Littérature scientifique sur le sujet « Alpha Delta Phi Fraternity »

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Articles de revues sur le sujet "Alpha Delta Phi Fraternity"

1

Hara, J., Y. Takihara, K. Yumura-Yagi, S. Ishihara, A. Tawa, TW Mak, EW Gelfand, S. Okada et K. Kawa-Ha. « Differential usage of delta recombining element and V delta genes during T-cell ontogeny ». Blood 78, no 8 (15 octobre 1991) : 2075–81. http://dx.doi.org/10.1182/blood.v78.8.2075.2075.

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Abstract We analyzed the usage of the delta recombining element (delta Rec) and six V delta genes in cell samples from 15 patients with CD3- and 10 patients with CD3+ T-cell acute lymphoblastic leukemia in an attempt to define the hierarchy of genetic events that is associated with the T- cell receptor (TCR) alpha/delta gene complex during T-cell ontogeny. Based on the deletion patterns of these genes, we surmised their relative order on chromosome 14 to be as follows: 5′-V delta 4, V delta 6, V delta 1, V delta 5, delta Rec, V delta 2, D delta 1–3, J delta 1– 3, C delta, V delta 3–3′. In agreement with previous reports, V delta 1 was found to be preferentially rearranged in CD3+ samples. In CD3- samples, V delta 2 and V delta 3 rearrangements were observed at a high frequency. Incomplete V delta D delta rearrangements using V delta 2 or V delta 3, which are closest to C delta, were observed in three patients with CD3- and one patient with CD3+. These results suggest that V delta 2- and V delta 3-(Dn)D delta 3 recombinations are among the earliest recombinational events. Delta Rec was observed to be rearranged to phi J alpha on one allele. In addition, delta Rec rearrangements to J delta 1 and J alpha close to phi J alpha were also demonstrated on three alleles and one allele, respectively. Delta Rec rearrangements to J delta and J alpha other than phi J alpha also inhibit expression of the TCR delta locus. Approximately half of the alleles with J delta rearrangements showed no involvement of known V delta or delta Rec, indicating the existence of other, yet- uncharacterized V delta or delta Rec-like segments.
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Hara, J., Y. Takihara, K. Yumura-Yagi, S. Ishihara, A. Tawa, TW Mak, EW Gelfand, S. Okada et K. Kawa-Ha. « Differential usage of delta recombining element and V delta genes during T-cell ontogeny ». Blood 78, no 8 (15 octobre 1991) : 2075–81. http://dx.doi.org/10.1182/blood.v78.8.2075.bloodjournal7882075.

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We analyzed the usage of the delta recombining element (delta Rec) and six V delta genes in cell samples from 15 patients with CD3- and 10 patients with CD3+ T-cell acute lymphoblastic leukemia in an attempt to define the hierarchy of genetic events that is associated with the T- cell receptor (TCR) alpha/delta gene complex during T-cell ontogeny. Based on the deletion patterns of these genes, we surmised their relative order on chromosome 14 to be as follows: 5′-V delta 4, V delta 6, V delta 1, V delta 5, delta Rec, V delta 2, D delta 1–3, J delta 1– 3, C delta, V delta 3–3′. In agreement with previous reports, V delta 1 was found to be preferentially rearranged in CD3+ samples. In CD3- samples, V delta 2 and V delta 3 rearrangements were observed at a high frequency. Incomplete V delta D delta rearrangements using V delta 2 or V delta 3, which are closest to C delta, were observed in three patients with CD3- and one patient with CD3+. These results suggest that V delta 2- and V delta 3-(Dn)D delta 3 recombinations are among the earliest recombinational events. Delta Rec was observed to be rearranged to phi J alpha on one allele. In addition, delta Rec rearrangements to J delta 1 and J alpha close to phi J alpha were also demonstrated on three alleles and one allele, respectively. Delta Rec rearrangements to J delta and J alpha other than phi J alpha also inhibit expression of the TCR delta locus. Approximately half of the alleles with J delta rearrangements showed no involvement of known V delta or delta Rec, indicating the existence of other, yet- uncharacterized V delta or delta Rec-like segments.
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HARTLEY, WILLIAM G. « The Delta Phi Debating and Literary Society : Utah’s First Fraternity, 1869-1904 ». Utah Historical Quarterly 60, no 4 (1 octobre 1992) : 353–74. http://dx.doi.org/10.2307/45063526.

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4

Seik, Robert A., et Douglas M. Byer. « Anabolic Steroid Abuse Educational Videotape Service Project ». Journal of Pharmacy Practice 9, no 5 (octobre 1996) : 301–12. http://dx.doi.org/10.1177/089719009600900503.

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This article describes the professional services project for the Phi Delta Chi Professional Pharmacy Fraternity—Beta Gamma Chapter—preparation of an educational videotape on abuse of anabolic steroids. A short summary of the adverse effects of these steroids, a personal story involving steroid abuse, recovery, and motivation and stimulation of a group of pharmacy students to provide important educational services to teenagers (and older aspiring athletes) is presented.
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AGATI, Maria Luisa. « Un manoscritto equivocato del copista santo Theophilos († 1548) ». BYZANTINA SYMMEIKTA 22 (23 mai 2013) : 265. http://dx.doi.org/10.12681/byzsym.1108.

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<p><font size="3"><span class="A1"><span style="font-family: 'Times New Roman','serif'">&Epsilon;&Nu;&Alpha; &Lambda;&Alpha;&Nu;&Theta;&Alpha;&Nu;&Omicron;&Nu; &Chi;&Epsilon;&Iota;&Rho;&Omicron;&Gamma;&Rho;&Alpha;&Phi;&Omicron; &Tau;&Omicron;&Upsilon; &Gamma;&Rho;&Alpha;&Phi;&Epsilon;&Alpha; &Theta;&Epsilon;&Omicron;&Phi;&Iota;&Lambda;&Omicron;&Upsilon; </span></span><span class="A1"><span style="font-family: 'Times New Roman','serif'">(&dagger; 1548)</span></span></font></p><p><font size="3"><span class="A1"></span></font><span style="line-height: 150%; font-family: 'Times New Roman','serif'; color: black; font-size: 12pt">Ἡ &mu;&epsilon;&lambda;έ&tau;&eta; ἐ&pi;&iota;&kappa;&epsilon;&nu;&tau;&rho;ώ&nu;&epsilon;&tau;&alpha;&iota; &sigma;&tau;ὴ&nu; ἐ&pi;&alpha;&nu;ό&rho;&theta;&omega;&sigma;&eta; &tau;ῆ&sigmaf; - ἕ&omega;&sigmaf; &tau;ώ&rho;&alpha; ἐ&sigma;&phi;&alpha;&lambda;&mu;έ&nu;&eta;&sigmaf; - ἀ&pi;ό&delta;&omicron;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; ἀ&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;ῆ&sigmaf; &tau;&omicron;ῦ ἁ&gamma;&iota;&omicron;&rho;&epsilon;&iota;&tau;&iota;&kappa;&omicron;ῦ &kappa;ώ&delta;. &Kappa;&omega;&nu;&sigma;&tau;&alpha;&mu;&omicron;&nu;ί&tau;&omicron;&upsilon; 48 (&Epsilon;ὐ&chi;&omicron;&lambda;ό&gamma;&iota;&omicron; &tau;&omicron;ῦ ἔ&tau;&omicron;&upsilon;&sigmaf; 1545/6). &Mu;ὲ &beta;ά&sigma;&eta; &tau;ὸ &kappa;&omega;&delta;&iota;&kappa;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό &tau;&omicron;&upsilon; &sigma;&eta;&mu;&epsilon;ί&omega;&mu;&alpha;, &pi;&omicron;ὺ &epsilon;ἶ&chi;&epsilon; &delta;&iota;&alpha;&phi;ύ&gamma;&epsilon;&iota; &tau;ῆ&sigmaf; &pi;&rho;&omicron;&sigma;&omicron;&chi;ῆ&sigmaf; &tau;ῶ&nu; ἐ&rho;&epsilon;&upsilon;&nu;&eta;&tau;ῶ&nu;, &tau;ὸ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&omicron; &alpha;ὐ&tau;ὸ &pi;&rho;έ&pi;&epsilon;&iota; &nu;ὰ ἀ&pi;&omicron;&delta;&omicron;&theta;&epsilon;ῖ ὄ&chi;&iota; &sigma;&tau;ὸ&nu; &Kappa;ύ&rho;&iota;&lambda;&lambda;&omicron; &tau;ὸ&nu; &Nu;&alpha;&upsilon;&pi;ά&kappa;&tau;&iota;&omicron;, ἀ&lambda;&lambda;ὰ &sigma;&tau;ὸ&nu; &delta;&iota;ά&sigma;&eta;&mu;&omicron; &gamma;&rho;&alpha;&phi;έ&alpha; &kappa;&alpha;ὶ ὅ&sigma;&iota;&omicron; &Theta;&epsilon;&omicron;&delta;ό&sigma;&iota;&omicron;-&Theta;&epsilon;ό&phi;&iota;&lambda;&omicron;, &pi;&omicron;ὺ ἐ&rho;&gamma;ά&sigma;&theta;&eta;&kappa;&epsilon; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &sigma;&tau;ὴ &Mu;. Ἰ&beta;ή&rho;&omega;&nu; &mu;&epsilon;&tau;&alpha;&xi;ὺ &tau;&omicron;ῦ 1513 &kappa;&alpha;ὶ 1548. Ἀ&pi;ὸ &tau;ὸ &pi;&lambda;&omicron;ύ&sigma;&iota;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &tau;&omicron;ῦ &Beta;ί&omicron;&upsilon; &tau;&omicron;&upsilon; &delta;&iota;&alpha;&tau;&rho;έ&chi;&omicron;&upsilon;&mu;&epsilon; &tau;ὶ&sigmaf; &kappa;&upsilon;&rho;&iota;ό&tau;&epsilon;&rho;&epsilon;&sigmaf; &phi;ά&sigma;&epsilon;&iota;&sigmaf; &tau;ῆ&sigmaf; &zeta;&omega;ῆ&sigmaf; &tau;&omicron;&upsilon;, &lambda;&alpha;&mu;&beta;ά&nu;&omicron;&nu;&tau;&alpha;&sigmaf; ὑ&pi;ό&psi;&iota;&nu; &tau;ὶ&sigmaf; &sigma;&upsilon;&mu;&beta;&omicron;&lambda;ὲ&sigmaf; &tau;&omicron;ῦ &Lambda;ί&nu;&omicron;&upsilon; &Pi;&omicron;&lambda;ί&tau;&eta; &kappa;&alpha;ὶ &tau;&omicron;ῦ &Kappa;&rho;ί&tau;&omega;&nu;&alpha; &Chi;&rho;&upsilon;&sigma;&omicron;&chi;&omicron;ΐ&delta;&eta;, &sigma;ὲ &mu;ί&alpha; &pi;&rho;&omicron;&sigma;&pi;ά&theta;&epsilon;&iota;&alpha; &nu;ὰ &kappa;&alpha;&tau;&alpha;&nu;&omicron;ή&sigma;&omicron;&upsilon;&mu;&epsilon; ὀ&rho;&theta;ὰ &tau;ὸ&nu; &kappa;ώ&delta;&iota;&kappa;&alpha;, &tau;&omicron;ῦ ὁ&pi;&omicron;ί&omicron;&upsilon; &delta;ί&nu;&epsilon;&tau;&alpha;&iota; &mu;ί&alpha; ἀ&kappa;&rho;&iota;&beta;ὴ&sigmaf; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή, &kappa;&alpha;ὶ ἀ&pi;ὸ &tau;ὸ&nu; ὁ&pi;&omicron;ῖ&omicron; &delta;&eta;&mu;&omicron;&sigma;&iota;&epsilon;ύ&epsilon;&tau;&alpha;&iota;, &mu;&epsilon;&tau;&alpha;&xi;ὺ ἄ&lambda;&lambda;&omega;&nu;, &kappa;&alpha;ὶ ἕ&nu;&alpha; ἐ&nu;&delta;&iota;&alpha;&phi;έ&rho;&omicron;&nu; &alpha;ὐ&tau;&omicron;&beta;&iota;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ὸ &sigma;&eta;&mu;&epsilon;ί&omega;&mu;&alpha; &tau;&omicron;ῦ ὁ&sigma;ί&omicron;&upsilon;. Ὁ &kappa;ώ&delta;&iota;&kappa;&alpha;&sigmaf; &theta;έ&tau;&epsilon;&iota; &delta;&iota;ά&phi;&omicron;&rho;&alpha; &pi;&rho;&omicron;&beta;&lambda;ή&mu;&alpha;&tau;&alpha;, &pi;&omicron;ὺ &sigma;&upsilon;&zeta;&eta;&tau;&omicron;ῦ&nu;&tau;&alpha;&iota;, ἐ&nu;ῶ &kappa;&alpha;&theta;ί&sigma;&tau;&alpha;&tau;&alpha;&iota; &phi;&alpha;&nu;&epsilon;&rho;ὴ ἡ ἀ&nu;ά&gamma;&kappa;&eta; &mu;&iota;ᾶ&sigmaf; &pi;&alpha;&lambda;&alpha;&iota;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ῆ&sigmaf; ἐ&xi;έ&tau;&alpha;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; &gamma;&rho;&alpha;&phi;ῆ&sigmaf; &tau;&omicron;ῦ &Theta;&epsilon;ό&phi;&iota;&lambda;&omicron;&upsilon; ὑ&pi;ὸ &tau;ὸ &phi;ῶ&sigmaf; &nu;έ&omega;&nu; &sigma;&tau;&omicron;&iota;&chi;&epsilon;ί&omega;&nu;.</span></p>
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Stević, Stevo, Bratislav Iričanin et Witold Kosmala. « On a family of nonlinear difference equations of the fifth order solvable in closed form ». AIMS Mathematics 8, no 10 (2023) : 22662–74. http://dx.doi.org/10.3934/math.20231153.

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<abstract><p>We present some closed-form formulas for the general solution to the family of difference equations</p> <p><disp-formula> <label/> <tex-math id="FE1"> \begin{document}$ x_{n+1} = \Phi^{-1}\left(\Phi(x_{n-1})\frac{{\alpha} \Phi(x_{n-2})+{\beta} \Phi(x_{n-4})}{{\gamma} \Phi(x_{n-2})+{\delta} \Phi(x_{n-4})}\right), $\end{document} </tex-math></disp-formula></p> <p>for $ n\in{\mathbb N}_0 $ where the initial values $ x_{-j} $, $ j = \overline{0, 4} $ and the parameters $ {\alpha}, {\beta}, {\gamma} $ and $ {\delta} $ are real numbers satisfying the conditions $ {\alpha}^2+{\beta}^2\ne 0, $ $ {\gamma}^2+{\delta}^2\ne 0 $ and $ \Phi $ is a function which is a homeomorphism of the real line such that $ \Phi(0) = 0, $ generalizing in a natural way some closed-form formulas to the general solutions to some very special cases of the family of difference equations which have been presented recently in the literature. Besides this, we consider in detail some of the recently formulated statements in the literature on the local and global stability of the equilibria as well as on the boundedness character of positive solutions to the special cases of the difference equation and give some comments and results related to the statements.</p></abstract>
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Заставный, Виктор Петрович, et Viktor Petrovich Zastavnyi. « Некоторые задачи, связанные с вполне монотонными и положительно определенными функциями ». Matematicheskie Zametki 106, no 2 (2019) : 222–40. http://dx.doi.org/10.4213/mzm12130.

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В работе рассматривается несколько задач для вполне монотонных функций (класс ${\mathcal{CM}}$) и для функций, которые являются положительно определенными на вещественном линейном пространстве $E$ (класс $\Phi(E)$). В теореме 1 доказаны некоторые предположения Д. Моука, связанные с вполне монотонностью функции $x^{-\mu}(x^2+1)^{-\nu}$. В теореме 2 доказано, что если функция $f\in C^{\infty}{(0,+\infty)}$ и $\delta\in{\mathbb{R}}$, то $$ f(x)-a^\delta f(a x)\in {\mathcal{CM}}\qquad для всех\quad a>1 $$ тогда и только тогда, когда $$ -\delta f(x)-xf'(x)\in \mathcal{CM}. $$ Аналогичный результат для функций из $\Phi(E)$ получен в теореме 9: если $\varepsilon\in{\mathbb{R}}$, а функция $h\colon [0,+\infty)\to\mathbb{R}$ непрерывна на $[0,+\infty)$, дифференцируема на интервале $(0,+\infty)$ и $xh'(x)\to 0$ при ${x\to+0}$, то $$ h(\rho(u))-a^{-\varepsilon}h(a\rho(u))\in\Phi(E)\qquad для всех\quad a>1 $$ тогда и только тогда, когда $$ \psi_{\varepsilon}(\rho(u))\in\Phi(E), $$ где $\psi_{\varepsilon}(x):=\varepsilon h(x)- xh'(x)$ при $x>0$ и $\psi_{\varepsilon}(0):=\varepsilon h(0)$. Здесь $\rho$ - неотрицательная, однородная функция на $E$ и $\rho(u)\not\equiv 0$. Доказано (пример 6), что $e^{-\alpha\|u\|}(1-\beta\|u\|)\in\Phi(\mathbb{R}^m)$ тогда и только тогда, когда $-\alpha\leqslant\beta\leqslant\alpha/m$; $e^{-\alpha\|u\|^2}(1-\beta\|u\|^2)\in\Phi({\mathbb{R}}^m)$ тогда и только тогда, когда $0\leqslant\beta\leqslant2\alpha/m$. Здесь $\|u\|$ - евклидова норма в $\mathbb{R}^m$. В теореме 11 рассмотрен случай радиальных положительно определенных функций $h_{\mu,\nu}$. Библиография: 31 название.
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Ricceri, Biagio. « A class of functionals possessing multiple global minima ». Studia Universitatis Babes-Bolyai Matematica 66, no 1 (20 mars 2021) : 75–84. http://dx.doi.org/10.24193/subbmath.2021.1.06.

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"We get a new multiplicity result for gradient systems. Here is a very particular corollary: Let $\Omega\subset {\bf R}^n$ ($n\geq 2$) be a smooth bounded domain and let $\Phi:{\bf R}^2\to {\bf R}$ be a $C^1$ function, with $\Phi(0,0)=0$, such that $$\sup_{(u,v)\in {\bf R}^2}\frac{|\Phi_u(u,v)|+|\Phi_v(u,v)|}{1+|u|^p+|v|^p}<+\infty$$ where $p>0$, with $p=\frac{2}{n-2}$ when $n>2$.\\ Then, for every convex set $S\subseteq L^{\infty}(\Omega)\times L^{\infty}(\Omega)$ dense in $L^2(\Omega)\times L^2(\Omega)$, there exists $(\alpha,\beta)\in S$ such that the problem $$-\Delta u=(\alpha(x)\cos(\Phi(u,v))-\beta(x)\sin(\Phi(u,v)))\Phi_u(u,v)\hskip 5pt \hbox {\rm in}\hskip 5pt \Omega$$ $$-\Delta v= (\alpha(x)\cos(\Phi(u,v))-\beta(x)\sin(\Phi(u,v)))\Phi_v(u,v)\hskip 5pt \hbox {\rm in}\hskip 5pt \Omega$$ $$u=v=0\hskip 5pt \hbox {\rm on}\hskip 5pt \partial\Omega$$ has at least three weak solutions, two of which are global minima in $H^1_0(\Omega)\times H^1_0(\Omega)$ of the functional $$(u,v)\to \frac{1}{2}\left ( \int_{\Omega}|\nabla u(x)|^2dx+\int_{\Omega}|\nabla v(x)|^2dx\right )$$ $$-\int_{\Omega}(\alpha(x)\sin(\Phi(u(x),v(x)))+\beta(x)\cos(\Phi(u(x),v(x))))dx\ .$$"
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YANGAKI, Anastasia G. « North Syrian Mortaria and Other Late Roman Personal and Utility Objects Bearing Inscriptions of Good Luck ». BYZANTINA SYMMEIKTA 19 (25 mai 2010) : 247. http://dx.doi.org/10.12681/byzsym.953.

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<span style="font-size: 11pt; color: black; font-family: 'Times New Roman','serif'">&Pi;&Eta;&Lambda;&Iota;&Nu;&Alpha; &Iota;&Gamma;&Delta;&Iota;&Alpha; &Alpha;&Pi;&Omicron; &Tau;&Eta; &Beta;&Omicron;&Rho;&Epsilon;&Iota;&Omicron; &Sigma;&Upsilon;&Rho;&Iota;&Alpha; &Kappa;&Alpha;&Iota; &Alpha;&Lambda;&Lambda;&Alpha; &Alpha;&Nu;&Tau;&Iota;&Kappa;&Epsilon;&Iota;&Mu;&Epsilon;&Nu;&Alpha; &Pi;&Rho;&Omicron;&Sigma;&Omega;&Pi;&Iota;&Kappa;&Eta;&Sigma; &Kappa;&Alpha;&Iota; &Kappa;&Alpha;&Theta;&Eta;&Mu;&Epsilon;&Rho;&Iota;&Nu;&Eta;&Sigma; &Chi;&Rho;&Eta;&Sigma;&Eta;&Sigma; &Pi;&Omicron;&Upsilon; &Phi;&Epsilon;&Rho;&Omicron;&Upsilon;&Nu; &Epsilon;&Pi;&Iota;&Gamma;&Rho;&Alpha;&Phi;&Epsilon;&Sigma; &Gamma;&Iota;&Alpha; &Kappa;&Alpha;&Lambda;&Eta; &Tau;&Upsilon;&Chi;&Eta;</span> <p style="margin: 0cm 0cm 0pt; vertical-align: middle; text-indent: 21.25pt; line-height: 15pt" class="MsoNormal">&nbsp;</p><span style="font-size: 11pt; color: black; font-family: 'Times New Roman','serif'">&Omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &alpha;&pi;ό &tau;&alpha; &sigma;&phi;&rho;&alpha;&gamma;ί&sigma;&mu;&alpha;&tau;&alpha; &pi;&omicron;&upsilon; &epsilon;&nu;&tau;&omicron;&pi;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&epsilon; &iota;&gamma;&delta;ί&alpha; &alpha;&pi;ό &tau;&eta; &Beta;ό&rho;&epsilon;&iota;&omicron; &Sigma;&upsilon;&rho;ί&alpha;, &mu;ί&alpha; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &delta;&iota;&alpha;&delta;&epsilon;&delta;&omicron;&mu;έ&nu;&eta; &omicron;&mu;ά&delta;&alpha; &pi;ή&lambda;&iota;&nu;&omega;&nu; &iota;&gamma;&delta;ί&omega;&nu; &pi;&omicron;&upsilon; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron; &tau;έ&lambda;&omicron;&sigmaf; &tau;&omicron;&upsilon; 3&omicron;&upsilon; &kappa;&alpha;&iota; &sigma;&tau;&omicron; &pi;&rho;ώ&tau;&omicron; &mu;&iota;&sigma;ό &tau;&omicron;&upsilon; 4&omicron;&upsilon; &alpha;&iota;. &mu;.&Chi;., &phi;έ&rho;&omicron;&upsilon;&nu; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; ό&pi;&omicron;&upsilon; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &gamma;ί&nu;&epsilon;&tau;&alpha;&iota; &chi;&rho;ή&sigma;&eta; &tau;&omicron;&upsilon; &epsilon;&pi;&iota;&rho;&rho;ή&mu;&alpha;&tau;&omicron;&sigmaf; <em>&epsilon;ὐ&tau;&upsilon;&chi;ῶ&sigmaf;</em> ή &tau;&omicron;&upsilon; &rho;ή&mu;&alpha;&tau;&omicron;&sigmaf; <em>&epsilon;ὐ&tau;&upsilon;&chi;ῶ</em> &sigma;&epsilon; &sigma;&upsilon;&nu;&delta;&upsilon;&alpha;&sigma;&mu;ό &mu;&epsilon; έ&nu;&alpha; &kappa;ύ&rho;&iota;&omicron; ό&nu;&omicron;&mu;&alpha;. &Eta; &mu;&epsilon;&lambda;έ&tau;&eta; &sigma;&upsilon;&gamma;&kappa;&epsilon;&nu;&tau;&rho;ώ&nu;&epsilon;&iota; &tau;&alpha; &pi;&omicron;&lambda;&upsilon;ά&rho;&iota;&theta;&mu;&alpha; &iota;&gamma;&delta;ί&alpha; &pi;&omicron;&upsilon; &phi;έ&rho;&omicron;&upsilon;&nu; &sigma;&chi;&epsilon;&tau;&iota;&kappa;έ&sigmaf; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; (&Pi;&alpha;&rho;ά&rho;&tau;&eta;&mu;&alpha; &Alpha;), &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &pi;&omicron;&lambda;&lambda;ά &alpha;&nu;&tau;&iota;&kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &kappa;&alpha;&theta;&eta;&mu;&epsilon;&rho;&iota;&nu;ή&sigmaf; &kappa;&alpha;&iota; &pi;&rho;&omicron;&sigma;&omega;&pi;&iota;&kappa;ή&sigmaf; &chi;&rho;ή&sigma;&eta;&sigmaf; (&delta;&alpha;&kappa;&tau;&upsilon;&lambda;ί&delta;&iota;&alpha;, &sigma;&phi;&rho;&alpha;&gamma;ί&delta;&epsilon;&sigmaf;, &pi;&upsilon;&xi;ί&delta;&epsilon;&sigmaf;, &gamma;&upsilon;ά&lambda;&iota;&nu;&alpha; &alpha;&gamma;&gamma;&epsilon;ί&alpha;, &pi;ή&lambda;&iota;&nu;&alpha; &lambda;&upsilon;&chi;&nu;ά&rho;&iota;&alpha;, &pi;ή&lambda;&iota;&nu;&epsilon;&sigmaf; &omicron;&iota;&nu;&omicron;&chi;ό&epsilon;&sigmaf;) &mu;&epsilon; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; &pi;&alpha;&rho;ό&mu;&omicron;&iota;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&chi;&omicron;&mu;έ&nu;&omicron;&upsilon;. &Tau;&alpha; &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&alpha; &alpha;&pi;ό &tau;&alpha; &alpha;&nu;&tau;&iota;&kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &alpha;&upsilon;&tau;ά &epsilon;ί&nu;&alpha;&iota; &sigma;ύ&gamma;&chi;&rho;&omicron;&nu;&alpha; &mu;&epsilon; &tau;&alpha; &iota;&gamma;&delta;ί&alpha;, &epsilon;&nu;ώ &omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; &alpha;&pi;ό &tau;&omicron;&nu; 5&omicron; &mu;έ&chi;&rho;&iota; &kappa;&alpha;&iota; &tau;&omicron;&nu; 7&omicron; &alpha;&iota;. &mu;.&Chi;. &Alpha;&nu;&alpha;&lambda;ύ&epsilon;&tau;&alpha;&iota; &eta; &mu;&omicron;&rho;&phi;ή &kappa;&alpha;&iota; &tau;&omicron; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;ώ&nu;, &mu;έ&sigma;&omega; &tau;&omega;&nu; &omicron;&pi;&omicron;ί&omega;&nu; &epsilon;&kappa;&phi;&rho;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &epsilon;&upsilon;&chi;έ&sigmaf; &gamma;&iota;&alpha; &kappa;&alpha;&lambda;ή &tau;ύ&chi;&eta;. &Sigma;&chi;&omicron;&lambda;&iota;ά&zeta;&epsilon;&tau;&alpha;&iota; &kappa;&alpha;&tau;ά &pi;ό&sigma;&omicron;&nu; &alpha;&upsilon;&tau;έ&sigmaf;, &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &tau;&omega;&nu; &pi;ή&lambda;&iota;&nu;&omega;&nu; &iota;&gamma;&delta;ί&omega;&nu;, &alpha;&nu;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &pi;&alpha;&rho;ά&lambda;&lambda;&eta;&lambda;&alpha; &kappa;&alpha;&iota; &sigma;&tau;&omicron; &epsilon;&rho;&gamma;&alpha;&sigma;&tau;ή&rho;&iota;&omicron; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;&upsilon;ή&sigmaf; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &alpha;&gamma;&gamma;&epsilon;ί&omega;&nu;. &Alpha;&upsilon;&tau;&omicron;ύ &tau;&omicron;&upsilon; &epsilon;ί&delta;&omicron;&upsilon;&sigmaf; &omicron;&iota; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; &pi;&omicron;&upsilon; &epsilon;&nu;&tau;&omicron;&pi;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&alpha; &iota;&gamma;&delta;ί&alpha; &alpha;&pi;ό &tau;&eta; &Beta;ό&rho;&epsilon;&iota;&omicron; &Sigma;&upsilon;&rho;ί&alpha; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ύ&nu; &mu;έ&rho;&omicron;&sigmaf; &mu;ί&alpha;&sigmaf; &mu;&alpha;&kappa;&rho;ά&sigmaf; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;&iota;&kappa;ή&sigmaf; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta;&sigmaf; &kappa;&alpha;&iota;, &beta;ά&sigma;&epsilon;&iota; &tau;&eta;&sigmaf; &chi;&rho;&omicron;&nu;&omicron;&lambda;ό&gamma;&eta;&sigma;&eta;&sigmaf; &tau;&omega;&nu; &lambda;&omicron;&iota;&pi;ώ&nu; &alpha;&nu;&tau;&iota;&kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu; &sigma;&tau;&alpha; &omicron;&pi;&omicron;ί&alpha; &alpha;&upsilon;&tau;έ&sigmaf; &alpha;&pi;&alpha;&nu;&tau;&omicron;ύ&nu;, &sigma;&upsilon;&nu;έ&chi;&iota;&sigma;&alpha;&nu; &nu;&alpha; &epsilon;ί&nu;&alpha;&iota; &alpha;&rho;&kappa;&epsilon;&tau;ά &kappa;&omicron;&iota;&nu;έ&sigmaf; &gamma;&iota;&alpha; &mu;&epsilon;&gamma;ά&lambda;&omicron; &chi;&rho;&omicron;&nu;&iota;&kappa;ό &delta;&iota;ά&sigma;&tau;&eta;&mu;&alpha;, &pi;&rho;&omicron;&phi;&alpha;&nu;ώ&sigmaf; &delta;&epsilon;&delta;&omicron;&mu;έ&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&chi;&omicron;&mu;έ&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &mu;&eta;&nu;ύ&mu;&alpha;&tau;ό&sigmaf; &tau;&omicron;&upsilon;&sigmaf;.</span><span style="font-family: 'Times New Roman','serif'"><font size="3">&nbsp;</font></span>
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10

DAVIS, John. « A Passage of the 'Barbarograeca᾽ Metaphrase of Niketas Choniates᾽ Chronike Diegesis. Retranslated or Revised ? » BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 127. http://dx.doi.org/10.12681/byzsym.809.

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Résumé :
&nbsp; <p>J. C. Davis</p><p>&nbsp;Ἕ&nu;&alpha; &chi;&omega;&rho;ί&omicron; ἀ&pi;ὸ &tau;ὴ &lambda;&epsilon;&gamma;ό&mu;&epsilon;&nu;&eta; &laquo;&delta;&eta;&mu;ώ&delta;&eta;&raquo; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; &tau;ῆ&sigmaf; <em>&Chi;&rho;&omicron;&nu;&iota;&kappa;</em><em>ῆ</em><em>&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf;</em> &tau;&omicron;ῦ &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta;: ἐ&pi;&alpha;&nu;&alpha;-&mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; ἤ ἁ&pi;&lambda;ῶ&sigmaf; &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta;; </p><p>&Tau;ὸ &chi;&omega;&rho;ί&omicron; &pi;&omicron;ὺ &sigma;&upsilon;&zeta;&eta;&tau;&epsilon;ῖ&tau;&alpha;&iota; ἐ&delta;ῶ ἀ&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ ἰ&delta;&iota;ά&zeta;&omicron;&upsilon;&sigma;&alpha; &pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &sigma;&tau;ὸ &sigma;ύ&nu;&omicron;&lambda;&omicron; &tau;ῆ&sigmaf; &lambda;&epsilon;&gamma;&omicron;&mu;έ&nu;&eta;&sigmaf; Barbarograeca (&laquo;&delta;&eta;&mu;ώ&delta;&omicron;&upsilon;&sigmaf;&raquo;) &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; &Chi;&rho;&omicron;&nu;&iota;&kappa;ῆ&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf; &tau;&omicron;ῦ &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta;: ἡ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&eta; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta; &tau;&omicron;ῦ &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &alpha;ὐ&tau;&omicron;ῦ (Niketas-Metaphrase=<em>&Nu;</em>-<em>&Mu;</em>) &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&epsilon;&iota; &delta;ύ&omicron; &kappa;&lambda;ά&delta;&omicron;&upsilon;&sigmaf;, &omicron;ἱ ὁ&pi;&omicron;ῖ&omicron;&iota; &delta;ὲ&nu; &delta;&iota;&alpha;&phi;έ&rho;&omicron;&upsilon;&nu; &rho;&iota;&zeta;&iota;&kappa;ὰ &pi;&alpha;&rho;ὰ &mu;ό&nu;&omicron; &sigma;&tau;ὸ ὑ&pi;ὸ &sigma;&upsilon;&zeta;ή&tau;&eta;&sigma;&iota;&nu; &sigma;&eta;&mu;&epsilon;ῖ&omicron;.</p><p>&Tau;ὸ ἐ&rho;ώ&tau;&eta;&mu;&alpha; &pi;&omicron;ὺ &pi;&rho;&omicron;&kappa;ύ&pi;&tau;&epsilon;&iota; ἀ&pi;ὸ &tau;ὶ&sigmaf; &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ὲ&sigmaf; &pi;&omicron;ὺ &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &epsilon;ἶ&nu;&alpha;&iota; &kappa;&alpha;&tau;ὰ &pi;ό&sigma;&omicron; ἡ &mu;ί&alpha; &epsilon;ἶ&nu;&alpha;&iota; &delta;&upsilon;&nu;&alpha;&tau;ὸ &nu;ὰ &theta;&epsilon;&omega;&rho;&eta;&theta;&epsilon;ῖ &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta; &tau;ῆ&sigmaf; ἄ&lambda;&lambda;&eta;&sigmaf;, &kappa;&alpha;ὶ &kappa;&alpha;&tau;ὰ &pi;ό&sigma;&omicron; &alpha;ὐ&tau;ὴ ἡ &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta; ἔ&gamma;&iota;&nu;&epsilon; &beta;ά&sigma;&epsilon;&iota; &tau;&omicron;ῦ &pi;&rho;&omega;&tau;&omicron;&tau;ύ&pi;&omicron;&upsilon; &tau;&omicron;ῦ &Chi;&omega;&nu;&iota;ά&tau;&eta;, &tau;&omicron;ῦ &lambda;ό&gamma;&iota;&omicron;&upsilon;, &delta;&eta;&lambda;&alpha;&delta;ή, &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &tau;ῆ&sigmaf; <em>&Chi;&rho;&omicron;&nu;&iota;&kappa;</em><em>ῆ</em><em>&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf;</em>.</p><p>Ὅ&tau;&iota; &omicron;ἱ &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ὲ&sigmaf; &tau;&omicron;ῦ &chi;&omega;&rho;ί&omicron;&upsilon;, ἀ&nu;&epsilon;&xi;ά&rho;&tau;&eta;&tau;&alpha; ἡ &mu;ί&alpha; ἀ&pi;ό &tau;ὴ&nu; ἄ&lambda;&lambda;&eta;, ὑ&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&omicron;&upsilon;&nu; &gamma;&nu;ώ&sigma;&eta; &tau;&omicron;ῦ &pi;&rho;&omega;&tau;&omicron;&tau;ύ&pi;&omicron;&upsilon;, &theta;έ&tau;&epsilon;&iota; ἕ&nu;&alpha; ἄ&lambda;&lambda;&omicron; ἐ&rho;ώ&tau;&eta;&mu;&alpha;: &pi;ῶ&sigmaf; ἦ&tau;&alpha;&nu; ἡ ἀ&rho;&chi;&iota;&kappa;ὴ &mu;&omicron;&rho;&phi;ὴ &tau;ῆ&sigmaf; <em>&Nu;</em>-<em>&Mu;</em>; Ὑ&pi;ῆ&rho;&chi;&epsilon; &mu;ή&pi;&omega;&sigmaf; ἕ&nu;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; ἐ&pi;ά&nu;&omega; &sigma;&tau;ὸ ὁ&pi;&omicron;ῖ&omicron; ἦ&tau;&alpha;&nu; &sigma;&eta;&mu;&epsilon;&iota;&omega;&mu;έ&nu;&epsilon;&sigmaf; &kappa;ά&pi;&omicron;&iota;&epsilon;&sigmaf; &delta;&iota;&omicron;&rho;&theta;ώ&sigma;&epsilon;&iota;&sigmaf; ἤ ἀ&lambda;&lambda;&alpha;&gamma;έ&sigmaf;, &pi;&iota;&theta;&alpha;&nu;ὸ&nu; &gamma;&rho;&alpha;&mu;&mu;έ&nu;&epsilon;&sigmaf; &sigma;ὲ &kappa;&omicron;&nu;&tau;&iota;&nu;ὸ &chi;&rho;&omicron;&nu;&iota;&kappa;ὸ &delta;&iota;ά&sigma;&tau;&eta;&mu;&alpha; ἀ&pi;ὸ &tau;ὴ &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;ὴ &tau;ῆ&sigmaf; <em>&Nu;</em>-<em>&Mu;</em>, &kappa;&alpha;ὶ &gamma;&iota;ὰ &tau;ὶ&sigmaf; ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; ὁ (&sigma;&upsilon;&gamma;)&gamma;&rho;&alpha;&phi;έ&alpha;&sigmaf; &pi;&alpha;&rho;έ&pi;&epsilon;&mu;&pi;&epsilon; &sigma;&tau;ὴ &Chi;&rho;&omicron;&nu;&iota;&kappa;ὴ &Delta;&iota;ή&gamma;&eta;&sigma;&eta;;</p><p>Ἐ&nu;ῶ ἡ &gamma;&epsilon;&nu;&iota;&kappa;ὴ &mu;&omicron;&rho;&phi;ὴ &tau;ῶ&nu; &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ῶ&nu; ὑ&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&epsilon;&iota; ὅ&tau;&iota; ἡ &mu;ί&alpha; (&sigma;&omega;&zeta;ό&mu;&epsilon;&nu;&eta; &sigma;&tau;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; XS) ἔ&gamma;&iota;&nu;&epsilon; &mu;ὲ &beta;ά&sigma;&eta; &tau;ὴ&nu; ἄ&lambda;&lambda;&eta; -&kappa;&alpha;ὶ &sigma;&upsilon;&nu;&epsilon;&pi;ῶ&sigmaf; &delta;ὲ&nu; ἀ&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ ἀ&kappa;&rho;&iota;&beta;ῶ&sigmaf; &nu;έ&alpha; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;-, &pi;&alpha;&rho;ά &tau;&alpha;ῦ&tau;&alpha; &pi;&epsilon;&rho;&iota;&lambda;&alpha;&mu;&beta;ά&nu;&omicron;&nu;&tau;&alpha;&iota; &lambda;έ&xi;&epsilon;&iota;&sigmaf; &kappa;&alpha;ὶ &phi;&rho;ά&sigma;&epsilon;&iota;&sigmaf;, &omicron;ἱ ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; &mu;ᾶ&sigmaf; ἐ&pi;&iota;&tau;&rho;έ&pi;&omicron;&upsilon;&nu; &nu;ὰ ὑ&pi;&omicron;&theta;έ&sigma;&omicron;&upsilon;&mu;&epsilon; ὅ&tau;&iota; &omicron;ἱ &sigma;&upsilon;&nu;&tau;ά&kappa;&tau;&epsilon;&sigmaf; &tau;ῶ&nu; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ῶ&nu; &gamma;&nu;ώ&rho;&iota;&zeta;&alpha;&nu; &tau;ὸ ἀ&rho;&chi;&iota;&kappa;ὸ ἔ&rho;&gamma;&omicron; &tau;&omicron;ῦ &Chi;&omega;&nu;&iota;ά&tau;&eta;. Ἴ&sigma;&omega;&sigmaf; &tau;ὸ &chi;&omega;&rho;ί&omicron; &mu;ᾶ&sigmaf; &delta;&iota;&alpha;&sigma;ώ&zeta;&epsilon;&iota; &tau;ὸ ἀ&pi;&omicron;&tau;έ&lambda;&epsilon;&sigma;&mu;&alpha; &mu;ί&alpha;&sigmaf; &pi;&rho;&omicron;&sigma;&pi;ά&theta;&epsilon;&iota;&alpha;&sigmaf; ἀ&nu;ά&gamma;&nu;&omega;&sigma;&eta;&sigmaf;, ἀ&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;ῆ&sigmaf; &kappa;&alpha;ὶ ὀ&rho;&gamma;ά&nu;&omega;&sigma;&eta;&sigmaf; ἑ&nu;ὸ&sigmaf; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; ἡ&mu;&iota;&tau;&epsilon;&lambda;&omicron;ῦ&sigmaf; &mu;&omicron;&rho;&phi;ῆ&sigmaf; (ἔ&sigma;&tau;&omega; &sigma;' ἕ&nu;&alpha; &mu;&iota;&kappa;&rho;ὸ &sigma;&eta;&mu;&epsilon;ῖ&omicron; &tau;&omicron;ῦ &mu;&epsilon;&gamma;ά&lambda;&omicron;&upsilon; &alpha;ὐ&tau;&omicron;ῦ ἔ&rho;&gamma;&omicron;&upsilon;), ἤ ἴ&sigma;&omega;&sigmaf; &mu;ᾶ&sigmaf; ἔ&chi;&epsilon;&iota; &sigma;&omega;&theta;&epsilon;ῖ &kappa;ά&pi;&omicron;&iota;&omicron;&upsilon; &epsilon;ἴ&delta;&omicron;&upsilon;&sigmaf; &pi;&epsilon;ί&rho;&alpha;&mu;&alpha; ἐ&kappa; &mu;έ&rho;&omicron;&upsilon;&sigmaf; &tau;&omicron;ῦ &mu;&epsilon;&tau;&alpha;&phi;&rho;&alpha;&sigma;&tau;ῆ ἤ &tau;&omicron;ῦ &alpha;&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;έ&alpha;.</p>
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Livres sur le sujet "Alpha Delta Phi Fraternity"

1

Judice, C. Raymond. Phi Alpha Delta Law Fraternity, International : The history continues--. Baltimore, Md. (345 N. Charles St., Baltimore 21201) : Phi Alpha Delta Law Fraternity, 2000.

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Stevens, Shirley Cruzen. Ohioans in the catalogue of the Alpha Delta Phi, 1832-1915. Ann Arbor, Mich : S.C. Stevens, 1990.

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Mall, Loren L. Bedrock values : History of Alpha Upsilon Chapter, Delta Sigma Phi Fraternity, 1915-2010. Denver, CO : Reef Exchange LLLP, 2012.

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Miller, Chris. The Real Animal House : The Awesomely Depraved Saga of the Fraternity That Inspired the Movie, A Mostly Lucid Memoir. New York : Little, Brown and Co., 2006.

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Administration, United States Congress Senate Committee on Rules and. Authorizing the Alpha Phi Alpha Fraternity to establish a memorial to Martin Luther King, Jr., in the District of Columbia : Report (to accompany S. 619). [Washington, D.C. ? : U.S. G.P.O., 1989.

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United States. Congress. Senate. Committee on Rules and Administration. Authorizing the Alpha Phi Alpha Fraternity to establish a memorial to Martin Luther King, Jr., in the District of Columbia : Report (to accompany S. 27). [Washington, D.C. ? : U.S. G.P.O., 1993.

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United States. Congress. Senate. Committee on Rules and Administration. Authorizing the Alpha Phi Alpha Fraternity to establish a memorial to Martin Luther King, Jr., in the District of Columbia : Report (to accompany S. 239). [Washington, D.C. ? : U.S. G.P.O., 1991.

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United States. Congress. Senate. Committee on Rules and Administration. Authorizing the Alpha Phi Alpha Fraternity to establish a memorial to Martin Luther King, Jr., in the District of Columbia : Report (to accompany S. 426). [Washington, D.C. ? : U.S. G.P.O., 1995.

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United States. Congress. Senate. Committee on Rules and Administration. Authorizing the Alpha Phi Alpha Fraternity to establish a memorial to Martin Luther King, Jr. in the District of Columbia : Report (to accompany S. 322). [Washington, D.C. ? : U.S. G.P.O., 1987.

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Devoy, Annie Miller. The faces of Phi Delta Phi-leaders, lawyers and legends : A history of the international legal fraternity of Phi Delta Phi, 1869-2009. Virginia Beach, VA : Donning Co. Publishers, 2010.

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Chapitres de livres sur le sujet "Alpha Delta Phi Fraternity"

1

Witherspoon, A. M. « Staging of Titus Andronicus Gives Alpha Delta Phi Place in Shakespearean History, Yale University [1924]* ». Dans Titus Andronicus, 385–87. Routledge, 2015. http://dx.doi.org/10.4324/9781315724911-31.

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