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Reverted 2 edits by ARandomStringTheorist (talk): Nothing was "fixed", you simply removed maintenance tags |
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A "Conway chain" is defined as follows:
* Any positive integer is a chain of length <math>1</math>.
* A chain of length
Any chain represents an integer, according to the six rules below. Two chains are said to be equivalent if they represent the same integer.
Let <math>a, b, c</math> denote positive integers and let <math>\#</math> denote the unchanged remainder of the chain. Then:
#An empty chain (or a chain of length <math>0</math>) is equal to <math>1</math>.
#The chain <math>a</math> represents the number <math>a</math>.
#The chain <math>a \rightarrow b</math> represents the number <math>a^b</math>.
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:<math>={^{65536}2}</math>
:<math>\approx \exp_{10}^{65533}(4.29508)</math>
:(see [[tetration]])
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