What are examples of universal values?
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There are very few universal values. Every culture has evolved its values differently based on its particular needs.\nI would say that values that resonate with the core of our being.\nMurder is bad. We all have a reason to live and would like to be in charge of our lives.\nTheft is bad. We all have possessions that are dear to us and would like to have the say on who gets them after us.
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We live in a universe of observable/measurable quantities. For example, length, width, height, time, mass, etc.  If different quantities cannot be expressed in terms of the other quantities, they are "orthogonal" to each other - you can think of them as being separate dimensions. For example, on an X-Y graph, the x-dimension is independent of the y-dimension because you cannot express a "y" quantity as a combination of "x" quantities. \n\nSpace has 3 dimensions (length, width, height); time is a fourth dimension that cannot be expressed in terms of the other three.\n\nAn n-dimensional space is just a space that is characterized by "n" orthogonal quantities - quantities that cannot be expressed in terms of each other. To completely define the space/universe, you only need to specify "n" values - any more than that would be superfluous because the other values would be some combination of the other orthogonal quantities.\n\nExample: if we lived in a 4-dimensional space characterized by length, width, height, and time, all you need to do is specify those 4 quantities to uniquely determine any point in that space.  If we add another quantity (such as temperature) that cannot be expressed in terms of the other 4, we now have a 5-dimensional space that requires 5 quantities to be specified.
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just an example:\nhttp://www.buddhanet.net/e-learning/buddhistworld/wat_m5.htm
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infinity \n\nand for those people..\n\ninfinity + 1, infinity x infinity\nand infinity ^ infinity
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values, commitment, trustworthiness, association, interests, etc.
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can you give examples (such as the witches equation)
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There are different degrees of infinity.\nFor instance,\nThere are more real numbers between 0 and 1 than there are natural numbers (1,2,3,4,...)\n\nTry searching for Georg Cantor.\n\nAlso, a countable infinite set is smaller than an uncountable infinite set.  This is what my example is based on.  The set of numbers between 0 and 1 is uncountable.  The natural numbers are countable.
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People have unique characteristics or traits that make them different from each other.  Some believe there are six core ethical values:  trustworthiness, respect, responsibility, fairness, caring and citizenship.  \n\nThe links I've included will give you many examples of character traits and give more information.
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Personal Values\nNowadays people know the price of everything and the value of nothing\n\nIt's relatively easy to work out the prices of THINGS because they can be measured, weighed, or appraised. But life's greatest treasures are intangible and, therefore, immeasurable. I can borrow a cup of sugar, but not a cup of love. I can buy four pounds of beef, but not four pounds of forgiveness. And I can rent an 800 square foot apartment, but not 800 square feet of wisdom.\n\nYes, a job, money, and possessions have value, but their value is in what they add to life. And what they add is spice. They represent the salt and pepper of life. The meat of life consists of the intangibles: friendships, relationships, love, service, creativity, civility, kindness, and spirituality, to name a few. Our values form our character and define us. They shape who we are. They are what make us memorable. Our values are what make us valuable. They give our life meaning, purpose, and direction. They guide our choices and direct our lives.\n\nValue yourself\nValue Compassion\nValue Passion\nValue Knowledge\nValue Kindness\nValue Time\nValue Mentoring\n\nIn short Personal values are principles that define you as an individual. Personal values, such as honesty, reliability, and trust, determine how you will face the world and relate with people.\n\n\nI hope this helps you. LL.
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Do a search. These values have to be out there somewhere if you can ask for them as you have.
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Your question is not clear. Furnish some examples.
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http://en.wikipedia.org/wiki/Newton%27s_law_of_universal_gravitation
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A function relates each of its inputs to exactly one output. That is for each value of x in the domain, there must be one and only one y.\n1) 2) are OK for each x in R there is exactly one y (and vice versa)\n3) Not OK.  Take y=-2 and y=2. Both have x=4\n4) OK. There are x-values that lead to the same y, but that is allowed.\n6) Not OK. Take x=2, y>4. There are an infinite number of y-values.
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Here's one I found...\n\nSomething of Value (1957)
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EXAMPLE #1 CHEMISTRY & BIOLOGY; \n\nGrowth: N(t) = n0e^(kt)         "n=number, k=rate, t=time"\n\nDecay: M(t) = m0(1/2)^(t/h)       "m=mass, t=time, h=half-life"\n\nEXAMPLE #2 BUSINESS & ECONOMICS;\n\nCompound interest \nwith e,"continuous":  P(t) = p0e^(rt)     "p=principle, r=rate, t=time"\n\nEXAMPLE #3 SOCIAL SCIENCES;\n\nPopulation Growth: P(t) = p0e^(kt)  "p=populaton, k=rate, t=time"\n\nThese are a VERY few examples of the uses of e(exponential) in everyday life. As we go further in the mathematics/science field we'll encounter more highly sophisticated usefullness of e.\n\nP.S. the letters used to symbolize subject may differ from individuals point of view but the function of growth & decay is mathematically the same.
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1) yes, by definition\n2) no, example: sin x on [0,2 pi]\n3) no , example |x|, absolute value of x is continuous in 0  but not differentiable in 0.\n4) yes, since (F-G)' = f-f = 0, then F-G is a constant.\n5) yes, known theorem
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The gravitational constant is constant by definition and is independent of all other physical values however there is some evidence to suggest that it is not a universal constant and indeed it's value may change over time.