Difference between revisions of "Mozyrska-Torres logarithm at 1"
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(Created page with "==Theorem== Let $\mathbb{T}$ be a time scale including $1$ and at least one other point $t$ such that $0< t < 1$. The following formula holds: $$L_{\mathbb{T}}(1)=0,$$ where $...") |
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==Theorem== | ==Theorem== | ||
| − | Let $\mathbb{T}$ be a time scale including $1$ and at least one other point $t$ such that $0< t < 1$. | + | Let $\mathbb{T}$ be a time scale including $1$ and at least one other point $t$ such that $0< t < 1$. Then $L_{\mathbb{T}}(1)=0$, where $L_{\mathbb{T}}$ denotes the [[Mozyrska-Torres logarithm]]. |
| − | |||
| − | where $L_{\mathbb{T}}$ denotes the [[Mozyrska-Torres logarithm]]. | ||
==Proof== | ==Proof== | ||
Revision as of 15:24, 21 October 2017
Theorem
Let $\mathbb{T}$ be a time scale including $1$ and at least one other point $t$ such that $0< t < 1$. Then $L_{\mathbb{T}}(1)=0$, where $L_{\mathbb{T}}$ denotes the Mozyrska-Torres logarithm.
