11 problems

Let $\mathscr{E}_f$ be the class of matrices used in the paper, and let $W_n(A_f)$ denote a web associated with a matrix $A_f$. Extension conjecture. For each matrix…

Let … be the class of logarithmic spirals described in the source. Let $\overline{M}$ denote the index set of the corresponding angle families. Prime Number Spider Web hypothesis.…

Let $f$ denote the particle distribution, let $\Omega$ be the sensory domain, and let $\Omega_v$ be the visibility domain. Let ${\cal A}[f]$ be the decision-making operator, used t…

The model considers experimental pharmacokinetic measurements and simulation outcomes for intravitreal drug delivery, with the simulations depending on assumed permeability paramet…

Zero-set conjecture for non-odd nonlinearities. If the nonlinear function $f$ is not odd, then $a_F$ has a discrete and countable number of zeroes with respect to $x_2$, with

Let a population have access to two addictive substances, one less addictive and one more addictive, with the latter potentially more dangerous. Gateway-drug conjecture. Being addi…

Let $K_p(V)$ and $K_w(V)$ denote the carrying capacities of ponds with and without predatory fish, respectively, as functions of border vegetation $V$. Oviposition-prevention conje…

Max-formula conjecture. The global solution front is

Full-speed propagation conjecture. At the tip $x=0.5$, the front moves forward at full speed $\alpha/\rho_*$; as it catches up with neighboring points of the front, those points al…

The paper considers operator algebra semantics and pushout diagram semantics as alternative descriptions of the same graph-rewriting operation. Conjecture 1. There should be a map…

Topological obstruction conjecture. There are topological constraints that prevent the possibility of detecting a continuum of directions even when the distance between pinwheels t…