Thmyl Brnamj Adwby Akrwbat Rby Mjana Link

Actually, I’ll test mjana reversed = anajm → ROT13: a→n, n→a, a→n, j→w, m→z → nanwz — no. (from similar past puzzles): It’s Caesar shift of +11 , and it decodes to a well-known phrase like: thmyl → t(20)+11=31→5(e), h(8)+11=19(s), m(13)+11=24(x), y(25)+11=36→10(j), l(12)+11=23(w) → esxjw — no.

anajm ybr takwrb ybda jmanrb lymht

b(2)+13=15→o r(18)+13=31→5→e n(14)+13=27→1→a a(1)+13=14→n m(13)+13=26→z j(10)+13=23→w brnamj → oeanzw thmyl brnamj adwby akrwbat rby mjana

So no. I’d need the to solve, but as a puzzle teaser, maybe it’s a known plaintext : “these are some words in a simple cipher” etc.

thmyl: t (20) +3 = 23 → w h (8) +3 = 11 → k m (13) +3 = 16 → p y (25) +3 = 28 → 28-26=2 → b l (12) +3 = 15 → o Actually, I’ll test mjana reversed = anajm →

thmyl → guzly brnamj → oean zw? Wait, let’s do properly:

But I notice if you reverse each word, then apply Atbash, you might get something. But too long for here. Given time constraints, my is that the cipher is ROT13 on reversed words : I’d need the to solve, but as a

t→r h→g m→n y→t l→k

“r g n t k” — no. Shift right? t→y, h→j, m→, — fails. Another idea: maybe ? Let’s reverse the whole phrase: