Harmonizing outcomes with

Drawing on the lessons of the economic prosperity that has come with openness to international markets (Anderson, 2000), the future for a trade-intensive economy such as Australia s is in harmonization with international emissions markets, insofar as they are mature and underpinned by stable policy frameworks. An economically efficient outcome, with comparable emissions prices to other countries, could of course be achieved in ways other than by linking emissions trading markets. But in the context of an international agreement based on quantitative emissions targets, broad access to international carbon markets would be necessary. 

Proposition 2. The formation rules of all sensible characters yield the same outcome on a fixed bundle (Rit.. , R ) of orderings if and only if the bundle is harmonic in the sense that, for any two alternatives , and any two aspects ij% it is not true both thatx is strictly preferred toy with respect to Rt and that is strictly preferred to x with respect to Rj. In particular, the outcome of any sensible character on a harmonic bundle is always an ordering. 

Selection of the appropriate metric for use in the risk assessment can have a significant impact on the outcome of an assessment. Regardless of the mathematical approach used, it is important that harmonized guidance exists for metric selection. Guidance should be based on a number of considerations, including data quality, data quantity, distribution type, duration of exposure and nature of the toxicology endpoint. Based on personal experience with numerous deterministic exposure assessments, it is clear that regulatory authorities differ with respect to input and output metric selections. 

We have applied the above approach to a harmonic oscillator coupled to a spin by means of a photon number - nondemolition Hamiltonian. The spin is being measured periodically, whereas the measurement outcome is ignored. For a sufficiently high measurement frequency, the state of the harmonic oscillator evolves in a unitary manner which can be influenced by a choice of the meter basis. In practice however, the time interval At between two subsequent measurements always remains finite and, therefore, the system evolution is subject to decoherence. As an example of application, we have simulated the evolution of an initially coherent state of the harmonic oscillator into a Schrodinger cat-like superposition state. The state departs from the superposition as time increases. The simulations confirm that the decoherence rate increases dramatically with the amplitude of the initial coherent state, thus destroying very rapidly all macroscopic superposition states. 

Show that validation data support claim for diagnostic power of method identification criteria, rates of false outcomes Harmonize with core confirmation criteria Compare diagnostic spectrum with relevant library of spectra Estimate selectivity index of total method Report identification confidence in numeric or prose terms... 

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