ScalingStacks

X1={x+τ1(x)+y|x∈C¯(D1(∗100))[−1]{−1},y∈C¯(D1(∗1))[−1]{−1}}X2={x+d1y|x,y∈C¯(D1(∗000))}X3={δ1(x)+d1δ1(y)|x,y∈C¯(D1(∗110))[−2]{−2}}\begin{array}[]{ccl}X_{1}&=&\{x+\tau_{1}(x)+y|x\in\overline{C}(D_{1}(\ast 100))[-1]\{-1\},y\in\overline{C}(D_{1}(\ast 1))[-1]\{-1\}\}\\ X_{2}&=&\{x+d_{1}y|x,y\in\overline{C}(D_{1}(\ast 000))\}\\ X_{3}&=&\{\delta_{1}(x)+d_{1}\delta_{1}(y)|x,y\in\overline{C}(D_{1}(\ast 110))[-2]\{-2\}\}\end{array} (125)

where d1d_{1} denotes the differential of C¯​(D1).\overline{C}(D_{1}). Warning: These X1,X2,X3X_{1},X_{2},X_{3} have no relation to the complexes X1,X2,X3X_{1},X_{2},X_{3} considered in Section 5.3.

Original mathematics by the credited authors. Source collection and HTML conversion remain in progress.

Mikhail Khovanov

Original source: arXiv:math/9908171v2