Determine The Premise And Conclusion Of The Following Quotes

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Logic might be imagined to exist independent of writing—syllogisms can be spoken as well as written—but it did not. Speech is too fleeting to allow for analysis. Logic descended from the written word, in Greece as well as India and China, where it developed independently. Logic turns the act of abstraction into a tool for determining what is true and what is false: truth can be discovered in words alone, apart from concrete experience. Logic takes its form in chains: sequences whose members connect one to another. Conclusions follow from premises. These require a degree of constancy. They have no power unless people can examine and evaluate them. In contrast, an oral narrative proceeds by accretion, the words passing by in a line of parade past the viewing stand, briefly present and then gone, interacting with one another via memory and association.
James Gleick (The Information: A History, a Theory, a Flood)
Now I will show you a logical argument—two premises and a conclusion. Try to determine, as quickly as you can, if the argument is logically valid. Does the conclusion follow from the premises? All roses are flowers. Some flowers fade quickly. Therefore some roses fade quickly. A large majority of college students endorse this syllogism as valid. In fact the argument is flawed, because it is possible that there are no roses among the flowers that fade quickly. Just as in the bat-and-ball problem, a plausible answer comes to mind immediately. Overriding it requires hard work—the insistent idea that “it’s true, it’s true!” makes it difficult to check the logic, and most people do not take the trouble to think through the problem. This experiment has discouraging implications for reasoning in everyday life. It suggests that when people believe a conclusion is true, they are also very likely to believe arguments that appear to support it, even when these arguments are unsound. If System 1 is involved, the conclusion comes first and the arguments follow. Next, consider the following question and answer it
Daniel Kahneman (Thinking, Fast and Slow)
[F]ollowers of Christ think differently than others. . . . Where do we look for the premises with which we begin our reasoning on the truth or acceptability of various proposals? We anchor ourselves to the word of God, as contained in the scriptures and in the teachings of modern prophets. Unless we are anchored to these truths as our major premises and assumptions, we cannot be sure that our conclusions are true. Being anchored to eternal truth will not protect us from the tribulation and persecution Jesus predicted (Matthew 13:21), but it will give us the peace that comes from faith in Jesus Christ and the knowledge that we are on the pathway to eternal life. . . . We oppose moral relativism, and we must help our youth avoid being deceived and persuaded by reasoning and conclusions based on its false premises. . . . We reject the modern idea that marriage is a relationship that exists primarily for the fulfillment of the individuals who enter into it, with either one of them being able to terminate it at will. We focus on the well-being of children, not just ourselves. . . . “God has commanded that the sacred powers of procreation are to be employed only between man and woman, lawfully wedded as husband and wife.” That declaration is not politically correct but it is true, and we are responsible to teach and practice its truth. That obviously sets us against many assumptions and practices in today’s world--the birth of millions of innocent children to unwed mothers being only one illustration. . . . Of course, we see the need to correct some long-standing deficiencies in legal protections and opportunities for women. But in our private behavior, as President Gordon B. Hinckley taught many years ago about the public sector, we believe that any effort “to create neuter gender of that which God created male and female will bring more problems than benefits.” . . . When we begin by measuring modern practices and proposals against what we know of God’s Plan and the premises given in the word of God and the teachings of His living prophets, we must anticipate that our conclusions will differ from persons who do not think in that way. But we are firm in this because we know that this puts us on safe ground, eternally. . . . [Some] persons . . . mistakenly believe that God’s love is so great and so unconditional that it will mercifully excuse them from obeying His laws or the conditions of His Plan. They reason backward from their desired conclusion, and assume that the fundamentals of God’s eternal law must adhere to their concepts. But this thinking is confused. The love of God does not supersede His commandments or His Plan. . . . The kingdom of glory to which we are assigned in the final judgment is not determined by love but by the law that God has given us--because of His love--to qualify us for eternal life, “the greatest of all the gifts of God” (D&C 14:7). Those who know that truth will surely think differently about many things than those who do not. . . . We cannot escape the conclusions, teachings, and advocacy of modern Pharisees. We must live in the world. But the teaching that we not be “of the world” (John 15:19; 17:14, 16) requires us to identify error and exclude it from our thinking, our desires, and our actions. [CES Evening with a General Authority, Feb. 8, 2013]
Dallin H. Oaks
Mathematics is neither a description of nature nor an explanation of its operation; it is not concerned with physical motion or with the metaphysical generation of quantities. It is merely the symbolic logic of possible relations, and as such is concerned with neither approximate nor absolute truth, but only with hypothetical truth. That is, mathematics determines which conclusions will follow logically from given premises. The conjunction of mathematics and philosophy, or of mathematics and science is frequently of great service in suggesting new problems and points of view.
Carl B. Boyer
Mathematics is neither a description of nature nor an explanation of its operation; it is not concerned with physical motion or with the metaphysical generation of quantities. It is merely the symbolic logic of possible relations, and as such is concerned with neither approximate nor absolute truth, but only with hypothetical truth. That is, mathematics determines what conclusions will follow logically from given premises. The conjunction of mathematics and philosophy, or of mathematics and science, is frequently of great service in suggesting new problems and points of view. Nevertheless, in the final rigorous formulation and elaboration of such concepts as have been introduced, mathematics must necessarily be unprejudiced by an irrelevant elements in the experiences from which they have arisen.
Carl B. Boyer (The History of the Calculus and Its Conceptual Development (Dover Books on Mathematics))
The general tendency, in explaining form in music, has been to oversimplify. The usual method is to seize upon certain well-known formal molds and demonstrate how composers write works within these molds, to a greater or lesser extent. Close examination of most masterworks, however, will show that they seldom fit so neatly as they are supposed to into the exteriorized forms of the textbooks. The conclusion is inescapable that it is insufficient to assume that structure in music is simply a matter of choosing a formal mold and then filling it with inspired tones. Rightly understood, form can only be the gradual growth of a living organism from whatever premise the composer starts. It follows, then, that “the form of every genuine piece of music is unique.” It is musical content that determines form.
Aaron Copland (What to Listen For in Music (Signet Classics))