Stanford Medicine COVID-19 test now in use
med.stanford.edu
med.stanford.edu
The Stanford test uses a technique called reverse-transcriptase polymerase chain reaction, or RT-PCR, to rapidly identify the presence of viral RNA in swabs from the noses of potentially infected people. RT-PCR uses short stretches of DNA called primers that bind tightly and specifically only to matching sequences in SARS-CoV-2 RNA. An enzyme called reverse transcriptase then converts the viral RNA into complementary DNA, and as the reaction continues, an enzyme called polymerase is used to generate billions of DNA copies that can be detected by fluorescently tagged molecules called probes.
I thought virii only release their RNA after entering a cell? Is there some sort of artifical cell wall involved?
To reason about the distribution of positives in the sample, we consider two limiting cases, then interpolate between them. The cases are:
1. All positives are clustered exactly together. We start with log(S/P) queries to find the parent node of all positives, then test every node in the subtree with 2P-1 queries to identify all positives. In total, this is O(p + log(S/P)).
2. All positives are uniformly distributed. By the pigeonhole principle, the lowest level where every node tests positive must occur at log(P). Above this level, every node tests positive, so we must perform 2P-1 tests. Every P nodes on the level must be binary searched; each node has a subtree of height log(S/P), for Plog(S/P) operations. In total, this is O(P + Plog(S/P)) = O(Plog(S/P)).
It is not immediately obvious that the worst case distribution is either case 1 or 2. To address this, we define an interpolation variable K in [0, 1] which describes a distribution where all positives begin clustered together, then KP positives are adversarially moved elsewhere. We claim that K = 0 is case 1 and K = 1 is case 2.
Consider the case where KP = 1. As in case 1, we need 2P-1 + log(S/P) tests to fully identify the cluster; we also need a single binary search starting at the 2nd level corresponding to the other half of S, which takes log(S) - 1 operations, for a total of 2P-1+log(S/P)+log(S)-1. As KP increases, the level at which we transition from testing every node to initiating binary search on a node will decrease; as an example, when KP = 4, we fully test halves, then quarters, and then begin binary search. In general, we will need KPlog(S/KP) queries for all binary searches. Finally, no matter what KP is, we need no more than O(P) queries for subtrees where we need to test every node. This yields O(P + KPlog(S/KP))
This allows us to navigate around an adversary choosing the worst distribution of positives possible by taking the upper bound where K = 1, yielding O(P + Plog(S/P)) = O(Plog(S/P)), though this bound is not expected to be tight.
There are also a couple of papers on biorxiv with primers for RT-LAMP tests, which should be much faster, easier to perform than RT-PCR. And it requires non-sophisticated equipment.
It all comes down to the false negative rates though.
To those that point out that there are newer/faster/better ways to actually achieve the same results: you're right but that doesn't mean that the machines, reagents, collection media, etc. are ready for prime time in this type of setting. Remember: the entire process needs to be clinically validated in order to earn the trust of doctors and public health officials who are literally making life vs. death decisions.
TL;DR - Your points are valid, and there are real challenges that make certain solutions impractical at this point in time. Consider this a call to action to entrepreneurs who are serious about helping patients at home and around the world.
Also, given that the prevalence of the virus is still very low, I am assuming (and the article seems to support this) that the test would only be used on people that have some pre-existing risk factor, like exposure to a known infected person, or travel to/from one of the high risk locations. Otherwise (let's assume a FP rate of 1%) you would still be getting a large number of false positives. Even with the assumption that there are a large number of very mild undiagnosed cases.
The reason I bring this up is because I have seen many people calling for mass testing of everyone in the United States, regardless of symptoms or risk factors. I think doing that would be a very big mistake because then you end up with a few possible scenarios:
1. You tell everyone who tested positive without any symptoms/high risk factors that they probably don't have it actually.
2. You end up treating massive amounts of people with potentially risky treatments, or quarantine people for no reason.
3. You have to do lengthy/expensive follow up tests of millions of people and waste valuable time and resources.
I guess 1 isn't a big deal, but then how do you prioritize who to treat given the symptoms alone don't provide a very useful criteria for judging who has it?
Obviously the doctors and scientists working on this know all of this already, but the general public and politicians seem to be demanding mass testing of the entire population, which worries me.
Do we know how easily it spreads without any symptoms? If someone is exhibiting flu-like symptoms then I'd expect/hope they self isolate and take precautions regardless of whether they test positive or not.
Also, even a few percent chance of error in forensic DNA matching is a huge problem. If a virus test is wrong a few percent of the time it's still useful.
[Actually, the article contains the answer to my objection: they tested for this. The test was developed by explicitly looking for primers that give positive results for known-positive COVID-19 patients but give negative results for other test subjects with common colds or other respiratory illnesses. So assuming they had enough training data, this should already be factored in, and the test should remain accurate. Posting this anyway in case other people are thinking along the same lines...]
(ie, if an individual is infected does it detect it 70% of the time? Or just a true negative 70% of the time? What about the chance of a false negative? A false positive? Etc)
TN/(TN+FP)
https://en.m.wikipedia.org/wiki/Sensitivity_and_specificity#...
> As with all currently available tests, it’s not yet clear how long a person needs to be infected before testing positive, or whether someone who's infected could be identified by the test before displaying symptoms.
NY State has their own test too right? Are they going to publish stats?
Kind of made me sad. We're celebrating that we are able to test something, in very... precarious? .... results. Of course it's amazing that we're able to known the genetic sequence in so few days. But as travels are much faster around the globe, it takes so few days to spread. Everything being so fast isn't exactly helpful to settle emotions.