Once upon a time, in a land far away, there was a place called the Kingdom of Fractions. This kingdom was different from the other kingdoms because everything here was made up of fractions. The water in the river, the stars in the sky, even the food people ate was measured in fractions.

At the head of the kingdom was a king called Great Tam. Great Tam defended that everything was a whole. He was a powerful and settled figure like the whole number 1. He was the most respected figure in the kingdom, but one day a problem arose: The order of the kingdom was disrupted due to the mixing of fractions.

Although all the fractions lived happily in their own places, some of them were at odds with each other. Especially 1/2 and 3/4 were constantly arguing with each other. Was one greater than the other? Or should they both be considered equal? And one day these arguments got so big that the kingdom fell into chaos.

There was a brave little mathematician who had to go on a journey to the kingdom. His name was Arif. Arif was very young, but he had a great knowledge of fractions. He saw himself as the savior of the kingdom. The Great Tam gave him a task: "Reunite the Kingdom of Fractions in peace, Arif. Maybe the solution is hidden somewhere."

Arif set off for the kingdom's capital. On the way, he met 1/2.

"Hello, 1/2," Arif said. "Why are you arguing with everyone?"

1/2 mumbled softly, "Because 1/2 can never be less than 3/4!" he said. "But no one listens to me."

Arif smiled. "Although fractions are sometimes different from each other, they are stronger together. We have to find ways to work together."

Arif smiled. "Although fractions are sometimes different from each other, they are stronger together. We have to find ways to work together."

Arif said goodbye to 1/2 and continued on his way. After a while, he came across 3/4.

"Hello, 3/4. Why are you arguing with 1/2?" he asked.

3/4 said, "Because I am a larger fraction and everyone should believe that!" "But what's that, sometimes things happen that make me think 1/2 is right."

Arif spoke patiently: "Sometimes one may be bigger than the other, and sometimes vice versa. But the important thing is to appreciate everyone. One fraction may be bigger, but that doesn't mean the other is unimportant."