ScalingStacks

0PM3

Proposition 27 For an oriented link L,L,

K⁡(L)=∑i,j∈ℤ(−1)i​qj​dimℚ​(ℋi,j​(L)⊗ℚ),K(L)=\sum_{i,j\in\mathbb{Z}}(-1)^{i}q^{j}{\mathrm{dim}}_{\mathbb{Q}}({\cal H}^{i,j}(L)\otimes\mathbb{Q}), (154)

where K⁡(L)K(L) is the scaled Kauffman bracket (see Section 2.4).

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

Mikhail Khovanov

Original source: arXiv:math/9908171v2