1. The relationship between real differentiability and complex differentiability is the following. 2. The relationship between real differentiability and complex differentiability is the following. 3. Stronger statement than differentiability can be made regarding the resolvent map. 4. To abandon the hypothesis of differentiability does not mean abandoning differentiability. 5. To abandon the hypothesis of differentiability does not mean abandoning differentiability . 6. Continuous G�teaux differentiability may be defined in two inequivalent ways. 7. Tangents to curves in spaces and differentiability are not in the syllabus. 8. The isomorphisms in this case are bijections with the chosen degree of differentiability . 9. Abandoning differentiability doesn't mean abandoning differential equations. 10. Besides, it is not clear if you mean real or complex differentiability .
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