Voynichese is a numeric cipher?

[ololololo]

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XV-XIV-V-IV-III / XXI-V / XIII-IX / XIX-V-IV / XXI-XX-XIX-XVIII-XVI-IX / XXI-XX-IX-VII-VI-V-I / XXI-XX-IX-VII-VI-V-I
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XX-XVIII-XIV-IX-VII-V-V / XXI-XX-XIX-XVIII-XVI-IX / XXI-XVIII-III-I / XXI-XX-XIX-XVII-XVI-XIV-XII-XII-V-V-V-V / XX-VII-V-V / XXI-XXI-XIX-XIX-XVIII-III / XX-V / XXI-XX-XVIII-XIV-XIII-XIII-VI-V-V / XXI-XX / XIX-XVI-XIV-IX-V-I
Special changes in the alphabet: in the case of XV XIV, you can write it either as o oke or as qo ke (the second o disappears; in the case of qokey, you understand that the ke part is oke, i.e. XIV. If it doesn't fit, it's a null gallows). Also d is no longer null. Now it can replace V. We also turn en into ey. Also, an (VI) at the end can be replaced with dy (also VI). In general, it can be replaced not only at the end, but it is better to avoid this for now. 


qo oke a ote iin / choky / daiin or / eor chok / chol sh eor oiin s or / chor sh or ain an / sh oiin ot ain a a / chor sh eol oiin s or / chor oiin iin n / chol sh eor cph eol / dan a a a a / sh ain a a / sh ain a a / chor chor eor eol oiin iin / sha / chor sh oiin oke daiin daiin an a a / chor sh / eor qo oke ol a n 
1). During the encryption process, I noticed that the first word can be represented in a slightly different way:
qo oke d ote iin - qokedy otey ytey - the last units were distributed among the remaining words. The te part in ytey is null. By getting rid of it, you will get otey yy, which is equivalent to ote iin.
or
qo oke a ote iin - qokey oteaiin - a simpler option, but boring 
2). The peculiarity of the word choky is that the y element makes it clear that it is not chok (XXIV), but XXI V, which were glued together.
Let's make some minor cosmetic changes, keeping in mind the "no more than two terms" rule:
qokey otey ytey / choky / daiin or / chokeor / chol sheor soiin or / chor shor chain dy / shoiin otain cha am / chor sheol soiin or / chor oiin daiiin / chor sheor cpheol / dan cheey / shain shey / chor chor ycheor cheoly oiin y (ycheor cheoly y - iin) / shar / chor shoiin okey daiin daiin chan ches / chor sheor qokeol dy 

You can see that the changes made have almost erased the line between real symbols and their null counterparts. This can indeed make decryption more difficult, but not by much - once you've converted all possible numbers into letters and solved the anagram beforehand, you can figure out where the nulls, additions, and so on are.