you all do realize you are using axioms to prove your reasoning? Not laws, axioms! Axioms are not proven, thus you cannot prove your arguement with something that is unproven. I think kharandhil needs to look at others points of views. Also, let's see if we can be a bit more humble. (how pointless to ask)
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we always have to use axioms, cause the base of algebra isd based on an axiom
have you wondered where 0 ,1,2,3,4,...
0 ? an axiom
1 ? an axion
2 =1 + 1
3 = 2 +1
and so on
but there is no way to prove
that was one of the things my teacher told.....a few years ago
Kei'Ariq you are corect, but still not completely (everything you said was right, but there is something missing...)
the something missing.....is the this
this 0/X=0 and 0=X*0 are equal (the same....
)
the main point about doing 0* or 0 : ,is that the 0 really matters
look ,when you have an equation ,when you want to put something to the other side (in all equation it's the same ,but in some the these things become less clear ,because you have to .......)
: becomes * and * becomes :
+ becomes - and - becomes +
(remember that there has to be like this , z : y =x <-> z= x * y , the same with + and - , but remember x,y and z don't
here 0/x=0 ( / is deviding.......) so like i said it becomes 0*x=0
the 0 drives basicly everything to 0 itself ( only with * and : )
the point is (to make all things clear and to.... )......prove that when you do 0* (a number ) or 0: (a number ) it's basicly the same ,cause in an equation it's the same thing .....
i know (but i do not hope so, but that will help them anyway...) that some of you won't be convinced maybe yet, so to give the final touch can somebody tell me how call something opposite to an equation ,for example when you say that 2 is smaller then 5 ,
what's the general name for smaller then ,and bigger then (i know only,how it is called in dutch...)
Kei'Ariq ,must be able to help me .....