Geometrics
by Kyle Fischer
The patterns, colors this thing makes are amazing my grandson will QUIETLY watch
App Name | Geometrics |
---|---|
Developer | Kyle Fischer |
Category | Entertainment |
Download Size | 2 MB |
Latest Version | 11 |
Average Rating | 2.46 |
Rating Count | 452 |
Google Play | Download |
AppBrain | Download Geometrics Android app |
- With Geometrics, you are the creator, discoverer, artist, and mathematician.
- Advanced users can set the equation properties manually.
- Images can be saved to your device.
TRIGONOMETRY OVERVIEW:
A polar graph represents a math equation where the distance [r] from the center of the graph is determined by an equation. [r=1 is a circle. r=sin(angle) makes loops]
Polar Graph:
http://en.wikipedia.org/wiki/Polar_graph
Normally you start the angle from 0 and go all the way around to 360 degrees incrementing by some small amount. When you skip faster around the circle in a regular interval (say every 80 degrees), you get something interesting. A Maurer Rose http://en.wikipedia.org/wiki/Maurer_rose
Geometrics takes this maurer rose idea and puts you in control of the design:
The amount to skip, and a multiplier for the angle (to determine how many petals your maurer rose will have).
DESCRIPTION OF CONTROLS:
1. Swipe left or right - Restart the pattern changing the number of "flower petals"
2. Swiping up and down - Restart the pattern changing the "amount of skip"
3. Pressing and holding - Cycle through 3 trigonometric math functions (single sin equation, multiple sin equations, and a tan equation)
Recent changes:
* Fixed the ability to save the spiral graph image to external storage.
* Advertisements were made smaller to allow users to interact better with the pattern generator.
* Can now press the "back" button to have access to advanced spirograph features.
- Advanced users can set the equation properties manually.
- Images can be saved to your device.
TRIGONOMETRY OVERVIEW:
A polar graph represents a math equation where the distance [r] from the center of the graph is determined by an equation. [r=1 is a circle. r=sin(angle) makes loops]
Polar Graph:
http://en.wikipedia.org/wiki/Polar_graph
Normally you start the angle from 0 and go all the way around to 360 degrees incrementing by some small amount. When you skip faster around the circle in a regular interval (say every 80 degrees), you get something interesting. A Maurer Rose http://en.wikipedia.org/wiki/Maurer_rose
Geometrics takes this maurer rose idea and puts you in control of the design:
The amount to skip, and a multiplier for the angle (to determine how many petals your maurer rose will have).
DESCRIPTION OF CONTROLS:
1. Swipe left or right - Restart the pattern changing the number of "flower petals"
2. Swiping up and down - Restart the pattern changing the "amount of skip"
3. Pressing and holding - Cycle through 3 trigonometric math functions (single sin equation, multiple sin equations, and a tan equation)
Recent changes:
* Fixed the ability to save the spiral graph image to external storage.
* Advertisements were made smaller to allow users to interact better with the pattern generator.
* Can now press the "back" button to have access to advanced spirograph features.