Manuscript VIII-ST@1 · VIII-ST.tex · section · fe979f3b

Cells and exact finite metric data

An explicit persistent transverse cellulation › Cells and exact finite metric data · lines 714–732

The finite transverse counts are

s < 0 s > 0 V 713 E 1224 F 612 V - E + F 1 1.

One-sided edge laws follow directly from the table. In particular,

\partial_{s} ℓ (r_{i}^{rad}) (0^{-}) = 0, \partial_{s} ℓ (r_{i}^{rad}) (0^{+}) = - β 1 - a^{2} .

Born slots have only right geometric derivatives.

Displayed formulas in this passage

unlabeled · line 717
$s < 0 s > 0 V 713 E 1224 F 612 V - E + F 1 1.$
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$\partial_{s} ℓ (r_{i}^{rad}) (0^{-}) = 0, \partial_{s} ℓ (r_{i}^{rad}) (0^{+}) = - β 1 - a^{2} .$