this post was submitted on 20 Nov 2024
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Showerthoughts

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A "Showerthought" is a simple term used to describe the thoughts that pop into your head while you're doing everyday things like taking a shower, driving, or just daydreaming. A showerthought should offer a unique perspective on an ordinary part of life.

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[–] ohwhatfollyisman@lemmy.world 80 points 2 days ago (9 children)

is it, though?

a stomach can stretch upto 4 litres in capacity when pushed (one source). that's 4000cm³ (or 244 cubic inches).

to fill that capacity, the volume of a pizza needs to be 4000cm³ or 244 inch³.

take πr²h = 4000 for thin crust pizzas, if we assume the average height of pizza and toppings as 1cm, our equation simplifies to πr² = 4000; which gives the radius of the pizza as around 36 cms -- or a diameter of 72 cms (or 28").

if we take a thicker pizza of an average crust thickness of 1", then our equation for square inches simplifies to πr² = 244. which gives us a radius of about 9" or a diameter of 18".

since most pizzas top out at 12"-14" diameter (thin and thick crust volume varying between 700cm³ to 2600cm³), if anything, we're nowhere near achieving our full potential!

[–] Zacryon 7 points 1 day ago (1 children)

I haven't read it, but I saw that you've used numbers and formulas. And that was enough for me to give you an upvote.

[–] ohwhatfollyisman@lemmy.world 4 points 1 day ago (2 children)

it may be that you were being facetious, but numbers and formulae are usually the most potent weapons in the arsenal of people who want to bulldoze in their own agenda.

as a general rule, any post with figures should warrant greater scrutiny, not less; and definitely not none with a nudge to rank it higher. even if it is one in all frivolity as my comment above.

[–] Zacryon 2 points 16 hours ago

I agree. Usually I am. But when it comes to such a rather humurous discussion as here with pizzas, I make an exception. ;)

[–] fool@programming.dev 1 points 1 day ago* (last edited 1 day ago)

What percentage of scrutiny should we follow? [1]

Eigenvector. [2]

[1]: Reinhardt, W. (2012). On the trustworthiness of numbers. Cambridge University Press.

[2]: Paper, M. (2022). Station of play, fifth of its variant. Antarctic Publishing. https://jstor.org/stable/12345-paywalled

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