> For the complete documentation index, see [llms.txt](https://help.rhinonature.com/llms.txt). Markdown versions of documentation pages are available by appending `.md` to page URLs; this page is available as [Markdown](https://help.rhinonature.com/manual/falloff-graph.md).

# Falloff Graph

## Overview

The Falloff Graph is a concept that is common to all Falloff controls throughout the entire application.\
It allows defining compound graphs by few parameters which are easy to grasp.

![Sample graph presenting individual parameters.](/files/-MUQO8L-5b7xPugTWLvl)

The above compound graph directly translates to the specific values in the control and result as follows.

![Sample graph reflected in Falloff control.](/files/-MUQMgAwHIoEqnJDfnD6)

![Sample graph reflected in actual geometry using Scale Falloff.](/files/-MUSmOlMNndh5AP-EaQV)

## Parameters

**Min Origin** - Specifies the start point of descending part of the graph for lower interval bound. Value refers to the global X-axis between the lower and upper interval bound.\
**Min Extent** - Determines the endpoint of descending part of graph for lower interval bound. Value refers to the local X-axis between **Min Origin** and the lower interval bound.\
**Min Factor** - Adjusts the strength of drop for lower interval bound. Value refers to the global Y-axis.\
**Max Origin** - Specifies the start point of descending part of the graph for the upper interval bound. Value refers to the global X-axis between the lower and upper interval bound.\
**Max Extent** - Determines the endpoint of descending part of the graph for the upper interval bound. Value refers to the local X-axis between **Max Origin** and the upper interval bound.\
**Max Factor** - Adjusts the strength of drop for upper interval bound. Value refers to the global Y-axis.\
**Ramp** - Defines the interpolation curve for slopes of the graph. Available options are *Linear*, *Cubic*, *Cubic Inverse*, and *Smoothstep*.

{% hint style="info" %}
Note that the case where **Min Origin** exceeds **Max Origin** is perfectly valid. In such a situation the graph will become concave as well as extents bounds will flip to midpoint between the two. 
{% endhint %}