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CONSCIOUSNESS

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1. Philosophy 57<br />

the examples, generates a procedure to solve the arithmetic / mathematical problem, executes<br />

the procedure to solve new examples of the problem, and keeps execution results. An instance<br />

sequence describing its experience and capability consists of words of a question ‘can you do<br />

division?’ followed by an answer ‘yes, I can’ or ‘no, I cannot’ while the human confirms the<br />

program has acquired how to divide an integer by another or has not. Given the sequences<br />

of the words, the program generates a procedure to make a positive or a negative answer to a<br />

question ‘can you do abc?’ depending on its experiences on the problem abc. Now, the human<br />

gives the program examples that cover a part of a problem, for instance ‘factorize 4’, ‘factorize<br />

8’ and ‘factorize 16’. Then the program generates a procedure of factorizing an integer of a<br />

power of 2, and uses it to factorize an integer, 1024 say. In this situation, the program makes a<br />

positive answer to a question ‘can you do prime factorization?’ because the program has used<br />

the procedure to do prime factorization and has no experiences of failing prime factorization<br />

although the program is not able to factorize 27. The program has made a right answer at<br />

that moment, but it turns out to be self-satisfied if the program finds it fails to ‘factorize 27’.<br />

A view of our program consists in the procedures that the program has generated. One kind<br />

of the procedures describes how to solve arithmetic / mathematical problems, and the other<br />

kind describes how to answer questions about its experiences and / or capabilities of solving<br />

the problems. Thus the view outputs a description of its experiences and capabilities, and is<br />

subjective because the human has not programmed the view but the program has developed it<br />

and is going to change it because the program forms and keeps modifying the procedures. P7<br />

36 Knowledge Argument on the Basis of Our Computer Program Kenzo Iwama,<br />

Machiko Fujiwara (Engicom, Tokyo, Japan)<br />

This paper argues that a pure phenomenal concept (Chalmers, 2004) can be explained<br />

by a seed of a procedure that our program generates when the program finds an inconsistency<br />

among currently active procedures. A recognitional concept (Loar, 1990; Carruthers<br />

2000; Tye 2000) is formed later to index the pure phenomenal concept. Firstly the paper<br />

explains a computer program that acquires how to solve arithmetic / mathematical problems<br />

by generating procedures from examples and executing the procedures to solve new examples<br />

of the problems. Before getting the examples, the program does not have the procedures to<br />

solve the problems. If the program has got examples that cover only a part of the problem,<br />

the program fails to execute the procedure on a new example that is out of the coverage.<br />

The program always forms a seed of a procedure when the program finds an inconsistency<br />

among currently active procedures, and a failure is one of the inconsistencies. On the other<br />

hand, let the program have knowledge of how the program runs. Secondly the paper argues<br />

that procedures generated are the self-model of a program, and it focuses on the Knowledge<br />

Argument. Mary’s knowledge corresponds to the knowledge about the program, and Mary’s<br />

color experience corresponds to a failure of executing its procedure. A combination of examples<br />

and a new example of a mathematical problem determines if a failure occurs, and the<br />

new example makes the program experience the failure of executing a procedure to the end.<br />

The failure is characterized by the combination of the examples and the new example of the<br />

problem. The program forms a seed of another procedure to represent the failure because the<br />

program cannot have the procedure to represent it in advance. A seed thus formed is “a pure<br />

phenomenal concept”, and is “isolated” from other concepts (e.g., Carruthers, 2007). The seed<br />

will be indexed within the self-model (or has its relation to a set of procedures already generated)<br />

only after the self-model with the seed reforms itself because the model has not included<br />

characteristics of the seed to form itself with indexes in advance. (Mary’s self-model has not<br />

included wavelength of red yet.) The reformation makes a recognitional concept that indexes<br />

to the pure phenomenal concept and the concept can be applied when another failure occurs.<br />

Knowledge about our program is able to tell that the program is going to fail, to form a seed<br />

of a procedure to represent the failure after the program gets examples of a problem and a new<br />

example, and to tell how the program modifies the self-model to include characteristics of the<br />

failure. (Mary’s knowledge can tell how the self-model is going to integrate wavelength of red<br />

into itself after getting the wavelength of red.) P7

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