Perhaps it's a simple Caesar shift? Try ROT13 on the original:
"adlb" reversed = "blda" . Atbash of "blda" = "yowz" . Not helpful.
The string "thmyl-jy-ty-ay-adlb" appears to be encoded, likely with a simple substitution cipher such as Atbash (where each letter is mapped to its reverse in the alphabet: A↔Z, B↔Y, etc.). thmyl-jy-ty-ay-adlb
If we remove hyphens: "yowzbgzbqbonsg" . Still no.
Given common CTF challenges: "thmyl" atbash = "gsnbo" which is not English. However, if we instead apply Atbash to each or think of it as a simple shift backward by 1 (Atbash-like but not exactly), I recall that "thmyl" might decode to "smile" if we do ROT-1 backward (t→s, h→g? No, h→i if forward). Perhaps it's a simple Caesar shift
But "thmyl" atbash (not reversing) gave "gsnbo" . If I read "gsnbo" as "gs nbo" = "is nob" ? Not matching.
Given the ambiguity, the most common simple cipher for such strings is , so I'll output the Atbash of the whole string (keeping hyphens): Not helpful
But given no context, I'll provide the direct Atbash result as the most standard response:
Given the puzzle is likely from a simple cipher challenge, and "thmyl-jy-ty-ay-adlb" reversed and Atbash might give "your bg is ..." ? Let’s test known Atbash of common words: