I rewired my brain to become fluent in math (2014)

Overall reaction to the article

• Many readers found the piece overly autobiographical with little concrete “how-to”; some called it disappointing or “just practice” in inflated language.
• Others liked it, especially the claim that “fluency builds understanding,” and appreciated the first‑person account of going from math‑phobic to competent.
• Several noted the confrontational subtitle about “education reformers” felt mis-aimed or overstated.

Memorization, practice, and fluency

• Strong thread arguing that repetition, drills, and memorization of core facts (e.g., arithmetic, definitions, theorems) are essential foundations for higher‑level understanding.
• Counterpoint: memorization without context is demotivating and quickly forgotten; meaningful practice and repeated use of ideas matters more than raw rote.
• Some describe a virtuous cycle: stored facts enable insight and pattern recognition; insight then motivates further learning.
• Distinction drawn between “surface intuition” vs deep understanding that transfers to new contexts.

Math pedagogy and word problems

• Multiple critiques of both old “drill only” teaching and newer “understanding only” approaches; many advocate combining them.
• Several push for earlier focus on nontrivial word problems and problem‑solving strategies, not just template “algebra in prose.”
• Debate over what “word problems” should mean: genuine modeling vs exam‑oriented text that merely hides equations.

Individual differences, limits, and “rewiring”

• Skepticism about the metaphor of “rewiring the brain”: some see it as just sustained practice; others find the metaphor helpful for behavior and thought‑pattern change.
• Discussion of innate variation (e.g., spatial rotation, intuition types), but strong agreement that “good enough” math is within reach of many more people than realize.
• Personal stories of math anxiety, especially from humiliating classroom practices, and later rediscovery of math through self‑study or programming.

Broader reflections and resources

• Calls for integrating history and philosophy of math to provide context and motivation.
• Distinction between “applied/engineering math” and “abstract/pure math,” with mixed experiences transitioning between them.
• Several recommendations of courses, books, drill tools, and apps for building fluency, especially through gamified practice.