Develophment of mathematics geographically

1. Mesopotamia

• Determining the number system was first
• Finding the weight and measurement system
• Year 2500 BC decimal system is no longer used and replaced by a stick-shaped wedge notation

2. Babilonia

• Using the decimal system and π = 3.125
• Inventor of first calculator
• Knowing the geometry as the basis for astronomical calculations
• Using the approach to the square root
• Geometry is aljabaris
• Arithmetic grow and develop well into a growing rhetorical algebra
• Already familiar with Pythagoras's theorem

3. Ancient Egypt

• Already know the formula for calculating the size and contents
• Know the system of numbers and symbols in the year 3100 BC
• Know the Pythagorean triple
• Additive system patterned numbers and arithmetic
• Year 300 BC using base-10 number system

4. Ancient Greece

• Pythagoras Pythagorean theorem proving mathematically (best)
• Early pioneer the concept of zero is Al Khwarizmi...
• Archimedes sparked a parabola, which means the top right corner cone...
• Irrational numbers Hipassus inventor
• Diophantus inventor of arithmetic (the discussion of theory and number theory whose content is algebra development done by an equation)
• Archimedes made plane geometry
• Know primes...

5. India

• Brahmagyupta born on 598-660
• Aryabtha (4018 BC) to find the circumference of a circle of relationships
• Introducing the use of zero and decimal
• Brahmagyupta discovered negative numbers
• Pythagorean triple are familiar geometry, Pythagorean theorem, transformation and triangle pascal

6. China

• Know the properties of right triangle in 3000 BC
• Develop negative numbers, decimal, decimal system, binary system, algebra, geometry, trigonometry and calculus
• Have devised a method to solve some type of equation is a quadratic equation, kubikdan qualitik
• Horner uses algebra system to solve quadratic equations