Euler's real identity NOT e to the i pi = -1

Euler's real identity NOT e to the i pi = -1

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Mathologer • 213K views

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Math topics:
_Mathematical_series_##Mathematical series##_Pi_##Pi##_Series_(mathematics)_##Series (mathematics)##_Telescoping_series_##Telescoping series##_Trigonometry_##Trigonometry##_Right_angle_##Right angle##_Sine_##Sine##_Trigonometric_functions_##Trigonometric functions##_Algebra_##Algebra##_Taylor_series_##Taylor series##_Expression_(mathematics)_##Expression (mathematics)##_Polynomial_##Polynomial##_Linearity_##Linearity##_Exponentials_##Exponentials##_Square_(algebra)_##Square (algebra)##_Exponential_function_##Exponential function##_Euler's_identity_##Euler's identity##_Polynomial_functions_##Polynomial functions##_Quadratic_function_##Quadratic function##_Linear_function_##Linear function##_Cubic_function_##Cubic function##_Mathematics_##Mathematics##_Mathematics_##Mathematics##_Infinity_##Infinity##_Mathematician_##Mathematician##_Equality_(mathematics)_##Equality (mathematics)##_Parity_(mathematics)_##Parity (mathematics)##_Elementary_arithmetic_##Elementary arithmetic##_Infinite_product_##Infinite product##_Fraction_(mathematics)_##Fraction (mathematics)##_Multiplicative_inverse_##Multiplicative inverse##_Binary_operations_##Binary operations##_Multiplication_##Multiplication##_Division_(mathematics)_##Division (mathematics)##_Addition_##Addition
Other topics:
_Mathematical_analysts_##Mathematical analysts##_Roger_Cotes_##Roger Cotes##_Leonhard_Euler_##Leonhard Euler##_Gottfried_Wilhelm_Leibniz_##Gottfried Wilhelm Leibniz
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