What are loops?

In Kumu, the three basic items you can create are elements, connections, and loops.

Visually speaking, elements are circles, connections are lines between the elements, and loops are groups of two or more connections.

Elements, connections, and loops

Loops show up on the map as a text label, and the default position of that label is in the middle of all the connections that are part of the group.

You can use these visual tools in all kinds of different ways, but here are some common uses that we see:

Elements Connections Loops
Factors in a system (causes and effects) Cause-and-effect relationships Causal loops
Stocks Flows Sub-systems
Decisions, chances, and ends in a decision tree Paths along the decision tree Multi-part decisions
Steps in a process Paths from one step to the next Sub-processes
People Interpersonal relationships Sub-networks or communities
People & organizations Connect people to the organizations they're affiliated with Sub-networks or communities
Authors & books/articles they've co-authored Connect authors to their books/articles Sub-networks or communities
Stakeholders & areas of interest Connect stakeholders to the areas they're interested in Sub-networks or communities
Funders, non-profits, and population groups Connect funders to non-proftis, and connect non-profits to the populations they serve Sub-networks or communities
Companies and sectors/industries Connect companies to their sectors/industries Sub-networks or communities

Creating a loop

To create a loop, you can click the green button at the bottom of your map and select "Add loop". Then, click on the connections you want to include in the loop, then add a descriptive loop label below and press enter on your keyboard.

If you want to edit a loop, click on the loop's label to open its profile in the left side panel. In the bottom right corner of the profile, click the pencil icon to select and de-select connections that are a part of the loop.

Identifying loops in systems

Colloquially, you can use the word “loop” to describe any kind of line that curves around in a circle or an oval. When you’re mapping systems in Kumu, you’ll find many groups of connections that meet that definition, but they aren’t necessarily the loops that a system mapper is looking for.

In a system map, a great litmus test for discovering loops is to ask the question, “If I follow the arrows in this group of connections, can I get trapped?” If the answer is yes, you’ve found a loop!

If not, the structure is not a loop, but might still be complex enough to deserve some further study.

Here’s an example of a structure that looks like a loop, but is not, because no matter which arrow you follow, you always end up at the same factor, escaping the trap:

not a loop

On the other hand, if you reverse just one of the arrows in the structure, you inevitably get trapped going around and around in a circle:

this is a system loop

This is the kind of loop you’re looking for in a system map.

It’s rarely so simple—in many cases, your loops will contain more than three connections, and they likely won’t be laid out in such a nice, circular shape. You'll also have the rest of the elements and connections in the map contending for your attention.

But there's one other tip that can be helpful in those more complicated cases! Notice in the screenshot above that every element has at least one incoming and one outgoing connection. In all loops, this is a basic requirement, so if you can filter out elements that don't meet the requirement, it can help you focus on what counts.

Here's how you can set up that filter in Kumu:

  1. Use Metrics to calculate indegree and outdegree.
  2. Use filtering to hide the elements that have indegree and outdegree both equal to 0. You can use filter settings in the Basic Editor to do this, or just copy/paste the following code at the bottom of your Advanced Editor:
@settings {
  ignore: element[indegree = "0"][outdegree = "0"];
}

There's no guarantee that you'll find loops among the remaining elements and connections, but you'll at least narrow down the portion of the system that you need to carefully study.

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