A Well-Being Manifesto for a Flourishing Society
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Research Brief March 2017 Publication #2017-16
Research Brief March 2017 Publication #2017-16 Flourishing From the Start: What Is It and How Can It Be Measured? Kristin Anderson Moore, PhD, Child Trends Christina D. Bethell, PhD, The Child and Adolescent Health Measurement Introduction Initiative, Johns Hopkins Bloomberg School of Every parent wants their child to flourish, and every community wants its Public Health children to thrive. It is not sufficient for children to avoid negative outcomes. Rather, from their earliest years, we should foster positive outcomes for David Murphey, PhD, children. Substantial evidence indicates that early investments to foster positive child development can reap large and lasting gains.1 But in order to Child Trends implement and sustain policies and programs that help children flourish, we need to accurately define, measure, and then monitor, “flourishing.”a Miranda Carver Martin, BA, Child Trends By comparing the available child development research literature with the data currently being collected by health researchers and other practitioners, Martha Beltz, BA, we have identified important gaps in our definition of flourishing.2 In formerly of Child Trends particular, the field lacks a set of brief, robust, and culturally sensitive measures of “thriving” constructs critical for young children.3 This is also true for measures of the promotive and protective factors that contribute to thriving. Even when measures do exist, there are serious concerns regarding their validity and utility. We instead recommend these high-priority measures of flourishing -
F(P,Q) = Ffeic(R+TQ)
674 MATHEMA TICS: N. H. McCOY PR.OC. N. A. S. ON THE FUNCTION IN QUANTUM MECHANICS WHICH CORRESPONDS TO A GIVEN FUNCTION IN CLASSICAL MECHANICS By NEAL H. MCCoy DEPARTMENT OF MATHEMATICS, SMrTH COLLEGE Communicated October 11, 1932 Let f(p,q) denote a function of the canonical variables p,q of classical mechanics. In making the transition to quantum mechanics, the variables p,q are represented by Hermitian operators P,Q which, satisfy the com- mutation rule PQ- Qp = 'y1 (1) where Y = h/2ri and 1 indicates the unit operator. From group theoretic considerations, Weyll has obtained the following general rule for carrying a function over from classical to quantum mechanics. Express f(p,q) as a Fourier integral, f(p,q) = f feiC(r+TQ) r(,r)d(rdT (2) (or in any other way as a linear combination of the functions eW(ffP+T)). Then the function F(P,Q) in quantum mechanics which corresponds to f(p,q) is given by F(P,Q)- ff ei(0P+7Q) t(cr,r)dodr. (3) It is the purpose of this note to obtain an explicit expression for F(P,Q), and although we confine our statements to the case in which f(p,q) is a polynomial, the results remain formally correct for infinite series. Any polynomial G(P,Q) may, by means of relation (1), be written in a form in which all of the Q-factors occur on the left in each term. This form of the function G(P,Q) will be denoted by GQ(P,Q). -
A Phenomenological Study of Flourishing in Mid-Career Professionals
Pepperdine University Pepperdine Digital Commons Theses and Dissertations 2020 A phenomenological study of flourishing in mid-career professionals Sohyun Lee [email protected] Follow this and additional works at: https://digitalcommons.pepperdine.edu/etd Part of the Business Commons, Leadership Studies Commons, and the Organization Development Commons Recommended Citation Lee, Sohyun, "A phenomenological study of flourishing in mid-career professionals" (2020). Theses and Dissertations. 1161. https://digitalcommons.pepperdine.edu/etd/1161 This Dissertation is brought to you for free and open access by Pepperdine Digital Commons. It has been accepted for inclusion in Theses and Dissertations by an authorized administrator of Pepperdine Digital Commons. For more information, please contact [email protected], [email protected], [email protected]. FLOURISHING IN MID-CAREER PROFESSIONALS Pepperdine University Graduate School of Education and Psychology A PHENOMENOLOGICAL STUDY OF FLOURISHING IN MID-CAREER PROFESSIONALS A dissertation submitted in partial satisfaction of the requirements for the degree of Doctor of Education in Organizational Leadership by Sohyun Lee July, 2020 Paula Thompson, Ed.D. – Dissertation Chairperson This dissertation, written by Sohyun Lee Under the guidance of a Faculty Committee and approved by its members, has been submitted in partial fulfillment of the requirements for the degree of DOCTOR OF EDUCATION Doctoral Committee: Paula Thompson, Ed.D., Chairperson Kay Davis, Ed.D Maria -
The Utility of Genetic Risk Scores in Predicting the Onset of Stroke March 2021 6
DOT/FAA/AM-21/24 Office of Aerospace Medicine Washington, DC 20591 The Utility of Genetic Risk Scores in Predicting the Onset of Stroke Diana Judith Monroy Rios, M.D1 and Scott J. Nicholson, Ph.D.2 1. KR 30 # 45-03 University Campus, Building 471, 5th Floor, Office 510 Bogotá D.C. Colombia 2. FAA Civil Aerospace Medical Institute, 6500 S. MacArthur Blvd Rm. 354, Oklahoma City, OK 73125 March 2021 NOTICE This document is disseminated under the sponsorship of the U.S. Department of Transportation in the interest of information exchange. The United States Government assumes no liability for the contents thereof. _________________ This publication and all Office of Aerospace Medicine technical reports are available in full-text from the Civil Aerospace Medical Institute’s publications Web site: (www.faa.gov/go/oamtechreports) Technical Report Documentation Page 1. Report No. 2. Government Accession No. 3. Recipient's Catalog No. DOT/FAA/AM-21/24 4. Title and Subtitle 5. Report Date March 2021 The Utility of Genetic Risk Scores in Predicting the Onset of Stroke 6. Performing Organization Code 7. Author(s) 8. Performing Organization Report No. Diana Judith Monroy Rios M.D1, and Scott J. Nicholson, Ph.D.2 9. Performing Organization Name and Address 10. Work Unit No. (TRAIS) 1 KR 30 # 45-03 University Campus, Building 471, 5th Floor, Office 510, Bogotá D.C. Colombia 11. Contract or Grant No. 2 FAA Civil Aerospace Medical Institute, 6500 S. MacArthur Blvd Rm. 354, Oklahoma City, OK 73125 12. Sponsoring Agency name and Address 13. Type of Report and Period Covered Office of Aerospace Medicine Federal Aviation Administration 800 Independence Ave., S.W. -
TPS. 21 and 22 N., R. 11 E. by CLARENCE S. ROSS. INTRODUCTION. the Area Included in Tps. 21 and 22 N., R. 11 E., Lies in The
TPS. 21 AND 22 N., R. 11 E. By CLARENCE S. ROSS. INTRODUCTION. The area included in Tps. 21 and 22 N., R. 11 E., lies in the south eastern part of the Osage Reservation and in the eastern part of the Hominy quadrangle. (See fig. 1.) It may be reached from Skia took and Sperry, on the Midland Valley Railroad, about 4 miles to the east. Two major roads run west from these towns, following the valleys of Hominy and Delaware creeks, but the minor roads are very poor, and much of the area is difficult of access. The entire area is hilly and has a maximum relief of 400 feet. Most of the ridges are timbered, and farming is confined to the alluvial bottoms of the larger creeks. The areal geology of the Hominy quadrangle has been mapped on a scale of 2 miles to the inch in cooperation with the Oklahoma Geological Survey. The detailed structural examination of Tps. 21 and 22 N., R. 11 E., was made in March, April, May, and June, 1918, by the writer, Sidney Powers, W. S. W. Kew, and P. V. Roundy. All the mapping was done with plane table and telescope alidade. STRATIGRAPHY. EXPOSED ROCKS. The rocks exposed at the surface in this area belong to the middle Pennsylvanian, and consist of sandstone, shale, and limestone, ag gregating about 700 feet in thickness. Shale predominates, but sand stone and limestone form the prominent rock exposures. A few of the strata that may be used as key beds will be described for the benefit of those who may wish to do geologic work in the region. -
ENIGMA X Aka SPARKLE Enclosure Manual Ver 7 012017
ENIGMA-X / SPARKLE* ENCLOSURE SHOWER ENCLOSURE INSTALLATION INSTRUCTIONS IMPORTANT DreamLine® reserves the right to alter, modify or redesign products at any time without prior notice. For the latest up-to-date technical drawings, manuals, warranty information or additional details please refer to your model’s web page on DreamLine.com MODEL #s MODEL #s SHEN-6134480-## SHEN-6134720-## SHEN-6134600-## ##=finish *The SPARKLE model name designates an option with MirrorMax patterned glass. 07- Brushed Stainless Steel The installation is identical to the Enigma-X. 08- Polished Stainless Steel Right Hand Return panel installation shown 18- Tuxedo For more information about DreamLine® Shower Doors & Tub Doors please visit DreamLine.com ENIGMA-X / SPARKLE Enclosure manual Ver 7 01/2017 This model is treated with DreamLine’s exclusive ClearMaxTM Glass technology. This is a specially formulated coating that prevents the build up of soap and water spots. Install the surface with the ClearMaxTM label towards the inside of the shower. Please note that depending on the model, the glass may be coated on either one or both surfaces. For best results, squeegee the glass after each use and dry with a soft cloth. ENIGMA-X / SPARKLE Enclosure manual Ver 7 01/2017 2 B B A A C ! E IMPORTANT INFORMATION REGARDING THE INSTALLATION OF THIS SHOWER DOOR D PANEL DOOR F Right hand door installation shown as an example A Guide Rail Brackets must be firmly D Roller Guards must be postioned and attached to the wall. Installation into a secured within 1/16” of Upper Guide Rail. stud is strongly recommended. -
Discs Selection Guide for R101p, R101p Plus, R 2 N, R 2 N Ultra, R 2 Dice, R 2 Dice Clr, R 2 Dice Ultra, R 301, R 301 Ultra
R 301 Dice Ultra, R 402 and CL 40 ONLY Julienne Dicing R 2 Dice, R 2 Dice CLR, R 2 Dice Ultra ONLY R 101P, R 101P Plus, R 2 N, R 2 N CLR, R 2 N Ultra, R 2 Dice, R 2 Dice Ultra, R 301, R 301 Ultra, R 301 Dice Ultra, R 401, R 402 and CL 40 8x8 mm* 10x10 mm* 12x12 mm* (5/16” x 5/16”) (3/8” x 3/8”) (15/32” x 15/32”) Ref. 27113 Ref. 27114 Ref. 27298 Ref. 27264 Ref. 27290 DISCS SELECTION GUIDE FOR R101P, R101P PLUS, R 2 N, 2x2 mm 2x4 mm 2x6 mm Ref. 27265 (5/64” x 5/64”) (5/64” x 5/32”) (5/64” x 1/4”) R 2 N ULTRA, R 2 DICE, R 2 DICE CLR, R 2 DICE ULTRA, Ref. 27599 Ref. 27080 Ref. 27081 R 301, R 301 ULTRA, R 301 DICE ULTRA, R 401, R 402, CL 40 * Use Dice Cleaning Kit to Clean (ref. 39881) French Fries R 301 Dice Ultra, R 402 and CL 40 ONLY 8x8 mm 10x10 mm (5/16” x 5/16”) (3/8” x 3/8”) 4x4 mm 6x6 mm 8x8 mm Ref. 27116 Ref. 27117 (5/32”x 5/32”) (1/4”x 1/4”) (5/16” x 5/16”) Ref. 27047 Ref. 27610 Ref. 27048 Dice Cleaning Kit Reversible grid holder • One side for Smaller Dicing Unit's discs: R 2 Dice, R 301 Dice Ultra, R 402 and CL 40 • One side for Larger Dicing Unit's discs: R 502, R 602 V.V., CL 50, CL 50 Gourmet, CL 51, Cleaning tool CL 52, CL 55 and CL 60 dicing grids Dicing grid cleaning tool 5 mm (3/16”), 8 mm (5/16”) or 10 mm (3/8”) Robot Coupe USA, Inc. -
Percent R, X and Z Based on Transformer KVA
SHORT CIRCUIT FAULT CALCULATIONS Short circuit fault calculations as required to be performed on all electrical service entrances by National Electrical Code 110-9, 110-10. These calculations are made to assure that the service equipment will clear a fault in case of short circuit. To perform the fault calculations the following information must be obtained: 1. Available Power Company Short circuit KVA at transformer primary : Contact Power Company, may also be given in terms of R + jX. 2. Length of service drop from transformer to building, Type and size of conductor, ie., 250 MCM, aluminum. 3. Impedance of transformer, KVA size. A. %R = Percent Resistance B. %X = Percent Reactance C. %Z = Percent Impedance D. KVA = Kilovoltamp size of transformer. ( Obtain for each transformer if in Bank of 2 or 3) 4. If service entrance consists of several different sizes of conductors, each must be adjusted by (Ohms for 1 conductor) (Number of conductors) This must be done for R and X Three Phase Systems Wye Systems: 120/208V 3∅, 4 wire 277/480V 3∅ 4 wire Delta Systems: 120/240V 3∅, 4 wire 240V 3∅, 3 wire 480 V 3∅, 3 wire Single Phase Systems: Voltage 120/240V 1∅, 3 wire. Separate line to line and line to neutral calculations must be done for single phase systems. Voltage in equations (KV) is the secondary transformer voltage, line to line. Base KVA is 10,000 in all examples. Only those components actually in the system have to be included, each component must have an X and an R value. Neutral size is assumed to be the same size as the phase conductors. -
The Constraint on Public Debt When R<G but G<M
The constraint on public debt when r < g but g < m Ricardo Reis LSE March 2021 Abstract With real interest rates below the growth rate of the economy, but the marginal prod- uct of capital above it, the public debt can be lower than the present value of primary surpluses because of a bubble premia on the debt. The government can run a deficit forever. In a model that endogenizes the bubble premium as arising from the safety and liquidity of public debt, more government spending requires a larger bubble pre- mium, but because people want to hold less debt, there is an upper limit on spending. Inflation reduces the fiscal space, financial repression increases it, and redistribution of wealth or income taxation have an unconventional effect on fiscal capacity through the bubble premium. JEL codes: D52, E62, G10, H63. Keywords: Debt limits, debt sustainability, incomplete markets, misallocation. * Contact: [email protected]. I am grateful to Adrien Couturier and Rui Sousa for research assistance, to John Cochrane, Daniel Cohen, Fiorella de Fiore, Xavier Gabaix, N. Gregory Mankiw, Jean-Charles Rochet, John Taylor, Andres Velasco, Ivan Werning, and seminar participants at the ASSA, Banque de France - PSE, BIS, NBER Economic Fluctuations group meetings, Princeton University, RIDGE, and University of Zurich for comments. This paper was written during a Lamfalussy fellowship at the BIS, whom I thank for its hospitality. This project has received funding from the European Union’s Horizon 2020 research and innovation programme, INFL, under grant number No. GA: 682288. First draft: November 2020. 1 Introduction Almost every year in the past century (and maybe longer), the long-term interest rate on US government debt (r) was below the growth rate of output (g). -
THE ZEROS of QUASI-ANALYTIC FUNCTIONS1 (3) H(V) = — F U-2 Log
THE ZEROS OF QUASI-ANALYTICFUNCTIONS1 ARTHUR O. GARDER, JR. 1. Statement of the theorem. Definition 1. C(Mn, k) is the class of functions f(x) ior which there exist positive constants A and k and a sequence (Af„)"_0 such that (1) |/(n)(x)| ^AknM„, - oo < x< oo,» = 0,l,2, • • • . Definition 2. C(Mn, k) is a quasi-analytic class if 0 is the only element / of C(Mn, k) ior which there exists a point x0 at which /<">(*„)=0 for « = 0, 1, 2, ••• . We introduce the functions (2) T(u) = max u"(M„)_l, 0 ^ m < oo, and (3) H(v) = — f u-2 log T(u)du. T J l The following property of H(v) characterizes quasi-analytic classes. Theorem 3 [5, 78 ].2 Let lim,,.,*, M„/n= °o.A necessary and sufficient condition that C(Mn, k) be a quasi-analytic class is that (4) lim H(v) = oo, where H(v) is defined by (2) and (3). Definition 4. Let v(x) be a function satisfying (i) v(x) is continuously differentiable for 0^x< oo, (ii) v(0) = l, v'(x)^0, 0^x<oo, (iii) xv'(x)/v(x)=0 (log x)-1, x—>oo. We shall say that/(x)GC* if and only if f(x)EC(Ml, k), where M* = n\[v(n)]n and v(n) satisfies the above conditions. Definition 5. Let Z(u) be a real-valued function which is less Received by the editors November 29, 1954 and, in revised form, February 24, 1955. 1 Presented to the Graduate School of Washington University in partial fulfill- ment of the requirements for the degree of Doctor of Philosophy. -
A Quotient Rule Integration by Parts Formula Jennifer Switkes ([email protected]), California State Polytechnic Univer- Sity, Pomona, CA 91768
A Quotient Rule Integration by Parts Formula Jennifer Switkes ([email protected]), California State Polytechnic Univer- sity, Pomona, CA 91768 In a recent calculus course, I introduced the technique of Integration by Parts as an integration rule corresponding to the Product Rule for differentiation. I showed my students the standard derivation of the Integration by Parts formula as presented in [1]: By the Product Rule, if f (x) and g(x) are differentiable functions, then d f (x)g(x) = f (x)g(x) + g(x) f (x). dx Integrating on both sides of this equation, f (x)g(x) + g(x) f (x) dx = f (x)g(x), which may be rearranged to obtain f (x)g(x) dx = f (x)g(x) − g(x) f (x) dx. Letting U = f (x) and V = g(x) and observing that dU = f (x) dx and dV = g(x) dx, we obtain the familiar Integration by Parts formula UdV= UV − VdU. (1) My student Victor asked if we could do a similar thing with the Quotient Rule. While the other students thought this was a crazy idea, I was intrigued. Below, I derive a Quotient Rule Integration by Parts formula, apply the resulting integration formula to an example, and discuss reasons why this formula does not appear in calculus texts. By the Quotient Rule, if f (x) and g(x) are differentiable functions, then ( ) ( ) ( ) − ( ) ( ) d f x = g x f x f x g x . dx g(x) [g(x)]2 Integrating both sides of this equation, we get f (x) g(x) f (x) − f (x)g(x) = dx. -
CM4L9 Assessment 1) the Specific Heat of Aluminum Is 0.900 J/G Oc
CM4L9 Assessment 1) The specific heat of aluminum is 0.900 J/g oC. How much heat is required to raise the temperature of a 30.0g block of aluminum from 25.0oC to 75.0oC? a. 0.540 J (Incorrect) b. 1.50 J (Incorrect) Show work regardless if student got answer c. 1350 J (Correct) correct or incorrect d. 1670 J (Incorrect) q = mC∆T q = (30.0g)(0.900J/goC)(50oC) q = 1350 J 2) Given the balanced equation representing a reaction at 101.3 kPa and 298K: N2(g) + 3H2(g) 2NH3(g) + 91.8kJ a. It is exothermic and ∆H equals -91.8 kJ (Correct; exothermic reactions have energy as a product and a negative ∆H) b. It is exothermic and ∆H equals +91.8 kJ (Incorrect; exothermic reactions have a negative ∆H) c. It is endothermic and ∆H equals -91.8 kJ (Incorrect; endothermic reactions have a positive ∆H and have energy as a reactant) d. It is endothermic and ∆H equals +91.8 kJ (Incorrect; endothermic reactions have energy as a reactant) 3) The table below shows the specific heat capacity of four substances. Substance Specific Heat J / g oC Water 4.18 Copper 0.39 Gold 0.13 Silver 0.24 For an equal mass of each substance, which one will require the least amount of heat to raise its temperature from 40oC to 50oC? a. water (Incorrect; water would require the most amount of heat (energy) to raise it’s temperature) b. copper (Incorrect; it would take 0.39 J for each degree change in copper.