$Id: datatypes.xsd,v 1.1 2007/10/11 11:13:11 pdowney Exp $ Generated by $Id: datatypes.xsd,v 1.1 2007/10/11 11:13:11 pdowney Exp $ A prototype of the repeating interval specifying the duration of each occurrence and anchors the periodic interval sequence at a certain point in time. A time duration specifying as a reciprocal measure of the frequency at which the periodic interval repeats. The inverse of period, but allows to specify a number of repeats in a time unit using a ratio. Specifies if and how the repetitions are aligned to the cycles of the underlying calendar (e.g., to distinguish every 30 days from "the 5th of every month".) A non-aligned periodic interval recurs independently from the calendar. An aligned periodic interval is synchronized with the calendar. Indicates whether the exact timing is up to the party executing the schedule (e.g., to distinguish "every 8 hours" from "3 times a day".) RTO_INT_PQ The quantity that is being divided in the ratio. The default is the integer number 1 (one.) The quantity that devides the numerator in the ratio. The default is the integer number 1 (one.) The denominator must not be zero. A code for a common (periodical) activity of daily living based on which the event related periodic interval is specified. An interval of elapsed time (duration, not absolute point in time) that marks the offsets for the beginning, width and end of the event-related periodic interval measured from the time each such event actually occurred. The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). PPD_PQ The primary measure of variance/uncertainty of the value (the square root of the sum of the squares of the differences between all data points and the mean). The standard deviation is used to normalize the data for computing the distribution function. Applications that cannot deal with probability distributions can still get an idea about the confidence level by looking at the standard deviation. A code specifying the type of probability distribution. Possible values are as shown in the attached table. The NULL value (unknown) for the type code indicates that the probability distribution type is unknown. In that case, the standard deviation has the meaning of an informal guess. PPD_PQ The primary measure of variance/uncertainty of the value (the square root of the sum of the squares of the differences between all data points and the mean). The standard deviation is used to normalize the data for computing the distribution function. Applications that cannot deal with probability distributions can still get an idea about the confidence level by looking at the standard deviation. A code specifying the type of probability distribution. Possible values are as shown in the attached table. The NULL value (unknown) for the type code indicates that the probability distribution type is unknown. In that case, the standard deviation has the meaning of an informal guess. A prototype of the repeating interval specifying the duration of each occurrence and anchors the periodic interval sequence at a certain point in time. A time duration specifying as a reciprocal measure of the frequency at which the periodic interval repeats. The inverse of period, but allows to specify a number of repeats in a time unit using a ratio. Specifies if and how the repetitions are aligned to the cycles of the underlying calendar (e.g., to distinguish every 30 days from "the 5th of every month".) A non-aligned periodic interval recurs independently from the calendar. An aligned periodic interval is synchronized with the calendar. Indicates whether the exact timing is up to the party executing the schedule (e.g., to distinguish "every 8 hours" from "3 times a day".) A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). RTO_INT_PPD_PQ The quantity that is being divided in the ratio. The default is the integer number 1 (one.) The quantity that devides the numerator in the ratio. The default is the integer number 1 (one.) The denominator must not be zero. A code for a common (periodical) activity of daily living based on which the event related periodic interval is specified. An interval of elapsed time (duration, not absolute point in time) that marks the offsets for the beginning, width and end of the event-related periodic interval measured from the time each such event actually occurred. The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. A code specifying whether the set component is included (union) or excluded (set-difference) from the set, or other set operations with the current set component and the set as constructed from the representation stream up to the current point. The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). The low limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. The high limit of the interval. The arithmetic mean of the interval (low plus high divided by 2). The purpose of distinguishing the center as a semantic property is for conversions of intervals from and to point values. The difference between high and low boundary. The purpose of distinguishing a width property is to handle all cases of incomplete information symmetrically. In any interval representation only two of the three properties high, low, and width need to be stated and the third can be derived. Specifies whether the limit is included in the interval (interval is closed) or excluded from the interval (interval is open). The time interval during which the given information was, is, or is expected to be valid. The interval can be open or closed infinite or undefined on either side. The time interval during which the given information was, is, or is expected to be valid. The interval can be open or closed infinite or undefined on either side. The quantity in which the bag item occurs in its containing bag. The quantity in which the bag item occurs in its containing bag. The origin of the list item value scale, i.e., the physical quantity that a zero-digit in the sequence would represent. A ratio-scale quantity that is factored out of the digit sequence. A sequence of raw digits for the sample values. This is typically the raw output of an A/D converter. The origin of the list item value scale, i.e., the physical quantity that a zero-digit in the sequence would represent. A ratio-scale quantity that is factored out of the digit sequence. A sequence of raw digits for the sample values. This is typically the raw output of an A/D converter. This is the start-value of the generated list. The difference between one value and its previous different value. For example, to generate the sequence (1; 4; 7; 10; 13; ...) the increment is 3; likewise to generate the sequence (1; 1; 4; 4; 7; 7; 10; 10; 13; 13; ...) the increment is also 3. If non-NULL, specifies that the sequence alternates, i.e., after this many increments, the sequence item values roll over to start from the initial sequence item value. For example, the sequence (1; 2; 3; 1; 2; 3; 1; 2; 3; ...) has period 3; also the sequence (1; 1; 2; 2; 3; 3; 1; 1; 2; 2; 3; 3; ...) has period 3 too. The integer by which the index for the sequence is divided, effectively the number of times the sequence generates the same sequence item value before incrementing to the next sequence item value. For example, to generate the sequence (1; 1; 1; 2; 2; 2; 3; 3; 3; ...) the denominator is 3. This is the start-value of the generated list. The difference between one value and its previous different value. For example, to generate the sequence (1; 4; 7; 10; 13; ...) the increment is 3; likewise to generate the sequence (1; 1; 4; 4; 7; 7; 10; 10; 13; 13; ...) the increment is also 3. If non-NULL, specifies that the sequence alternates, i.e., after this many increments, the sequence item values roll over to start from the initial sequence item value. For example, the sequence (1; 2; 3; 1; 2; 3; 1; 2; 3; ...) has period 3; also the sequence (1; 1; 2; 2; 3; 3; 1; 1; 2; 2; 3; 3; ...) has period 3 too. The integer by which the index for the sequence is divided, effectively the number of times the sequence generates the same sequence item value before incrementing to the next sequence item value. For example, to generate the sequence (1; 1; 1; 2; 2; 2; 3; 3; 3; ...) the denominator is 3. RTO_PQ_PQ The quantity that is being divided in the ratio. The default is the integer number 1 (one.) The quantity that devides the numerator in the ratio. The default is the integer number 1 (one.) The denominator must not be zero. RTO_MO_PQ The quantity that is being divided in the ratio. The default is the integer number 1 (one.) The quantity that devides the numerator in the ratio. The default is the integer number 1 (one.) The denominator must not be zero. The probability assigned to the value, a decimal number between 0 (very uncertain) and 1 (certain).