Category:Transcendental Numbers
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This category contains results about Transcendental Numbers.
Definitions specific to this category can be found in Definitions/Transcendental Numbers.
A number (either real or complex) is transcendental if and only if it is not algebraic.
Pages in category "Transcendental Numbers"
The following 17 pages are in this category, out of 17 total.
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- Schanuel's Conjecture Implies Algebraic Independence of Pi and Euler's Number over the Rationals
- Schanuel's Conjecture Implies Algebraic Independence of Pi and Log of Pi over the Rationals
- Schanuel's Conjecture Implies Transcendence of 2 to the power of Euler's Number
- Schanuel's Conjecture Implies Transcendence of 2 to the power of Euler's Number/Lemma
- Schanuel's Conjecture Implies Transcendence of Euler's Number to the power of Euler's Number
- Schanuel's Conjecture Implies Transcendence of Log Pi
- Schanuel's Conjecture Implies Transcendence of Pi by Euler's Number
- Schanuel's Conjecture Implies Transcendence of Pi plus Euler's Number
- Schanuel's Conjecture Implies Transcendence of Pi to the power of Euler's Number
- Schanuel's Conjecture Implies Transcendence of Pi to the power of Euler's Number/Lemma
- Set of Liouville Numbers is Uncountable