Yes, Harvard Is Offering Remedial Algebra
For years, we’ve assured ourselves that “rigor” could be accelerated and understanding would somehow catch up later. Harvard’s quiet decision to offer remedial algebra exposes a deeper problem.
For years, we’ve assured ourselves that “rigor” could be accelerated, foundations could be skipped, and understanding would somehow catch up later. Harvard’s quiet decision to offer remedial algebra in 2024 exposes a deeper problem we’ve been politely ignoring.
Harvard University—long advertised as the final destination for America’s brightest minds—has announced that it will offer a remedial algebra course to incoming students. This is not satire. This is not The Babylon Bee. This is the Ivy League quietly admitting that a nontrivial number of students who allegedly aced high-school calculus cannot reliably solve for x.
According to the Fall 2025 course description, Math 5A, “This is a version of Math MA that meets 5 days a week. The extra support will target foundational skills in algebra, geometry, and quantitative reasoning that will help you unlock success in Math MA. Students will be identified for enrollment in Math MA5 via a skill check before the start of the term.”
One pauses here, not in shock but in admiration. It takes courage to pilot a course whose very existence raises the question: What, exactly, has everyone been doing for the last twelve years?
According to the 2024 report, the new course was meant to address “a lack of foundational algebra skills.” Foundational is doing a lot of work in that sentence. Algebra is not an advanced or exotic branch of mathematics. It is not topology. It is not category theory. It is the arithmetic of relationships. It is the grammar of math. It is the thing you must understand before calculus can honestly be said to mean anything at all.
My new book, The Subversive Art of a Classical Education: Reclaiming the Mind in an Age of Speed, Screens, and Skill-Drills, is now available on Amazon. This book is the culmination of years spent leading a classical school and witnessing firsthand how tried and true perennial practices of learning offer the most powerful resistance to the forces fragmenting our children’s minds and souls.
And yet here we are, offering algebra to the nation’s allegedly highest achieving students, those who have presumably “passed” calculus—often with high marks—in high school AP classes.
This raises an obvious question: How does one pass calculus without knowing algebra? The answer, of course, is that one does not, at least not in any meaningful sense. What one passes instead is a simulation of calculus: a procedural obstacle course of templates, graphing calculators, partial credit, generous curves, and an unspoken agreement that conceptual mastery is optional.
Calculus, in many American high schools, has become less a subject than a credential. It signals rigor without requiring it, sophistication without demanding precision, and readiness without insisting on understanding. Students learn to perform derivative rituals, chant limit incantations, and press the correct buttons in the correct order. Algebra, meanwhile—the slow, demanding work of symbolic manipulation—is quietly bypassed, forgiven, or outsourced to technology.
Harvard, it seems, has finally noticed.
This, of course, is not a problem confined to one elite institution. Stanford introduced a similar remedial math course in 2023. The deeper issue is that American education has spent years mistaking exposure for mastery and acceleration for excellence. Students are rushed upward through content before they are ready, because stopping to ensure understanding would feel… regressive.
No one wants to be the school that says, “Actually, you need to slow down and learn this properly.” Much easier to say, “Great job on calculus!” and let Harvard sort it out later.
Which it now is.
There is also a delicious irony here. For years, educators have assured parents that math education has evolved, that conceptual understanding matters more than rote skills, that memorization is passé, that struggle is suspect, and that procedural fluency will somehow emerge organically if students are simply exposed to sufficiently rich tasks. Algebra, with its insistence on precision, symbols, and right answers, came to be seen as unfriendly—too rigid, too old-fashioned, too “gatekeepy.”
And yet, when students arrive at one of the most demanding universities in the world, the gate quietly reappears.
Harvard is not lowering standards by offering remedial algebra. It is revealing where standards were already lowered, upstream, out of sight, and with great confidence. The university is doing what secondary schools increasingly will not: insisting that knowledge be real, not performative.
There is, of course, another layer to this story. These students are not unintelligent. They are, by any conventional measure, exceptionally capable. They have navigated competitive admissions processes, mastered test-taking strategies, and accumulated the right credentials. What they have not always done is learn deeply. That is not their fault. It is the predictable result of a system that rewards speed over solidity and appearance over substance.
Algebra is patient. It cannot be faked for long. It remembers what you forgot. It exposes every gap. And it does not care how impressive your transcript looks.
So Harvard will teach algebra. Quietly. Respectably. Perhaps even sheepishly. And somewhere, a high school calculus teacher will continue awarding As to students who cannot factor a quadratic, secure in the knowledge that the consequences are someone else’s problem.
Until they aren’t.
The real scandal is not that Harvard—or Stanford, etc.— is offering remedial algebra. The scandal is that this feels surprising at all.
Michael S. Rose, a leader in the classical education movement, is author of The Subversive Art of a Classical Education (Regnery, 2026).





I don't get it. Why can't Harvard insist that its students take the AP calculus exam, or indeed the AP pre-calculus exam, as a prerequisite to admission. No grade inflation going on there. And then that would encourage high schools to deliver real friction in math teaching going forwards.
When I first started working as adjunct math faculty at a community college in 1997 our job was to get people ready for four year university. We had classes that went all the way down to 1-2-3. We had math placement tests that were accurate.
Pretty soon, there was a math transitions project from somewhere that tried to dovetail high school classes to our classes. Their basic complaint was that our math classes were too hard. But we were looking forward to what the students were going to need at a university. High schools had stopped looking forward to where their students needed to be to get more education. They wanted us to dumb down our curriculum to make their job easier. Sounds like they have succeeded and it’s reached all the way to Harvard. Harvard could push back, take a stand, and tell students they have to be prepared to come to Harvard.
Or, is Harvard hurting so much for students that they are willing to take folks that haven’t passed ninth grade?