But, let me clear that up—Docent doesn't work like that.
- A "gold answer," which is basically the perfect solution to the assignment.
- A "grading rubric," which is a guide on how to deduct points for mistakes.
Random thoughts of a computer scientist who is working behind the enemy lines; and lately turned into a double agent.
But, let me clear that up—Docent doesn't work like that.
An alpha version of Docent, our experimental AI-powered grading system, is now available at https://get-docent.com/. If you're interested in using the system, please contact us for support.
One thing that I find challenging when teaching is grading, especially in large classes with numerous assignments. The task is typically delegated to teaching assistants with varying levels of expertise and enthusiasm. One particular challenge is getting TAs to provide detailed, constructive feedback on assignments.
With the introduction of LLMs, we began exploring their potential to enhance the grading process. Our primary goal wasn't to replace human graders but to provide students with detailed, personalized feedback—effectively offering an on-demand tutor and addressing "Bloom's two-sigma problem.":
"The average student tutored one-to-one using mastery learning techniques performed two standard deviations better than students educated in a classroom environment."
To evaluate the effectiveness of LLMs in grading, we used a dataset of 12,546 student submissions from a Business Analytics course spanning six academic semesters. We used human-assigned grades as our benchmark.
Our findings revealed a remarkably low discrepancy between LLM-assigned and human grades. We tested various LLMs using different approaches:
While fine-tuning and few-shot approaches showed slight improvements, we were amazed to find that GPT-4 with zero-shot learning achieved a median error of just 0.6% compared to human grading. In practical terms, if a human grader assigned 80/100 to an assignment, the LLM's grade typically fell within the 79.5-80.5 range—a striking consistency with human grading.
LLMs excel at providing qualitative feedback. For example, in this ChatGPT thread, you can see the detailed feedback the LLM provided for an SQL question in a database course. Much better and more detailed than whatever any human grader was going to ever provide.
Encouraged by these results, we implemented Docent to assist human graders in our Spring and Summer 2024 classes. We also conducted a user study to assess the perceived helpfulness of LLM-generated comments. However, during deployment, we identified several areas for improvement:
Based on our experiences, here are our current recommendations for using AI in grading:
To facilitate experimentation with AI-assisted grading, we've deployed an alpha version of Docent at https://get-docent.com/. If you're interested in using the system, please contact us for support and guidance.
Many years back, we conducted some analysis on how the number of citations for a paper evolves over time. We noticed that while the raw number of citations tends to be a bit difficult to estimate, if we calculate the percentile of citations for each paper, based on the year of publication, we get a number that stabilizes very quickly, even within 3 years of publication. That means we can estimate the future potential of a paper rather quickly by checking how it is doing against other papers of the same age. The percentile score of a paper is a very reliable indicator of its future.
To make it easy for everyone to check the percentile scores of their papers, we created a small app at
https://scholar.ipeirotis.org/
that allows anyone to search for a Google Scholar profile and then calculate the percentile scores of each paper. We then take all the papers for an author, calculate their percentile scores, and sort them in descending order based on their scores. This generates a plot like this, with the paper percentile on the y-axis and the paper rank on the x-axis.
Then, an obvious next question came up: How can we also normalize the x-axis, which shows the number of papers?
Older scholars have more years to publish, giving them more chances to write high-percentile papers. To control for that, we also calculated the percentiles for the papers published, by using a dataset of around 15,000 faculty members at top US universities. The plot below shows how the percentiles for the number of publications evolve over time.
Now, we can use the percentile scores for the number of papers published to normalize the x-axis as well. Instead of showing the raw number of papers on the x-axis, we normalize paper productivity against the percentile benchmark shown above. The result is a graph like this for the superstar Jure LeskovecNow, with a graph like this, with the x and y axes being normalized between 0 and 1, we have a nice new score that we have given the thoroughly boring name "Percentile in Percentile Area Under the Curve" score, or PiP-AUC for short. It is a score that ranges between 0 and 1, and you can play with different names to see their scores.
At some point, we may also calculate the percentile scores of the PiP scores, but we will do that in the future. :-) UPDATE: If you are also curious about the percentiles for the PiP-AUC scores, here is the distribution:
In general, the tool is helpful when trying to understand the impact of newer work published in the last few years. Especially for people with many highly cited but old papers, the percentile scores are very helpful for quickly finding the newer gems. I also like the PiP-AUC scores and plots, as they offer a good balance of overall productivity and impact. Admittedly, it is a strict score, so it is not especially bragging-worthy most of the time :-)
(With thanks to Sen Tian and Jack Rao for their work.)
Today is October 18th. It is 41 years since Greece voted for Andreas Papandreou with a 48% vote percentage to be elected as prime minister, fundamentally changing the course of history for Greece. Positively or negatively, this is still debated, but the change was real.
Last week we wrote in the Compass blog how we estimate the geographic footprint of an agent.
At the very core, the technique is simple: Use the addresses of the houses that an agent has bought or sold in the past; get their longitude and latitude; and then apply a 2-dimensional kernel density estimation to find what are the areas where the agent is likely to be active. Doing the kernel density estimation is easy; the fundamentals of our approach are material that you can find in tutorials for applying a KDE. There are two interesting twists that make the approach more interesting: