# Category:Coordinate Systems

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This category contains results about **Coordinate Systems**.

Definitions specific to this category can be found in Definitions/Coordinate Systems.

Let $R$ be a ring with unity.

Let $\sequence {a_k}_{1 \mathop \le k \mathop \le n}$ be an ordered basis of a free unitary $R$-module $G$.

Then $\sequence {a_k}_{1 \mathop \le k \mathop \le n}$ can be referred to as a **coordinate system**.

## Subcategories

This category has the following 11 subcategories, out of 11 total.

### C

- Coordinate Axes (empty)

### E

### I

- Inertial Coordinate Systems (empty)

### O

- Oblique Coordinate Systems (empty)

### P

- Polar Axes (empty)

### R

### S

## Pages in category "Coordinate Systems"

The following 3 pages are in this category, out of 3 total.