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This is the second article by Peter Briggs which will draw together several of the often-conflicting and contradictory findings surrounding the period preceding the Templars’ suppression. Part I presents the research of Wulfgar Hoefnagel which revealed a culture of alcohol abuse among the Teutonic Knights, and that a large number of the Templars involved in the suppression of the order were drunk on the day they signed their submissions to Philip IV in 1308, and on the day they signed their own deaths. Part II presents a more recent study that suggests the Templars’ harsh treatment may have been akin to the medieval revenge technique known as ‘keen eating’, and that this may have been inflicted upon them in retaliation for using the cross against the enemies of God.Q: what is the limit of the sequence $x_1=\frac{1}{2}, x_{n+1}=\frac{n^4+2n^2+2n+1}{(n+2)^2}$ What is the limit of the following sequence $x_1=\frac{1}{2}, x_{n+1}=\frac{n^4+2n^2+2n+1}{(n+2)^2}$? I wrote $x_n=\frac{a_n}{b_n}$ with $a_1=1, b_1=2, a_{n+1}=\frac{a_n^4}{b_n}, b_{n+1}=(n+2)^2$ What I tried is to show that $x_n$ is decreasing and hence convergent. I have shown that $x_n>\frac{a_n}{b_n}$ and for small enough $n$, $x_{n+1}>\frac{a_{n+1}}{b_{n+1}}$ but when i took $n$ to be very large, I did not find any bound on the difference $x_n-x_{n+1}$. What i could have done is to find a bound on $x_{n+1}-x_n$ but i could not figure out any. I tried to get rid of the $\frac{1}{n^2}$ term in $b_n$ but i could not. Any help would