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148
Understanding the Plurality of Nature. A Neo-Spinozist Response to the
Critical Naturalism Manifesto
Kerstin Andermann
I. Naturalizing the Social and the Political
Critical theories set themselves apart from essentialist and determinist conceptions of nature
for good emancipatory reasons, but this sceptical character of critique has also led to a deep
rejection of nature, and a forgetfulness of nature that we can no longer afford. Rather, we
should better understand the extent to which we are part of nature, and the extent to which
nature forms the irreducible frame of the plural modes of existence. This is the task facing
critical theories today, and in order not to get lost in various normative constrictions, they have
to keep looking at the whole of nature and to engage in metaphysical work on concepts of
nature. Even if most critical theories have a difficult relationship with ontology and metaphys-
ics, every form of critical theory is subject to ontological presumptions which range from the
individual as the first unit of society, to different forms of connections, and the idea of a foun-
dational whole nature around it.
Critical theories try to avoid any reference to nature because nature seems to be a determinative
source of normativity. Yet, even if norms emerge in the societal context, there is a general
precondition of norms that has to do with orders established in nature, i.e. with nature as an
order that forms the authoritative precondition in the background of norms (Daston 2018). To
challenge this normative invocation of nature, we need to be clear that normative orders are
orders of human reason, and that nature itself is not a fixed order but a dynamic and transitive
system which can exhibit a multiplicity of phenomena beyond norms.
Today we distinctly see that the social and the political are not to be understood by regional
ontologies, but stand in a relationship of entanglement with all of nature. Not only in Marx,
but already in Locke, Hobbes, Smith, and also in Rousseau, it can be seen clearly that the
developments of capitalism, liberalism, and bourgeois society go along with making nature
available. Especially in political philosophy and the history of political ideas, we are dealing
with multiple forms of the naturalization of man and the humanization of nature. Marx even
points out that the human aspect of nature only becomes clear in society, which is a metabolism
of human beings with nature, and that nature is the bond that ties people together (Saito 2022).