Ludologically, as the definitive endgame🏁, we are said to find a font at the normalization of twistorspace where a dyad is an identity; that is, when an opus' measurable and permutable extrema [maxima] commute (ie. idempotent yield deviation ≡ 0^).^^ That is, fret = 26¢ WITH
handicap= $676.00. (see foam, link)
Cryptologically, a font (an exploit) :== the transactor between the supremum and the infimum of hashes where the resultant is optimal/most secure🔐 (ie. transaction with no tax). Therefore, no fibor can be larger (in terms of twistorspace) than a font.
According to jukebox operation (rotisserie), the complete count* of fonts (f) is simply ballet coordination in sesquilinear form, so f=1,352 [from encrypted (676) plus decrypted (676) classes] × 1.5 = 2,028 [comprising four dyadic types: 507 (integer-integer), 507 (half-integer-half-integer), 507 (integer-half-integer), 507 (half-integer-integer)].** Each
leafset contains three (3) fonts as a statistical mean.
/// A full sequencing of the
payload(UUelcome) should reveal all motifs [Q♭].
Function map: subchemistry → font → chemistry || open string → font → knot || font ⊆ MONEY