Complete Issue in PDF - Abstracta
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Complete Issue in PDF - Abstracta
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Daniel Dohrn 23<br />
which can be removed by recurr<strong>in</strong>g to <strong>in</strong>tuitive claims to knowledge which a sceptic is<br />
not disposed to grant.<br />
In order for this project to be successful, Cassam must counter the tradition of<br />
analytic <strong>in</strong>terpretations of Kant which aim at develop<strong>in</strong>g transcendental arguments from<br />
Kant´s work.<br />
2. Cassam aga<strong>in</strong>st Transcendental Arguments<br />
Cassam argues that the ML approach is the appropriate way of answer<strong>in</strong>g Kant´s<br />
orig<strong>in</strong>al question how synthetic a priori knowledge is possible. In contrast,<br />
transcendental arguments are neither necessary nor sufficient to to provide such an<br />
answer. Where Kant offers transcendental arguments, their function must be different<br />
from answer<strong>in</strong>g the question how synthetic a priori knowledge is possible if they are to<br />
have a significance at all (Cassam 2007, 56). Ultimately Cassam must endorse a<br />
stronger claim: If epistemology is to answer the question “What is knowledge?”,<br />
transcendental arguments are not mandatory. The ML approach is sufficient to answer<br />
this question:<br />
once we have seen the possibility of a multi-levels response to (HPek) and (HPpk), with<br />
its emphasis on means rather than on necessary conditions, we no longer need<br />
transcendental arguments. (Cassam 2007, 61)<br />
This does not mean that transcendental arguments are futile or mean<strong>in</strong>gless. But<br />
epistemology can <strong>in</strong> pr<strong>in</strong>ciple do without them.<br />
Cassam provides a thorough dist<strong>in</strong>ction of his ML approach from transcendental<br />
arguments. The general form of such arguments as Cassam envisages them is given by<br />
the follow<strong>in</strong>g quote:<br />
[...]there is experience, necessarily if there is experience then p, therefore p. On an antisceptical<br />
read<strong>in</strong>g, p is a proposition which is the target of sceptical attack, and the<br />
argument proceeds by show<strong>in</strong>g that the truth of p is a necessary condition for someth<strong>in</strong>g<br />
which the sceptic does not and cannot doubt. (Cassam 2007, 54)