Moti Gitik
Introduction '''Moti Gitik''' () is a mathematician, working in set theory, who is professor at the Tel-Aviv University. He was an invited speaker at the 2002 International Congresses of Mathematicians, and became a fellow of the American Mathematical Society in 2012.
Research Gitik proved the consistency of "all uncountable cardinals are singular" (a strong negation of the axiom of choice) from the consistency of "there is a proper class of strongly compact cardinals". He further proved the equiconsistency of the following statements: * There is a cardinal ''κ'' with Mitchell order ''κ''++. * There is a measurable cardinal ''κ'' with 2''κ'' > ''κ''+. * There is a strong limit singular cardinal ''λ'' with 2''λ'' > ''λ''+. * The GCH holds below ℵω, and 2ℵω=ℵω+2.Gitik discovered several methods for building models of ZFC with complicated Cardinal Arithmetic structure. His main results deal with consistency and equi-consistency of non-trivial patterns  of the Power Function over singular cardinals.
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