Five Basic Calculation Methods
The Equivalent Proportional Calculation needs of these four basic calculation methods.
Adding Subtraction
1 + 1= 2 2 - 1 = 1
Multiplication  Division
1 x 2 = 2 2 / 1 = 2
Modularity Theorem Figures
Modularity Theorem Figures
When known for basic calculations, modular figures are often an unrecognized concept. The modular figures are among the most bizarre and wonderful things in mathematics, the most profound concepts of mathematics. The mathematician of the 20th century, Martin Eichler, considered modular forms to be one of the five basic calculations. The others are addition, subtraction, division and multiplication.
Many of the mathematicians control four basic calculations, but the fifth is said to be difficult. A key feature of modular shapes is the immense diversity of their symmetry. The piece is symmetrical if it can be modified in a certain way so that it looks unchanged afterwards. It is impossible to draw or even imagine a modular shape. The modular shapes studied by Taniyama and Shimura can be moved, rotated, exchanged with each other, mirrored and twisted in infinitely many ways. Yet, when they remain unchanged.
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