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- Canonical injection of the subspace topology
- Canonical injections of the disjoint union topology
- Canonical linear map
- Canonical projection of an equivalence relation
- Canonical projections of the product topology
- Cantor's construction of the real numbers
- Cantor's construction of the real numbers/Definition
- Cardinality
- Cartesian product
- Category
- Category Theory (subject)
- Cauchy-Schwarz inequality
- Cauchy-Schwarz inequality for inner product spaces
- Cauchy criterion for convergence
- Cauchy sequence
- Cauchy sequence/Definition
- Cauchy sequence/Short definition
- Chain rule
- Characteristic of a ring
- Characteristic property of the direct product module
- Characteristic property of the direct product module/Statement
- Characteristic property of the direct product module/Statement/Diagram
- Characteristic property of the direct sum module
- Characteristic property of the direct sum module/Statement
- Characteristic property of the direct sum module/Statement/Picture
- Characteristic property of the disjoint union topology
- Characteristic property of the disjoint union topology/Proof
- Characteristic property of the disjoint union topology/Statement
- Characteristic property of the product topology
- Characteristic property of the product topology/Statement
- Characteristic property of the product topology/Statement/Diagram
- Characteristic property of the quotient topology
- Characteristic property of the quotient topology/Statement
- Characteristic property of the subspace topology
- Characteristic property of the subspace topology/Statement
- Characteristic property of the tensor product
- Characteristic property of the tensor product/Statement
- Chart
- Circle
- Circular motion
- Circular motion/Notes
- Class of sets closed under complements properties
- Class of smooth real-valued functions on R-n
- Class of smooth real-valued functions on R-n/Structure
- Classes of continuously differentiable functions
- Closed interval
- Closed map
- Closed set
- Closed set in a compact space is compact
- Closure, interior and boundary