Permutation Combination Calc vs G^N Usage & Stats
The combination permutation calculator is a very convenient app for students of math. It allows you to calculate permutations and combinations quickly by just inserting the values to get an answer in no time with this calculator.
If you are a math student and confuse to calculate. permutations & combinations! You no longer need to worry when you have this easy-to-use app, which auto-calculates and provides you with the answer to a calculation. The good thing about this app is that you’ll get answers without repetition.
Give a try this calculator, insert the values into the empty boxes and get a detailed solution to your equations. You can also calculate big values and multiple numbers with this calculator. The purpose of making this app is to provide you with the easiest way to find the values of permutations and combinations without any trouble.
Features
- Easy to use.
- Small in size.
-Insert values easily.
- Quick processing and answer.
- Accurate calculation.
- Solve unlimited equations.
We hope that the permutation + combination calculator will make your life easy by providing you with the finest experience to solve these equations. This app lets you know the maximum combinations of your inserted value without repetition. You only need to insert the value into the empty box. Tap on the calculate button and get an accurate answer to your problem quickly with this calculator.
Check this Combination Permutation Calcul. Start solving unlimited equations without any hassle with this app and get accurate answers.
- Apple App Store
- Free
- Education
Store Rank
- -
G^N is a special calculator not just a game:
This math app animates iterations of one or compositions of two multi-valued maps for free groups of in principle arbitrary finite rank in the abelian and non-commutative cases respectively (in this version the rank is restricted to values in between 2 and 11). Well-known examples of such multi-valued maps are permutations, for example the flip (x_1,x_2)->(x_2,x_1), in G^N we just write (1,2)->(2,1) and instead of the inverse we convenient flip the number. A more involved type of such a multi-valued map is the n+1 cycle defined by (1,...,n)->(-2-3-...-n-1,3,4,...,n,1), a non-trivial theorem. For example if n=2 this map is the hexagon (1,2)->(-2-1,1), this map applied twice reads (1,2)->(2,-2-1) and the third iteration is the identity map (1,2)->(1,2).
- Apple App Store
- Free
- Education
Store Rank
- -
Permutation Combination Calc VS. 
G^NDecember 18, 2024