ProphetesAI is thinking...
vertice
MindMap
Loading...
Sources
vertice
† ˈvertice Obs.—1 [a. F. vertice (= Sp., Pg., and It. vertice), ad. L. vertic-em, vertex vertex.] The vertex or zenith.1665 Sir T. Herbert Trav. (1677) 5 But the Periscii have their shadow circulating, their meridional shadow having no existence from the vertice, but oblique and extended to the plai...
Oxford English Dictionary
prophetes.ai
Vertice nella notte tra Meloni, Macron e Scholz- Corriere.it
Dec 14, 2023Corriere della Sera è anche su Whatsapp. È sufficiente cliccare qui per iscriversi al canale ed essere sempre aggiornati. 14 dicembre 2023 (modifica il 14 dicembre 2023 | 10:48)
www.corriere.it
Milan, nuovo vertice per Leao: club fiducioso - La Gazzetta dello Sport
Mar 29, 2023Appuntamento prima della Champions: resta il nodo della multa allo Sporting, ma la società mantiene l'ottimismo. E lui è tornato in anticipo a Milanello
www.gazzetta.it
Ucraina ultime notizie. Medvedev, vertice Nato avvicina la Terza guerra ...
Jul 11, 2023Ucraina ultime notizie. Medvedev, vertice Nato avvicina la Terza guerra mondiale. Zelensky: assurdo rinvio nostra adesione. Draghi: Ue acceleri integrazione politica ... Almeno sette persone hanno ...
www.ilsole24ore.com
Centrodestra, oggi il vertice di coalizione sul ... - L'Unione Sarda.it
Jan 4, 20242021 L'Unione Sarda S.p.A. Tutti i diritti riservati. É vietata la riproduzione, anche parziale e con qualsiasi mezzo, di tutti i materiali del sito. | Indirizzo della Sede Legale: Piazzetta L ...
www.unionesarda.it
How to find vertice by two angles and side? I know 'alpha', 'betta', length 'c', coords: 'A' and 'B' How can i find the 'C'(coords)?  is constant (i.e. not dependent on the number of vertices $n$) Given a set of points S in $\mathbb{R}^2$ we have a MST of these points. I want t...
Hint: Suppose we have a minimum spanning tree $T$, take a vertex $v$, with two other vertices $v_1,v_2$ adjacent to $v$, and suppose the angle $\angle v_1 v v_2$ is $\alpha$. Since $v$ is adjacent to $v_1$ and $v_2$ in the MST, we must have $d(v,v_1) + d(v,v_2)$ less than both of the alternatives $d...
prophetes.ai
Dopo la Champions vertice Inter-Chelsea: sul tavolo Lukaku, Onana e ...
Jun 7, 2023Inter e Chelsea si vedranno dopo la finale di Champions. Parleranno della situazione di Lukaku, che vuole restare in nerazzurro, di Onana, che i Blues intendono piazzare tra i pali dalla prossima ...
www.gazzetta.it
Graph theorem(homework) This is the theorem If $G$ is a graph, there are at least $2$ vertices(points ) always have the same degree. e.g: I have graph $G$, $(U,V)$ ,$4$ vertices $(e1,e2,e3,e4)$ ,and $4$ edges. So th...
**Hint:** * This is true only in simple graphs (no loops or multiple edges). * Consider some connected component and denote its size by $n$. * There are $n$ vertices, but only $n-1$ possible degrees. I hope this helps $\ddot\smile$
prophetes.ai
Random walk on complete graph An ant is doing a random walk on the complete graph of n vertices (1,...,n) starting at vertex 1. What is the expectation of the number of moves until it gets to every vertice?
Let $E$ be the expected number of moves, and $E_x$ be the expected number of moves the ant takes when it has already visited $x$ vertices to visit a new vertex. Using linearity of expectation, $$E = \sum^{n-1}_{i=1} E_i$$ $E_i$ is, as you have suggested, the expected value of a geometric distributio...
prophetes.ai
$ABC$ is a triangle there are points $D, E$ and $F$ on sides $AC, AB$ and $BC$ respectively if $AF = 4$ and $BD = 12$ find the minimum value of $EC$ Does this use any specific inequality? here's my approach: since a l...
It’s simple if you allow points A&D, C&F, and B&E to coincide. Then, a variation of (assuming angle BAC is not right) the Pythagorean theorem will yield [a variation of] $(EC)^2=(AF)^2+(BD)^2$. Whatever the approach, the minimum length of EC will require the segments AF, BD, and EC each to be the en...
prophetes.ai
Clarification on the definition of multigraph If I have a graph that has an edge that straight connects vertice $A$ to $B$ and another that connects vertice $A$ to $C$ then to $B$ is it considered a multigraph? Clari...
If I understood correctly, the edges make a triangle. That is not (necessarily) a multigraph. In a regular graph there may be many paths between two vertices. It is only single edges that cannot be doubled. If you want to disallow any such multiple paths, however, your graph is called a _tree_ (as l...
prophetes.ai
Integral of a quadratic function over a triangle Consider a triangle given its three vertices in 3 space, $a, b, c$. Is there an expression or a way to calculate it better then monte carlo, for computing the the integ...
**Hint:** Use an affine coordinate transform and set $$p=(x_0,x_1,x_2)=a+u(b-a)+v(c-a).$$ The Jacobian of the transformation is the determinant of the matrix formed with $b-a$ and $c-a$, a constant (the area of the parallelogram built on $a,b,c$). Then $$\iint_T \,dx_i\,dx_j=J\int_{u=0}^1\int_{v=0}^...
prophetes.ai