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| -rw-r--r-- | source/dn001.07/paper.tex | 4 |
1 files changed, 2 insertions, 2 deletions
diff --git a/source/dn001.07/paper.tex b/source/dn001.07/paper.tex index 209c34d..6d35efd 100644 --- a/source/dn001.07/paper.tex +++ b/source/dn001.07/paper.tex @@ -27,7 +27,7 @@ Let two lemmas for the integrals $\alpha$ and $\beta$. $\beta$ and $\alpha$ shal \subsubsection{Conditions of $\alpha$} -Let $\alpha$ be an integral of $t \in \mathbb{Z}$ which consists of a sum $S(t) = \sum_{k=1}^{t} (t!), \quad \forall k \in \mathbb{Z}$. +Let $\alpha$ be an integral of $t \in \mathbb{Z}$ which consists of a sum $S(t) = \sum_{k=1}^{n} (t!), \quad \forall k, n \in \mathbb{Z}, \quad \forall t \in \mathbb{R}$. Consider the following integral: \begin{equation} @@ -42,6 +42,6 @@ Let $\beta$ be an integral of $t \in \mathbb{Z}$ which consists of $\alpha \in \ $\beta > \alpha$. Such that $\lim_{t \to e} (\alpha \to \infty$). \subsubsection{Conclusion} -We see that $\beta. \quad \alpha$ is defined if and only if $t > e$. We can conclude that the lemma holds and points toward $\infty$. +We see that $\beta, \quad \alpha$ is defined if and only if $t > e$. We can conclude that the lemma holds and points toward $\infty$. \end{document} |