Topologically Transitive

A Function is topologically transitive if, given any two intervals and , there is some PositiveInteger such that . Vaguely, this means that neighborhoods of points eventually getflung out to ``big'' sets so that they don't necessarily stick together in one localized clump.

• Kozyrev-Grinberg Theory
• k-Partite Graph
• Kramers Rate
• Krawtchouk Polynomial
• Kreisel Conjecture
• Kronecker Decomposition Theorem
• Kronecker Delta
• Kronecker Product
• Kronecker's Polynomial Theorem
• Kronecker Symbol
• Krull Dimension
• Kruskal's Algorithm
• Kruskal's Tree Theorem
• KS Entropy
• k-Statistic
• k-Subset
• k-Theory
• k-Tuple Conjecture
• Kuen Surface
• Kuhn-Tucker Theorem
• Kuiper Statistic
• Kulikowski's Theorem
• Kummer Group
• Kummer's Conjecture
• Kummer's Differential Equation