE IS INSIPID, COLORLESS, ODORLE (11 leftover letters)
- WISHES AND COMPLAINED OF TOO SEVERE RESTRICTIONS I HAD LAID U (12 leftover letters)
- LED NOR ROSE ABOVE ITS ORDINARY LEVEL WITH HIS ACCUSTOMED PLA (12 leftover letters)
- ERS HIS ROOMS WERE BRILLIANTLY LIT AND EVEN AS I LOOKED UP IS A (13 leftover letters)
While these aren’t perfect fits, look at how coherent those excerpts are, derived solely from the 63 letters Daryll manipulated to form a Zodiac-related sentence. And since symbols are allowed to replace more than one letter, you can manipulate the leftover letters to form more interesting words.
Daryll told me he does not have a computer, so I doubt that he has seen the other solution attempts online that use similar “constraint reducing” techniques, such as Hal Kravcik’s solution, John Cecil’s solution, and Oczan Turkmen’s solution. Graysmith’s solution, too, suffers from the same excessive liberties.
But what if the Zodiac really did author the cipher using anagrams, or some other constraint reducing technique? If he did, we would need some strong evidence to exclude all the other solutions that can be generated using the same methods.
This is not to say that anagramming is not useful or valid for code breaking. Indeed, when solving transposition ciphers which rearrange plain text into chunks of gibberish, looking for anagrams of certain words can help unlock the transposition scheme. But in those cases, the rearrangements are subjected to an orderly scheme, rather than to the whims of the codebreaker. The same is true of polyalphabetic ciphers that assign more than one plaintext letter to a given cipher symbol. These, too, are subjected to orderly schemes.
So, Daryll, I respect your effort, and hope that these explanations may help you refine your approach.