Once upon a time, in the land of Mathematica, there lived three brothers Trigsby: TANor, SINclair,& COSta
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Together, they frolicked in the the land of π, graphing & functioning everywhere they went
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The brothers loved it in the town of π & wanted to spend the rest of their lives there.
One day, the evil reciprical brothers: COTé, SECer, CSCar traveled to π and captured TANor
SINclair & COSta were sad, wishing there could have been something they could have done. All those memories of having fun seemed far in the past.
Together, they decided to go on a quest to find him.
π/2
hehehehe
3π/2
They first went to the village of π/2 in search of TANor. When they got there, they found the recirpical brothers, but SECer and TANor were no where to be found.
3π/2
So they packed up & began the long journey to the castle of 3π/2.
Hotel
2π
When they reached the mighty 3π/2, both TANor & SECer were no where to be found. It was almost as if they no longer existed...
They decided to check one last place, the city of 5π/2. Along the way, SINclair spotted TANor at the 2π hotel. But as soon as he moved, TANor was gone.
TANor!!!!
When they finally arrived at 5π/2, to their dissapointment, TANor was once again nowhere to be found. But they made a realization...
2
5π
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Eureka! Every town we have checked has been at intervals of π starting at π/2
The brothers realized that if they visited towns not along those intervals, they would be able to find TANor!
They quickly went to the nearest town, 3π. They found TANor! The three brothers were reunited once & for all! They went back to their home of π & lived happily ever after.