Why I Had To Build It

Long ago... I felt there was a structure inside every math problem. I spent years asking others to show it to me. No one did.

Before 6QRC

I didn’t grow up expecting to discover anything in mathematics. If anything, math was the subject that kept proving I wasn’t “a math person.”

I passed my math Regents by single-digit points, after months of preparation. I crawled through remedial college courses. I needed two attempts to pass statistics. Private tutors, office hours, extra practice, even a strange concentration exercise my parents found called “Jet‑a‑kneez” helped me get by, but none of it gave me what I was looking for: a way to make the subject feel human.

For years, I carried the same questions without realizing they were early signs of a system waiting to be uncovered:

Where do the steps come from?
Is solving the only thing you can do?
Can you show me another way to see it?

No one could answer. People reassured me that math is difficult and encouraged me to practice, but none of that addressed my underlying question. Math felt like a language everyone else spoke fluently, and I was the one person who never got the grammar. That’s where the story begins.

Looking for the Grammar

In literacy, the grammar is obvious. Kids learn 5W/H, a simple, universal set of questions that helps them see meaning behind the text. Reading encourages understanding before answering. Writing teaches structure before composition. Language instruction reveals the rules beneath sentences. Even sports teaches the structure of the field before the manuevers that happen on it.

Math doesn’t offer that.
Students are just given solving maneuvers.
Meaning is optional. Structure is invisible.

Over time, the question sharpened. I debated it with friends. I built early proto‑systems that, in hindsight, were precursors to 6QRC. The question kept returning:

Why does reading and writing feel human, but math doesn’t?
Why is there no grammar?

Finding Nothing

Then came the catalyst.
More and more stories surfaced about students declining in math... alarming ones. Something in me locked into gear. The question hit with new force:

Did no one build it yet?

I searched for something established: something official, something like 5W/H for math.

I found nothing clean.
Nothing widely used.
Nothing you could hand to a student and say, “This is the structure beneath every math task.”

It felt like looking for something that should exist but didn’t (🐈‍⬛).

And the more I searched the clearer it became: no one was building it; no one was naming it... which meant I had to. I knew talking about it would go nowhere. Ideas like this only move when they’re built. If I don’t build it it’ll never be taken seriously, not from me.

Realizing the Field Had a Blindspot

But I kept digging, not as an expert, but as someone who crawled out of math’s impact zone and needed to identify what hit me.
One by one, I started noticing the same kinds of information appearing in every problem:

Quantities
Relationships
Conditions
Constraints
Objective
Representations

They were everywhere: algebra, geometry, graphs, equations, word problems. The same six elements, always there.

And yet no one seemed to name them in a unified structure.

Pólya’s steps came close, but they were about solving. I was looking for the substrate before solving, the raw information students must stabilize to understand the problem's meaning before solving.

And I couldn’t find anyone saying it:

These six elements are the invariant substrate within every math task.

This is where the meaning lives.

I kept waiting to find the paper, the theory, the book that had already done this work. It wasn’t there.

I doubted myself constantly.
If this were real, someone would have written about it already.
Maybe these things don’t matter, I would say to myself.

But the feeling didn’t go away. It grew.
It started to feel like a responsibility, like I had stumbled onto a hidden substrate, waiting to be found.

The Discovery and the Responsibility

Naming the six elements was not enough.
Students and teachers needed a way to work with them.
They needed something that fit inside real classrooms.

Thought by thought, a continuous pattern became clear, cognition's recurring way of orienting itself to information. I traced this pattern across problems, topics, and grade levels. And I charted and took notes.

Slowly, a system took shape.
The grammar I had been searching for most of my life, finally visible.
That process resulted in what you see today (6QRC):
A way to make a math problem's meaning visible... before solving.
A way to give teachers and students a shared starting point.

What This Really Was

I didn’t set out to invent anything.
I set out to understand why math never felt human to me.
And in that journey, I ended up naming something that had been hiding in plain sight.

For anyone who needs the straight answer behind all of this:
I built the thing I was asking for.
And I don’t think I'm the only who needs it.