SSN numbers are good for 999,999,999 people alive or dead. At some point the US will hit that, right? Do we start reusing numbers? Sounds like a disaster waiting to happen.
Just add another digit and watch the entire country break down because they can’t find someone to update their 40+ year old software written in COBOL.
Social Security numbers are not unique identifiers.
Really?
Nope.
If you got your social Security number before 2011, your first three digits represent the geographical location you were born in. You share those three digits with each of your siblings who were born in the same geographical location before in 2011. Go ahead and ask them.
If memory serves, and all we would really need to do is check a Wikipedia article, the middle two digits were done in some weird sequence, and then the last four were pseudo-random.
So basically, any people receiving their social security number any multiple of 100 people apart from another (prior to 2011) in the same geographic location have a 1 in 10,000 chance of having identical social security numbers.
Basically, if you live in a large city, you definitely have a few twinsies out there.
This was changed in 2011, because of this, but it is still not a unique identifier. It’s just more random.
This generally isn’t true. The SSA makes an effort to assign a unique number to each individual. It’s happened before where two people have accidentally gotten the same SSN, but they try to avoid this.
An ID analytics study showed 40 million united states SSN had more than one name associated with them over a decade ago.
Whitepaper from LexisNexis, corporate background check company, explaining avout SSN not being a unique or even really reliable identifier
Norawy is facing a similar issue. Even though the national identification number is 11 digits, the first 6 are reserved for birth date. The 7th digit has some set of rules derived from which century the birth was (something like 5-9 is reserved for year 2000 and beyond). The 9th digit is even for women and odd for men. The 10th and 11th digit are fixed and derived from the rest of the numbers.
In conclusion, the system only leaves room for around 240 people per date of birth per gender (yes this system assumes 2 genders). So if the birth rate would have a spike, even just for a day, the system could be in trouble.
Could embiggen it by a factor of 10 by removing the gender marker.
Considering there are around 330M citizens right now, I think they ran out already and they’re probably recycling them.
The first SSNs were issued in 1936 https://en.wikipedia.org/wiki/Social_Security_number
According to the death master file entry in wiki 111x10^6 SSNs died between 1962 and 2018. https://en.wikipedia.org/wiki/Death_Master_File
That’s 1.982 x 10^6 x deaths x year^-1. Assume that number to be a constant during the period 1936-2024
1.982 x 10^6 x deaths x year^-1 x (2024-1936) x year = 174.4 x 10^6 deaths
According to https://en.wikipedia.org/wiki/Demographics_of_the_United_States there’s 335.9 x 10^6 residents, but I can’t tell if they are citizens with SSNs, but I’m going to assume that for now.
So (335.9 + 174.4) x 10^6 is 510.3 x 10^6 spent SSNs.
According to the same demographics wiki article the birth rate is 11 births per 1000 population. Death rate is 10.4 deaths per 1000 population. Because I’m just doing back of the envelope estimation for fun, while trying to manage my hangover in the early afternoon, I’m not going to create an exponential function to describe population growth. Instead I’m going to only consider future the US population a constant and not consider the 200 x 10^3 annual net growth (it only affects the next year’s growth by 120 anyway)
With all of that BS out of the way, at the present birthrate the US requires 3.695 x 10^6 new SSNs annually. The total amount SSNs in the current scheme is (10^9) - 1. I’m going to be leaving out the -1. 10^9 total SSNs - 510.3x^6 spent SSNs leaves 489.7 x 10^6 SSNs available. 489.7/3.695 is 132.5.
So in conclusion, assuming a constant population, the US can go for another 132.5 years with the present scheme without having to reuse any SSN.
How about dead SSNs between ‘36 and ‘62? Great work on the calculation but all I’m saying is, if the government ran out of numbers and recycled them already, nobody would know about it. The whole situation is ridiculous if you ask me and there’s no database of SSNs you can compare it to. Weirdly enough, official government departments straight up lie about things and easily get away with it heh.