1,554 results for homo · 0.120s

www.reddit.com/r/BestofRedditorUpdates/comments/1g0aex8/aita_for_not_attending_my_friends_wedding_because/

AITA for not attending my friend's wedding because her FILs are homophobes?

**I am not The OOP, OOP is u/SoggyWealth0** **AITA for not attending my friend's wedding because her FILs are homophobes?** **Originally posted to r/AmItheAsshole** **TRIGGER WARNING:** >!Hom...

arxiv.org/abs/1005.0209v2

Approximations and adjoints in homotopy categories

We provide a criterion for the existence of right approximations in cocomplete additive categories; it is a straightforward generalisation of a result due to El Bashir. This criterion is used to construct adjoint functors in homotopy categories. Appl...

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arxiv.org/abs/1603.07293v2

The largest fragment of a homogeneous fragmentation process

We show that in homogeneous fragmentation processes the largest fragment at time $t$ has size $e^{-t Φ'(\bar{p})}t^{-\frac32 (\log Φ)'(\bar{p})+o(1)},$ where $Φ$ is the Lévy exponent of the fragmentation process, and $\bar{p}$ is the unique solut...

arxiv.org/abs/2506.17260v4

Postive Semidefinite and Sum of Squares Biquadratic Polynomials

Hilbert proved in 1888 that a positive semi-definite (PSD) homogeneous quartic polynomial of three variables always can be expressed as the sum of squares (SOS) of three quadratic polynomials, and a psd homogeneous quartic polynomial of four variable...

arxiv.org/abs/1202.4325v1

Scalar curvature and vector bundles

In the first part we use Gromov's K--area to define the K--area homology which stabilizes into singular homology on the category of pairs of compact smooth manifolds. The second part treats the questions of certain curvature gaps. For instance, the $...

arxiv.org/abs/0711.5018v1

The cohomology of Bestvina-Brady groups

For each subcomplex of the standard CW-structure on any torus, we compute the homology of a certain infinite cyclic regular covering space. In all cases when the homology is finitely generated, we also compute the cohomology ring. For aspherical su...

www.bing.com/ck/a?!&&p=2e6600564a56722c9c1258b99efe48b939d52aba9da15a3739d9761de84e419cJmltdHM9MTc3MjQ5NjAwMA&ptn=3&ver=2&hsh=4&fclid=0f3a0a02-1399-6e83-333b-1d1012846ff4&u=a1aHR0cHM6Ly93d3cucmVkZGl0LmNvbS9yL0RlYXRoU3RyYW5kaW5nL2NvbW1lbnRzL3B1eTNsdy9hbGxfMTA4X2hvbW9fZmFiZXJfdHJvcGh5X2l0ZW1zLw&ntb=1

All 108 HOMO FABER trophy items: : r/DeathStranding - Reddit

I just completed my last missing trophy “Homo Faber” on Death Stranding - Director’s Cut. For anyone who also struggles with this trophy completing all weapons and equipment, here is a list of all …

arxiv.org/abs/2211.06230v1

Homological stability for Iwahori-Hecke algebras of type B

We show that homological stability holds for the family of Iwahori-Hecke algebras of type B_n, where homology is identified with the relevant Tor group. This family of algebras is related to the Coxeter groups of type B_n, which are groups of signed...

arxiv.org/abs/1212.2653v1

On the Eisenbud-Green-Harris Conjecture

It has been conjectured by Eisenbud, Green and Harris that if $I$ is a homogeneous ideal in $k[x_1,...,x_n]$ containing a regular sequence $f_1,...,f_n$ of degrees $°(f_i)=a_i$, where $2\leq a_1\leq ... \leq a_n$, then there is a homogeneous ideal $...

en.wikipedia.org/wiki/Educational_Action_Challenging_Homophobia

Educational Action Challenging Homophobia - Wikipedia

Educational Action Challenging Homophobia (EACH) is a charity based in the United Kingdom which "affirms the lives of lesbian, gay, bisexual and trans

arxiv.org/abs/1310.8041v1

Homologous Flux Ropes Observed by SDO/AIA

We firstly present the Solar Dynamics Observatory observations of four homologous flux ropes in active region (AR) 11745 on 2013 May 20-22. The four flux ropes are all above the neutral line of the AR, with endpoints anchoring at the same region, and...

www.bing.com/ck/a?!&&p=3736736c488d4f15fc7e977cffdeb16ba8b912899f68198eed33b3808dbb482aJmltdHM9MTc3MjQ5NjAwMA&ptn=3&ver=2&hsh=4&fclid=317debcd-2f1e-6293-1e03-fcdf2eda63d7&u=a1aHR0cHM6Ly9tYXRoLnN0YWNrZXhjaGFuZ2UuY29tL3F1ZXN0aW9ucy8yNDU1MzMxL2hvbW90b3B5LWdyb3Vwcy1vbi1hbmQtc29uLXBpLW1vbi12LXMtcGktbXNvbg&ntb=1

Homotopy groups O(N) and SO(N): $\\pi_m(O(N))$ v.s. $\\pi_m(SO(N))$

Oct 3, 2017 · I have known the data of $\\pi_m(SO(N))$ from this Table: $$\\overset{\\displaystyle\\qquad\\qquad\\qquad\\qquad\\qquad\\qquad\\quad\\textbf{Homotopy …

www.bing.com/ck/a?!&&p=d99107df55cafb8a096ddd436a75182f079489a610697106afed533f9cbd04e1JmltdHM9MTc3MjQ5NjAwMA&ptn=3&ver=2&hsh=4&fclid=2705fe1a-cb26-6a8d-0a1f-e908cac06b09&u=a1aHR0cHM6Ly9tYXRoLnN0YWNrZXhjaGFuZ2UuY29tL3F1ZXN0aW9ucy8yNDU1MzMxL2hvbW90b3B5LWdyb3Vwcy1vbi1hbmQtc29uLXBpLW1vbi12LXMtcGktbXNvbg&ntb=1

Homotopy groups O(N) and SO(N): $\\pi_m(O(N))$ v.s. $\\pi_m(SO(N))$

Oct 3, 2017 · I have known the data of $\\pi_m(SO(N))$ from this Table: $$\\overset{\\displaystyle\\qquad\\qquad\\qquad\\qquad\\qquad\\qquad\\quad\\textbf{Homotopy …