The greagol (short for 'great googol') is equal to E100#100#100, using Hyper-E Notation. The term was coined by Sbiis Saibian. The greagol can be described as the 100th member of the "grangol series", where the 1st member is a grangol (E100#100), the 2nd is the grangoldex (E100#grangol), the 3rd is the grangoldudex (E100#grangoldex), ... and in general the nth member of the series, call it S(n), is equal to E100#S(n-1). It follows that: Greagol = E100#(E100#(E100#( ... ... (E100#(E100#100)) ... ... ))) w/100 "E"s in the expression. A greagol can also be defined as follows:
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| - The greagol (short for 'great googol') is equal to E100#100#100, using Hyper-E Notation. The term was coined by Sbiis Saibian. The greagol can be described as the 100th member of the "grangol series", where the 1st member is a grangol (E100#100), the 2nd is the grangoldex (E100#grangol), the 3rd is the grangoldudex (E100#grangoldex), ... and in general the nth member of the series, call it S(n), is equal to E100#S(n-1). It follows that: Greagol = E100#(E100#(E100#( ... ... (E100#(E100#100)) ... ... ))) w/100 "E"s in the expression. A greagol can also be defined as follows:
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abstract
| - The greagol (short for 'great googol') is equal to E100#100#100, using Hyper-E Notation. The term was coined by Sbiis Saibian. The greagol can be described as the 100th member of the "grangol series", where the 1st member is a grangol (E100#100), the 2nd is the grangoldex (E100#grangol), the 3rd is the grangoldudex (E100#grangoldex), ... and in general the nth member of the series, call it S(n), is equal to E100#S(n-1). It follows that: Greagol = E100#(E100#(E100#( ... ... (E100#(E100#100)) ... ... ))) w/100 "E"s in the expression. A greagol can also be defined as follows: Greagol = 101010......1010100 w/ 101010......1010100 w/ ... ... ... ... w/ 101010......1010100 w/100 10s 10s ... 10s where there are 100 power towers, and the number of tens in each is equal to the power tower to the immediate right. The rightmost power tower contains exactly 100 10s and is equal to the grangol. This number is also called towergol by Aarex Tiaokhiao.
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