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Reasoning and Philosophic Logic

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Philosophy has developed around the application of logic to various problems in different philosophical fields. Mark Sainsbury notes that philosophical thought is based on inference, with the intent being to develop inferences that are valid. Deductive reasoning is the primary means of accomplishing this, and the basic form of the argument is set:

Typically a piece of reasoning moves from one or more statements which are, at least provisionally, taken for granted to some other statement. The starting-points are called the premisses, the end-point the conclusion. A set of statements consisting of some premisses and a conclusion is called an argument (Sainsbury 63).

The application of philosophical logic invovles an understanding of language or reference.

The relationship between rhetoric and knowledge or truth has been a major issue at least since the time of Plato and has been answered in different ways in different eras. The distinction is often made between approaches seeing the possibility of absolute truth and those seeing the possibility only of probable truth, with each considering how truth of any kind can be expressed rhetorically. Plato presented Socrates in dialogues concerning the issue of how to distinguish true from false rhetoric, and Plato felt that rhetoric as practiced ignored the true knowledge and failed to work toward the good. He saw rhetoric as a means of persuasion rather than a search for the truth. Absolute truth in the Platonic view was

. . .
Some common words found in the essay are:
Mark Sainsbury, John Locke, Plato Socrates, Bizzell Herzberg, Thomas Bacon, Richard Weaver, Christianity Christian, Laura Cereta, Bedford Books, Augustine Christian, boston bedford, bizzell herzberg, books 1990, rhetorical tradition, boston bedford books, bedford books 1990, bedford books, tradition bizzell herzberg, tradition bizzell, rhetorical tradition bizzell, herzberg eds, bizzell herzberg eds, absolute truth, absolute knowledge, believed absolute,
Approximate Word count = 1006
Approximate Pages = 4 (250 words per page)

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