I. Logarithm Characters
a to the power of m times equals a to the power of m plus n
a to the power of m over equals a to the power of m minus n
logarithm b with base number a

logarithm a with base number g equals x so a equals g to the power of x
logarithm b with base number g equals x so b equals g to the power of y
how logarithm a with base number g in bracket all equals??

For Example:
Logarithm a with base number g equals x so a equals g to the power of x
Logarithm b with base number g equals y so b equals g to the power of y
a times b equals g to the power of x times g to the power of y
a times b equals g to the power of x plus y

logarithm a with base number g times b in bracket all equals logarithm g with
base number g to the power of x plus y equals x plus y in bracket all logarithm
g with base number g equals x plus y

logarithm a with base number g times b in bracket all equals logarithm a with base number g plus logarithm b with base number g

a over b equals g to the power of x over g to the power of y
so, a over b equals g to the power og x plus y
so, logarithm a over b with base number g in bracket all equals logarithm g
with base number g to the power of x minus y
so, logarithm a over b with base number g in bracket all equals x minus y
in bracket all logarithm g with base number g
so, logarithm a over b with base number g in bracket all equals x minus y
in bracket all
so, logarithm g with base number g a over b in bracket all equals logarithm a
with base number g minus logarithm b with base number g

logarithm b with base number g a over b in bracket all equals logarithm
a with base number g minus logarithm b with base number g







II. How to get amount phi

When that happens between the two ancient Egypt with babilonia. But ancient Egypt has donated a discovery-discovery that helps the development of mathematics. One of Egypt pyramid. At that time the ancient Egypt have found the value of phi is 3.16. However, the predication pyramid Egypt is a problem. Among them to claim half of the lining around the pyramid is based in the high, comparable with the 3.14. Calculation of phi attract attention since the era of BC. Until now many of the matematisi perform the analytical calculation and by using the computer. In the modern era it is accurate calculation of phi as a test to measure the sophistication of a computer and alogarithm












III. How found ABC formula
The character
A times B equals 0 when and only A equals 0 or B equals 0

The kuadrant root character
When A squared equals B so A equals plus minus squared root of B

The real figure depth x is
a times x squared plus b times x plus c equals 0 with a, b, c, € R and
a≠0

a times x squared plus b times x plus c equals minus c over a;
a times x squared plus b times x equals minus c;
x squared plus b over a times x equals minus c over a;
x squared plus b over a times x plus b over 2 times a in bracket all squared
equals minus c over a;
plus b over 2 times a in bracket all squared;
x plus b over 2 times a in bracket all squared equals b squared minua 4 times
a times c all over 4 times squared;
x plus b over 2 times a equals plus minus squared root of b squared minus 4
times a times c all over 4 times a squared;
x plus b over 2 times a equals plus minus squared root of b squared minus 4
times a times c all over 2 times a;
x12 equals minus b plus minus squared root of b squared minus 4 times a
times c all over 2 times a

so that by ABC formula,
when a times x squared minus b times x plus c equals 0
a, b, c, € R, a≠0

so, x12 equals minus b plus minus squaredroot of b squared minus 4 times a
times c all over 2 times a