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  1. Transcendenta tal – Wikipedia

  2. Transcendental Numbers | Brilliant Math & Science Wiki

  3. Transcendental number | Definition & Facts | Britannica

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    Transcendence theory is concerned with the converse question: given a complex number , is there a polynomial with rational coefficients such that If no such polynomial exists then the number is called transcendental. More generally the theory deals with algebraic independence of numbers.
    A transcendental number is a (possibly complex) number that is not the root of any integer polynomial. Every real transcendental number must also be irrational, since a rational number is the root of an integer polynomial of degree one. The set of transcendental numbers is uncountably infinite.
    Since the real numbers are the union of algebraic and transcendental numbers, it is impossible for both subsets to be countable. This makes the transcendental numbers uncountable. No rational number is transcendental and all real transcendental numbers are irrational.
    Euler, in the 18th century, was probably the first person to define transcendental numbers in the modern sense. Johann Heinrich Lambert conjectured that e and π were both transcendental numbers in his 1768 paper proving the number π is irrational, and proposed a tentative sketch proof that π is transcendental.
  5. Transcendental Number -- from Wolfram MathWorld

  6. Transcendental Numbers - Math is Fun

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    Algebraic and Transcendental Number
    Transcendental Number Examples
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    Transcendental Number Importance
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    Transcendental Function
  7. Transcendental number - Encyclopedia of Mathematics

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