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Set theory for multisets

Set theory for multisets

Some unique coefficients with row sums equal $2$

Some unique coefficients with row sums equal $2$

Classification and infinite families of strongly regular graphs with $\mu=2$

Classification and infinite families of strongly regular graphs with $\mu=2$

What is the universal property of the fibred product of stacks?

What is the universal property of the fibred product of stacks?

Beyond braidings of Hecke and BMW type?

Beyond braidings of Hecke and BMW type?

The Berzukavnikov's equivalence using Kirillove models

The Berzukavnikov's equivalence using Kirillove models

Path of bounded curvatiure with bounded derivative, or, locate my rail

Path of bounded curvatiure with bounded derivative, or, locate my rail

Reference for approach to proving conformal invariance of the Weyl tensor

Reference for approach to proving conformal invariance of the Weyl tensor

from the global in time to the local in space

from the global in time to the local in space

Lower bound for expression with biggest gaps in sumsets

Lower bound for expression with biggest gaps in sumsets

A "parametric" symplectic/contact neighbourhood theorem

A "parametric" symplectic/contact neighbourhood theorem

Münzner-type bounds for isoparametric hypersurfaces beyond space forms

Münzner-type bounds for isoparametric hypersurfaces beyond space forms

What known discrete dynamical systems or boolean networks exhibit this specific periodic behavior (e.g., a max cycle of 117 in a 10-bit space)? [closed]

What known discrete dynamical systems or boolean networks exhibit this specific periodic behavior (e.g., a max cycle of 117 in a 10-bit space)? [closed]

What is an appropriate role for LLMs in early mathematical research training?

What is an appropriate role for LLMs in early mathematical research training?

$G$-invariant correspondence in a product of curves

$G$-invariant correspondence in a product of curves

Generically separating Hartogs numbers

Generically separating Hartogs numbers

Stiefel-Whitney classes of a screw mapping torus on $\Bbb R^2 \times S^1 \times \Bbb R$

Stiefel-Whitney classes of a screw mapping torus on $\Bbb R^2 \times S^1 \times \Bbb R$

Claude solved this functional minimization problem over 2D probability distributions for us; how difficult was it?

Claude solved this functional minimization problem over 2D probability distributions for us; how difficult was it?

Does a closed curve which is homeomorphic on a dense subset always have a nonzero winding number somewhere?

Does a closed curve which is homeomorphic on a dense subset always have a nonzero winding number somewhere?

On two conditions on a bilinear form over $\mathbf{F}_2$

On two conditions on a bilinear form over $\mathbf{F}_2$