# Adding In Math To Get Back At The Same Answer How Mathematics Helps You To Find The Best Porta Potty

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## How Mathematics Helps You To Find The Best Porta Potty

The next time you stand in line to use one of the portable toilets at a fair, concert, or any event, you might want to use math to choose your potty. Yes, you got that right, Math.

The secretary problem, a mathematical theory might be your best solution for this. But if you literally shit your pants hearing the name Maths and no one blames you there, you can always choose the best porta potty without an equation; just use Portions!

But for the sake of harmless fun, let’s go back to toilet math:

WC MATHEMATICS: A DEMONSTRATION

No need to worry the next time you have too much Pepsi to drink at a concert or festival and need to go straight to the portable toilets. According to a sequence of recent mathematical experiments, there is an ideal value that can be considered. For example, consider a design model that consists of 3 different toilets. Let’s label the toilet on the far left as Number1. Toilet 1 is amazingly clean, the cleanest of the 3. The middle toilet is labeled #2 and is slightly dirtier than the first. Toilet number 3? A total disaster zone. For obvious reasons, real-time toilets won’t be limited to 3 or be as pleasantly tidy. However, for this demo, we’ll stick with the 3 tidy toilets.

There are 6 different permutations; the different number of possible ways to arrange a group of toilets in this model. This means that the probability of you reaching toilet #1 gets worse as you add more and more toilets. However, with only 3 toilets, you have a 50% chance of choosing toilet 1 if you follow the golden rule of rejecting the first toilet you look at and look for the portable urinal that you guess is the best so far In the 6 probabilities, there is an average 50% chance of hitting the jackpot.

AND IF THERE ARE MORE WASHBASINS IN THIS CASE:

As mentioned before, adding more toilets decreases the odds of choosing the nicest toilet of all. If the demo above had 4 toilets to choose from instead of 3, the success rate would drop to about 46 percent. With each new toilet thrown into the model, the odds of success drop by about 4%. The illustrated simulation works decently in limited bathroom situations, obviously. However, many events offer many more toilets. To work on a larger scale, another mathematical answer emerges. Check out the text that follows to learn the real trick (other than just using Porties) to find the best porta potty from a larger selection using math.

THE BEST SHOT

Mathematical theories suggest that you will have the best chance of finding the cleanest toilet if you choose exactly 37% of the toilets out of the total number of toilets. After checking 37%, you can follow the “best so far” rule. After 37% of the bathrooms have been tested, find the next toilet that you find better than all the ones you’ve already tried. For example, if there are 100 toilets at a music concert, you need to look at 37 of them to pass the turning point. Only then will your choice of toilet after that look better than all the toilets you have seen before, with a higher rate of positive outcome in doing so.

Now you have it on how to use math when trying to choose the best porta potty. No one could ever imagine in their wildest dreams that toilets and math had so much to do with each other. The next time you find yourself in a dangerous toilet situation, try this mathematical theory of the secretary’s problem. You might be surprised how a little math can go a long way in choosing the most delicious toilet.

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