Ggtkuk

JawaSundaBanyumasanBugisAcehBanjarMinangMelayuDeutschEnglishEspañolFrançaisItalianoNederlands (function()var node=document.getElementById("mw-dismissablenotice-anonplace");if(node)node.outerHTML="u003Cdiv class="mw-dismissable-notice"u003Eu003Cdiv class="mw-dismissable-notice-close"u003E[u003Ca tabindex="0" role="button"u003Etutupu003C/au003E]u003C/divu003Eu003Cdiv class="mw-dismissable-notice-body"u003Eu003Cdiv id="localNotice" lang="id" dir="ltr"u003Eu003C/divu003Eu003C/divu003Eu003C/divu003E";()); Masuk log Loncat ke navigasi Loncat ke pencarian Bahasa: Jawa | Sunda | Banyumasan | Bugis | Aceh | Banjar | Minang | Melayu | Deutsch | English | Español | Français | Italiano | Nederlands Nama pengguna Kata sandi   Biarkan saya tetap masuk Masuk log Bantuan masuk log Lupa kata sandi? Belum punya akun?Gabung Wikipedia Diperoleh dari "https:/...

3 I've had a teacher tell me that I needed to have 3 citations per paragraph in my paper. The paper is to be 20 pages long. Is this level of citation (over 200 individual in-text citations in the paper) too much for undergraduate work? The way that she phrased it left uncertainty whether this was for every paragraph, or only for the quoted ones, so the context of whether similar works have this level of quotation in them is the only standard I have to go by. citations share | improve this question edited 10 hours ago Nathan Eggers Techno Tech Blog ...

2 $begingroup$ Let $C_1,dots, C_m$ be a family of ordered set partitions of $[n]$ with exactly $k$ blocks. Write $C_i = {B_{i1}, dots, B_{ik}}$ for $i=1,dots, m$ where $B_{ij}$ are the blocks of the ordered set partition $C_i$ . Suppose this family also has the property that for each $j=1,dots, k$ $$B_{1j} cup cdots cup B_{mj}$$ is also a partition of $[n]$ Can one determine the maximal number of members in such a family $m$ , or at least a decent upper bound on $m$ ? Edit: It might also be worth noting that if we take $k=n$ , then $m=n$ since this would be equivalent to the existence of a latin square. I am in particular interested in the case $k=2$ . co.combinatorics partitions share ...