Секс, деньги, счастье и смерть: В поисках себя. Манфред Кетс де Врис

де Врис М. Уравнение счастья. – М.: Альпина Бизнес Букс, Альпина Паблишерз, 2009.

      3

      Бертран Рассел (1872–1970) – английский философ, математик, логик и общественный деятель.

      4

      Жа Жа Габор (род. в 1917 г.) – американская актриса и светская дама венгерского происхождения. – Здесь и далее прим. ред.

      5

      Пер. М. Дьяконова.

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