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X8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqjl9VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqqrjV1VVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VV1fGboKqq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVXX8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqo6flVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqquNXVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVXX8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqo6flVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqqo5fVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVXX8qqqqOn5VVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqrq+FVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVx6+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqqo5fVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqqOX1VVVcevqqqq41dVVdXxq6qqOn5VVVUdv6qqqo5fVVVVx6+qqqrjV1VV1fGrqqrq+FVVVR2/qqqqjl9VVVXHr6qqquNXVVXV8auqqur4VVVVdfyqqqqOX1VVVcevqqqq41dVVdXxq6qq6vhVVVV1/Kqqqjp+VVVVHb+qqqrjV1VV1fGrqqrq+FVVVXX8qqqqOn5VVVUdv6qqqo5fVVXV8auqqur4VVVVdfyqqqo6flVVVR2/qqqqjl9VVVXHr6qq6vhVVVV1/LRfxzQAwDAAwxQkBb5vSIejkw0hXwAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAACA8ZMAAADA+AEAAGD8AAAAMH4AAAAYPwAAAIwfAAAAxg8AAADjBwAAYPwAAAAwfgAAABg/AAAAjB8AAADGDwAAAOMHAACA8QMAADB+AAAAGD8AAACMHwAAAMYPAAAA4wcAAIDxAwAAwPgBAABg/AAAAIwfAAAAxg8AAADjBwAAgPEDAADA+AEAAGD8AAAAMH4AAADGDwAAAOMHAACA8QMAAMD4AQAAYPwAAAAwfgAAABg/AAAA4wcAAIDxAwAAwPgBAABg/AAAADB+AAAAGD8AAACMHwAAAMYPAADA+AEAAGD8AAAAWDN+90xVkgAAAPzlATkD6SXW1wVLAAAAAElFTkSuQmCC)
552021, issue 2
The Idea of Tolerance and The Perspective of The Individual
Arthur Cools
How is critical theory possible? – The question must have had an immediate urgency in
the context in which Adorno was writing the aphorisms of Minima Moralia. The legit-
imacy of Max Horkheimer’s distinction between critical theory and traditional theory
and the social relevance of the interdisciplinary research programme at the Institut für
Sozialforschung were radically at stake given World War II and the ongoing destruction
of the European continent through fascism. Exiled in the United States, Adorno was
facing the breakdown of civil society, the subjugating logic of industrial production,
the rise of the consumer society, the solitude of the individual. The historical context
has changed but late-capitalist production, individualism, and consumer society did not
disappear.
How is critical theory possible? – the question still demands. The answer to
this question that motivated Adorno to write the aphorisms of Minima Moralia is “the
sphere of the individual”: in this sphere, he contends that “… critical theory lingers not
only with a bad conscience” (“Dedication”).1 In the individualist society, the historical
meaning of the social and the inner conicts of society are repressed, but they re-appear
in the experience of the individual. Moreover, in an individualist society, the emanci-
patory power of contestation can only come from the individual. The aphorism is the
form that imposes itself in order to take into account this condition of the individual.
The negative is given with this form because the aphorism does not lead to synthesis.
It refuses to be integrated with the dialectical unication of opposites. However, the
aphorism is not sealed – it is not a hedgehog as in the case of Schlegel’s Romantic
idea of aphorism – it leads the individual beyond itself. It intends to reveal and express
from the perspective of the individual the meaning of the social, the various relations
of actual society to the individual, and how far disconnected they may be from a true
sense of universality. There is no encompassing theory, no argument-based connections
between denitions, no conclusions, but in each fragment, a new unique reection on
basic concepts of modernity and modern society arising from a minimal individual
sensibility; – how does critical theory appear from this condition?
Tolerance is such a concept to which Adorno draws our attention in the aph-
orism “Mélange” (§ 66). It is a fundamental principle in a multicultural society. The
idea of tolerance is based upon the argument that all people and all races are equal, but
“it lays itself open to the easy refutation by the senses”.2 Given the scientic evidence
that Jews are not a race, the idea of tolerance does not alter the fact that in the event
of a pogrom, it is the Jew who is intended to be killed. The “refutation” of the idea of
tolerance is not limited to the factual event of genocide. As an abstract normative ideal,
the idea of tolerance is complicit in supporting social mechanisms which neglect dier-
ences between individuals and stimulate convictions that not enough has been done to
consider individuals as equal. In this way, the individual is subsumed under a standard of
which they fall short. “To assure the black”, says Adorno (who is using here the N word
in German), “that he is exactly like the white man, while he is obviously not, is secretly
to wrong him still further.”3 From the perspective of the individual, the idea of tolerance