The Quantum Safe Storage Algorithm is the heart of the Storage engine. The storage engine takes the original data objects and creates data part descriptions that it stores over many virtual storage devices (ZDB/s).
Today we produce more data than ever before. We cannot continue to make full copies of data to make sure it is stored reliably. This will simply not scale. We need to move from securing the whole dataset to securing all the objects that make up a dataset.
ThreeFold is using space technology to store data fragments over multiple devices (physical storage devices in TFNodes). The solution does not distribute and store parts of an object (file, photo, movie etc.) but describes the part of an object. This can be visualized by thinking of it as equations.
In most distributed systems, as used on the Internet or in blockchain today, the data will get replicated (sometimes after sharding, which means distributed based on the content of the file and spread out over the world).
Let a,b,c,d.... be the parts of the original object. You could create endless unique equations using these parts. A simple example: let's assume we have 3 parts of original objects that have the following values:
(and for reference the part of the real-world objects is not a simple number like `1` but a unique digital number describing the part, like the binary code for it `110101011101011101010111101110111100001010101111011.....`).
Mathematically we only need 3 to describe the content (value) of the fragments. But creating more adds reliability. Now store those equations distributed (one equation per physical storage device) and forget the original object. So we no longer have access to the values of a, b, c and we just remember the locations of all the equations created with the original data fragments.
Mathematically we need three equations (any 3 of the total) to recover the original values for a, b or c. So do a request to retrieve 3 of the many equations and the first 3 to arrive are good enough to recalculate the original values. Three randomly retrieved equations are:
Now that we know `a=1` we could solve the rest `c=a+2=3` and `b=c-a=2`. And we have from 3 random equations regenerated the original fragments and could now recreate the original object.
The redundancy and reliability in this system results from creating equations (more than needed) and storing them. As shown these equations in any random order can recreate the original fragments and therefore redundancy comes in at a much lower overhead.
Each object is fragmented into 16 parts. So we have 16 original fragments for which we need 16 equations to mathematically describe them. Now let's make 20 equations and store them dispersedly on 20 devices. To recreate the original object we only need 16 equations. The first 16 that we find and collect allows us to recover the fragment and in the end the original object. We could lose any 4 of those original 20 equations.
The likelihood of losing 4 independent, dispersed storage devices at the same time is very low. Since we have continuous monitoring of all of the stored equations, we could create additional equations immediately when one of them is missing, making it an auto-regeneration of lost data and a self-repairing storage system.
E.g. content distribution policy could be a 10/50 distribution which means, the content of a movie would be distributed over 60 locations from which we can lose 50 at the same time.