21

OverviewVersionsHelp

Here you can see all page revisions and compare the changes have been made in each revision. Left column shows the page title and transcription in the selected revision, right column shows what have been changed. Unchanged text is highlighted in white, deleted text is highlighted in red, and inserted text is highlighted in green color.

2 revisions
gnox at Dec 31, 2017 09:49 PM

21

18

there is not, if negative numbers are included.

Thus, the Arithmetic of Ordinal Numbers is
Pure Mathematics; but the Arithmetic of Cardinal
Numbers is Applied Mathematics. The conception
of a Collection is, therefore, not a mathematical
conception and the conception of Multitude is not a
purely mathematical conception. But the conception
of a collection is a highly important logical conception
and for that reason, we will turn our attention to Multitude.

But why should the conception of Multitude be
an important conception in logic? I will tell you. We
have seen that there are three relations which subsist
between the parts of graphs. The first is the relation
expressed by the scroll [diagram]. This is the most important
of all, since this is the relation of premiss

21