About: Lynz   Sponge Permalink

An Entity of Type : owl:Thing, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

The lynz (pronounced "lines") is a dynamic googologism that grows over time. There are two definitions. The first lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. * It is rounded to 1063 on September 17th, 1998. * For all following days, the value of the previous day is squared. The second lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. The term "the lynz" abbreviated K (kappa), refers to the sum of the two.

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  • Lynz
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  • The lynz (pronounced "lines") is a dynamic googologism that grows over time. There are two definitions. The first lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. * It is rounded to 1063 on September 17th, 1998. * For all following days, the value of the previous day is squared. The second lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. The term "the lynz" abbreviated K (kappa), refers to the sum of the two.
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abstract
  • The lynz (pronounced "lines") is a dynamic googologism that grows over time. There are two definitions. The first lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. * It is rounded to 1063 on September 17th, 1998. * For all following days, the value of the previous day is squared. The second lynz is defined as follows: * It is 100 on February 26th, 1998. * For all following days, the value of the previous day is doubled. The term "the lynz" abbreviated K (kappa), refers to the sum of the two. Formally: \begin{eqnarray*} K_1 &=& \left\{ \begin{array} \\ d < 203: & 100 \cdot 2^d \\ d \geq 203: & 10^{63 \cdot 2^{d - 203}} \end{array} ight. \\ K_2 &=& 100 \cdot 2^d \\ K &=& K_1 + K_2 \end{eqnarray*} where \(d\) is the number of days since February 26th, 1998. The lynz, and its larger relative Clarkkkkson, both change over time. Thus, they can be considered functions of time instead of true numbers. The current value is approximately 10102149, between googolplex and googolplexigong.
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