on: <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> Wikipedia A calque of French nombre de <span class="searchmatch">Betti</span>, coined in 1892 by Henri Poincaré; named after Italian mathematician Enrico <span class="searchmatch">Betti</span> in recognition...
<span class="searchmatch">Betti</span> numbers plural of <span class="searchmatch">Betti</span> <span class="searchmatch">number</span>...
Wikipedia has an article on: <span class="searchmatch">Betti</span> Wikipedia Borrowed from Italian <span class="searchmatch">Betti</span>. <span class="searchmatch">Betti</span> (plural <span class="searchmatch">Bettis</span>) A surname from Italian. <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> According to the 2010 United...
topological space. The smallest Listing number counts the <span class="searchmatch">number</span> of connected components of a space, and is thus equivalent to the zeroth <span class="searchmatch">Betti</span> <span class="searchmatch">number</span>....
quotient group of the kth cycle group modulo the kth boundary group (derived from the chain complex of, e.g., a given simplicial complex). <span class="searchmatch">Betti</span> <span class="searchmatch">number</span>...
family of six-dimensional simply connected biquotients whose second <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> is three, different from Totaro's biquotients, is considered and it is...
reproductive <span class="searchmatch">number</span> Bates <span class="searchmatch">number</span> Bejan <span class="searchmatch">number</span> Bell <span class="searchmatch">number</span> Bernoulli <span class="searchmatch">number</span> <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> bib <span class="searchmatch">number</span> bicomplex <span class="searchmatch">number</span> binary <span class="searchmatch">number</span> binding <span class="searchmatch">number</span> Biot <span class="searchmatch">number</span> book-number...
family of six-dimensional simply connected biquotients whose second <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> is three, different from Totaro's biquotients, is considered and it is...
<span class="searchmatch">Betti</span> numbers minus the sum of odd-dimensional ones. A polygon's or polyhedron's Euler characteristic is just the <span class="searchmatch">number</span> of corners minus the <span class="searchmatch">number</span> of...
a compact symplectic toric 4 {\displaystyle 4} -orbifold with second <span class="searchmatch">Betti</span> <span class="searchmatch">number</span> equal to 2 {\displaystyle 2} , K {\displaystyle K} -polystability is...