Backblaze Hosts 314 Trillion Digits of Pi Online (nerds.xyz) 67
BrianFagioli shares a report from NERDS.xyz: Cloud storage company Backblaze has partnered with StorageReview to make a massive dataset containing 314 trillion digits of Pi publicly accessible. The digits were calculated by StorageReview in December 2025 after months of heavy computation designed to stress modern hardware. The dataset now hosted in the cloud weighs in at over 130TB, while the full working dataset used during the calculation reached about 2.1PB when intermediate checkpoints were included. The report notes that the Pi digits have been broken into roughly 200GB chunks to make it more practical for researchers or enthusiasts to download.
Here's what StorageReview founder Brian Beeler said about the project: "Pushing [Pi] to 314 trillion digits was far more than a headline number. It was a sustained, months-long computational challenge that stressed every layer of modern infrastructure, from high core-count CPUs to massive high-speed storage, and it gave us valuable insight into how extreme, real-world workloads behave at scale. Making this dataset available in the Backblaze cloud takes the project a step further by opening access to one of the largest raw outputs ever generated in a single-system calculation. Hosting multi-petabyte files for the broader community is no small feat, and we appreciate Backblaze stepping up to ensure researchers, developers, and enthusiasts can explore and build on this record-setting achievement."
Here's what StorageReview founder Brian Beeler said about the project: "Pushing [Pi] to 314 trillion digits was far more than a headline number. It was a sustained, months-long computational challenge that stressed every layer of modern infrastructure, from high core-count CPUs to massive high-speed storage, and it gave us valuable insight into how extreme, real-world workloads behave at scale. Making this dataset available in the Backblaze cloud takes the project a step further by opening access to one of the largest raw outputs ever generated in a single-system calculation. Hosting multi-petabyte files for the broader community is no small feat, and we appreciate Backblaze stepping up to ensure researchers, developers, and enthusiasts can explore and build on this record-setting achievement."
'high core-count CPUs' for a linear process? (Score:2)
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why don't you take the 2 seconds it would take to find out
Confirmed (Score:5, Funny)
I just checked it on my TI calculator and confirmed the digits are correct.
Good thing they don't have more! (Score:2)
I use the last digits of pi as my standard pin code.
Re:Good thing they don't have more! (Score:5, Funny)
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130TB? (Score:3)
Jesus just zip the damn thing! Do you even compress bro? /s
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You can certainly gain something by compressing ASCII down to binary. That could get you a factor of 10/256 theoretically. However, the digits of pi are more-or-less random, not easy to compress further with any algorithm, not even the one zip uses.
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Whoops, make that log(10)/log(256), per the post from 'Sloppy' below.
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However, the digits of pi are more-or-less random, not easy to compress further with any algorithm, not even the one zip uses.
I thought signing off my post with "/s" was pre-emptively woosh enough but some people just live with wind in their hair.
Spoiler alert (Score:4, Funny)
Spoilers: it's three and a bit.
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Spoilers: it's three and a bit.
three and a bit = 011 + 001 = 100.
Four.
When asked for comment, Ludolph van Ceulen said (Score:2)
Is it actually PI? (Score:2)
How sure are we that it's accurate? Has the data been validated? If they are stressing the hardware then couldn't a bit get flipped at some point and throw off the whole things?
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They made a paper copy, just in case.
Re:Is it actually PI? (Score:5, Informative)
There is a (relatively slow) algorithm for finding the Nth digit of pi, which can be used to check the last few digits calculated. If the last digits match, the chance of there being an error is negligible. Look up the "Bailey-Borwein-Plouffe formula".
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The summary mentions "intermediate checkpoints" implying they have done some verification.
You bastards! (Score:3)
Quick question (Score:2)
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3.
Prove me wrong.
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/*
* Computation of the n'th decimal digit of \pi with very little memory.
* Written by Fabrice Bellard on January 8, 1997.
*
* We use a slightly modified version of the method described by Simon
* Plouffe in "On the Computation of the n'th decimal digit of various
* transcendental numbers" (November
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I checked TFA, but it just said "314 Trillion". I'm still wondering if the actual number of digits they stopped at was 314,592,653,589,793 ...if guys like that start a little joke with "314", you'd think they'd go all the way.
Decent compression (Score:3)
>>> import math
>>> 314*math.log(10)/math.log(256)
130.38567772432899
130TB for 314T decimal digits sounds about right!
I'd just use a plain arithmetic encoder (where all 10 symbols are equally weighted) with no dictionary pass (since the next digit can't be predicted from any or all of the previous digits).
Re: Decent compression (Score:1)
Math.log? What other kind of log is there that takes one double precision floating point argument?
Oh. Hang on here. I'm being told compilation and type checking are homophobic, semicolons are a form of settler-colonialism, and significant whitespace, is (paradoxically) *not* racist.
Nevermind. Carry on.
Re: Decent compression (Score:1)
Touche
Simple (Score:2)
The digits are: 0, 1, 2, 3, 4, 5 ,6 ,7 ,8, 9.
Duplicate and arrange as needed.
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Why, just because we have 10 fingers? No, it's 0, 1. Or perhaps 0, 1, 2, 3, 4, 5, 6.
The conspiracy theorists of mathematicians are fascinated by the digits of pi. But invariably, in an arbitrary number base: 10.
Ridiculous (Score:2)
This is just flat-out waste, anything beyond about 90 digits for pi has no real-world use case. Unless you want to look up some random subset a trillion or so digits in to use for encryption or a random number seed?
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The summary says it was used as a stressor. Wikipedia: "y-cruncher can also be used for stress-tests, as performed computations are sensitive to RAM errors and the program can automatically detect such errors.[1][2]; "The technical challenge does not (any longer) lie in the calculation itself, but in providing an environment that enables a comparatively efficient execution.[11]" https://en.wikipedia.org/wiki/... [wikipedia.org]
Also about the previous record from Google: "This achievement is a testament to how much faster G
Re: so (Score:2)
In a practical sense... (Score:2)
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Agree. Initial measurements when setting off would have margins of error too, making the mm of difference less important. Corrections on the fly have to be factored in.
Contact (Score:2)
Has anyone converted it to base11
Useless... (Score:3)
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Ok. Let us know when you've calculated 314 trillion digits with your hand calculator.
Okay... (Score:2)
...why?
This is excessive (Score:2)
I always round Pi once I get to 100 trillion digits.
This is 3.14 times too much.
ridiculous precision (Score:3)
If the math is correct, that means we can calculate the circumference of the known universe to a precision much, much smaller than the Plank length.
So in other words: No, there isn't any practical application for this, not now, not in the forseable future, and probably not before the heat death of the universe.
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No, there isn't any practical application for this
The point of calculating pi to this degree was never about practical applications. Practical application cease being practical at precision you can hand calculate. The point of this was an attempt to confirm a mathematical theory that pi is truly infinitely irrational without a repeating pattern.
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The point of this was an attempt to confirm a mathematical theory that pi is truly infinitely irrational without a repeating pattern.
You'll never achieve that by calculating a finite number of digits of pi, no matter how many. The fact that pi is irrational was settled long ago, by deductive reasoning, not calculating.
I'd say the point of calculating pi to this degree was to demonstrate the computational system, and to achieve bragging rights, even if only briefly. Someone else will calculate more digits soon enough.
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Someone else will calculate more digits soon enough.
Really soon now, we'll figure out that the entire purpose of Earth was always to calculate Pi. Douglas Adams was right, he just lied about the actual number. :-)
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If the math is correct, that means we can calculate the circumference of the known universe to a precision much, much smaller than the Plank length.
The Planck length is about 1.616 x 10^-35 m. The circumference of the known universe is about 2.77 x 10^27 m. The ratio is about 5.834 x 10^-63.
So, calculating the circumference of the universe to the precision of the planck length would require about 64 digits of pi. We knew pi to that many digits by 1706, when 100 digits were known.
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Why though? (Score:2)
That's great and all. You do you.
> 130TB of Pi digits
> Backblaze says making the dataset available in its B2 cloud storage platform allows researchers, developers, and curious tech enthusiasts to explore the results themselves.
.
Any ideas for any (serious) examples of what someone might do with this? I imagine anybody really serious about number theory of pi has already access to something better and perhaps bigger....but I don't know. Help me understand the point of this.
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You need 5 digits to steer a space shuttle. People use 20 digits for rounded corners of their websites. It is unlikely that you need more than 100 digits.
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It is unlikely that you need more than 100 digits.
Is that pile of 20 hamburgers just going to eat themselves?
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For something like this: https://en.wikipedia.org/wiki/... [wikipedia.org]
Or esoteric research ideas, like list me the first billion digits where the index is a prime.
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No, because any such pattern would be an artifact of whatever base the digits are in.
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They can use it to check their pi calculating algorithm.
Hmmm (Score:2)
Are you sure that digit 386,761 is correct?
Sigh (Score:2)
Yet barely more usable (Score:2)
That 2/1,000,000,000,000 the digits.
3.14159
Didgurs. (Score:2)
The Mountains of Pi (Score:2)
The Mountains of Pi [newyorker.com]
How much does the last digit matter? (Score:1)
The observable universe is about 47 billion light years. If one consider a sphere with that diameter and with the Earth in the centre, how long distance would ±1 on the last digit in this list of digits change?
What kind of digits? (Score:2)
Is it base 2? Or base 10? How is it useful if I need a digit in another base? Why would someone be interested in a specific digit of pi in a specific base?
I'm hosting a quadrillion digits (Score:2)
It's easy, if you sort them first before compression. I have roughly 100 trillion of each number 0-9, and a single decimal point.