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Standard order

In 1949 the World Health Organization adopted the biological activity of 1 mg of an oil solution containing 0.025 p.g of crystalline D as the analytical standard for vitamin D. This standard was discontinued in 1972. USP uses crystalline cholecalciferol as a standard (80). Samples of reference standard may be purchased from U.S. Pharmacopeia Convention, Inc., Reference Standards Order Department, 12601, Twinbrook Parkway, Rockville, Maryland 20852. One international unit of vitamin D activity is that activity demonstrated by 0.025 ]1 of pure crystalline (7 -vitamin D. One gram of vitamin D3 is equivalent to 40 x 10 lU or USP units. The international chick unit (ICU) is identical to the USP unit. [Pg.132]

STANDARD ORDER RESULTS IN ABSOLUTE DESCENDING ORDER... [Pg.44]

PN regimens for adults can be based on formulas (Fig. 60-2), computer programs, or standardized order forms. Order forms are popular because they help educate practitioners and foster cost-efficient nutrition support by minimizing errors in ordering, compounding, and administering. [Pg.687]

Many of these recommendations can be achieved using modern means of information technology. Standardized order procedures based on widely accepted information protocols will help to reduce the delay of information and current systems for advanced planning and scheduling (APS) provide means to support humans in decision making in complex networks. Building blocks of AP S systems are ... [Pg.7]

The essence of a QQ-plot is to plot the ordered sample values against some representative values from a presumed null standard distribution F(°). These representative values are the quantiles of the distribution function F(°) corresponding to a cumulative probability pc, [e.g., (t — 0.5)/M] and are determined by the expected values of the standard order statistics from the reference distribution. Thus, if the configuration of the QQ-plot in Eq. (11.30) is fairly linear, it indicates that the observations ( y(/), i = 1,..., M) have the same distribution function as F(°), even in the tails. [Pg.229]

Wagman, D. D. Evans, W. H. Parker, V. B. Halow, I. Bailey, S. M. Schumm, R. H. "Selected Values of Chemical Thermodynamic Properties. Tables for the First Thirty-Four Elements in the Standard Order of Arrangement" Nat. Bur. Stand. Tech. Note No. 270-3, January 1968. [Pg.483]

Elements 54 through 61 in the Standard Order of Arrangement" Nat. Bur. Stand. Tech. Note No. 270-5,... [Pg.484]

The runs are first listed in standard order (i.e., a binary counting sequence, least significant bit on the right) ... [Pg.331]

Tables 6.3-6.5 contain the selected specific ion interaction coefficients used in this review, according to the specific ion interaction model described in section 6.1. Table 6.3 contains cation interaction coefficients with Cl , CIO4, and NOs Table 6.4 anion interaction coefficients with Li with Na or NH4, and with K. The coefficients have the units of kg mol and are valid for 298.15 K. The species are ordered by charge and appear, within each charge class, in standard order of arrangement [33]. Tables 6.3-6.5 contain the selected specific ion interaction coefficients used in this review, according to the specific ion interaction model described in section 6.1. Table 6.3 contains cation interaction coefficients with Cl , CIO4, and NOs Table 6.4 anion interaction coefficients with Li with Na or NH4, and with K. The coefficients have the units of kg mol and are valid for 298.15 K. The species are ordered by charge and appear, within each charge class, in standard order of arrangement [33].
IM 2.81 feet. Following standard order of operations, you can do this problem in two main steps, first performing multiplication and division and then performing addition and subtraction. [Pg.19]

We can observe that the responses are in the standard order and the sign of each response is the same as that of the column corresponding to factor A, and the divisor is just half of the total number of experiments. [Pg.56]

Yates s algorithm (named after Frank Yates, a co-worker of Ronald Fisher, 1902-94) is applied to the observations after they have been arranged in the standard order. As shown in Table 2.2, the Yates calculations start by evaluating as many auxiliary columns as factors are considered, in our example three columns El, E2 and E3 for a 2 design. [Pg.58]

The individual chapters of Handbook-II are based on the general chapters which appeared in CHEC (but not in CHEC-II). However, considerable modifications were made as the general chapters for CHEC were written by five different groups of authors. Although each started out from the same master plan, individual initiatives very properly led to somewhat different interpretations. For both Handbooks-I and -II, it was considered important where possible to present the material in a strictly standard order. [Pg.10]

By trial and error, the only solution to this equation is found to be eight one-dimensional and four two-dimensional representations, as listed in the character table. There is no standard order for listing the classes. The irreducible representations should, however, always be listed in the order given in Section 9.12 this order determines the numbering of the vibrational modes (see Section 9.9). The significance of the symbols x, y, z, Rx, Ry, Rz will be explained in Section 9.9. [Pg.208]

In each product function, the same set of one-electron quantum numbers is arranged in the same order (usually in the standard order 1,2,..., N) but the electron coordinates ri,r2,r3,... have been rearranged into some new order r i,ry2,ry3,. The summation in (10.8) is over all N possible permutations P = jij2h jN of the normal coordinate ordering 12 3. .. N, and p is the parity of the permutation P (p = 0 if P is obtained from the normal ordering by an even number of interchanges, and p = 1 if an odd number of interchanges is involved). [Pg.88]

The exchange interaction is obtained by considering the transition — j2 for the first electron and the i2 —> j for the second and then by using equation (4) in order to return to the standard order of spin-orbitals. We find... [Pg.307]

The input is completely free format, except that primary keywords (and nothing else) must begin in column 1. The order of input language is sorted into a standard order before processing. Although every data item or vector of items has a tertiary keyword, the keyword may be omitted to allow positional input. The default principle is fully exercised and wherever it... [Pg.293]

Figure 1 Relaxation path, determined from MD simulation, for the vibrational relaxation of the OH stretch for HOD dissolved in D2O. The levels are labeled according to the standard ordering (OD stretch, bend, OH stretch). Figure 1 Relaxation path, determined from MD simulation, for the vibrational relaxation of the OH stretch for HOD dissolved in D2O. The levels are labeled according to the standard ordering (OD stretch, bend, OH stretch).
The functions, here occurring in standard order, are our standard basis functions for the real irreducible representations of the full three-dimensional rotation-reflection group, Rg x I, and for its subgroups, Aoft. and Coo . All functions are normalized to 4nj(2l- -1), where / is the azimuthal quantum number. [Pg.70]

Here is the reason lor the standard order we have chosen. We want to have the tr-function first in view of the application of the D matrices as angular overlap matrices — where the ff-overlap is the most important — and for the same reason we want the following functions to come in order of increasing X. In our first paper concerned with the matrices (20) we chose the order a, jtc, ns, etc. in order to obtain an alphabetical cycle of the /(-functions. Here (see Eqs. (11) and (15)) we have given in on this point in order to obtain the highest possible symmetry of the D(Ry(0)) matrices, and thereby also of the D(R()) matrices which correspond to F a,o, , of (20, p. 406). The order of the/(-functions chosen here, z>, y>, x>, the anti-alphabetical order, is in accordance with the usual choice for the orthorhombic subgroup D%, but not with our choice in (21). [Pg.75]

Now while Wigner s standard order of the m-functions is —l, —/- - 1,.. . Rose uses the opposite order. The matrix element with the same position in Rose s rep matrix as the element (23) in that of Wigner s therefore has the form... [Pg.78]

The unitary matrix of (17) which transforms our ZXp) () matrix into that with a spherical basis according to (19), has with Rose s standard order of m-functions the following form ... [Pg.78]


See other pages where Standard order is mentioned: [Pg.72]    [Pg.330]    [Pg.97]    [Pg.484]    [Pg.71]    [Pg.290]    [Pg.56]    [Pg.360]    [Pg.90]    [Pg.157]    [Pg.306]    [Pg.290]    [Pg.290]    [Pg.297]    [Pg.298]    [Pg.290]    [Pg.290]    [Pg.297]    [Pg.298]    [Pg.3]    [Pg.69]    [Pg.70]    [Pg.73]    [Pg.75]   
See also in sourсe #XX -- [ Pg.103 ]




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Configuration standard order

The standard model beyond lowest order

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