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Finnish Court Accepts E-Voting Result With 2% Lost
Nailor writes "The Helsinki Administrative court accepted the municipal voting result in an election in which 2% of votes cast were not counted at all. We discussed this situation at the time. The court noted that the e-voting machinery has a feature, that should be considered as an issue. However, it also noted that 'a little over two percent failure rate can not be considered as such as a proof that the voting official would have acted erroneously.' Does this mean 98% of votes is enough to figure out how the other 2% voted? Electronic Frontier Finland has a press release about the court decision (Google translation; Finnish original)."
Finnish municipal elections are always by the D'Hondt method, so the result can be strongly affected by a few additional votes.
Doesn't really matter. If you let them vote, count all the fucking votes. It's that simple.
I have my own problems with any voting system skewing the results in favor of the two candidates most likely to win ("Don't vote on the little guy, your vote will be lost!"), but this is ridiculous.
Did they offer any reimbursement for the people whose vote they didn't count? I'd be pissed off if they did that to me. I'd also start screaming around about someone cheating, and likely sue as well.
But it's not that simple. This e-voting debate has always been tainted by a complete lack of scientific logic, which your post typifies.
No measurement is perfectly accurate. Counting votes by hand is not a perfectly accurate method. We expect computers to be perfect but the measuring system isn't perfect so the results aren't either.
It doesn't matter. Our voting system has always had a margin of error, and always will. Thankfully one court in the world understands this and is bold enough to say 2% is an acceptable error.
If the election is not close, it clearly has no effect on the end result. It can only matter if the election is close.
And here's the thing - if the election is close enough, then no system will accurately measure the result. We have a situation, well understood in the world of science, where the noise is louder than the signal. The result of any binary discriminator in this situation is effectively random.
Closely-called elections have always been randomly decided, and they will always be randomly decided.
Let's just accept this and get on with the real debate which is, what is an acceptable margin of error? Do you agree with 2% or not? What would you like the error to be? How much are you willing to spend to reduce the error?
You'll note that in this properly cast debate, anyone saying that only 0.000000% is acceptable counts as an extremist who won't be listened to.