SquArray

SquArray

by Thomas Bretl

2 ratings
Free

Rating summary
2
0
0
0
0

Details

  • Released
  • Updated
  • November 5, 2012
  • September 29, 2022

Features

SquArray screenshot #1 for iPad
SquArray screenshot #2 for iPad
SquArray screenshot #3 for iPad
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About

Explore 3x3 and 4x4 arrays of numbers and shapes. Solve magic squares and generate intricate geometric patterns through transformations like rotation and reflection.

βœ“3x3 and 4x4 array exploration
βœ“Number and shape arrays
βœ“Magic square solving
βœ“Geometric pattern creation
βœ“Array manipulation (rotate, reflect, reverse colors)
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What's New in SquArray

2.2

September 29, 2022

Bug fixes and privacy policy

Developer apps

FAQ

What is SquArray?

SquArray is an educational application designed for exploring and solving 3x3 and 4x4 arrays of numbers and shapes. It allows users to create and manipulate geometric patterns.

What kind of puzzles can I solve with SquArray?

SquArray allows you to solve magic squares, which are grids where the sum of numbers in each row, column, and diagonal is the same. It also enables the creation of geometric patterns.

What age is SquArray suitable for?

SquArray is suitable for users aged 4 and above, making it accessible for a wide range of learners interested in mathematical and geometric concepts.

Does SquArray have ads?

No, SquArray does not contain advertisements. It provides an uninterrupted learning experience for users.

What devices does SquArray support?

Currently, SquArray is supported on iPads, offering a focused experience on tablet devices.

How often is SquArray updated?

The latest version of SquArray is 2.2, and it was last updated on September 29, 2022. This indicates a history of development and maintenance.

What is the user feedback on SquArray?

SquArray has received excellent user feedback, holding a perfect 5.0-star rating from 2 reviews, suggesting a high level of user satisfaction.

Can I create geometric patterns with SquArray?

Yes, SquArray allows you to create beautiful geometric patterns by manipulating arrays of shapes. You can transform these patterns through rotation, reflection, and color reversal.