Ahmad Samer Wazan's blog

Numbers are what makes the rich and the poor...  Numbers are what make good and bad… Numbers are everywhere and everything… They make us love numbers No matter if you don't have a number, borrow one, pick another; just give me a number No time to hear or listen; give me your number  Please don't blame me; I'm like you, a number  We are all added Or divided .....by other numbers Whenever we find a problem with a number, we define another number.... Scientists defined numbers, but if they knew the numbers would describe them, they would have eliminated the numbers But wait … they defined zero Zero is the hero But no one allows me to multiply it by these numbers… Oh dear, they make the disreality reflects numbers!!! What if we forget the numbers  No poor, no rich No thief or cheater To whom do I explain… Life and death are not numbers  Science, love, and humanity don’t know numbers  Work for life, not for numbers  Work for science not for numbers Get us out of the prison of nu

We all learn at school that dividing by zero is infinity. This is, unfortunately not true. So, to explain why I'm going to use successive subtraction. But before that, let's see why most of us believe that division by zero is infinite. This belief comes from the fact that the division's result is producing huge numbers when the divisor converges to zero. So, for example, if m=a/b , we will obtain big values for m as b converges to zero.  Typically from a subtraction point of view, the result of any division operation ( m ) represents a number that we can multiply by the divisor and then subtract from the dividend to obtain a number (called remainder) that is less than the divisor. In arithmetic, we call this Euclidean division: a-m*b=r where r <b . Our objective is to find m that can produce a remainder ( r ) whose value is less than the divisor b . If we want now to divide by zero, the euclidean division will have the following form: a-m*0=r . The question boils down