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Abstract
We prove a measure-theoretic version of a result due to Radcliffe and Scott [8] from 1999 about the reconstruction of infinite sets of real numbers. This answers their question from [8].
Building reconstruction has become a much used and disputed concept in the professional discourse of Hungarian heritage preservation. It is no accident that ongoing and future renovation projects have garnered much public attention, however, it is evincible that while the issues these opinions address seem consistent, certain typical arguments pro and contra appear to rest on different value priorities. Public discourse does not so much challenge the appropriacy of reconstruction as a method of heritage preservation, but the value that restored heritage conveys to us, and prioritizing its opportunities. There are considerable differences between various public and professional priorities, as well as the respective backgrounds of their opinions. In the paper it is presented in five chapters (through the keywords of historical embeddedness, social embeddedness, community identities, physical preservation and creative architectural methodology), that there are considerable incongruites in the professional and public reception and appreciation of reconstructionary heritage preservation projects – but the main lines of these heterogeneous perception can be outlined.
The “other side” of architectural reconstruction
Professional, social and political questions in architectural reconstruction by the example of old bridge in mostar
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multiple features restored in different gardens of varied historic value. This is the best way to prove that the restoration of technical components is one of the important tools of the reconstruction of historic garden layouts and designed landscapes. The
