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There is a page named "User:PhiH/W" on Wikipedia
- This redirect is temporarily disabled to add it on Wikidata. See phab:T54564 for more information. Add this page on Universe (Q1)....314 bytes (22 words) - 14:09, 24 January 2021
- Module:User:PhiH/Route – User:PhiH/Station User:PhiH/W (on a seperate account: User:PhiH2)...1 KB (16 words) - 14:21, 27 January 2021
- prompt('Wikidata item'); document.editform.wpTextbox1.value = "{" + "{User:PhiH/W|" + promptid + "}}\n" + document.editform.wpTextbox1.value; document.editform...1 KB (155 words) - 18:03, 2 February 2021
- 07:59, 15 April 2022 (UTC) Hi Io Herodotus. I guess you should use {{User:PhiH/W|111551872}} (and save the page) so you can create an "intentional site link...1 KB (118 words) - 17:27, 7 May 2023
- perturbation theory w j i = 2 π ℏ 2 | ⟨ ϕ j | d ⋅ E 0 | ϕ i ⟩ | 2 δ ( ω i j − ω ) {\displaystyle w_{ji}={\frac {2\pi }{\hbar ^{2}}}\left|\langle \phi _{j}|\mathbf...4 KB (637 words) - 15:05, 9 March 2020
- phi^{0}-\frac{1}{2c^{2}_{w}}M\phi^{0}\phi^{0} -\beta_{h}[\frac{2M^{2}}{g^{2}}+\frac{2M}{g}H+\frac{1}{2}(H^{2}+\phi^{0}\phi^{0}+2\phi^{+}\phi...13 KB (3,971 words) - 05:37, 13 March 2023
- W μ − − W μ − ∂ ν W μ + ) + A μ ( W ν + ∂ ν W μ − − W ν − ∂ ν W μ + ) ] − 1 2 g 2 W μ + W μ − W ν + W ν − + 1 2 g 2 W μ + W ν − W μ + W ν − + g 2 c w...7 KB (2,681 words) - 17:43, 18 September 2021
- _{b}}}\phi _{c}{\overline {\phi _{d}}}|||\phi _{w}{\overline {\phi _{x}}}\phi _{y}{\overline {\phi _{z}}}|\rangle =(\langle |\phi _{a}\phi _{c}|||\phi _{w}\phi...26 KB (5,615 words) - 05:08, 28 March 2020
- Phi Kappa Psi. 1931. OCLC 14031914. Griffing,(by the authority of the executive council), Henry Scherer; Tate, W.R. (1934). The Pledge Manual of Phi Kappa...12 KB (882 words) - 14:20, 17 May 2021
- {\Delta \phi }{2B}}{\Bigg [}1+{\frac {3\epsilon }{4B^{2}}}(\Delta \phi )\sin(2\phi _{1}+{\frac {2}{3}}\Delta \phi ){\Bigg ]}} E = sin D cos w {\displaystyle...1 KB (396 words) - 20:26, 25 June 2013
- [\psi !]\phi } is defined as follows: M , w ⊨ [ ψ ! ] ϕ iff if M , w ⊨ ψ then M ψ , w ⊨ ϕ {\displaystyle {\mathcal {M}},w\models [\psi !]\phi {\mbox{...46 KB (6,882 words) - 13:50, 11 December 2015
- Simeon S. Booker, 1921–1923 Raymond W. Cannon, 1924–1927 Bert A. Rose, 1928–1931 Charles H. Wesley, 1932–1940 Rayford W. Logan, 1941–1945 Belford V. Lawson...1 KB (174 words) - 19:17, 17 April 2009
- given by W ϕ , ψ ( x , p ) = 1 ( π ℏ ) n ∫ L ⟨ e − i p ( x + y ) / ℏ ϕ ( x + y ) | ψ ( x − y ) e − i p ( x − y ) / ℏ ⟩ d y . {\displaystyle W_{\phi ,\psi...10 KB (1,696 words) - 14:01, 10 August 2011
- \!/\ \psi +\psi _{i}y_{ij}\psi _{j}\phi +h.c.+\left\vert D_{\mu }\phi \right\vert ^{2}-V(\phi )} Sean Carroll W = ∫ [ D g ] [ D a ] [ D ψ ] [ D Φ ] e...3 KB (880 words) - 10:56, 13 June 2016
- \phi _{t}} adjusted by the Lie-bracket correction term defined as [ v , w ] ≐ ( D v ) w − ( D w ) v , v , w ∈ V ; {\displaystyle [v,w]\doteq (Dv)w-(Dw)v...10 KB (2,302 words) - 20:25, 15 November 2015
- S^{\pm }} . Two words w 1 {\displaystyle w_{1}} and w 2 {\displaystyle w_{2}} are equivalent, w 1 ≡ w 2 {\displaystyle w_{1}\equiv \,w_{2}} , if there is...7 KB (1,566 words) - 16:39, 28 April 2012
- N W W = F W N ⋅ λ W = α W α N ⋅ ℏ c λ W , {\displaystyle A_{NWW}=F_{WN}\cdot \lambda _{W}=\alpha _{W}\alpha _{N}\cdot {\frac {\hbar c}{\lambda _{W}}}...48 KB (5,547 words) - 21:30, 22 July 2017
- }}_{t}={\frac {\partial H(\phi _{t},p_{t})}{\partial p}},{\dot {p}}_{t}=-{\frac {\partial H(\phi _{t},p_{t})}{\partial \phi }}} . Along the geodesic...19 KB (2,995 words) - 09:11, 17 November 2017
- rapidly increasing w 1 {\displaystyle w_{1}} in order to drive a constant upward flux of gas 1 (recall Φ 1 = w 1 n 1 {\displaystyle \Phi _{1}=w_{1}n_{1}} )....24 KB (4,006 words) - 22:05, 12 June 2019
- Phi Beta Mu Phi Beta Pi Phi Delta Delta Phi Delta Gamma (professional) Phi Delta Psi Phi Kappa (secondary) Phi Lambda Chi Phi Lambda Sigma Phi Pi Phi...5 KB (3,540 words) - 17:31, 30 June 2024
- \frac {A w v^2} {g}</math> or <math>\scriptstyle v = \sqrt \frac {Rg} {Aw}</math> R = A w v 2 g {\displaystyle R={\frac {Awv^{2}}{g}}} or v = R g A w {\displaystyle
- cross-dressing at the command of a female spirit or goddess. The explorer W.H. Keating reported that the Winnebago considered the moon, to be inhabited
- point w {\displaystyle {\textbf {w}}} and the function H {\displaystyle H} of this chapter. Later chapters relax or modify these conditions. H {\displaystyle