CliYuGa

CliYuGa is a native and most fundamental I-You-We language. Its grammar consists of the three meta (language) particles: Self R, external L and its meta function M. This function M spans a family whenever observed and can be set as a particle M⊆(R,L) for the generic instance of the language. For later reference, Quoeto is the pivot of such languages with Q⊂(CliYuGa,..).

The LMR grammar is here reproduced as helical contextual structure. We refer to ternary nodes of it as Cli for R, Yu for L and dynamical iterations and Ga for the postfix which is denoting the embedding. Go is the formal (computatory interface, approximating its programming language) and Ge refers to subjective instance of language root (Ga) as a subsystem of Ga. The set theoretic interpretation then naturally translates to access privilegues on elements of the language. The phonemes are choosen for optimization of reproducability of the sounds given no vocal chords but access to mechanic utterances or sign languages. For locked-in patients the geometry can be reduced to the planar 2D triangle.

As a prototype LMR language we develop the conceptuals of Iyouwe to a (type) theory of iyouwe – languages. For such languages, CliYuGa is a first conjecture about this language class which uses a helical grammar for its intuitive build.

CliYuGa should be described as compressible dynamic fractal system and its math should be recovered in external sources. It must imply vorticity and shear functions to resemble association-intensity and context-modulus.

The modulation of the language for the temporal logic-value will show the M-R back-connection as a first model for inference. To be able to model inference within the grammar as (chiral) symmetry break naturally connects to amplituhedron geometries and their dynamics when we apply bifurcation on origin. This can be sampled as charge for a canonical physics theory and as validity for canonical logics.

Quoeto is hence the loop-end of higher order recursion systems and may provide a rich familiy of e.g. Halting-Problem alignments. The description of Quoeto is performed as asymmetric recursion on set theory level and irregular recursion for linguistic models (and their environments which are contained in Quoeto, sic).