Z3Help
Introduction
Why another programming language? Don’t we have enough of them? Well, let us try this real world experiment. Go to the best programmer you know. Pick the simplest formula you can think of: E=mc2. Ask how the Energy (E) can be calculated, for a mass (m) of 1kg, 2kg, 3kg,… 10kg and for a constant Speed of Light (3x10^8m/s). Let us just watch the programmer for what happens next. Yes, go ahead and start a stop watch! It is likely that the programmer would pull up a spreadsheet, and type formulae notations into the document such as on the right, and within a minute or so, give you the answers.
What is Z3
ZCubes Platform
ZCubes Selected Features
Data Collections
Sets
Set - Simply a collection of data
Set- Object Representation
Set – Complex Set Layouts
Matrix – as a Set of Set(s)
Matrix Operator(||)
Set input functions
|| Binary Operation
Member functions of set
Applied To Operator
Combinatorial Arguments
Applying Combinatorial Set to Set of Functions
Simple Function Representations
Easy Multi-Line Representation of z^3 Code
Using || as "Such That" Boolean Expressions
Associative Set/Composite Set As Objects
<<< Member Assignment Operator
Global Assignments using <<<
Functions
Set of Functions
Simple Reusable Function Declarations
Combinatorial Arguments
Set $, $$, $$$ and $_ Member Functions
Set Functions and Set Programming
Advanced computation of lists
Series computation
Built-in Functions in z^3
Permutations and Combinations
Common Number Series
Simple Number Stats
Set Operations
z^3 Simple Examples
Sets and Related Structures
Matrices
Matrix Generation
Hilbert Matrix
Hermitian Matrix
Hankel Matrix
Toeplitz matrix
Hadamard Matrix
Vandermonde Matrix
Upper and Lower-Triangular matrix and Symmetric matrix 70
Pascal Matrix
Matrix Sizes
Matrix Operations
Matrix Arithmetic Operations
Vector Operations
Matrix Determinants
Matrix Rotations
Simple Matrix Merging with Functions
Across Matrices Merging with Functions
Quick Multiplication Tables
Puzzles and Other Interesting Computations
Magic Square
N-Queens Puzzle
Birthday Probability
Towers Of Hanoi
Floyds Triangle
Fractals-Mandelbrot
Lissajous
Graphing Data curve
Financial Functions
Statistical Functions:
Appendices
Appendix I Operators
Appendix II: Simple Set and Objects
Set
Associative Set/Objects
Appendix III: Javascript and z^3
Using Set Member Functions
Appendix IV Series Generation
Arithmetic Series
Geometric Series
Prepacked Series
Date Series
Alphabet Series
Appendix V Member Functions
How to work with zcubes
| C | =3*10^8 |
|---|---|
| 2 | 7 |
| M | |
| 1 | =D5*$E$3^2 |
| =D5+1 | =D6*$E$3^2 |