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Настоящее учебное пособие предназначено для изучения математической логики и теории алгоритмов. В нём описаны язык логики высказываний и язык логики предикатов первого порядка, семантика этих языков. На основе общего понятия исчисления изложены исчисления гильбертовского типа, секвенциальные исчисления и метод резолюций как способы формального математического доказательства. Рассмотрены основные формальные аксиоматические теории: элементарная арифметика и теория множеств Цермело–Френкеля. Теория алгоритмов представлена теорией вычислимости, в рамках которой дано несколько точных определений понятия алгоритма (машины Тьюринга, нормальные алгоритмы Маркова, лямбда-исчисление, частично рекурсивные функции) и доказана неразрешимость ряда проблем, среди которых проблема остановки машин Тьюринга, проблема равенства для полугрупп, проблемы общезначимости и выводимости для исчисления предикатов. Рассмотрены теоремы Гёделя о неполноте. Изложено исчисление Хоара для формального доказательства корректности программ некоторого императивного языка программирования. В книге имеется более 200 упражнений. Учебное пособие адресовано в первую очередь студентам, обучающимся по направлениям подготовки укрупнённых групп «Компьютерные и информационные науки», «Информатика и вычислительная техника», но будет полезно и студентам группы направлений «Математика и механика», а также всем желающим начать самостоятельное изучение математической логики.
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