(Representing explanation knowledge and qualitative proportionality) |
EvaBlomqvist (Talk | contribs) |
||
| Line 5: | Line 5: | ||
The logistics of carrying out metabolism set limits on cell size. | The logistics of carrying out metabolism set limits on cell size. | ||
Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Thus, the smaller the object, the greater its ratio of surface area to volume. A high surface-to-volume ratio facilitates the exchange of materials between a cell and its environment. | Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Thus, the smaller the object, the greater its ratio of surface area to volume. A high surface-to-volume ratio facilitates the exchange of materials between a cell and its environment. | ||
| − | |||
| − | |||
| − | |||
| − | |||
}} | }} | ||
{{Graphical representation}} | {{Graphical representation}} | ||
| Line 23: | Line 19: | ||
{{Modeling Issue toolbar}} | {{Modeling Issue toolbar}} | ||
{{Submission to event | {{Submission to event | ||
| − | |Event= | + | |Event=WOP:2010 |
}} | }} | ||
Title: Causal information and proportionality
Description: Consider the following paragraph:
The logistics of carrying out metabolism set limits on cell size. Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Metabolic requirements also impose upper limits on the size that is practical for a single cell. As an object of a particular shape increases in size, its volume grows proportionately more than its surface area. Thus, the smaller the object, the greater its ratio of surface area to volume. A high surface-to-volume ratio facilitates the exchange of materials between a cell and its environment.
Diagram (this article has no graphical representation)
| Users | Vinay K Chaudhri |
|---|---|
| Domains | Biology |
| Competency Questions | What factors limit the cell size?
Why are cells so small? Why cant cells have a diameter of 1 meters? |
| Scenarios | |
| Proposed Solutions (OWL files) | |
| Related patterns | |
This problem arose in the context of modeling textbook knowledge for Project Halo. http://www.projecthalo.com
|
Submission to event |
|---|
'Ontology Design Patterns'