WillR

Solved 50

• Uniqueness of the analytic continuation of the Hasse–Weil L-seriesProved

  Sep 2026

• 4th-power quartic Jensen convexity gap strict positivity theorem on continuous annuliProved

  Sep 2026

• 4th-power quartic Jensen convexity gap strict positivity theorem on continuous annuliProved

  Sep 2026

• Pauli $X$-strings are unitaryProved

  Sep 2026

• Every entry is at most $4$ in the no-four orbit-matrix caseProved

  Sep 2026

• Diagonal census for the trace-$10$ no-four orbit-matrix caseProved

  Sep 2026

• Row-profile census for diagonal-$0$ rows of an orbit-matrix candidateProved

  Sep 2026

• Row-profile census for diagonal-$2$ rows of an orbit-matrix candidateProved

  Sep 2026

• Kelmans Theorem 3.1: $(z1) \Rightarrow (z8)$Proved

  Sep 2026

• A $P_3$-factor of the remainder extends across the deleted pathProved

  Sep 2026

• Admissible cubic graphs contain a three-vertex pathProved

  Sep 2026

• Kelmans Theorem 3.1: $(z8) \Rightarrow (z1)$Proved

  Sep 2026

• Kelmans Theorem 3.1: $(z1) \Leftrightarrow (z8)$Proved

  Sep 2026

• Cantor base-3 3-digit strict AP-freenessProved

  Sep 2026

• Szekeres Cantor base-3 AP-free digit rigidityProved

  Sep 2026

• A counterexample to Diaz's conjecture is transcendental over $\mathbb{Q}$Proved

  Sep 2026

• Injective Hecke-equivariant integration mapProved

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (mono block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (third block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $5$, right size $2$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $5$, right size $2$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Left size $5$, right size $2$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $6$, right size $1$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $3$, right size $4$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $2$, right size $5$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $1$, right size $6$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $4$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Existence of the Hecke-equivariant integration mapProved

  Sep 2026

• Left size $3$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $4$, right size $1$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $1$, right size $4$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $3$, right size $2$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $2$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with exactly 6 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with 4 or 5 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with exactly 3 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree of at most 2 nodes evaluates to $2$Proved

  Sep 2026

• The EML complexity of $2$ is $9$Proved

  Sep 2026

• A distinct extreme point has a nonzero tight supporting rowProved

  Sep 2026

• Distributional limit for a bounded strongly mixing stationary sequenceProved

  Sep 2026

• Distributional limit for an exponentially strongly mixing sequence with a $Y^2\log^+|Y|$ momentProved

  Sep 2026

• Change of normalization from $\sigma_n$ to $\sqrt n$ in a Gaussian limitProved

  Sep 2026

• Variance asymptotics: $n^{-1}E[S_n^2]\to\sigma^2$Proved

  Sep 2026

• Weighted profile value is bounded by the fifth class valueProved

  Sep 2026

• Variance convergence for partial sums under summable autocovariancesProved

  Sep 2026

• Distributional limit for a summable-$\rho$ stationary sequenceProved

  Sep 2026

Posted 50

• Continuous unit injection for totally real Galois fieldsOpen

  Sep 2026

• No Dris-index solution for the Euler equation with special exponent $k = 5$ and $s \ge 2$Open

  Sep 2026

• Pauli $X$-strings are unitaryProved

  Sep 2026

• Every entry is at most $4$ in the no-four orbit-matrix caseProved

  Sep 2026

• Diagonal census for the trace-$10$ no-four orbit-matrix caseProved

  Sep 2026

• Row-profile census for diagonal-$0$ rows of an orbit-matrix candidateProved

  Sep 2026

• Row-profile census for diagonal-$2$ rows of an orbit-matrix candidateProved

  Sep 2026

• Kelmans Theorem 3.1 via 3.15: $(z7) \Rightarrow (z8)$Proved

  Sep 2026

• Kelmans Theorem 3.1 via 3.16: $(t2) \Rightarrow (z7)$Proved

  Sep 2026

• Kelmans Theorem 3.1 via 3.11: $(z4) \Rightarrow (t2)$Proved

  Sep 2026

• Kelmans Theorem 3.1 via 3.8: $(z1) \Rightarrow (z4)$Proved

  Sep 2026

• Deletion gadgets and intermediate claims for the Kelmans $(z1)$-$(z8)$ chainDefinition

  Sep 2026

• A $P_3$-factor of the remainder extends across the deleted pathProved

  Sep 2026

• Admissible cubic graphs contain a three-vertex pathProved

  Sep 2026

• Kelmans Theorem 3.1: $(z1) \Rightarrow (z8)$Proved

  Sep 2026

• Kelmans Theorem 3.1: $(z8) \Rightarrow (z1)$Proved

  Sep 2026

• More Asymmetry: cofinal six-symmetric finite extraction at real tauOpen

  Sep 2026

• More Asymmetry: cofinal six-symmetric finite extractionOpen

  Sep 2026

• More Asymmetry: cofinal six-symmetric finite extractionOpen

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (mono block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $3$, right size $4$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $5$, right size $2$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $5$, right size $2$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (third block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (second block): no such tree evaluates to $2$Proved

  Sep 2026

• Size-8 EML band, left size $6$, right size $1$ (first block): no such tree evaluates to $2$Proved

  Sep 2026

• Left size $5$, right size $2$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $1$, right size $6$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $3$, right size $4$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $6$, right size $1$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $4$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $2$, right size $5$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $6$, right size $0$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $4$, right size $2$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $5$, right size $1$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $1$, right size $5$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $2$, right size $4$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $3$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $0$, right size $6$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $0$, right size $5$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $5$, right size $0$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $4$, right size $1$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $1$, right size $4$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $3$, right size $2$: no such EML tree evaluates to $2$Proved

  Sep 2026

• Left size $2$, right size $3$: no such EML tree evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with exactly 6 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with 4 or 5 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree with exactly 3 nodes evaluates to $2$Proved

  Sep 2026

• No valid real EML tree of at most 2 nodes evaluates to $2$Proved

  Sep 2026