Proof of 1 Not equal 0.999...

0*infinity=(0+0+0+0...)=0 (x+0=x x=0)
1=0.999... (agreed) 1-0.999...=0
(type 1) 1-0.999...=(1/10)*(1/10)*(1/10)... (from division by 10, 1-0.9 etc)
ab=0 if a or b=0; 1/10=0 ;10*1/10=10*0 ;1=0 ;x*1=x*0 ;x=0
(type 2) (1/10)*(1/10)*(1/10) ...=(1/10)^infinity=1/infinity=0
1/infinity=0 then 0*infinity=1 bu 0*infinity=0 ;1=0 ;x*1=x*0; x=0
Every number equals zero .(by 1=0.999...)

lim(x->infinity)(1/(10^x))=something not 0
Where did you find those limits? I didn't mention them.
Where do you reach zero?its infinitely away."As x approaches infinity"
DId you just say limit=result?

Incorrect: infinity/infinity must equal 1.
Where did you find this? I only mention 1/infinity=0 (becuase of 1-0.999..=0) and 0*infinity=0  which both prove (by a/b=c then cb=a)
that 1=0.