But what bothers me most is that zeration , unlike addition and multiplication does not have an inverse !!!
a - b , a / b
a [0]^-1 b ???
Take the equations :
a + b = c
a = c - b
a * b = c
a = c/b
max(a,b) + 1 = c
a = max^-1(c - 1,b) ??
fail.
Let C = c - 1.
max(a,b) = C
so a = C or b = C.
(a-C)(b-C) = 0.
=>
a [0]^-1 b => kroneckerdelta(a,C) kroneckerdelta(b,C) = 0
?? now since C = a or b , that delta product is not very surprising and hardly a " computation ".
this is the best we can do ??
---
Saying zeration is a new concept and writing max ... it seems ...
you know.
regards
tommy1729
a - b , a / b
a [0]^-1 b ???
Take the equations :
a + b = c
a = c - b
a * b = c
a = c/b
max(a,b) + 1 = c
a = max^-1(c - 1,b) ??
fail.
Let C = c - 1.
max(a,b) = C
so a = C or b = C.
(a-C)(b-C) = 0.
=>
a [0]^-1 b => kroneckerdelta(a,C) kroneckerdelta(b,C) = 0
?? now since C = a or b , that delta product is not very surprising and hardly a " computation ".
this is the best we can do ??
---
Saying zeration is a new concept and writing max ... it seems ...
you know.
regards
tommy1729