The problem
A NARROW SKILL
BECOMES A WHOLE
IDENTITY.
By the end of second grade a child is expected to add and subtract fluently within twenty. The standards also ask for argument, structure and perseverance, but in most classrooms those are carried on the back of computational work.
So a child who is slow to regroup does not simply fall behind on regrouping. They get fewer chances to argue, to notice structure, to be seen reasoning. Arithmetic speed becomes the only currency in which a seven-year-old can demonstrate mathematical competence, and a narrow skill quietly becomes a broad identity.
The same pattern repeats later with business and money: the students who get taught how capital, pricing and negotiation actually work are the ones whose families already know.
What we actually do
BUILD IT PROPERLY.
THEN GIVE IT AWAY.
Theory of change
FROM WHAT WE PUT IN
TO WHAT WE HOPE CHANGES.
Read left to right. Everything to the left of the outcomes is something we control and can report on today. Everything to the right is a claim we have not yet earned, which is why it is written as intent rather than achievement.
- Curriculum written in-house
- Volunteer instructors
- Printing and materials
- A published research base
- Weekly math and science enrichment, Grades 1–12
- Eight-week enterprise intensives, Grades 3–12
- Teacher orientation and support
- Everything published free
- Classrooms running a full year
- Teachers supported through it
- Materials downloaded and reused
- Weeks actually completed
- More students explaining reasoning aloud
- Wider participation, not just the fast ones
- Teachers willing to run it again
- No loss on grade-level benchmarks
- Students who believe mathematics is something they can do
- and who carry that into how they choose subjects later
The two right-hand columns are shaded because nothing in them has been measured. The evaluation design that would test them is published in full on the evidence page.
Load-bearing assumptions
WHAT HAS TO BE TRUE.
Every theory of change rests on assumptions. Most organizations leave them implicit. Ours are listed here with the specific way each one could fail.
That reasoning-heavy, computation-light content lets students who struggle with arithmetic participate fully.
If it turns out to need fluency after all, the access argument collapses and this becomes another gifted program.
That a teacher with no background in the mathematics can run it from a guide.
If teachers need real training, the model does not scale past the people we can train personally.
That thirty-five minutes a week is enough to matter.
It may be too little to move anything, or enough to cost time that fluency needed more.
That schools will run a free program from an organization with no track record.
This is the assumption we are testing first, and the one most likely to fail.
Our standard
WHAT WE WILL NOT
SAY ABOUT OURSELVES.
- Any number of students served that we cannot produce a roster for.
- Any outcome we have not measured, however plausible it sounds.
- Any advisor, partner or endorsement we do not have in writing.
- Any claim that our programs raise test scores. We have not tested that.
This is a policy, not a slogan. Every factual claim on this site is held in a single file, and anything not in it does not appear on the page.
THE FIRST CLASSROOM MATTERS MOST.
Everything above is a plan until one teacher runs one year. If that could be your school, or you want to fund the classrooms that follow, start here.