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The Science

Effective problem-solving starts with a decision: which problem should you pick to solve?

 

To build my methodology, I pulled from mathematical models of decision making like optimization and decision analysis. Any time I'm not sure what the best approach is, I've asked myself how we build decision models from our decades of experience modeling them with math.

In addition, I pulled from fields like systems engineering and psychology to design for the human perspective. Creating a full preference set over all options is entirely impractical. And yet, we can ask people to make a choice and somehow, they pull it off.

In these pages you can learn more about the technical underpinnings of the Meta-Problem Method.

Key steps

Dilemma

The high-level issue you are trying to address. This might be inspired by something that bugs you or some evidence you have that something could be better in the world.


Dilemmas can range from relatively trivial to existential: from making mealtimes with the kids less stressful, to reducing homelessness or increasing global sustainability.

For those who want to understand why we start with a dilemma instead of the traditional idea of a "problem," read more here.

Supporting Goals

The improvements you would like to make in the world to address the dilemma. There are usually many choices, and some may conflict with each other. For example, if the dilemma is reducing homelessness, your supporting goals might include more low-cost housing, changing the zoning laws, accessible mental health care, and so on.

Selecting the best set is done later in the  meta-problem cycle after you learn more about what's possible.

For a strategy to identify a comprehensive set of goals, learn more here.

Problem Space

While goals tell us what we want, our next step is to understand what is holding us back from making progress on them. Are there obstacles in the system that we need to remove before we can make progress? How much effort for how much return? Et cetera.

This approach is borrowed from calculus as we explore the neighborhood of the current dilemma.

 

High-Yield Problems

Sometimes solving one problem helps make progress towards several goals. In this step, we identify these “two-for-the-price-of-one” problems.

Problem Selection

In this step, you select which of the many possible options in the high-yield problem step is the best set to address the dilemma. Which problem will best support the goal? Which problem will deliver the best outcome for the least amount of time, effort and money?​

For a technical version of the Meta-Problem Method, you can read more here.

Implement and Learn

Observe and learn as you go. New information may reveal itself as you implement your chosen solution, so check continuously that you’re still solving the right problem

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Denver, Colorado 

© 2025 by Zohar Strinka PhD, CAP.

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