Editing Openai/6974d6b1-7aa4-800e-8e80-8480eaf9407f (section)

==== Step-by-step conservative estimate ====

===== 1. Repeated acrostic anagrams of E–F–B =====

Observed in:
* Title page text
* Extended Finale last page
* Original ending (Fine / Bramo / Edward Elgar)

Conservative probability per occurrence
Probability that three meaningful words or lines yield a specific three-letter set (order irrelevant):

P≈1(263)=12600P \approx \frac{1}{\binom{26}{3}} = \frac{1}{2600}P≈(326)1=26001
Three independent instances:

(1/2600)3≈1:1.76×1010(1/2600)^3 \approx 1 : 1.76 \times 10^{10}(1/2600)3≈1:1.76×1010

===== 2. February abbreviation “FEb” (capital E anomaly) =====

Normal English usage overwhelmingly favors Feb, not FEb.

Very conservative probability:

P(FEb)≈1/50P(\text{FEb}) \approx 1/50P(FEb)≈1/50
Appears twice (start and end dates):

(1/50)2=1/2500(1/50)^2 = 1/2500(1/50)2=1/2500

===== 3. FEb as anagram of EFB =====

Chance that a month abbreviation accidentally forms a musically relevant anagram of a historically appropriate covert theme:

P≈1/6P \approx 1/6P≈1/6
(There are 6 permutations of three letters; again conservative.)

===== 4. L-formations and L-brackets (Luther signal) =====

Probability that:
* Acrostics form an L-shape
* Bracketing supplies L explicitly
* This occurs adjacent to EFB material

Conservative estimate:

P≈1/20P \approx 1/20P≈1/20

===== 5. Monogrammatic E–F–b glyph =====

Chance that a malformed letter resolves into a three-letter monogram matching the same cipher letters already present elsewhere:

P≈1/100P \approx 1/100P≈1/100
(Again, extremely generous.)