Instructions:Read the Frailty and Sarcopenia article. Write a summary in you own words about the concept of frailty.Describe what you believe the concept of frailty could be used for by a gerontologist and researcher in gerontology?Consider the use of the frailty as a concept, now describe how it could be used by a geriatrician working in the clinical arena. Summarized the ideal of frailty in gerontology and the many uses that you can think of.Your paper should be:One (1) page or more.Use factual information from the textbook and/or appropriate articles and websites.Cite your sources – type references according to the APA Style Guide.

NUR 3289 Miami Dade College Concept of Frailty in Gerontology Paper

I’m working on a health & medical writing question and need a sample draft to help me understand better.

Controversy abounds in the field of psychology, and the subfield of Cognitive Psychology is no different. In this assignment, you will read two articles that debate both sides of relevant issues in cognition. Then, you will describe and summarize the debate and choose which side you agree with, defending that position in written form. In other words, you should give reasons defending why you agree with a certain side. Additional research on your part can and should be included. Each paper that you write (one for the first article that you read and one for the second article that you read) should be a minimum of four typewritten pages, double-spaced with one-inch margins. Both papers should be turned in together as one paper and should be submitted through Canvas. So, your final paper will be at least eight pages, not including the title and reference pages. Any papers turned in after the due date qualify for half credit only, for up to one week–no exceptions. Papers more than one week late will not be accepted. You may choose two articles from the following four:

Missouri Baptist Is Adulthood Memory of Childhood Abuse Unreliable Discussion

## Week 10 6243

Week 10 6243. I’m stuck on a Nursing question and need an explanation.

instructions: Click the link above to go to the discussion forum and participate in this week’s discussion.

This week we will discuss the case of a 72-year-old woman “Alice” with severe depression, substance use, and multiple medical complications. After reading the case study, answer the following questions with rationales and post to the discussion forum: 1) From the information given, what do you think her primary diagnosis is? Provide evidence to support your answer; 2) Of the following choices, what would you do: A. discontinue the antipsychotic, B. Switch the antipsychotic; C. Add an antidepressant; D. Add mood stabilizer; E. Switch antipsychotic plus add antidepressant; F. Add mood stabilizer plus antidepressant; G. None of the above. 3) If you would give an antidepressant, which one would you start?; 4) If you would add an antipsychotic, which one would you give?; 5) If you would give a mood stabilizer, which would you give? and 6) How would you respond to her current level of drinking? 7) Would you prescribe varenicline as requested by her daughter? 8) How does the biology of aging impact the pharmacological treatment of older adults?

Week 10 6243

## INT 113 Rasmussen College Spain Country Analysis Presentation

professional essay writers INT 113 Rasmussen College Spain Country Analysis Presentation.

You are now ready to make your final recommendations for your selected country and submit your comprehensive country analysis presentation using the Final Project Presentation Template provided.Your presentation will include cultural, political, and economic research that may impact business operations and decisions that you have developed throughout the course. You will determine your final recommendations, communicating all in your PowerPoint presentation. The research will be communicated in presentation format, giving you the opportunity to practice business communication skills. It should be a complete, polished artifact containing all of the critical elements of the final project. It should reflect the incorporation of feedback gained throughout the course.Also upload your presentation to the Module Eight discussion to share your final project with your classmates.For additional details, please refer to the following documents:Final Project Guidelines and RubricFinal Project Presentation TemplateFinal Project GuideI have include the last discussion and rubric for what needs to be put into this last part of this project.Economic IntegrationAimee Darwin posted Aug 4, 2020 9:05 PM Major Trading PartnersExports: France, Italy, Germany, The United Kingdom, Portugal.Imports: Germany, United States, China, Italy, France.Major Imports/ExportsExports:Intermediate goods19.2Metals 75. 4Textile 6. 95Plastic or Rubber 2.7Imports:Fuels 27.4Hides and Skins 45.7Weapons 36.9Chemicals, refined oil products, transport equipment.Regional Trade Agreements and member countries.European Free Trade Association (EFTA). Spain is a member of the European Union (EU) from 1986.Regional economic integration has made it quite easy for Spain to conduct business with other countries within the region in a great way. It has reduced the cost of trade through elimination of barriers. The integration also improves the availability of business commodities and services across between Spain and the other nations like Germany, France, among others. Opportunities for trade are increased due to the opening of more business branches and trading activities in the country. Opportunities for trade are also increased by the availability of good and services that come as a result of the open borders (Bown, 2017).The observation made on the key elements of the regional economic integration highlights several impacts on the organization’s decision to invest. First the opening of the borders for foreign countries may make it relatively challenging to the domestic organizations to operate due to the competition. The organizations may be reluctant on making decisions to invest due to the threats posed by the foreign competitors who get easy entry into the country (Howse, 2015).ReferencesBown, C. P. (2017). Mega‐regional Trade Agreements and the Future of the WTO. Global Policy, 8(1), 107-112.Howse, R. (2015). Regulatory cooperation, regional trade agreements, and world trade law: conflict or complementarity. Law & Contemp. Probs., 78, 137.James McCordAugust 9 at 6:54 PMAs we wrap up this module, what do you think about your country and its trading partners? Do the countries they do business with create more opportunities for trade or just increase the competition? What do you think about your country versus your classmates’ country?Feedback for 6-1 Checkpoint Submission TwoSubmission FeedbackOverall FeedbackAimee, thanks for your checkpoint submission. Remember that you get full points for turning this in. All of my comments are to help you for your final project and won’t count off of your grade. Really great Rationale here. Solid slides overall, good business observations here. I don’t see where you included any maps but one. Also, some graphics would be good. That is great. Everything looks completed and well done! Really a good job here! This was solid overall and looks like it is finished except what is mentioned. Great job. Score90 / 90 – AFeedback DateAug 12, 2020 12:33 PMAssignment6-1 Checkpoint Submission TwoMake sure you read this feed back because the Professor said what was needed.

INT 113 Rasmussen College Spain Country Analysis Presentation

## Week 6 Discussion: Hot Topic

Week 6 Discussion: Hot Topic.

**Please Note: This Hot Topic Assignment is linked to your Hot Topic DiscussionPurposeThis assignment prompts you to identify and discuss current trends in professional nursing. You must search the Internet for one “hot topic” that relates to ethics or professional issues in nursing and describe this according to the rubric below.Course OutcomesCO 1: Consider the role of the professional nurse in relation to the concepts of integrity and ethical accountability within nursing practice. (PO 4, 6)CO 2: Explore the impact of contemporary health care issues on the role of the professional nurse. (PO 7)Due DateHot Topic is due Sunday end of Week 6 by 11:59 p.m. MT.PointsThe Hot Topic assignment is worth 100 points.DirectionsReview the types of topics that are covered in this course (i.e., professional, ethical, and legal issues).Make sure you review the grading criteria in the rubric.Selection of a Hot Topic:Search the Internet for a current story related to one of the course topics. Topics may be ethical, legal, political, or professional in nature. The story must be no older than 1 year. Do not use wikis, Wikipedia, Facebook, or other social media. Instead, look for stories that may be found in, but not limited to, online news sites, professional organizations’ issues pages, or journal editorials.Explain in excellent detail how the topic is related to the course. State the date when the story appeared (no more than 1 year old).Provide the location of the story on the internet:Identify the name of the site you selectedProvide a working URL/web addressSummarize the story in detail:Write two to three well-developed paragraphs that summarize the main points of the story.Determine what nursing issue is reflected in the story and key people involvedShare your viewpoint about the story as it relates to nurses and the nursing profession.Mechanics and organization of good scholarly writing: See rubric for detail.

Week 6 Discussion: Hot Topic

## Nash Equilibrium Theory Essay

Introduction Nash equilibrium is a challenge that has acquired many increasing applications in both the internet and economics. It is evident from the internet that it is hard to count all the Nash equilibrium of a two player game. This is so even if the entry of the matrix is 0 or even 1. Nevertheless, the complexity which is involved in finding the Nash equilibrium is open and has been actually opposed as one of the most significant wide open problems in the complexity theory today. There is a new polynomial reduction given in finding the Nash equilibrium in the general bi-matrix games in finding Nash equilibrium in the games where all the playoffs are either 1 or 0 (Kim, 2004). Once a given problem is shown intractable in the in complexity theory, the research for the same shifts towards the directions of polynomial algorithms for approximation or modest goals and the exponential bounds which are lower for the restricted algorithm classes. We however conclude that Nash algorithm is a concept of solution of a game that involves two or more players in it, where by assumption has been made that every player understands the strategies of the equilibrium for the players and that not even one player has a thing to gain by altering his own strategies unilaterally (Kim, 2000). Algorithm for the Nash equilibrium In calculating the Algorithm for Nash equilibrium, we give out a common algorithm for calculating the Nash equilibrium of the bi-matrix game within an exponential time. The calculation relies on the proposition that; given the existence of a Nash equilibrium with the supports S1 = Supp (x) and S2 = Supp (y), there will be a polynomial time of the algorithm in order to compute a Nash equilibrium with the definite supports stated. In the question, we will calculate the Nash equilibrium as follows: Let Si1 be the ith row of S1, and Sj2 be the jth column of S2 Get your 100% original paper on any topic done in as little as 3 hours Learn More We then solve the linear program based on the 2n 3 variables: The variables: a, b ≥ 0, U, V, ᵟ The solution is then shown to the given conditions in a Nash equilibrium having the supports (S1, S2). The set of the constraints demands that the probabilities ai be non-negative and add up to one. They should also be 0 outside the required support with at least ᵟ within the desired support (Freund, 2006). The following charts show the Nash Equilibrium tables. The steps I used in calculating the Nash equilibrium. I examined the payoff matrix and determine what payoffs belong to whom I determined each player’s best response in all other actions of the other players, this process is done to all other players The Nash equilibrium hence exists where each player’s best response is similar to the other player’s best response For instance Step one Cooperate Non cooperate Cooperate 2000(B) 1500(A) 4000(B) 50(A) Non Cooperate 100(B) 2000(A) 101(B) 60(A) Step two We will write a custom Essay on Nash Equilibrium Theory specifically for you! Get your first paper with 15% OFF Learn More Cooperate Non cooperate Cooperate 2000(B) 1500(A) 4000(B) 50(A) Non Cooperate 100(B) (2000) 101(B) (60) Step three Cooperate Non cooperate Cooperate 2000(B) 1500(A) 4000(B) 50(A) Non Cooperate 100(B) 2000(A) (101) 60(A) Proof of equilibrium The algorithm is simple and enumerates all the pairs (S1, S2) where by S1 is the sub set of the pure strategies of the row player while S2 is the pure strategies for the column player. For every pair, the equilibrium is used to find the Nash equilibrium in case one exists with the specified supports. In case no Nash equilibrium exists with the supports, the algorithm terminates within the polynomial time and either asserts that there is no solution existing or for one with a ᵟ = 0. In the case latter case described, the solution to the problem will be a valid Nash equilibrium therefore the algorithm will find necessarily Nash equilibrium whenever it uses the initial algorithm on the support of the described Nash equilibrium. Hence, there exist at most the following in the solution: The 2m × 2n kind of pairs of the sets, therefore we get a total of (n m) 0(1) 2(m n) total time (Kim, 2000). Proof of negotiation algorithm The original proof of the existence of the Nash equilibrium is the Brouwer’s fixed point theorem. The proof is as follows: we can have the best of all correspondence for all other players with the relation from the set of the probability distributions over the profile of the opponent players to the set strategies as given in the supports, the profile of the mixed strategy of all the players except for player Si1. Analysis of negotiation algorithm Nash algorithm is a concept of solution of a game that involves two or more players in it, where by an assumption has been made that every player understands the strategies of the equilibrium for the players and that not even one player has a thing to gain by altering his own strategies unilaterally (Freund, 2006). Nash algorithm is a concept of solution of a game that involves two or more players in it, where by assumption has been made that every player understands the strategies of the equilibrium for the players and that not even one player has a thing to gain by altering his own strategies unilaterally. Not sure if you can write a paper on Nash Equilibrium Theory by yourself? We can help you for only $16.05 $11/page Learn More In calculating the Algorithm for Nash equilibrium, we give out a common algorithm for calculating the Nash equilibrium of the bi-matrix game within an exponential time. The calculation relies on the proposition that; given the existence of a Nash equilibrium with the supports S1 = Supp (x) and S2 = Supp (y), there will be a polynomial time of the algorithm in order to compute a Nash equilibrium with the definite supports stated. Autoregressive models The basic structure of an autoregressive model of the order p is indicated by the notation AR (p). It is defined as When the formulae are broken down into different sections that are used to determine the natural phenomena, its sub sections are as follows: are the parameters of the model in use C is the constant Is used to define the white noise (Friedman, 2001). For the prediction of natural phenomenon to occur using this formula, the model has to incorporate the whole autoregressive moving average model (Kim, 2000). Autoregressive moving average model To describe a standard ARMA equation we will use the example below which further breaks down the equations used in the autoregressive models. This model refers to a model with p autoregressive terms involved in an equation and q moving average terms in the same instance. Its combines the AR (p) and MA (q) of which the moving average model in the above equation is explained below MA (q) This model refers to moving average of the standard model of order q This is broken down into the following sectors of the equation to determine the outcome of moving averages in the combined model. θ1,…, θq are the limits μ is the expectation of the time series model εt,εt-1 is the white noise error terms. Example equation The path-order AR (AR(p)) Random Process is given by x(n) = −a(1)x(n − 1) − a(2)x(n − 2) − ・ ・ ・ − a(p)x(n − p) w(n) (1) where by; w(n) is white noise having variance σw2 (k), k = 1,… , p are the AR parameters. We assume that x(n) is real. The autocorrelation function of the AR process, rx(k), also satisfies the autoregressive property, this leads to the well-known Yule-Walker equations for the AR parameters rx(k)=- (k-i), k>- 1 Suppose the measurements used to estimate the AR parameters can be modeled as ˜x(n) = x(n) v(n) where v(n) is white noise having variance ¾2v, then the parameter estimates derived from the Yule-Walker equations will be biased since, r˜x(k) = rx(k) ±(k)¾2v where ±(k) is the Dirac delta function. It has been shown that the biased AR parameters produce a “flatter” AR spectrum since the estimated poles of the AR process are biased toward the center of the unit circle [1]. A number of methods have been described for estimating the AR parameters using noisy measurements, some of these methods are surveyed in [1, 5] (Freund, 2006). The Noise-Compensated Yule-Walker (NCYW) equations are defined as (R˜x − ¸B) u = 0p q (3), Where the dimensions of R˜x,B, and u are (p q) × (p 1) , (p q) × (p 1), and (p 1) × 1, respectively. The unknowns in (3) are u and ¸, so clearly, equality holds when ¸ = ¾2v and u = · 1 a(1) a(2)… a(p) ¸T. We observe that the first p equations are nonlinear in the AR parameters, u, and the measurement noise variance, The next q equations however are linear in u. In general there exist p distinct (¸, u) solving (3), the solution is taken to be that which corresponds to the minimum real value of ¸ solving (3). A number of authors have observed that solving the p nonlinear equations, in addition to the q linear equations can improve the parameter estimates [2, 3, 4]. In [5], a matrix pencil method based on the Noise-Compensated Yule-Walker (NCYW) equations was presented which was found to out-perform several other methods for AR-in noise parameter estimation. None of these papers have established the minimum number of linear equations that are required for the solution of the NCYW equations to be the unique, correct solution. It is clear that q ≥ p linear equations are sufficient to insure that the solution is unique, in this case, all other (¸, u) solving (3) are complex. However, the minimum value of q needed to insure a unique solution has not been established. This is an important consideration because using a large value of q, which would guarantee a unique solution, also implies computing more high-order autocorrelation lag estimates which can reduce the solution accuracy since these tend to have a larger estimation variance. Hence one would like to choose the smallest value of q that still guarantees a unique solution (Friedman, 2001). One might expect that since there are a total of p q equations in p 1 unknowns, fewer then q = p linear equations are needed. In other words, if only one linear equation were used, q = 1, this would still give p 1equations in p 1 unknowns, hence a unique solution could still exist. In this correspondence, we show that this is not the case and q ≥ p is also a necessary condition for there to exist a unique solution (Friedman, 2001). Conclusion The coalition proof of the Nash equilibrium concept applies to specify non cooperative surroundings where by players can freely share and discuss their game strategies but cannot make any changes or even binding commitments. The concept emphasizes the self enforcing immunization to deviations. The best response in the game in Nash equilibrium is therefore necessary for self-enforceability. This is not sufficient generally when players can deviate jointly in a way that is beneficial mutually. The proof Nash equilibrium refines the concept via a stronger conception of the self-enforceability that gives room for the multilateral deviations (Freund, 2006). Nash algorithm is a concept of solution of a game that involves two or more players in it, where by assumption has been made that every player understands the strategies of the equilibrium for the players and that not even one player has a thing to gain by altering his own strategies unilaterally. To describe a standard ARMA equation we will use the example below which further breaks down the equations used in the autoregressive models. The calculation relies on the proposition that; given the existence of a Nash equilibrium with the supports S1 = Supp (x) and S2 = Supp (y), there will be a polynomial time of the algorithm in order to compute a Nash equilibrium with the definite supports stated (Freund, 2006). A number of authors have observed that solving the p nonlinear equations, in addition to the q linear equations can improve the parameter estimates [2, 3, 4]. In [5], a matrix pencil method based on the Noise-Compensated Yule-Walker (NCYW) equations was presented which was found to out-perform several other methods for AR-in noise parameter estimation. None of these papers have established the minimum number of linear equations that are required for the solution of the NCYW equations to be the unique, correct solution. It is clear that q ≥ p linear equations are sufficient to insure that the solution is unique, in this case, all other (¸, u) solving (3) are complex. In summary, Nash equilibrium is challenge that has acquired many increasing applications in both the internet and economics. It is evident from the internet that is hard to count all the Nash equilibrium of a two player game. This is so even if the entry of the matrix is 0 or even 1. Nevertheless, the complexity involved in finding the Nash equilibrium is open and has been actually opposed as one of the most significant wide open problems in the complexity theory today. There is a new polynomial reduction given in finding the Nash equilibrium in the general bi-matrix games in finding Nash equilibrium in the games where all the playoffs are either 1 or 0. In complexity theory, once a given problem is shown intractable, the research for the same shifts towards the directions of polynomial algorithms for approximation or modest goals, exponential bounds which are lower for the restricted algorithm classes (Friedman, 2001). References Freund, S. (2006). Adaptive game playing using multiplicative weights. New York: Prentice Hall. Friedman, S.(2001). Learning and implementation on the Internet. London: Springer. Kim, C. (2000). Fixed Point Theorems with Applications to Economics and Game Theory. London: Cambridge University Press. Kim, C. (2004). Infinite Dimensional Analysis: London, Springer