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Education is a major issue to resolving Poverty
and Lead Humanity to Prosperity
Education in these basic areas: Arithmetic, Reading, Writing and Language Arts as well as these areas Music, Arts and Sports will improve humanities chances to gain prosperity and overcome poverty.
Through education we can make major changes in societies around the world. At Global Poverty Minimization (GPM) our focus is the basic necessities of education in the cultivation of the learning process. We hope that other organizations will continue where we leave off i.e. organizations of higher education .
Program Details
Sports programs
GPM's goal is to provide sports activities in as many communities around the world as we can to further our philosophy that poverty can be minimized through a consorted effort from every one and through all the initiatives we have in place, from these we believe we can accomplish that goal.
Sport is an activity that is governed by a set of rules or customs and often engaged in competitively. Used by itself, sports commonly refer to activities where the physical capabilities of the competitor are the sole or primary determiner of the outcome (winning or losing), but the term is also used to include activities such as mind sports and motor sports where mental acuity or equipment quality are major factors. Sports are used as entertainment for the player and the viewer. It has also been proven by experiments that daily exercise increases mental strength and power to study.
Through sports activities we can teach good sportsmanship (sportsmanship is an attitude that strives for fair play, courtesy toward teammates and opponents, ethical behavior and integrity, and grace in losing, ability to compete, good social skills, physical fitness, teamwork and many other skills for better social involvement.
Sports have many affinities with physical art. Ice skating and Tai chi, and nowadays Dances port for example, are sports that come close to artistic spectacles in themselves. Similarly, there are other activities that have elements of sport and art in their execution, such as artistic gymnastics, Bodybuilding, Park our, performance art, Yoga, boss ball, dressage, culinary arts, etc. Perhaps the best example is Bull-fighting, which in Spain is reported in the arts pages of newspapers. The fact that art is so close to sports in some situations is probably related to the nature of sports. The definition of "sports" above put forward the idea of an activity pursued not just for the usual purposes, for example, running not simply to get places, but running for its own sake, running as well as we can.This is similar to a common view of aesthetic value, which is seen as something over and above the strictly functional value coming from an object's normal use. So an aesthetically pleasing car is one which doesn't just get from A to B, but which impresses us with its grace, poise, and charisma.In the same way, a sporting performance such as jumping doesn't just impress us as being an effective way to avoid obstacles or to get across streams. It impresses us because of the ability, skill, and style which is shown.Art and sports were probably more clearly linked at the time of Ancient Greece, when gymnastics and callisthenics invoked admiration and aesthetic appreciation for the physical build, prowess and 'arete' displayed by participants. The modern term 'art' as skill, is related to this ancient Greek term 'arete'. The closeness of art and sport in these times was revealed by the nature of the Olympic Games which, as we have seen, were celebrations of both sporting and artistic achievements, poetry, sculpture and architecture.Think about all the sports programs that can be taught globally to help children attain social skills. confidence, teamwork and of course fame and fortune.
Music programs
Music is an art form consisting of sound and silence expressed through time. Elements of sound as used in music are pitch (including melody and harmony), rhythm (including tempo and meter), and sonic qualities of timbre, articulation, dynamics, and texture. The use of music, in its creation, performance, significance and even its definition, varies according to culture and social context. Music ranges from strictly organized compositions and performances to improvisational or aleatoric forms. For purposes of discussion and exploration of the topic, music is divided into genres and sub-genres, although the dividing lines and relationships between music genres are often unclear and/or controversial. Within "the arts", music can be classified as a performing art, a fine art, or an auditory art form. Music may also involve generative forms in time through the construction of patterns and combinations of natural stimuli, principally sound. Music may be used for artistic or aesthetic, communicative, entertainment, ceremonial or religious purposes and by many composers purely as an academic instrument for study. Music makes the world a happier place and more enjoyable.
Arts programs
The arts is a broad subdivision of culture, composed of many expressive disciplines. In modern usage, it is a term broader than "art", which usually means the visual arts (comprising both fine art, decorative art, and crafts). The arts encompasses visual arts, performing arts, language arts, and culinary arts. Many artistic disciplines involve aspects of the various arts, so the definitions of these terms overlap to some degree.
Architecture (from Latin, architectural and ultimately from Greek, αρχιτεκτων, "a master builder", from αρχι- "chief, leader" and τεκτων, "builder, carpenter") is the art and science of designing buildings and structures.A wider definition would include within its scope the design of the total built environment, from the macro level of town planning, urban design, and landscape architecture to the micro level of creating furniture. Architectural design usually must address both feasibility and cost for the builder, as well as function and aesthetics for the user.In modern usage, architecture is the art and discipline of creating an actual, or inferring an implied or apparent plan of any complex object or system. The term can be used to connote the implied architecture of abstract things such as music or mathematics, the apparent architecture of natural things, such as geological formations or the structure of biological cells, or explicitly planned architectures of human-made things such as software, computers, enterprises, and databases, in addition to buildings. In every usage, an architecture may be seen as a subjective mapping from a human perspective (that of the user in the case of abstract or physical artifacts) to the elements or components of some kind of structure or system, which preserves the relationships among the elements or components.Here we have many avenues open to us to teach the world about art, theatre, and other initiatives.
Reading, Writing and Arithmetic (mathematics) and Language programs
Many of the worlds people can't read, write or use simple math to move out of poverty to prosperity.
Writing, in its most common sense, is the preservation of and the preserved text on a medium, with the use of signs or symbols. In that regard, it is to be distinguished from illustrating such as cave drawings and paintings on the one hand, and recorded speech such as tape recordings and movies, on the other. Writing was first invented by the ancient Mesopotamians.
The major writing systems – methods of inscription – broadly fall into four categories: logographic, syllabic, alphabetic, and featural. Another category, ideographic (symbols for ideas), has never been developed sufficiently to represent language. A 6th, pictographic, is insufficient to represent language on its own, but often forms the core of logography.
Writing, more particularly, refers to two activities: writing as a noun, the thing that is written; and writing as the verb, designates the activity of writing. It refers to the inscription of characters on a medium, thereby forming words, and larger units of language, known as texts. It also refers to the creation of meaning and the information thereby. In that regard, linguistics (and related sciences) distinguishes between the written language and the spoken language. The significance of the medium by which meaning and information is conveyed is indicated by the distinction that is made in the arts and sciences; for example, in speech, or speaking: public speaking is a distinctly different activity, as is poetry reading; the former is governed by the rules of rhetoric, while the latter by poetics.
Arithmetic or mathematics in its simplest form needs to be taught for men, women and children too.
Arithmetic or arithmetic's (from the Greek word αριθμός = number) is the oldest and most elementary branch of mathematics, used by almost everyone, for tasks ranging from simple daily counting to advanced science and business calculations. In common usage, the word refers to a branch of (or the forerunner of) mathematics which records elementary properties of certain operations on numbers. Professional mathematicians sometimes use the term higher arithmetic when referring to number theory, but this should not be confused with elementary arithmetic.
Addition is the basic operation of arithmetic. In its simplest form, addition combines two numbers, the addends or terms, into a single number, the sum.Adding more than two numbers can be viewed as repeated addition; this procedure is known as summation and includes ways to add infinitely many numbers in an infinite series; repeated addition of the number one is the most basic form of counting.Addition is commutative and associative so the order in which the terms are added does not matter. The identity element of addition (the additive identity) is 0, that is, adding zero to any number will yield that same number. Also, the inverse element of addition (the additive inverse) is the opposite of any number, that is, adding the opposite of any number to the number itself will yield the additive identity, 0. For example, the opposite of 7 is (-7), so 7 + (-7) = 0.
Subtraction is essentially the opposite of addition. Subtraction finds the difference between two numbers, the minuend minus the subtrahend. If the minuend is larger than the subtrahend, the difference will be positive; if the minuend is smaller than the subtrahend, the difference will be negative; and if they are equal, the difference will be zero.Subtraction is neither commutative nor associative. For that reason, it is often helpful to look at subtraction as addition of the minuend and the opposite of the subtrahend, that is a − b = a + (−b). When written as a sum, all the properties of addition hold.
Multiplication is in essence repeated addition, or the sum of a list of identical numbers. Multiplication finds the product of two numbers, the multiplier and the multiplicand, sometimes both simply called factors. Multiplication, as it is really repeated addition, is commutative and associative; further it is distributive over addition and subtraction. The multiplicative identity is 1, that is, multiplying any number by 1 will yield that same number. Also, the multiplicative inverse is the reciprocal of any number, that is, multiplying the reciprocal of any number by the number itself will yield the multiplicative identity, 1.
Division is essentially the opposite of multiplication. Division finds the quotient of two numbers, the dividend divided by the divisor. Any dividend divided by zero is undefined. For positive numbers, if the dividend is larger than the divisor, the quotient will be greater than one, otherwise it will be less than one (a similar rule applies for negative numbers and negative one). The quotient multiplied by the divisor always yields the dividend.Division is neither commutative nor associative. As it is helpful to look at subtraction as addition, it is helpful to look at division as multiplication of the dividend times the reciprocal of the divisor, that is a ÷ b = a × 1⁄b. When written as a product, it will obey all the properties of multiplication.
Human languages
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An overview of education--http://www.teachersmind.com/education.htm
Merriam-Webster.
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