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called the electroneutrality condition, is valid on a macroscopic scale for every homogeneous part of the system but not for the boundary between two phases (see 4). From the physical point of view there cannot exist, under equilibrium conditions, a measurable excess of charge in the bulk of an electrolyte solution. By electrostatic repulsion this charge would be dragged to the phase boundary where it would be the source of a strong electric field in the vicinity of the phase. This point will be discussed in Section 3.1.3. In Eq. (1.1.1), as elsewhere below, z, is a dimensionless number (the charge of species i related to the charge of a proton, i.e. the charge number of the ion) with sign zt > 0 for cations and z, < 0 for anions. The electroneutrality condition decreases the number of independent variables in the system by one; these variables correspond to components whose concentration can be varied independently. In general, however, a number of further conditions must be maintained (e.g. stoichiometry and the dissociation equilibrium condition). In addition, because of the electroneutrality condition, the contributions of the anion and cation to a number of solution properties of the electrolyte cannot be separated (e.g. electrical conductivity, diffusion coefficient and decrease in vapour pressure) without assumptions about individual particles. Consequently, mean values have been defined for a number of cases. For example, the molality can be expressed for an electrolyte as a whole, mx\ the amount of substance ('number of moles') is expressed in moles of

HTMLCodeFormat()

Returns a string surrounded with <PRE> tags and all HTML tags escaped such that any HTML source may be put out the page as actual content, as in a code example.

HTMLCodeFormat( string, version)

formula units as if the electrolyte were not dissociated. For a strong electrolyte whose formula unit contains v+ cations and v_ anions, i.e. a total of v = v+ + v_ ions, the molalities of the ions are related to the total molality by a simple relationship, ra+ = v+ml and m_ = v_mY. The mean molality is then m = (ml+mv-)l/v = m , + v r - ) 1 / v (1.1.2)

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time of the reverberant space. So if the level of sound at 1,000 Hz has decayed to half of its original volume at two seconds into the impulse response, it means that frequency components at 1,000 Hz in the original reverberant space also decayed to half their original volume by two seconds after the original sound. This map of frequency levels over time can be basically multiplied by any new waveform, and produce a pristine and stunning recreation of the original reverb. The sound quality of convolution reverbs is unmatched, but convolution is extremely processor-intensive, because every point in the waveform needs to be multiplied by every point in the impulse response. For this reason, you may need to render the results of a convolution reverb and reimport it into ACID Pro. An interesting aspect of convolution is that because it measures the entire frequency response over time, not only can every delay and reverb effect be cloned by convolution, but EQ and other nonreflective effects can as well. Microphones and speakers can be modeled and stored as impulse responses. Also, because the impulse response is actually a wav file, you can use any sound wave as an impulse response. Try a convolution reverb with a snare drum as your impulse response. Or a gong. Or a drum loop. The results can be overly exotic sometimes, but it sure is fun to play around with, and you never know when you ll come up with something useful.

HTMLEditFormat()

Returns a string with all HTML tags replaced by their HTML-safe equivalents so that the returned string may be used as a tag attribute or safely output to a page.

The mean molality values m (moles per kilogram), mole fractions x (dimensionless number) and concentrations c (moles per cubic decimetre) are related by equations similar to those for non-electrolytes (see Appendix A). 1.1.3 Non-ideal behaviour of electrolyte solutions

HTMLEditFormat( string, version)

ParagraphFormat()

Returns a string with single carriage returns replaced by spaces and blank lines replaced by <P> tags.

The chemical potential is encountered in electrochemistry in connection with the components of both solutions and gases. The chemical potential \i{ of component / is defined as the partial molar Gibbs energy of the system, i.e. the partial derivative of the Gibbs energy G with respect to the amount of substance nt of component i at constant pressure, temperature and amounts of all the other components except the ith. Consider that the system does not exchange matter with its environment but only energy in the form of heat and volume work. From this definition it follows for a reversible isothermal change of the pressure of one mole of an ideal gas from the reference value prcf to the actual value / act that

Acoustic Mirror, shown in Figure 12-16, is a most excellent convolution reverb included with ACID Pro.

ParagraphFormat( string)

StripCR()

(1 -4.35)

StripCR( string)

Tells ColdFusion to strip extraneous white space from a block of code; can also be used to specify page encoding.

To suppress whitespace: <CFPROCESSINGDIRECTIVE suppressWhitespace = YES | NO > ... </CFPROCESSINGDIRECTIVE>

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