Givgol was formerly known as gigol, coined by Joyce by substituting the -i- from six for the -oo- in googol, but was changed when Jonathan Bowers renamed his much higher gygol to gigol. An alternative suggestion at the time, which saw some temporary useage, was gerigol, formed by inserting an -er- for a preceding zero before the -i-. It is g(2, 50, g(1, 6, 50)) = \(300^{50}\). It has 124 digits and its digital representation is: 7178979876918525887702490000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
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| - Givgol was formerly known as gigol, coined by Joyce by substituting the -i- from six for the -oo- in googol, but was changed when Jonathan Bowers renamed his much higher gygol to gigol. An alternative suggestion at the time, which saw some temporary useage, was gerigol, formed by inserting an -er- for a preceding zero before the -i-. It is g(2, 50, g(1, 6, 50)) = \(300^{50}\). It has 124 digits and its digital representation is: 7178979876918525887702490000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
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| - Givgol was formerly known as gigol, coined by Joyce by substituting the -i- from six for the -oo- in googol, but was changed when Jonathan Bowers renamed his much higher gygol to gigol. An alternative suggestion at the time, which saw some temporary useage, was gerigol, formed by inserting an -er- for a preceding zero before the -i-. It is g(2, 50, g(1, 6, 50)) = \(300^{50}\). It has 124 digits and its digital representation is: 7178979876918525887702490000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
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