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Stony Brook University

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that the moral qualities are the virtues of the good person. He has also derived an a priori<br />

normative logic from the moral qualities. This logic determines the logical connections<br />

among permissions and obligations. This suggests that virtue, justice, obligation and<br />

moral freedom are grounded in these moral qualities themselves. Thus Leibniz has<br />

established an a priori logic for the good person, derived from the moral qualities of right<br />

and obligation. This is however only one part of Leibniz’s effort to clarify the notions of<br />

right, just, and justice. The other part is the demonstration of the proposition ‘the good<br />

person loves everyone.’<br />

Section 5: Demonstration of ‘the good person is one who loves everyone.’<br />

We may now turn to Leibniz’s demonstration of the proposition that resulted from<br />

the epagogic induction. It may help to recall that the investigation began by examining<br />

the terms right, just, and justice. The result of this was that love was found to be the<br />

nature of justice, and thus the good (and just) person was defined as one who loves<br />

universally. It is this definition that must now be made clear and distinct through<br />

demonstration.<br />

An important and pervasive feature of the Elementa is the “definition chain.” As<br />

Leibniz had claimed earlier, if a definition is to be clear and distinct, it must be analyzed<br />

fully, that is, demonstrated. Following the modes of right in Draft 5, this requirement is<br />

carried out extensively. Through the course of it, Leibniz defines many terms that are<br />

connected with his broader metaphysical notions, such as happiness, harmony, and<br />

perfection—notions which have not been fully developed at this early stage in his career.<br />

To recall the demonstrative method, a definition chain begins with a definition;<br />

then, each term of the definiens is defined, and the terms of any subsequent definitions<br />

are also defined, and so on, until all (or most) terms have been defined. Leibniz does not<br />

make clear how the chain should terminate. But he appears to think it sufficient to show<br />

that the definitions terminate in basic metaphysical assumptions. The most basic is<br />

harmony, which is defined as “unity compensated by identity.” The definition<br />

demonstrated here is “the good person is one who loves everyone.” The general result of<br />

the demonstration is that the good person is one who has the knowledge of and striving<br />

for the love (happiness and perfection) of everyone. In order to fulfill the requirements<br />

justly, this “love” must be consistent with the good person’s own happiness. Thus the<br />

result conforms to the requirements of the just condition, that one’s good be compatible<br />

with the good of all others. These requirements are those of right. But what Leibniz<br />

shows is that this requirement is made possible to perform by the principles of motive. To<br />

show as clearly as possible how Leibniz does this, I have combined Drafts 5 and 6 of the<br />

Elementa in a way that satisfies the most consistency, completeness, orderliness of<br />

presentation, and faithfulness of intention. I have also numbered each defined word so<br />

that one may see which definitions are included in others. I also provide some of<br />

Leibniz’s comments on the definitions as well as my own reflections on what they mean.<br />

The proposition to be demonstrated is: The good person is (1) one (2) who loves (3)<br />

everyone. 137 What must be defined then are each of these terms, ‘person’ , ‘love’ , and<br />

‘everyone.’<br />

137 A.6.1.481 “VIR BONUS (a) qvisqvis amat (b) omnes (c).” Leibniz places letters next to these key terms,<br />

88

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