Questions and Lecture on Descartes' Method of Knowledge

William O'Meara (c) Copyright, 1997

1. Why was Descartes dissatisfied with his education? So what did he do?

2. What is his purpose in this reading?

3. Explain Descartes' method as a form of rationalism.

4. Explain his method of Yes and No Argumentation. Whose method was he using in an attempt to defeat his opponents?

5. Apply the method to the various items which he examines, in order to arrive at his beginning point in philosophy. [This answer requires some detail in order to show the steps through which Descartes goes.]

6. What is his beginning point? Why is this statement true for Descartes? What, if anything else, does Descartes know when he knows that famous statement of his?

7. What is his first proof of God?

8. What is the structure of the argument?

9. Is it a valid argument? Why or why not?

10. Are the premises true? Explain which you think are true and which false. If you think any premise is false, you should try to make a good argument for Descartes as to why the premise is true.

Descartes' Method of Knowledge

Descartes graduated from one of the famous schools in France and found that he was dissatisfied with his education. He tells us in the reading that "Today, for the first time, have I become aware that, from my earliest years, I have accepted a multitude of false opinions as true, and that what I have based on principles so ill-assured cannot be otherwise than extremely doubtful." (p. 55) So Descartes traveled to learn from experience. He created analytical geometry, the combination of algebra and geometry which enables mathematical students to write graphs for equations.

His purpose in this reading is to adopt a method of doubting, a methodical doubt, in order to find a perfect truth, an absolutely indubitable truth on which all knowledge could be based. In philosophy this perfect truth would be the basic postulate from which he could deduce with certainty other truths such as the existence of God. Descartes exemplifies an approach in philosophy called rationalism. A rationalist will attempt to get absolute insights into fundamental truths and to prove with certainty truths dependent upon those fundamental truths. Very often, like Descartes, the rationalist is attempting to model philosophy upon mathematics, seeking to find the basic postulate of all knowledge and to prove deductively other truths based on that basic postulate.

In the remaining paragraphs, Descartes will adopt a method of Yes and No argumentation. In the Yes, he will propose a class of truths for acceptance. Then in the No, he will raise doubts about that class of truths. He will proceed with this method of doubting until he can find an absolutely indubitable truth. This memthod is the very method which classic sceptics of ancient Greece and rome used in order to show that theoretical reasoning in philosophy would come to a paralysis of knowledge since equally plausible answers could be supplied to any abstract question in philosophy such as, "Does God exist?"

Here is Descartes' application of his Yes and No method of argument, underetaken to defeat the sceptics by using their own method:

Why must this statement be true, "I think, therefore I am"? The answer of Descartes is that he clearly and distinctly understands the necessary connection between the activity of his thinking and the fact of his existence. He clearly knows that his thinking is the effect of his existence. So Descartes is affirming that he knows the principle of efficient causality, namely, whatever begins to be must have a cause of its beginning to be. Descartes' thinking is something that begins to be. Thls thinking must have a cause of its beginning to be. For something cannot come from nothing. It is typical of a rationalist philosopher to affirm intuitive truths, truths which are known directly by the mind and not by sensations. Typical examples of such truths are the intuition into the truth of one's own self-awareness and the intuition of the principle of efficient causality.

Proof of God

Descartes now has the problem of getting outside of his thinking self in order to achieve knowledge of his body and the material world. In order to get back to the material world he will first have to prove the existence of God as the almighty and good being who would not allow a powerful, evil deceiver to deceive Descartes. In outline form, this is Descartes' first proof:

The structure of the argument could be symbolized as follows:

Is the argument valid or invalid?

Are the premises in fact true?

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