Semi-square

Two minor aspects I refer to in this chapter are the semi-sextile, a 30° aspect that s considered mildly positive, and the semi-square, a 45° aspect whose influence is somewhat stressful. These minor aspects rise in importance if the chart has a scarcity of major aspects, as occasionally happens. But remember, they call them minor for a reason. 

SEMI-SQUARE Ast. This aspect of 45 degrees is soiDetlmes called the seaii-guartilo, and all the most conuDonly used sigils are derived from that used for the square. 

SESQUIQUADRATE Ast. The pure sigils for this aspect of 135 degrees are formed from the union of a square plus half a square, since the aspect relates to the addition of a pure SQUARE with a SEMI-SQUARE. 

D SEMI SQUARE U SEMI SQUARE SEMI-SQUARE HONEY QUICKLIME LIME... 

Figure 7 shows Eq for GaAs and Ga 82 0.18 function of temperature T to about 900 K. Additional measurements on samples having differing A1 contents would generate a family of curves. The solid line is a least-squares fit to a semi-empirical relation that describes the temperature variation of semiconductor energy gaps ... 

Your facility is located in a semi-arid region of the United States which has an annual precipitation (including snowfall) of 12 inches of rain. (Snowfall should be converted to the equivalent inches of rain assume one foot of snow is equivalent to one inch of rain.) The area covered by your facility is 42 acres (about 170,000 square meters or 1,829,520 square feet). The area of your facility is 50 percent unimproved area, 10 percent asphaltic streets, and 40 percent concrete pavement. 

FIG. 1 (a) Schematic of a semi-infinite square lattice of width four sites, nearest... 

FIG. 11 Adsorbed amount as a function of bulk concentration for a non-interacting (empty symbols) and adsorbing (full symbols) wall. Diamonds and triangles correspond to a system with semi-rigid chains, circles and squares for flexible chains [28]. 

As an adsorption geometry one considers a semi-infinite system with an impenetrable wall at z = 0, such that monomer positions are restricted to the positive half-space z > 0. At the wall acts a short-range attractive potential, either as a square well... 

The temperature-factor parameter B and the scale factor k were determined by a least-squares procedure/ with observational equations set up in logarithmic form and with weights obtained from those in equation (9) by multiplying by (G (obs.))2. Since a semi-logarithmic plot of G2 (obs.)/Gf (calc.) against B showed a pronounced deviation from linearity for the last five lines, these lines were omitted from the subsequent treatments. They were much broader than the others, and apparently their intensities were underestimated. The temperature-factor parameter B was found by this treatment to have the value 1-47 A2. 

By way of example we construct a positive semi-definite matrix A of dimensions 2x2 from which we propose to determine the characteristic roots. The square matrix A is derived as the product of a rectangular matrix X with its transpose in order to ensure symmetry and positive semi-definitiveness ... 

The data are also represented in Fig. 39.5a and have been replotted semi-logarithmically in Fig. 39.5b. Least squares linear regression of log Cp with respect to time t has been performed on the first nine data points. The last three points have been discarded as the corresponding concentration values are assumed to be close to the quantitation limit of the detection system and, hence, are endowed with a large relative error. We obtained the values of 1.701 and 0.005117 for the intercept log B and slope Sp, respectively. From these we derive the following pharmacokinetic quantities ... 

Tong, L. S., H. Chelemer, J. E. Casterline, and B. Matzner, 1967a, Critical Heat Flux (DNB) in the Square and Triangular Array Rod Bundles, Symp. Proc. JSME Semi-International Symp., Tokyo, September, Jpn. Soc. Mech. Eng., Tokyo. (5)... 

The polymer we consider here is a semi-flexible chain which has some bending stiffness (Eq. 3). We first estimated the chain conformation in the melt. The calculated mean-square end-to-end distance R2n between atoms n-bond apart has shown that the chains have an ideal Gaussian conformation R2 is a linear function of n (see Fig. 35 given later). The value of R2 for n = 100... 

The shape is usually either a sphere (Brinell, and Rockwell B or C) a square pyramid with apex angle = 135° (Vickers) a trigonal pyramid (Berkovich) or an elongated four-sided pyramid (Knoop). (See Figure 1.2). For quality control in manufacturing operations, semi-automatic Rockwell machines, and their various indenters, are also useful. 

Left for commercial hardboards of 2.3 mm (open circles), 3.8 mm (open squares), and 6.0 mm (open triangles), as well as for semi-hardboards of 93 mm and density 760 kg/m3 (filled squares), 12.6 mm and density 500 kg/m3 (filled circles) and 133 mm and density 610 kg/m3 (filled triangles), all of Asplund pulp. Also for commercial hardboards of Masonite pulp of 2.2 mm (semifilled circles), 2.7 mm (semifilled triangles) and 3.6 mm (semifilled squares). 

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