Generalizing antimass to all forces

[Dihydrogen Monoxide]

I've already shown that in gravity antimass tends to chase mass.

Let's try it for electromagnetism.

F=Ke*q1q2/r^2

Ke is the electromagnetic constant

Let's show the normal case.

q1 and q2 are electrons
all forces are vectored eastward like the number line. to point west requires a negative sign.

F1 = -Ke * -q * -q/r^2 the minus sign says m1 will be accelerated westward
F2 = Ke * -q * -q/r^2 m2 will be accelerate eastward

a1 = F1/m1
a2 = -F1/m2

Ok now the electron positron case
q1 is an electron while q2 is a positron. Opposite charges attract.

F1 = -Ke * -q * q/r^2 a positive number = eastward
a1 = F1/m
q1 is accelerated toward the east

F2 = Ke * -q * q/r^2
a2 = -F1/-m
q2 is also accelerated toward the east

Same chasing effect except mass chases antimass

But SUPPOSE instead that the positron has negative charge and negative mass

F1 = -Ke * -q * -q/r^2 a negative number = westward
F2 = Ke * -q * -q/r^2

a1 = F1/m now this is going westward
a2 = -F1/-m also westward

The chase remains but now it's antimass chasing mass like with gravity

[bsaucer]

I thought a positron has positive mass...

[Dihydrogen Monoxide]

I thought a positron has positive mass...

Positive mass and positive charge produce the same results as negative mass and negative charge when a field is applied. So it's actually ambiguous.