There are maybe 1011 naive T cells in a human body. How many of those T cells can recognize any particular antigen?
About twenty.
OKTHXBYE!
… Well, if you want a little more expansion of that (and all the weasel words that go along with it) …
T cells have to recognize the entire universe of all possible pathogens, and they generally manage to do so; it’s not often that people are infected with a pathogen that simply doesn’t elicit a T cell response. On the other hand, for all the possible antigens present in Generic Joe Pathogen, T cells typically only recognize a handful of them; you don’t see a massive upwelling of T cells that recognize every possible epitope in the pathogen.
Floating around your body, there are somewhere between, let’s say, 108 (if you’re a mouse) and 1011 (if you’re a human) naive T cells. 1 It’s that population that must be prepared to take on our hypothetical universe of pathogens. In other words, the largest number of antigens you could possibly recognize is 108 - 1011, if each naive T cell recognized a distinct antigen.
Is there redundancy among T cell specificities? If so, how many T cells typically recognize an individual antigen? And therefore, how may distinct antigens can your body detect?
When a T cell is allowed to exit the thymus, where it matures, it has a T cell receptor (TcR). That TcR is what interacts with, say, a viral antigen, and what allows the T cell to respond in its specific and (hopefully) appropriate way. TcRs are formed by genomic rearrangement, shuffling a moderate handful of possible segments to form, by combinatorial multiplication, a very large number of possible sequences. (If you want a mechanism, see any introductory immunology text, or Wikipedia. ) How large is a “very large number of possible sequences”? In theory, it could be as many as 1015 different TcRs2, but in practice it’s probably more like 108.3 (And that’s 108 possible clones — precise TcR sequences. There’s more than one way to skin a virus: TcRs with different sequences can recognize the same epitope.)
At any rate, it seems TcR diversity is, very roughly, on the same order of magnitude as naive T cell abundance; or perhaps a little less. We would expect maybe up to a thousand, maybe a few more, maybe a lot fewer, T cells per epitope. That doesn’t help us all that much with the question; we’re left with having to measure directly.
Directly measuring the frequency of naive T cells is, as you can imagine, very difficult. You’re looking for an event with a frequency of at most 1/100,000, with the positives spread out among an entire mouse (or an entire human). Several groups have tried, and have published their results to widespread raised eyebrows. Just recently, Marc Jenkins’ group has taken another run at the problem,4 and this time there’s more of the thoughtful nodding and less of the skeptical frowns.
The paper is almost entirely technical, so I won’t go into any details. Suffice it to say that they show fairly convincingly that they are counting what they say they are, and that they’re not missing many of them. (Mark Davis has a commentary5 on the paper, in which he points out some caveats and cautions — though I agree with his points, I don’t think they’re likely to throw the estimates way out of whack. For now, let’s accept the numbers but mentally add some grey fuzz to the upper side.)
Here’s what they found. They looked at three T cell epitopes. One yields a large, one a medium, and the other yields a smallish T cell response when you infect with the appropriate conditions. For the “large” epitope, they estimated their mice contained 190 naive T cells specific for it; the “medium”, about 20; the “small”, about 16.
Sixteen T cells, swimming about among the vast pool of irrelevant T cells and distributed randomly through the body’s lymphoid tissue, are capable of generating an immune response that, in less than 6 days, will expel invading pathogens.
The next cool thing was the link to the ultimate T cell response. Over the first 6 days of an immune response, the “large” epitope response went from around 190 T cells to around 80,000; the medium, from 20 to 5000; the small, from 16 to 3000 cells. (The figure at right shows the cell counts for each T cell group, over time. Note that it’s a log Y axis.) The expansion is quite similar for all three epitopes: 400-fold, 250-fold, and 200-fold. Here I’m going to quibble with the Moon et al interpretation. They call these all “about 300″ (fair enough, I suppose) and argue that each ultimate response was proportional to the number of naive cells. While I can see that for the biggest response, I’m skeptical that 20 is actually different from 16 — though the error bars aren’t spelled out, they clearly overlap a lot — and I’m also skeptical that 400-fold is the same as 200-fold. Also, of course, this is just three epitopes. I think it’s equally likely that while the size of the naive precursor pool is one factor, you can also get different T cell responses out of the same number of precursors, for any of a variety of reasons.
(Of course, this is a part of the immunodominance equation that I’ve touched on before.)
Still, it’s an interesting suggestion, and their data certainly are suggestive. I’m sure there will be more epitopes examined by this technique over the next little while, so we’ll see how well it holds up.
Incidentally, it’s been stated (I don’t know the data well enough to judge how accurately) that after naive T cell clones6 leave the thymus, they divide a little bit — just ticking over, compared to the vast expansion after they meet their antigen, but enough to expand each clone up to maybe 10-fold or so. If so, the two smaller naive populations here may have originated with just a handful of T cell clones. Jenkins’ group actually looked at TcR sequences, and their findings are roughly consistent with this idea. Certainly these small pools had a very limited number of TcR clones within them, and the larger pool had a lot more T cell clones, but there wasn’t enough material to tweeze it down much finer than that.
- ”Naive” means they haven’t encountered their cognate antigen yet. After they encounter antigen, they’ll typically divide and multiply immensely.[↩]
- T-cell antigen receptor genes and T-cell recognition. Davis, M. M., P. J. Bjorkman. 1988. Nature 334:395. [↩]
- T. P. Arstila et al., Science 286, 958 (1999).[↩]
- Naive CD4(+) T Cell Frequency Varies for Different Epitopes and Predicts Repertoire Diversity and Response Magnitude. Moon JJ, Chu HH, Pepper M, McSorley SJ, Jameson SC, Kedl RM, Jenkins MK. Immunity. 2007 Aug;27(2):203-13. [↩]
- The αβ T Cell Repertoire Comes into Focus. Davis MM. Immunity. 2007 Aug;27(2):179-80. [↩]
- A clone being a T cell with a specific TcR sequence[↩]
“Typically, viruses that rapidly kill their host have a very short history, as they rapidly run out of places to reproduce.”
But Fenner’s work also showed why this isn’t a general law, and showed one of the problems with extrapolating this to the extreme of avirulence — because in fact the virus did not evolve to avirulence, it evolved to moderate virulence and then stayed there, killing about 50% of the rabbits it infected. Fenner & Marshall said: “The overall trend towards moderate virulence (grade III) … can be explained by the selective advantage for mosquito transmission of strains which cause extensive and long-persisting infectious skin lesions in rabbits.”In other words:
When I was 
To the right is a much simpler diagram of the same region,
They’ve done it again! The online table of contents for today’s issue of Science has an article on a ubiquitin ligase
HIV is a genetically unstable virus, and exists as a “quasispecies”,
(The figure at right is the concluding figure from Yang et al., showing quite dramatically how each twin’s HIV had moved in different directions: “Phylogenetic relationships between pol (A), env (B), and nef (C) sequences from 1995 and 2000 are shown. Open and closed circles represent twin 1-05 sequences from 1995 and 2000, respectively; open and closed triangles represent twin 1-06 sequences from 1995 and 2000, respectively.“)
Having beaten the theme of
This shows that tumours can also avoid CTL recognition by targeting the other side of the equation, the T cell receptor. (The TcR on a CTL recognizes MHC class I, and yes, editors always get exercised about using too much jargon and contractions.) The authors started with the previous finding that one cause of T cell tolerance of tumours is a suppressor cell, that infiltrates into the tumours and turns off — tolerizes — CTL that could otherwise attack the tumour. They show that, via release of peroxynitrite, these suppressor cells can physically alter the T cell receptor of the CTL, nitrating some of the tyrosines on the TcR (and also on the co-receptor, CD8); as a result, the TcR couldn’t bind to its target MHC class I. (The figure to the right shows the predicted location of the nitrated tyrosines on the TcR. At the top of this post: a stain for nitrotyrosines lights up T cells in a lymph node from a cancer patient — lymph nodes from normal individuals showed few if any nitrotyrosine-containing T cells. Both figures are from the supplementary info for the paper.)
To test their hypothesis, Nagaraj et al. treated mice with uric acid (which, they say, specifically neutralizes peroxynitrite) at the same time as they transferred specific CTL into tumor-bearing mice. Transferring the CTL alone didn’t do much: they were tolerized, and the tumours weren’t affected. Treating with uric acid alone also did nothing.
My
The experiment has been done in a number of species. (One nice thing about influenza, from the researcher’s viewpoint, is that it does infect many different species, including some — mice, chickens, pigs — which are relatively easy to study.) For example, Donelan et al
Speaking of avian influenza (nice segue, eh?), we all know about the concerns about an avian influenza pandemic. One of the reasons for the fear of this virus is previous experience with avian influenza in humans. In 1997, H5N1 influenza viruses jumped from chickens to humans and proved to be highly virulent — this was the Hong Kong outbreak of avian influenza, in which something like 6 of 18 known-infected people died.