Laegna uttmost basic alphabet with trivial letters

Laegna Essential (symbolizing the ideal world beyond the real world; starting from E read it from down to up, jumping from beginning to end, starting from E and thus ending at I, to form the forecoming next table):

Laegna Zero-oriented alphabet:

Laegna Infinity-oriented alphabet (use one or two accents - ´ or ´´ - depending on whether you are having the accent-line in half octaves as in my example or two octaves - btw. “half” in Laegna division operator can mean what “two” means otherwise, meaning that I’m not reversing anything - ideal division and multiplication applies operations from higher octave to lower octave, utilizing the center, the top and bottom frequencies to find an effect, where it does not reverse at zero but the same effect amplifies; while this is linear operation, polar operations are still used - linear and polar in other meaning than in number system logecopositional orders):

Btw. U and ⋂, which should look like upside-down u not well like an union operation I found from utf font, are reflected, but each reflection is possible in Laegna - this reflection is the only one where reflected word is directly in base alphabet and thus in normalized writings.

All the combinations and even transformations of letter are allowed, but consider:

• Normalized text is utilizing the base alphabet described here, with accents, but in each word there should be not more than one or two accents, which rather move the line of the whole word (it’s frequency in octave shift) in relations to this; mostly adding more than two letters in a word means that it either sounds or is a number.
• Poetic language, for expressivity reasons, can use more accents, reflections and transformations of letters. In intermediate calculations, more letters are also used as you cannot normalize before seeing rather complete answer, even if one letter, and thus while you intuitively select the projection or number representation, it’s allowed that you encounter words, which need letters now outside of your normal space, or similar transformations leading to strange projections. Once you reach to conclusions and results, in my typical script they are written in 1, 2 or 4 digits such as business plan would contain “E” as estimation of income, or if it needs to arrange them in more complex relations, “EEEE” would remind of ideal, where EEAE and EEEA would order near-perfections into some preferration. You express the mathologecal relations rather than real numbers, and you can add the long numbers in brackets in compressed format, rather in background utilizing something like less contrasted colors or fonts, or italic. With this kind of selection you make decisions and choises, and comparisons of estimations of their true value, but you need special time to go through the real science and engineering of numbers. Laegna numbers have “face value”, where different number formats and scripts give number systems with different formats, but the generic rules make the psychological appearance rather similar; for example positive numbers 1-4 in positive natural system would have the median line at the middle, excess at the top and lack in the bottom of frequencies of numbers, where you have created reliable number space - straight UUUU number, for example, would go 4 steps towards U value in infinity, where U would do one step in the same direction (step has character width, measured in angles of edges of mean circles with radius equal to value of your number). In -2 to 2 system, indeed the numbers are very different, but they are rather meant to express scales, where the neutral value is 0, and thus in psychological sense about what you do with this value they are still equal (you get those types of different numbers for real). Before the numbers are balanced in R and T, they can create random forms and not fit, so the psychological effect is weaker, but it does not go away - you can still trust some statistical appearance of basic numbers. Moreover, numbers of different lengths have similar face value if the digits are similar, but repeated more or less time.

Z, X, Y (also uttmost basic to Laegna):

These are frequential zones, where X is your current coordinate system and Z and Y are below and above; exact units of numbers like ZZZ for at least 3 octaves down normally would be given along with calculations, but the psychological behaviour is similar - both Z and ZZZ are more or less kind of positives far below zero (sub-zero) and in psychological approach, the multipliers can be rather related by obvious relations in size, rather than exactly calculated. This is especially true because many Laegna theorems do not depend on exact values, rather on number properties applied on probability scales - you can go deep in science but often, you just want fast impressions, summaries and general understandings, like is it good or evil thing.

Laegna basic extensions to alphabet

Note: the greek letters, very often are written in words, such as writing Taú instead of ´τ - this, because they are heavily accented letters and it might be insulting to express them with one digits, as if they were small numbers; they are also sometimes highlighted for the same purpose, such as writing ´τ (empathized, instantly noticeable) instead of ´τ or ´τ (miniaturized, less visible, less remarkable or perhaps the boring actual source of the fact you don’t want to read but your professor wants, reading small letters with glasses in your legal documents where titles are really worth it haha joke).