Catálogo de publicaciones - libros
Marxist Philosophy in China: From Qu Qiubai to Mao Zedong, 1923-1945
Nick Knight
Resumen/Descripción – provisto por la editorial
No disponible.
Palabras clave – provistas por la editorial
No disponibles.
Disponibilidad
| Institución detectada | Año de publicación | Navegá | Descargá | Solicitá |
|---|---|---|---|---|
| No detectada | 2005 | SpringerLink |
Información
Tipo de recurso:
libros
ISBN impreso
978-1-4020-3805-1
ISBN electrónico
978-1-4020-3806-8
Editor responsable
Springer Nature
País de edición
China
Fecha de publicación
2005
Información sobre derechos de publicación
© Springer 2005
Cobertura temática
Tabla de contenidos
Introduction
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 1-12
Marx, Marxist Philosophy and the Construction of ‘Orthodoxy’
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 13-28
Qu Qiubai and the Origins of Marxist Philosophy in China
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 29-52
Qu Qiubai and the Origins of Marxist Philosophy in China
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 53-69
The New Philosophy and Marxist Philosophy in China
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 71-92
Ai Siqi and Mao Zedong
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 93-108
Ai Siqi on the New Philosophy
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 109-127
Li Da and Marxist Philosophy in China
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 129-147
Mao Zedong and the New Philosophy
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 149-169
Mao Zedong on Dialectical Materialism
Nick Knight
It is shown that for any orthogonal subdivision of size in a -dimensional Euclidean space, ∈ ℕ, ≥ 2, there is an axis-parallel line that stabs at least Ω(log) boxes. For any integer , 1≤ <, there is also an axis-aligned -flat that stabs at least Ω(log) boxes of the subdivision. These bounds cannot be improved.
Pp. 171-195