Puzzles: Fractals Apk
Apk Infos
Version | 2.2.3 |
Rating | 3.9/5, based on 8 votes |
Size | 30 MB |
Requires Android | Android 4.0+ (Ice Cream Sandwich) |
Author's Notes | Puzzles: Fractals from Torima Kids Puzzles. |
About Puzzles: Fractals APK
Table Of Contents
Description
Puzzles: FractalsWe glad to present you our new Puzzle game - Puzzles: Fractals!
With our new game Puzzles: Fractals you can:
- Choose one of three game modes.
- Collect 21 beautiful fractals Puzzles.
- Play any fractals Puzzles you want from the start.
- Play on tablet and smartphone.
Please rate and comment our app to help us make it better.
Some facts about fractals:
A fractal is a natural phenomenon or a mathematical set that exhibits a repeating pattern that displays at every scale. Fractals can also be nearly the same at different levels. Fractals also includes the idea of a detailed pattern that repeats itself.
Fractals are different from other geometric figures because of the way in which they scale. But if a fractal's one-dimensional lengths are all doubled, the spatial content of the fractal scales by a power that is not necessarily an integer. This power is called the fractal dimension of the fractal, and it usually exceeds the fractal's topological dimension.
As mathematical equations, fractals are usually nowhere differentiable. An infinite fractal curve can be conceived of as winding through space differently from an ordinary line, still being a 1-dimensional line yet having a fractal dimension indicating it also resembles a surface.
Fractal patterns have been modeled extensively, albeit within a range of scales rather than infinitely, owing to the practical limits of physical time and space. Models may simulate theoretical fractals or natural phenomena with fractal features. The outputs of the modelling process may be highly artistic renderings, outputs for investigation, or benchmarks for fractal analysis. Some specific applications of fractals to technology are listed elsewhere. Images and other outputs of modelling are normally referred to as being "fractals" even if they do not have strictly fractal characteristics, such as when it is possible to zoom into a region of the fractal image that does not exhibit any fractal properties. Also, these may include calculation or display artifacts which are not characteristics of true fractals.
A jigsaw puzzle is a tiling puzzle that requires the assembly of often oddly shaped interlocking and tessellating pieces. Each piece usually has a small part of a picture on it; when complete, a jigsaw puzzle produces a complete picture. In some cases more advanced types have appeared on the market, such as spherical jigsaws and puzzles showing optical illusions.
Jigsaw puzzles were originally created by painting a picture on a flat, rectangular piece of wood, and then cutting that picture into small pieces with a jigsaw, hence the name. John Spilsbury, a London cartographer and engraver, is credited with commercializing jigsaw puzzles around 1760. Jigsaw puzzles have since come to be made primarily of cardboard.
Typical images found on jigsaw puzzles that also include scenes from nature, buildings, and repetitive designs. Castles and mountains are two traditional subjects. However, any kind of picture can be used to make a jigsaw puzzle; some companies offer to turn personal photographs into puzzles. Completed puzzles can also be attached to a backing with adhesive to be used as artwork.
Disclaimer: Any Fractals images are under copyright of their legal owners. No copyright infringement is intended, any request to remove any image will be honored.
Sounds in this app download from: http://www.freesfx.co.uk.
Latest updates
What's new in version 2.2.3
v 2.2.3:- 3 new levels added
- Stability improved
v 2.2.1:
- 7 new levels added
- Bugs fixed
v 2.1.0:
- Stability improved
- Ads issues fixed
- 96x96 icon added
v 1.3.0:
- Security improved
v 1.2.2:
- Bugs fixed
v 1.2.1:
- 5 new levels added
- Bugs fixed
v 1.2.0:
- 10 new levels added
- Bugs fixed
- Ads reduced
v 1.1.0:
- Sounds added
- Bugs fixed
v 1.0.5:
- Bugs fixed
v 1.0.4:
- Bugs fixed
- New buttons
v 1.0.3:
- Level 2 and 3 bugs fixed
- Bugs fixed
- Auto-orientation mode added
How to install Puzzles: Fractals APK on Android phone or tablet?
Download Puzzles: Fractals APK file from ApkClean, then follow these steps:
Update Phone Settings
- Go to your phone Settings page
- Tap Security or Applications (varies with device)
- Check the Unknown Sources box
- Confirm with OK
Go to Downloads
- Open Downloads on your device by going to My Files or Files
- Tap the APK file you downloaded (air.com.torima.game.puzzles.fractals-v2.2.3-ApkClean.apk)
- Tap Install when prompted, the APK file you downloaded will be installed on your device.
Older Versions
2.2.3 (2002003) | 30 MB |
Questions & Answers
Q: What is an APK File?
A: Just like Windows (PC) systems use an .exe file for installing software, Android does the same. An APK file is the file format used for installing software on the Android operating system.
Q: If I install an APK from this website, will I be able to update the app from the Play Store?
A: Yes, absolutely. The Play Store installs APKs it downloads from Google's servers, and sideloading from a site like ApkClean.net goes through a very similar process, except you're the one performing the downloading and initiating the installation (sideloading).
As soon as the Play Store finds a version of the app newer than the one you've sideloaded, it will commence an update.
Q: Why ApkClean.net can guarantee APK 100% safe?
A: Whenever someone wants to download an APK file from ApkClean.net, we'll check the corresponding APK file on Google Play and allow user download it directly (of course, we'll cache it on our server). If the APK file does not exist on Google Play, we'll search it in our cache.
Q: What are Android App permissions?
A: Apps require access to certain systems within your device. When you install an application, you are notified of all of the permissions required to run that application.
Don't hesitate to contact us if you have any questions or concerns.
(*) is required