@MattN Yeah I found it funny how you literally gave me a type of field. Hahaha. But I agree with you on that. Computation is not where it is at. I love pure math.
And that is a fact that kiltmakers always press home. they always say Any tartan is appropriate, if you like it you can wear it. So it suggest that indeed the clause in my conditions is jst some arbitrary rule some old man made up
@Ilya Well, sure. But when I mean help I mean I give them guides, I prepare them for make up exams, help them online, mail them solved excercises (in $\LaTeX$ pdfs) and similar stuff =)
What am I suppose to do for homework? For these integral problems there are 49 of them, so about 25 if I just do the odds, each problem takes me about 30 minutes so that is about 12 hours of homework. Am I really expected to do all these? There are 30 more word problems as well
@DavidWallace history.utoronto.ca/material_culture/rmclean/html/trad.htm "The third invented aspect of the Highland tradition of Scotland, Trevor-Roper argues, is that of tartan. Family tartans, as they are now generally conceived, probably never existed. Instead, tartans probably were regionally based with different patterns belonging to different areas of the country. What tartan one wore was mainly a decision based on preference or fashion.…"
Yes, but it also says "The small kilt or walking kilt (similar to the 'modern' kilt) did not develop until the late 17th or early 18th century, and is essentially the bottom half of the great kilt." which is consistent with those other claims.
Let $P_n^1$ be the set of all polynomials of degree $\leq n$ with leading coefficient $1$ and define $\lVert p \lVert_{\infty}=\sup_{x\in [-1,1]}\lvert p(x)\lvert$. Compute $\inf_{p\in P_n^1} \lVert p\lVert_{\infty}$.
I know that $\inf_{p\in P_n^1} \lVert p\lVert_{\infty}=\frac{1}{2^{n-1}}\lVert...
