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Dasein - Monoskop

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46 PART II<br />

Husserl makes clear that the new theory of theories that he envisages<br />

is in part modelled on developments in mathematics. He<br />

even cites these mathematical developments as a proof of the feasibility<br />

of a theory of sciences that reduces scientific theories to their<br />

logical form, and that thus orders theories into different form classes<br />

(Formklassen):<br />

These indications will perhaps seem somewhat obscure. That<br />

we are not here dealing with vague fantasies, but with conceptions<br />

definite in their content, is shown by "formal mathematics"<br />

in a most entirely general sense, or by the "theory of manifolds"<br />

[of Riemann and von Helmholtz], the fine flower of modern<br />

mathematics. 140<br />

Husserl also calls his own theory of theories "the theory of manifolds"<br />

and defines it as an investigation into essential types of all<br />

possible theories in their lawful interconnections. 141<br />

However, Husserl's science of theories does not coincide with<br />

mathematics. The question concerning the "conditions of the possibility<br />

of science in generaV u2 is not yet answered by reducing given<br />

theories to their mathematical structure. Mathematical research is<br />

itself not a conceptual analysis of notions that are presupposed by all<br />

scientific inquiry. Notions like "'things', 'events', 'laws of nature 143<br />

can only be studied by philosophy. In other words, Husserl envisaged<br />

a metascience which is not able to confine itself to a syntactical<br />

study of theories, but is forced to practice semantics as well. Semantical<br />

categories belong to the study of "the ideal 'essence' of theory<br />

as such". 144<br />

Furthermore, it would be quite wrong to assume that under the<br />

influence of Hilbert, Husserl now takes back his criticism of Schroder.<br />

Despite his high appreciation for "formal mathematics", and despite<br />

the role he assigns to this venture within his theory of theories,<br />

Husserl still holds on to the distinction between logic and logical algebra,<br />

that is, between philosophy and mathematics: "Here we must<br />

note that the mathematician is not really the pure theoretician, but<br />

only the ingenious technician, the constructor, as it were, who, looking<br />

merely to formal interconnections, builds up his theory like a<br />

technical work of art." 145 To appreciate this claim, we have to note

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