Production of food and energy in a changing climate

The following result shows that the agreement between zeta-dimension and Haus- dorff dimension noticed in Examples 2.2 and 3.5 are instances of a more general phenomenon: Given

The first one is constructive dimension ([Lut00b], [Lut02]), de- fined by restricting to constructive (lower semicomputable) supergales, the second is finite-state dimension

Keywords: Billingsley dimension, computability, constructive dimen- sion, fractal geometry, geometric measure theory, iterated function system, Hausdorff dimension, packing

As a consequence, when we obtain characterizations of the scaled dimension of individual strings in terms of Kolmogorov complexity or prediction (section 4), we can obtain results

Basic properties include monotonicity, so dimension 1 classes are maximal and dimension 0 ones are minimal, and the fact that dimension is defined for every class X, making

Hausdorff dimension, packing dimension, lower and upper dimension of a measure, multifractal analysis, quasi-Bernoulli measures.... In particular, the result is true if dim(E)

• the study of linear groups, in which the set of all subgroups having infinite central dimension satisfies the minimal condition (a linear analogy of the Chernikov’s problem);.. •

Another important aspect that should be considered in designing variety-based adaptation strategies is that future opti- mal varieties in terms of mean yield losses are not