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As you can see, the dates of the first cve for the CVE’s are earlier in some cases (and later in some). That means either Mozilla is a real slacker, or there’s a problem in the way the information is provided (either the way it is presented to the companies, or the fact that companies are including information in that way).

Since the CVE numbers are the same for some years, it seems quite unlikely that Mozilla should be inventing new ones for that reason.
I also think you should check the Impact code for the CVEs you find and check if that code is high enough to actually cause a problem.

A:

I found a problem: CVE-2015-2203 was linked to a webpage using html tags like and which have different display characteristics in browsers than plain text in and tags. In IE and Firefox that caused the format of the document to be interpreted wrongly and therefore changing the browsers to an unsupported format.
So CVE-2015-2203 was neither publicly disclosed nor publicly exploited.

f_0$, and, consequently, $u_{\infty}=0$ (recall that $\kappa\in(0,\infty]$), which leads to the main part of the theorem.

For an admissible initial condition $u_0$ and $|\kappa|$ sufficiently small, the solution $u_{\kappa}(t)$ exists for all $t\ge 0$ and it has the following asymptotic behavior: $$\label{f3.12}
\lim_{t\to\infty} \sup_{x\in\mathbb{R}} \frac{|u_{\kappa}(t,x)|}{e^{ -\gamma (x-ct)}} =0,
\quad \gamma =\sqrt{\frac{ -2\mu}{\mu+\lambda}}.$$ Moreover, the limit of the maximal weighted $L_1$-norm of $u_{\kappa}$ in time exists and equals the number of infected agents $m_u$.

Finally, we prove that, if $m_u$ is finite for some positive value of $\kappa$, then the estimate is sharp. This is done by means of the following direct example:

Suppose

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