Chan Chan: Chronology and Stratigraphic Contents

En el presente estudio se determinó de qué manera el programa de Coaching Farmacéutico contribuye al desarrollo profesional de los empleados en la Botica Torres de Lima Tambo (BTL) 013 - Pueblo Libre durante el mes de marzo del 2015. Mediante la realización de un análisis FODA, se examinó las deficiencias que presenta el personal de la BTL 013, en la formación cognitiva, organizacional y con mayor énfasis en el ámbito personal. El tamaño de la muestra fue el total de la población que abarca a 8 Técnicos en Farmacia. Se aplicó un trabajo comparativo sobre el diagnóstico inicial (pre test) y el diagnóstico final (post test) una vez aplicado el programa. Para evaluar de esta manera q el efecto que produce la aplicación del programa de coaching. Los resultados demuestran que la aplicación del coaching farmacéutico tiene un efecto positivo sobre el desarrollo del personal técnico en farmacia. Las principales conclusiones a las que se arribaron en la investigación fueron: El programa de coaching farmacéutico, mejora sustancialmente el desarrollo cognitivo del personal técnico en farmacia, esto se demostró mediante la comparación de las medias antes y después del programa. El programa de coaching farmacéutico, mejora sustancialmente el desarrollo cognitivo, organizacional y personal del técnico en farmacia, esto se demostró mediante la comparación de las medias antes y después del programa

Astrid Hadad y Los Tarzanes Flyer

Flyer advertising Astrid Hadad's performance at The Chan Centre. Collected material for Astrid Hadad y Los Tarzanes

Proofs of Some Conjectures of Chan on Appell-Lerch Sums

On page 3 of his lost notebook, Ramanujan defines the Appell-Lerch sum $$\phi(q):=\sum_{n=0}^\infty \dfrac{(-q;q)_{2n}q^{n+1}}{(q;q^2)_{n+1}^2},$$ which is connected to some of his sixth order mock theta functions. Let $\sum_{n=1}^\infty a(n)q^n:=\phi(q)$. In this paper, we find a representation of the generating function of $a(10n+9)$ in terms of $q$-products. As corollaries, we deduce the congruences $a(50n+19)\equiv a(50n+39)\equiv a(50n+49)\equiv0~(\textup{mod}~25)$ as well as $a(1250n+250r+219)\equiv 0~(\textup{mod}~125)$, where $r=1$, $3$, and $4$. The first three congruences were conjectured by Chan in 2012, whereas the congruences modulo 125 are new. We also prove two more conjectural congruences of Chan for the coefficients of two Appell-Lerch sums.Comment: 14 page

Exponential type of hypercyclic entire functions

In this paper the exponential type of hypercyclic entire functions with respect to a sequence (Φn(D)) of differential operators is considered, where every Φn is an entire function of exponential type. We prove that under suitable conditions certain rates of growth are possible for hypercyclicity while others are not. In particular, our statements extend the negative part of a sharp result on growth of D-hypercyclic entire functions due to Grosse-Erdmann, and are related to a result by Chan and Shapiro about the existence of Φ(D)-hypercyclic functions in certain Hilbert spaces of entire functions.Dirección General de Enseñanza Superior (DGES). EspañaJunta de Andalucí

Cultural Preservation of Ethnomedicine in Peru

In conjunction with the Minority Health & Health Disparities International Research Training program at San Diego State University, three Linfield students contributed to the ongoing Peru Ethnomedical Project in Trujillo, Peru by: Conducting surveys in two neighborhoods on the edge of the city; Creating a medicinal plant garden in the Chan Chan archaeological site museum. Surveys conducted in Moche, Trujillo were part of a larger study supervised by anthropologists Douglas Sharon and Thomas Love. The research aims to evaluate the usage of medicinal plants in rural and urban Peruvian communities. Linfield’s contribution focused on the creation of the medicinal garden to serve as a community model and educational program. The overall purpose of the 2015 summer faculty collaborative project was to: Preserve the knowledge of these practices; Analyze the plant properties; Publish the information; Provide the community with a garden that reflects the commonly used plants; Educate new generations; Bring back and apply this knowledge in the Linfield community

Georgia Straight Ad

Advertisement for Astrid Hadad's performance at The Chan Centre in The Georgia Straight. Collected material for Astrid Hadad y Los Tarzanes