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wikify - since I don't know what those words are.
==Calabi Conjecture==
==Calabi Conjecture==
The first Chern class of a Kaehler manifold is homologous to the Ricci curvature. For this reason, Calabi conjectured that when <math>c_1 = 0</math>, there existed a metric on the manifold whose Ricci form identically vanished. This, the Calabi-Conjecture, was eventually proven by Shing-Tung Yau.
The first [[Chern class]] of a [[Kaehler manifold]] is homologous to the [[Ricci curvature]]. For this reason, Calabi conjectured that when <math>c_1 = 0</math>, there existed a metric on the manifold whose Ricci form identically vanished. Thus, the Calabi-Conjecture, was eventually proven by [[Shing-Tung Yau]].
[[Category:Mathematics]]
[[Category:Mathematics]]