Tuesday, January 28, 2020

Why Do We Need Criminal Law?

Why Do We Need Criminal Law? Why we need Criminal Law. Even though some believe that laws sometimes oppress the people, a society with laws would not be a society but more like a jungle because laws serve to regulate human interaction and laws enforce moral belief. The purposes of criminal law in its simplest form are to protect and serve society. Criminal law has basic functions that help protect society. Criminal law purpose in society function is to protect the basic moral of the people. In the early days in America, history during the so-called Wild West morality was a low point. Criminal without a regard for the law dominated the social norm during the cowboy era. Many townships did not have law enforcement and thus lawlessness had no buffer for crime. If control had not been restored the country in all probability would not exist today. The laws exist to create a line that must not be cross or else one will suffer the consequence of violating the law. According to Frank Schmalleger, the author of Criminal justice today, the fundamental to the concept of criminal law is the assumption that criminal act injure not just individuals, but society as a whole. (Schmalleger, 2011, p.117) Gleaning from his statement it is clear that when a crime is committed it does not only affect the victim but the community. When saying community this is to include family, friends, and possibly neighbors. Therefore, any time a law is broken it can affect many people. Moreover as a society, we need to have buffers to keep order or else disastrous society would be the norm. Since the law act as a buffer for lawlessness it is fair to say that it also set boundaries for law-abiding citizens. In order for criminal law to work these boundaries has to often deterrence. Deterrence is a goal of criminal sentencing that seeks to inhibit criminal behavior through the fear of punishment. (Schmalleger, 2011, p. 374) In order to persuade people violating the law, they need to know that there will be consequences for their actions. The purpose of deterrence is not merely to punish one for a crime it also exist t to persuade other from committing the same crime. Often time when one is drive on the interstate or freeways one will see law enforcement sitting on the side of the road. The present of the officer is a simply deterrence to driver speeding. General deterrence main goal is to reduce the probability of one committing a crime. (Schmalleger, 2011, p.374) When looking at general deterrence, it goal is stop deviance in the general population. Criminal law tries to use general deterrence that will stop future occurrence. When one in a store to shoplift they might see, a sign that state camera are monitoring the store. Furthermore, a store might have a security guard present to deter one stealing. The police might patrol an area near clubs where fight often occurs. However, there is specific deterrence that seeks to avoid repeat offenses. (Schmalleger, 2011, p.374) In specific deterrence, the goal is to prevent recidivism by convicted offenders. In this theory, it attempts to eliminate the offender repeat the crime by corporal punishment, three strike rule, and shock sentencing. When deterrence does not work the justice system only alternative is punishment. Punishment is much like deterrence in that it is seen as a crime preventive measure. Some see punishment as a nature and deserved consequence of criminal activity. (Schmalleger, 2011, p.374) If criminal law is to function correctly criminal have to know that if they commit a crime, especially after the system has place deterrence as a buffer to prevent one form committing a crime they will be punished. Punishment for offense such as child molestation is one of the toughest punishments for offenders. Next to the death penalty child molester are given the strict punishment. The offender are often limited to where they can live, seek employment and whom they can interact with in society. One might say that the punishment they receive is just but this punishment often led to recidivism. Therefore, the strictness of this punishment tends to defend the purpose. Society will say that the punishment is a success however, it is not rehabilitating. Punishment does have it place in society and does work but one must ask is punishment just or is just retribution with makeup. Retribution is seen as the act of taking revenge on criminal perpetrator. (Schmalleger, 2011, p.373) Retribution seems like the punishment that child molesters receive. The just deserts model is seen as the criminal getting what they deserve. (Schmalleger, 2011, p.374) However, this does not solve the problem it perpetual the problem in criminal law. The Court claims to justify the death penalty in retributive terms in part because execution vindicates the communitys interest in denouncing the conduct of the offender with the ultimate penalty. Nevertheless, the Courts analysis is problematic. First, if satisfying the communitys desire for punishment counts as a retributive goal, the Court uncritically understands the death penalty as the ultimate penalty. (Markel, 2009) In conclusion, society knows the purposes of criminal law in its simplest form are to protect and serve society. Criminal law can perform it basic functions, which is to help protect society. However, criminal law will never achieve it s objective if the criminal is not rehabilitated. Rehabilitation should be a main objective next protecting and serving. If society did not have criminal law, the society would not be to survive.

Monday, January 20, 2020

The Deadly Ebola Virus :: Ebola Hemorrhagic Fever (Ebola HF)

"The only sound is a choking in his throat as he continues to vomit while unconscious. Then comes a sound like a bed sheet being torn in half, which is the sound of his bowels opening at the sphincter and venting blood. The blood is mixed with his intestinal lining. He has sloughed off his gut. The lining of his intestines have come off and are being expelled along with huge amounts of blood" (Preston 17). Ebola hemorrhagic fever is probably the most publicized virus since AIDS. And for a good reason too. People "crashing out," vomiting their organs, bleeding all over the place, it certainly catches one's attention. Richard Preston's The Hot Zone, Robin Cook's Outbreak and miscellaneous exposà ©s on television have alerted the public to what was once considered a minor problem. Ebola is extremely dangerous and much study is being devoted to it so it does not become a major threat to the human race. "Ebola is one of the most pathogenic viruses known to science, causing death in 50%- 90% of all clinically ill cases." It is known for its sudden onset of fever, weakness, muscle pain, headache and sore throat that is followed by vomiting, diarrhea, organ disfunction and internal and external bleeding. It can be in the body 2 to 21 days before any symptoms can be noticed. There is no vaccine and scientists do not know where it originated. Ebola is transmitted by contact with blood, secretions, organs or semen of infected persons. It was first identified in Sudan and Zaire in 1976 (World 1996). There are four known varieties of Ebola; Ebola Zaire, Ebola Sudan, Ebola Reston and Ebola Tai. Zaire, Sudan and Tai cause illness in humans and primates unlike Reston that affects primates only. What makes them different from each other is not their shape, for that is quite similar, but their gene structure. Ebola Zaire and Ebola Sudan were first isolated in 1976 at the Center for Disease Control (CDC) in Atlanta, Georgia, Porton Down in England and the Institute for Tropical Diseases in Antwerp, Belgium. Years later, Ebola Zaire and Ebola Sudan were found to be different strains by Dr. Joseph McCormick of the CDC. In 1989, Dr. Peter Jahrling of the United States Army Medical Research Institute of Infectious Diseases (USAMRIID) identified the Reston strain. Ebola Tai was identified in 1995 by Dr. Bernard LeGuenno of Institute Pasteur in Paris.

Sunday, January 12, 2020

ANNIH

The key idea of the annihilator method is to replace the problem of solving a non-homogeneous equation with the problem of solving a higher order homogeneous equation. The method is discussed in Section 2. 11 of Cottonwood's book. The more popular alternate approach is discussed in sections 5. 4-5. 5 of Trench's book. So we begin with a brief discussion of higher order linear homogeneous equations with constant coefficients. This is done in Section 2. 7 of Codington, as well as section 9. 2 of Trench, in more depth and greater detail.Such depth is not necessary for our purposes. So consider an equation of the form y (n) + an-I y+ahoy=O. Based on our experience with second order equations, we would naturally try solution of the form y = erg . If you go through the motions of differentiating and substituting into the equation you will get where urn + an-I urn-l + . +air+AAA, which is as before called the characteristic polynomial. The difficulty is that now if n > 2, the polynomial is of higher degree than before and such polynomials are hard to factor and find roots.We do not have available the quadratic formula. There are cubic formulas and quarter formulas that are known and used to appear in books, but they are rarely taught any more and no such formulas are available for polynomials of degree 5 or higher. So in practice it can be very hard to find the roots of the characteristic polynomial. Nevertheless, we can at least imagine factoring the polynomial and finding the roots. In general there would be a number of linear and irreducible quadratic factors. The quadratic factors might lead to complex roots.Any of these factors might be repeated and we would then get roots that appeared more than once. Suppose there were k distinct real roots RL , re , ; ark . For each such root, we would have a solution of the form yes = erg x . Then there might be several pairs of roots of the form a Ð’Â ± I;. These would give us pairs of real solutions of the form ex. coos (;x), ex. sin(;x). We saw in Chapter 3 that if a root occurred twice, we got an additional solution of the form Xerox . This still happens but more is true. Let me just make an authoritative statement, which I will make some explanatory comments about later.If a real root rig occurs times, then each of the functions XML erg x , for m = O, 1, ; ; , -? 1, is a solution. Similarly, if the pair a Ð’Â ± I; occurs times, then each 1 of the pairs of functions XML ex. coos(;x), XML ex. sin(;x), for m = O, 1, are solutions. Thus we can write down n solutions of the differential equation. For example, suppose in a problem we ended up with the factored characteristic polynomial p(r) = re (r – 2)3 (re + or + 3)2 . Then v' the root RL O occurs 4 times, the root re 2 occurs 3 times, and the pair of roots -?1 Ð’Â ± ii occurs 2 times.Thus we get as solutions 1, x, xx , xx , ex. , sex , xx ex. , e-x cost xx), e-x sin( xx), exe-x coos( xx), exe-x sin( xx), giving 11 solutions in all. ( Do you see how the first 4 of these solutions come from the root RL = O? ) Note that p(r) has degree 11 so the initial differential equation would have been of order 1 1 . Since the equation was assumed linear, the linearity properties would guarantee we could multiply each of these 1 1 solutions by an arbitrary constant and add to get many solutions of the original problem.We will see below that in all cases that occur, the polynomials will actually be easy to factor and we will not have any reason to be disheartened. With this preparation, we pass to a discussion of the annihilator method for constant coefficient linear differential equations. In order for the method to work, the equation to be solved must be of the form L(y) = f (x), where 1. L is linear with constant coefficients. . The non-homogeneous term f (x) is a solution Of a homogeneous differential equation M (y) = O, where M is linear with constant coefficients.So the basic idea is to do something to both sides of the g iven inhomogeneous differential equation so that the result is a homogeneous differential equation and we can do ha ewe already know how to do. Here is a motivational example: If we differentiate this equation twice, we get Clearly any solution of (1 ) is a solution of (2) (differentiating both sides of any true equation gives a true equation), but not conversely (two functions which fifer by a constant still have the same derivative). Thus the general solution of (2) will contain all solutions of (1), together with many extraneous solutions.

Friday, January 3, 2020

The Integration And Combined Utilization Of Renewable...

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The optimization process based on IHOGA software and the results showed that adding solar photovoltaic (PV) to a diesel–battery system to supply the loads could obtain a 28% reduction in energy cost, 54% reduction in the fuel consumption and reducing in CO2 emissions lower than the current diesel–battery system. M. Fadaeenejad et-al, [2] presented an analysis and optimization for a hybrid system (PV/ wind/ batteries) which designed for rural electrification in Malaysia. The evaluation of the optimization accomplishedShow MoreRelatedGlobal Climate Change : A Growing Population801 Words   |  4 Pageseconomic concerns regarding energy use are driving forces towards more sustainable ways of responding to energy demands (Li et al., 2011). Energy consumption is widely increasing all around the world resulting in rising of the energy price and global environmental problems. 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