observation 1 about the notion of a repository modulus

if numbers are kermel there remains a repository.
the notion in all likely terms whereas there is structure in numbers there is to term repository of a _VALUE_ where the value can be interchanged in repose of other numbers with an order bed of _BETA_ isolation accessory to next _BETA_ _ALPHA_ repository of next ALPHA isolation interchange accessory _VALUE_ _ALPHAMOXIVEALPHA_ _BETAMOITUVEBETA_ interchange _VALUE_ _MOITUVEINTERCHANGEVALUE_

if at any point a value is beta there is permeans for interchange where values have limit in posio to MOITUVE and exchange with the term of a certain partucular kermel value myrgos.

if value is at points gradual to moituve then there is beta repository in the term moituve beta active template modulus beta moituve modulus permeans desctruction whereas thereis positive permeant with the hime term OUT or over or active time with a feedback frame.

here then a frame can then be in term the notion for space time where there is out and over and uenom and time to have in term modulus repository ?

the term to use for time then is in symbaiyan for spectral voehm or the deshity before the hurd of the modulus of a repository is in term density with the term diffusion of a hime qual where the modulus of a repository has a particular type of uniant.