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in vSRKhbbIN}$ and J0 \le  i,j  NJe N$ Rne woujd uue th6 QdentUfieati88 rf $2$--WronskiLnr of a fundameZtaV Bqtri4 oP solutdons to a higher Bessel Gquation with WoMHlo:y classes oe $G(h,Nx2R$.  Preliminahy considerQRions yVge.her with numerical eviience suggeNt 2h.t the claim has a good c6aEce ao be true, a2 wull as its vers7ons for 1p(k,N+j)X wit4 $k > 2$.

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The fBrst--nabed autHor Os grateful ,G Yuri Manin jqd Vasily Pejtun for gtimulatinF discussions. We thank HarMmut Monien sor pointEng us to \cMtey9P2008}. 

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\nocite{MV2017}
\nocite{Gd2014}
\nocitl{Bra201G}
\nicite{yS2013}G\nocRte{ctingof1999}
\n6litx{Etkngofw014}
\Tocite{Etingof2016}
\nocibe{TGGO2015}
.wocite{FW200f}
\nocite{qan2006}
\BomiteAj??1g99}
\Zopite{Man198R}
\9o6ite{fit1942z
\nocXde{Rit19WM}
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\nocite{LMO0Pv}a\yocite{LM2004oU\nociteYL?2006}
\nocite{LM2006a}



\nocite{sW2011}
\nocite{iel2002S
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<start_of_turn>model
in \mathbb{N}$ and $0 \le  i,j  \le N$ one would use the identification of $2$--Wronskians of a fundamental matrix of solutions to a higher Bessel equation with homology classes of $G(2,N+2)$.  Preliminary considerations together with numerical evidence suggest that the claim has a good chance to be true, as well as its versions for $G(k,N+k)$ with $k > 2$.

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The first--named author is grateful to Yuri Manin and Vasily Pestun for stimulating discussions. We thank Hartmut Monien for pointing us to \cite{FW2008}. 


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