Post by xxxxxxxxx on Jul 5, 2021 20:25:48 GMT
"A" is defined through its repetition through "=" in "A=A".
"=" is undefined except through "=(A)=" where "=" is defined through its repetition through "A". An example of this would be "equality results in equality".
The middle term allows for the repetition of one phenomenon through another with this repetition resulting in identity. However this repetition is the continuity of a singular phenomenon thus necessitating identity being grounded in its individual expression or singularness.
As such both "A" and "=" are define through their relations, with "A=A" and "=(A)=" being dependent upon eachother, thus reducing the truth value to "A=" or "A equals" or "A is". This reduction results from identity being strictly monadic in the respect it gains its identity through a singular expression or rather expression of its singularness. In simpler terms identity is expressed through its monadicity with this monadicity being grounded in its continuity through repetition.
"=" is undefined except through "=(A)=" where "=" is defined through its repetition through "A". An example of this would be "equality results in equality".
The middle term allows for the repetition of one phenomenon through another with this repetition resulting in identity. However this repetition is the continuity of a singular phenomenon thus necessitating identity being grounded in its individual expression or singularness.
As such both "A" and "=" are define through their relations, with "A=A" and "=(A)=" being dependent upon eachother, thus reducing the truth value to "A=" or "A equals" or "A is". This reduction results from identity being strictly monadic in the respect it gains its identity through a singular expression or rather expression of its singularness. In simpler terms identity is expressed through its monadicity with this monadicity being grounded in its continuity through repetition.
