| Totient of a prime | 0HY1MXMEN9 | statement | none |
| Eigenvalues of a positive definite matrix are positive | 0HYC2RHD3M | statement | none |
| Injective iff it has a left inverse | 0HYFEEZAEM | statement | none |
| Modulus is multiplicative | 0HYNZE940T | statement | none |
| Mean value property | 0HYPR64JM2 | statement | none |
| Solutions of Pell's equation are powers of the fundamental solution | 0J1TT091TN | statement | none |
| Polar decomposition | 0J2C7BDJQA | statement | none |
| Conjugacy classes of the symmetric group correspond to cycle types | 0J438GAC8K | statement | none |
| The symmetric group on five or more letters is not solvable | 0J53NE674D | statement | none |
| Congruence is compatible with powers | 0J5VGJYYC3 | statement | none |
| Intersecting secants theorem | 0J5XR7BW2S | statement | none |
| Lyapunov's stability theorem | 0J6A752DTZ | statement | none |
| Associativity of composition | 0J6AKYZQT8 | statement | none |
| Kuratowski's theorem | 0J6G5NJC5R | statement | none |
| Rearrangements of an absolutely convergent series have the same sum | 0J76TP9FGD | statement | none |
| Logarithm of a quotient | 0J7PHRBNNS | statement | none |
| Sperner's theorem | 0J87V9K1GE | statement | none |
| Taylor's theorem in several variables | 0J8T4K4YTE | statement | none |
| Determinant of a block triangular matrix | 0J9TVTNB4K | statement | none |
| Ratio formula for the radius of convergence | 0JBMYAA9QH | statement | none |
| Vector calculus identities | 0JC5X4HWR2 | statement | none |
| Sign is a homomorphism | 0JEJJCB0EX | statement | none |
| The cumulative distribution function determines the distribution | 0JEVZAFDY6 | statement | none |
| Turán's theorem | 0JG1KZSPFZ | statement | none |
| Eigenspaces of a self-adjoint operator are orthogonal | 0JHGAV9H25 | statement | none |
| Cauchy's estimates | 0JJRENWMP6 | statement | none |
| Abelian simple groups have prime order | 0JJV80RXHD | statement | none |
| Cauchy's theorem | 0JM7PA288B | statement | none |
| Lindemann–Weierstrass theorem | 0JNCBFMPXR | statement | none |
| Convolution theorem for the Laplace transform | 0JNMJEDD93 | statement | none |
| Fundamental theorem of algebra | 0JP0W07Y9A | statement | none |
| Kőnig's theorem | 0JP0ZF57PN | statement | none |
| Subgroups of abelian groups are normal | 0JPDTEDCFD | statement | none |
| Order of the general linear group over a finite field | 0JQ1KNQW2K | statement | none |
| Weierstrass approximation theorem | 0JQE130DHW | statement | none |
| Estimate for approximate solutions | 0JTPMCCZT2 | statement | none |
| Tychonoff's theorem | 0JTRSJKCFB | statement | none |
| An orthonormal family is linearly independent | 0JWM6GJNQW | statement | none |
| L'Hôpital's rule | 0JWT4PPQ7B | statement | none |
| Divergence theorem | 0JX86PSSA9 | statement | none |
| Legendre's theorem on continued fractions | 0JXTQ392ZM | statement | none |
| Lifting-the-exponent lemma | 0JYF6PTKEW | statement | none |
| Power rule | 0JZGW75C5Z | statement | none |
| Laplace transform of a derivative | 0K090GVHVN | statement | none |
| Distance from a point to a plane | 0K1E2S6Z69 | statement | none |
| Lipschitz functions are uniformly continuous | 0K1EWAR6AF | statement | none |
| Determinant of a triangular matrix | 0K1KKMFHYH | statement | none |
| Integral of 1/x | 0K1N1Y4EGZ | statement | none |
| Brahmagupta–Fibonacci identity | 0K2DMACEZ4 | statement | none |
| Logarithm of a product | 0K2FNY6DYV | statement | none |
| Minkowski's theorem | 0K387S2PKQ | statement | none |
| Factor theorem | 0K3MWA7DMC | statement | none |
| Determinant of a matrix with two equal rows | 0K4VQB7HWR | statement | none |
| Complement of an open set is closed | 0K67Q60Z8P | statement | none |
| Isolated zeros theorem | 0K83KEJ43P | statement | none |
| Compactness and sequential compactness agree in metric spaces | 0K8SGQSV7G | statement | none |
| Continuous image of a compact set is compact | 0K9AAJ8G51 | statement | none |
| Inverse function theorem | 0K9HSJFCMJ | statement | none |
| General Leibniz rule | 0K9QCK6WJC | statement | none |
| Determinant via the Schur complement | 0KA7A4ENVJ | statement | none |
| Sum of binomial coefficients | 0KAMF19NV8 | statement | none |
| Subgroups of cyclic groups are cyclic | 0KB1ND7XDS | statement | none |
| Distributive law | 0KBEMAJAYA | statement | none |
| Stirling's formula | 0KC0F51T6A | statement | none |
| Bolzano–Weierstrass theorem | 0KDJD249DT | statement | none |
| Classification of Pythagorean triples | 0KF3J2KAER | statement | none |
| The alternating group is generated by three-cycles | 0KFZ0QX83G | statement | none |
| A polynomial over a field has at most as many roots as its degree | 0KJVQV3E0F | statement | none |
| One-sided limits of a monotone function exist | 0KJXHN0TW0 | statement | none |
| Hausdorff maximal principle | 0KM4KVR9MV | statement | none |
| Determinant of a linear map is the determinant of its matrix | 0KMN32XGPF | statement | none |
| Strong induction | 0KMVFSHFGZ | statement | none |
| The exponential function is strictly increasing | 0KN2V7840E | statement | none |
| Ceva's theorem | 0KN93VDSXA | statement | none |
| Variance under scaling | 0KVQ9D86BM | statement | none |
| Reduction modulo p test for irreducibility | 0KWWEXW0RN | statement | none |
| Radius of convergence of the binomial series | 0KX1MXJ5MR | statement | none |
| Continuous partial derivatives imply differentiability | 0KXSK8TEEB | statement | none |
| Derivative of x^a | 0KY08TWDMQ | statement | none |
| Lagrange's four-square theorem | 0KYYSMEVHH | statement | none |
| Quadratic formula | 0KYZXYDGQZ | statement | none |
| Derivative of an inverse function | 0M0RZ3HSB0 | statement | none |
| Linearity of differentiation | 0M0TKFRX2A | statement | none |
| Intercept theorem | 0M1GFS6PVA | statement | none |
| Bernoulli's inequality | 0M1MX28VXK | statement | none |
| Fermat's little theorem | 0M25PRN3WQ | statement | none |
| Curl of a gradient is zero | 0M2JRW1J0N | statement | none |
| Cayley's formula | 0M2SSGSYPE | statement | none |
| The number of Sylow subgroups divides the index | 0M3PYJ3TSE | statement | none |
| Four colour theorem | 0M406JC8J1 | statement | none |
| Every linearly independent set extends to a basis | 0M4SXE5WW3 | statement | none |
| Classification of the Platonic solids | 0M4TCS0RRG | statement | none |
| Existence of inverses modulo n | 0M67FWZWPQ | statement | none |
| The only ideals of a field are zero and the whole field | 0M6G75E95E | statement | none |
| Universal property of the product topology | 0M6W4XNST6 | statement | none |
| Euler's criterion | 0M7DEDKSYB | statement | none |
| Vieta's formulas | 0M8EWQJ1YV | statement | none |
| Approximation property of the supremum | 0M8TGGP9JP | statement | none |
| Schwarz lemma | 0MB48XDBY3 | statement | none |
| Monotonicity of the integral | 0MBWQKM8QR | statement | none |
| A finite abelian group is cyclic iff its exponent equals its order | 0MC0AQZSHE | statement | none |
| Orthogonal projection is the closest point | 0MCDDSCB9Z | statement | none |
| Epsilon characterisation of Cauchy sequences | 0MCK8K2D7Z | statement | none |
| Division algorithm for polynomials | 0MES3KS0ZC | statement | none |
| Derivative of a polynomial | 0MH1WK89PP | statement | none |
| Wronskian test for linear independence of solutions | 0MHE4B1QCQ | statement | none |
| Every sequence has a monotone subsequence | 0MHGJRZMTM | statement | none |
| A ring homomorphism is injective iff its kernel is zero | 0MMCB8RXGA | statement | none |
| Continuum hypothesis | 0MN2MER9WN | statement | none |
| Derivative as a little-o approximation | 0MN882VJ4P | statement | none |
| Diagonalisable iff the minimal polynomial has distinct roots | 0MPAJRB23T | statement | none |
| Compact Hausdorff spaces are normal | 0MQQQ5NA2S | statement | none |
| Change of basis formula | 0MQXVZEBMT | statement | none |
| A quotient is abelian iff the subgroup contains the commutator subgroup | 0MS8QGA6S5 | statement | none |
| Test for exactness | 0MSCQNFTM8 | statement | none |
| First isomorphism theorem for linear maps | 0MTBGVZ4XJ | statement | none |
| Exponentials dominate powers in sequences | 0MVTCFW42K | statement | none |
| A series of nonnegative terms converges iff its partial sums are bounded | 0MX1HZBBXJ | statement | none |
| Mantel's theorem | 0MXEHSCYCS | statement | none |
| Open connected subsets of R^n are path-connected | 0MXN7AFBPE | statement | none |
| Compact subsets of a Hausdorff space are closed | 0MYFJVMN7M | statement | none |
| Well-ordering theorem | 0N109NG5ZX | statement | none |
| Irrationality of square roots of non-squares | 0N10YRNNWV | statement | none |
| Completeness via Cauchy sequences | 0N1ZWFJDN5 | statement | none |
| The rationals form a field | 0N2WPCC00T | statement | none |
| Limits preserve non-strict inequalities | 0N32V0E3XJ | statement | none |
| Liouville's theorem on Diophantine approximation | 0N3WFZEFPM | statement | none |
| Classification of conics by the discriminant | 0N5NR32NQG | statement | none |
| Degree of a simple extension is the degree of the minimal polynomial | 0N5QW9K7MH | statement | none |
| Mean value theorem for integrals | 0N91N98EG5 | statement | none |
| Ore's theorem | 0NACHJYPKW | statement | none |
| Apollonius's theorem | 0NAKHQ9XYY | statement | none |
| The integral of a continuous function is an antiderivative | 0NC2A3HWGT | statement | none |
| Implicit function theorem for a surjective derivative | 0NE2W2XPQJ | statement | none |
| Double negation law | 0NFAGWH84K | statement | none |
| The minimal polynomial is irreducible | 0NFEG48RDR | statement | none |
| Fundamental theorem of calculus | 0NHGY0N0JB | statement | none |
| Bayes' theorem | 0NM6E9VW04 | statement | none |
| Variance as the mean of the square minus the square of the mean | 0NMF95YK8W | statement | none |
| Epsilon-net characterisation of total boundedness | 0NMGJJ19HD | statement | none |
| Trace is the sum of the eigenvalues | 0NMXDCNNKR | statement | none |
| Closed formula for Catalan numbers | 0NNDQVJ54Q | statement | none |
| Schwarz's theorem for C^2 functions | 0NNQY8WCW6 | statement | none |
| Triangle inequality for integrals | 0NR82KMYKD | statement | none |
| Composition of continuous functions is continuous | 0NRQPQX3VA | statement | none |
| Connected components are closed | 0NRT0E2QT2 | statement | none |
| Characteristic function of the normal distribution | 0NS0TDA4E2 | statement | none |
| Derivative of a map into R^n by components | 0NS0X75RS1 | statement | none |
| Discrete Grönwall inequality | 0NTM3J5MFE | statement | none |
| Exterior angle theorem | 0NTSE7EREA | statement | none |