The Count Is King (Even After Accounting for Batter Skill)
Here’s a big, boring truism you surely don’t want to read an article about: as a pitcher, it’s better to be ahead in the count than behind. Good, great, fine. Thanks for the information, Ben, but let’s move along. We all know that, there’s no need to further prove it.
But wait! Here’s another truism that complicates the first one. Better hitters get ahead in the count more often. Mike Trout gets to 1-0 a lot more frequently than Billy Hamilton does — in roughly 48% of his plate appearances, as compared to a mere 36.8% for Hamilton.
So here’s a fact presented without context: major league hitters, as a whole, had a .363 wOBA after 1-0 counts and a .270 wOBA after 0-1 counts. Get ahead, hit better. But here’s some context, which at least slightly confuses the issue. The average wOBA of a batter reaching a 1-0 count was .322. In contrast, the average wOBA of 0-1 batters was .317. Better batters, in other words, really do reach advantageous counts more often. If you don’t account for that, you’ll probably end up over-valuing getting ahead in the count.
In fact, as a general rule, bad batters get to all of the worst counts more often. The best count in baseball, 3-0, also features the best batters on average. Some of the effect of a good count is exaggerated, the result of better hitters naturally getting to good counts more often:
| After | Batter wOBA |
|---|---|
| 0-1 | .317 |
| 1-0 | .322 |
| 0-2 | .314 |
| 1-1 | .321 |
| 1-2 | .318 |
| 2-0 | .326 |
| 2-1 | .324 |
| 2-2 | .321 |
| 3-0 | .329 |
| 3-1 | .328 |
| 3-2 | .325 |
But it’s a small effect! Counts of 0-2 and 3-0 have the most disparate batters. Just 15 points of wOBA separate the two of them. That’s meaningful — but quite frankly, it’s not all that big of a difference. It’s the same as the gap between Yasiel Puig and César Hernández in 2019. The difference between wOBA produced after 3-0 and after 0-2, on the other hand, is massive. After 3-0, hitters produced a .544 wOBA with a .725 OBP and .555 slugging percentage. After 0-2, they struck out 47% of the time and got on base at a .201 clip. That’s Babe Ruth vs. Bill Bergen, basically.
Just to drive the point home, take a look at the average wOBA of hitters in each count as compared to the outcomes they’ve produced after those counts:
| After | wOBA Produced | Batter wOBA |
|---|---|---|
| 0-1 | .270 | .317 |
| 1-0 | .363 | .322 |
| 0-2 | .203 | .314 |
| 1-1 | .303 | .321 |
| 1-2 | .228 | .318 |
| 2-0 | .434 | .326 |
| 2-1 | .361 | .324 |
| 2-2 | .273 | .321 |
| 3-0 | .544 | .329 |
| 3-1 | .476 | .328 |
| 3-2 | .377 | .325 |
Clearly, controlling for the quality of hitter in each count can’t explain the total variation within the count. This is — well, it’s not surprising, of course, but it’s still worth saying. You’d rather have Hernández (career .321 wOBA) in a 3-0 count than Puig (career .351 wOBA) in an 0-2 count. Their career lines in those counts are small samples, but Hernández hits a scorching .382/.783/.455 after 3-0 while Puig hits .156/.198/.236 after 0-2.
But just because count is much more important than batter skill doesn’t mean batter skill has no impact. Would you rather have Mike Trout after a 0-2 count or Austin Hedges after 2-1? Where is the line?
To try to come up with a better estimation of how much count affects hitters, I tried another tack. Instead of looking at the overall results of each count, I looked at how each hitter had done relative to their overall line. For example, if someone had a .400 wOBA overall and a .500 wOBA after 1-0 counts, their 1-0 skill was 1.25x (.500/.400). This isn’t a perfect process at the extremes — imagine a hitter who reaches a 3-0 count in every at-bat, and you’ll start to realize some of the problems — but as most hitters have similar-ish distributions, I find it to be an acceptable first step in approximating count-based adjustments.
For example, batters who face 1-0 counts produce lines roughly 13% better than their overall numbers in those plate appearances. In 0-1 counts, batters do roughly 16% worse than their overall lines. The whole grid looks like this:
| After | wOBA Ratio |
|---|---|
| 0-1 | 0.840 |
| 1-0 | 1.13 |
| 0-2 | 0.63 |
| 1-1 | 0.94 |
| 1-2 | 0.70 |
| 2-0 | 1.35 |
| 2-1 | 1.13 |
| 2-2 | 0.85 |
| 3-0 | 1.73 |
| 3-1 | 1.47 |
| 3-2 | 1.17 |
A few quick methodological notes on the table: I took every pitch thrown in the majors along with the result of the plate appearance the pitch occurred during, then stripped out pitches that didn’t affect the count (fouls with two strikes). Then I just took every player’s performance after a given count, found their in-count wOBA and overall wOBA, and took a weighted average based on the number of appearances they made in that count.
How do I feel about these results? Eh, honestly I feel pretty mixed. The idea of using a multiplicative constant rather than an additive one is attractive to me because I, Ben Clemens, would have an expected 0 wOBA in an 0-0 count and also an expected 0 wOBA in a 1-0 count — adding 43 points of wOBA or whatever seems presumptuous. Additionally, it produced smaller squared error terms than a purely additive rule would have. But it gets weird around the edges, and for good reason. Mike Trout had a .436 wOBA last year. Put him in a 3-0 count, and this method gives him expected production worth more in wOBA than a walk, which is a bad prediction.
The best way to fix this is by getting a little more granular and working out projections for each outcome by count. That’s a better way of handling something heterogenous like wOBA, though it requires more careful handling. The pitcher has a say, too, something I ignored for the sake of this exercise — not a huge say, surely, given how little batter composition matters, but a say nonetheless.
And lastly, there’s one very interesting question I haven’t looked at yet: do some hitters have count-based “skill?” In other words, are there batters who are better at turning 1-0 counts into production, and conversely batters who don’t take enough advantage of getting ahead? Intuition says yes — but that intuition needs to be tested.
The point of bringing up these limitations and opportunities for further research isn’t to impugn the work I did here, though. Even without further refinement, one point is clear: the players who appear in each count matter a little, but they don’t come close to mattering enough to overcome the effects of count.
So the next time you’re watching a baseball game and see a 2-0 count to a banjo-hitting shortstop, adjust your mental model accordingly. José Iglesias, King Banjo himself, has a career 129 wRC+ after 2-0 counts, and a mark of 110 after 1-0 counts in a much larger sample. The hitter at the plate matters — but the count they find themselves in matters significantly more.
Ben is a writer at FanGraphs. He can be found on Bluesky @benclemens.
Great article, and clearly establishes a baseline for a lot of interesting analysis. For example, it seems that if pitchers can improve their first pitch strike percentage even by small amounts, it could have a huge impact on their overall results (again, obvious but helpful).
True. Interestingly though, 0-0 pitches have the smallest impact on PA outcome (measured by difference in resulting wOBA ratio on ball vs. strike). Pitches have a larger impact the later they are in the count, even excluding those that might result in a K or BB:
0-0: 0.29
0-1: 0.31
1-0: 0.41
1-1: 0.43
2-0: 0.60
2-1: 0.62
The thing that I found most interesting was that there is no true “even” count by your multiplier table. The closest is 1-1 (and obviously 0-0), but even that is .06 points away.
I 100% agree that a multiplicative method is more accurate. Trout’s 3-0 multiplier is 1.48 by the way, which kind of proves your theory about your model breaking down around the edges.
Ben’s model indicates that it’s best to iBB Trout on 3-0 counts like it was Barry Bonds back in the day. Though the NL iBB’d Bonds 120 times in 2004, so probably many times on 0-0 counts as well!
So to be clear, I don’t actually think that. The Trout results indicate to me that this multiplicative rule doesn’t work at the extremes, and that you’d need to break it down in a more granular fashion. I’m probably going to try to do a version of that at some point.
Ah, ok. Thanks! Got a bit over my skis there.
Oh I’m not sure I explained it well, so no worries at all! Let me see if I can try to explain why I think it breaks down: basically, a lot of Trout’s value overall comes from how good he is at walking. So if you double the value of his walks (or 1.75x it, whatever), and that gets his overall line past the value of a walk…. well, something is weird there.
What you’d really want to do is find out how much better his results on contact get in expectation on 3-0. That’s doable, but it would require being more in-depth than I was here. If, let’s say, he gets 50% better at results on contact (where he’s already great), then it might make sense to walk him — to be clear, I don’t think he actually gets this much better, just an example. But you wouldn’t want to blindly do it just because of my rule. It definitely doesn’t work as well in counts where tons of the value comes from walks.
One problem: Trout doesn’t swing 3-0…ever. Maybe we can convince him to try it out sometime.
Why don’t you think that? It’s kind of plausible that at 3-0 on Trout, whether you bother throwing the next pitch is highly dependent on the plate/out/score situation.
All the model says is that the average result of pitching to Trout at 3-0 is worse than the average result of a walk. But almost no game situation is average, and in plenty of situations we all agree that pitching is worse than walking, so maybe the claim about averages is right.
From Ben’s response to me, we’d have to strip out the walks & hbp’s Trout already earns on 3-0 counts and then look at his results on contact only. Here, he’d have to Slug > 1.000 (total-bases/AB) for us to want to walk him on average. Of course, who we have pitching may affect our decision there, though it seems to me unlikely that the great pitchers of the game find themselves in 3-0 counts very often.
I think that because of the limits of the model, basically. Because it’s multiplying wOBA but wOBA is heterogeneous, you can get weird outcomes when, say, 3-0 is a big multiplier to wOBA because of walks, but then you get a result where it says Trout is expected to produce more value than a walk. 3-0 is weird because it pushes every single batter towards a walk, which helps crappy hitters more than it helps Trout. Take a look at the errors (for batters with 25 3-0 counts) and you’ll see that you get a weird dynamic:
https://imgur.com/a/OMweH20
This is interesting indeed. I think the best way to handle it may be to break the plate appearance up into buckets of outcomes; k, walk, single, double, triple, hr, reach on error, sacrifice, etc. Then see how the count works as a multiplier in each of those buckets, then calculate the new woba from the modified outcome distribution.
Yep 100% agree.
Is there an equivalent question to be asked regarding pitcher skill? Better pitchers achieve unfavorable batter counts more often, and hitters fare worse against better pitchers in general.
What’s that you say? Followup article? But yeah absolutely I plan on working on that as well.
I was going to comment the same thing.
It’s going to be more challenging to separately tease out the effect of batter skill and pitcher skill but it will be certainly interesting.
Fantastic work!
Hope to see more.
I am most interested in the question as to whether there are batters with count-based skill. If there is, I suspect it is based more on a better “approach” at that count than an actual “skill” difference, but a deep analysis might show, e.g., that some batters are over-aggressive or under-aggressive on certain counts. It also might show that entire *teams* are over or under aggressive on certain counts, which might suggest that the batting coach preaches a poor approach. (BTW, for completeness, shouldn’t all the charts include a 0-0 count?)
Yeah this is 100% something I’m interested in as well. I wrote this one because it was the groundwork, but I plan on expanding on it into that- and like you said, specifically into whether some people have demonstrably bad approaches, a la 2018 Yoan Moncada.
As to a 0-0 count: “After 0-0” just means “plate appearance” so eh.
I also wonder about hitters adjusting their strategy; I know a lot of the Dodger hitters talked about swinging at the first pitch because getting in an 0-1 hole was no worse than swinging at a bad pitch (Corey Seager was the king of this, with some success pre-injury). I wonder how to account for eventual batter response?
I realize 0-0 just devolves to the player’s overall wOBA, but it seems to me you need to understand and compare the player’s profile on 0-0, 0-1 and 1-0 to understand if they are being over-aggressive or under-aggressive on the first pitch.
I would hypothesize that low BB low K types would be hurt less by 0-1 counts (and benefit less from 1-0 counts) than their 3TO counterparts.
I stand by the idea that Bobby Abreu was the best 2-strike hitter.
Great article, I was wondering about this when I was writing about whether intentionally getting caught stealing in an 0-2 count with two outs could be a good idea
I’d be surprised if that was ever a good idea–giving up outs, in general, tends to be really bad. But it might nudge the break-even point on a SB attempt…
Very interesting! So.. would you rather have Mike Trout after a 0-2 count or Austin Hedges after 2-1?
Haha I picked those very carefully. They’ve put up roughly equivalent lines after those counts for their careers.