I determined
the regression equations using 30 - year Historical Surviving Withdrawal Rates versus the percentage earnings yield 100E10 / P (or 100 / [P / E10]-RRB-.
I collected
regression equations using 100E5 / P, 100E10 / P, 100D5 / P and 100D10 / P.
She did, «finding that «beta weights» are the coefficients of the «predictors» in
a regression equation used to find statistical correlations between variables.
The regression equation using the initial percentage earnings yield 100E10 / P for x is y = 904.6 x + 1344.7, where y is in real dollars (plus and minus $ 1200) and R - squared is 0.7448.
The regression equation using the year 10 percentage earnings yield 100E10 / P for x is y = -186.85 x + 9203.6, where y is in real dollars (plus $ 5000 and minus $ 4000) and R - squared is 0.0278.
Not exact matches
We
used modified Poisson
regression analysis with generalized estimating
equations (GEEs) to estimate socioeconomic inequalities in discontinuing exclusive breastfeeding before 3 months and any breastfeeding before 12 months.
Some online dating sites offering compatibility matching methods
use the word similarity as: «a proprietary Dyadic Adjustment Scale», others mean: «a proprietary multivariate linear
regression equation», some say a mix of similarity and complementarity meaning: «a proprietary multivariate logistic
regression equation», still others mix similarity and complementarity meaning: «a proprietary
equation to calculate «compatibility» between prospective mates!»
The Pareto is summarized
using a weighted least square expression as in
equation (2), the
regression line is termed the utopia line, and a quadratic expression, the utopia curve.
First we entered three measures of data
use (principals» view of district data
use, their own data
use, and teachers» perceptions of principal data
use), as a block, into a
regression equation.
Standard
regression equations were
used to estimate the «effects» of LSE, LCE, and an aggregate measure of efficacy on leader behavior as well as school and classroom conditions.
Rather, Klees wrote, «[f] or proper specification of any form of
regression analysis... All confounding variables must be in the
equation, all must be measured correctly, and the correct functional form must be
used.
I
used Excel's plotting capability to determine
regression equations (i.e., linear curve fits).
I
used Excel plots to determine
regression equations (i.e., linear curve fits) of balances versus the percentage earnings yield 100E10 / P.
I
used Excel's curve fitting capability to fit straight lines to the data and to report the
equations (i.e.,
regression equations) and goodness of fit (R - squared).
I
use Excel to generate the
regression equation between Historical Surviving Withdrawal Rates and valuations (100E10 / P).
This is the
regression equation for the 10 - year stock return and the percentage earnings yield 100E10 / P (
using 1923 - 1972 data): y = 1.5247x - 4.5509 where y is the annualized real return in percent and x is 100E10 / P or 100 / [P / E10].
This is from You Can't Count on 7 %: «This is the
regression equation for the 20 - year stock return and the percentage earnings yield 100E10 / P (
using 1923 - 1972 data): y = 1.0849x - 1.4488 where y is the annualized real return in percent and x is 100E10 / P or 100 / [P / E10].
This is the
regression equation for the 30 - year stock return and the percentage earnings yield 100E10 / P (
using 1923 - 1972 data): y = 0.4159 x +3.764 where y is the annualized real return in percent and x is 100E10 / P or 100 / [P / E10].
Here is the
regression equation for the 30 - year stock return and the percentage earnings yield 100E10 / P (
using 1923 - 1972 data): y = 0.4159 x +3.764 where y is the annualized real return in percent and x is 100E10 / P or 100 / [P / E10].
I
used Excel's curve fitting capability to fit straight lines to the data and report the
equations (i.e.,
regression equations) and goodness of fit (R - squared).
I
used Excel to determine
regression equations (i.e., straight - line, linear curve fits).
This exponential growth
equation can be transformed into a linear form so it can be modeled
using linear
regression.
I
used Excel's plotting capability to determine
regression equations versus the percentage earnings yield 100E10 / P.
I
used Excel's plotting function to calculate
regression equations (i.e., linear, straight - line curve fits) of the dividend amount at Year 10 and at Year 20 versus the percentage earnings yield 100E10 / P.
I
used Excel's charting capability to calculate (linear)
regression equations.
I
used Excel to determine
regression equations and plot Historical Surviving Withdrawal Rates versus the Percentage Earnings Yield 100Ex / P for E1, E5, E10, E15, E20, E25 and E30.
For a climate model that has some correlation with the past data the model estimates should be converted into a recalibrated estimate
using the
regression equation.
If the
regression equation is then
used to reconstruct temperatures for another period during which the proxies are statistically similar to those in the calibration period, it would be expected to capture a similar fraction of the variance.
Participated in the development of a multiple linear
regression equation modeling process that
used Geostatistical Analyst and Spatial Analyst extensions of the ArcGIS software
The study involved administering all 3 sets of scales to a general population sample who were then interviewed by clinical interviewers blinded to screening scales scores and classified as having or not having SMI based on 12 - month prevalences of DSM - IV disorders, as assessed by the Structured Clinical Interview (SCID) for DSM - IV16 and scores on the GAF.1 Logistic
regression analyses were then carried out to estimate the strength of associations between the screening scales and SMI
using linear and nonlinear prediction
equations that assumed either additive or multiplicative associations among the different screening scales.
Its clinical utility is somewhat limited owing to the scoring requirement of
using a logistic
regression equation.
Marginal logistic
regression models were fitted for repeated - measures data (eg, well - child visits)
using generalized estimating
equations with working - independence covariance structures.28
Because of substantial missing data on 2 direct parenting measures (29 %), multiple imputation via chained
equations was
used to handle missing covariate data.30 This approach
uses regression models to predict missing data from available variables with 20 imputation iterations selected.
She has technical expertise in a wide range of statistical techniques
used in the social sciences, including structural
equation modeling, confirmatory factor analysis and MIMIC approaches to measurement, path modeling,
regression analysis (e.g., linear, logistic, Poisson), latent class analysis, hierarchical linear models (including growth curve modeling), latent transition analysis, mixture modeling, item response theory, as well as more commonly
used techniques drawing from classical test theory (e.g., reliability analysis through Cronbach's alpha, exploratory factor analysis, uni - and multivariate
regression, correlation, ANOVA, etc).
Regression and structural
equation modelling techniques are
used to identify practices constituting good and harsh parenting, factors associated with these parenting behaviours and child and adolescent outcomes.
Moreover, although integrative models were tested by
using structural -
equation modelling or hierarchical
regressions to demonstrate the predictive effect of positive youth development on problem behaviour (Jessor et al. 2003; Lent et al. 2005), these cross-sectional studies did not examine the reverse predictive effect of problem behaviour on positive youth development.
Structural
equation models and
regression analyses accounting for age and sex contributions revealed that emotion dysregulation mediated associations between sociodemographic risk and internalizing symptoms, externalizing problem behavior, and drug
use severity, and moderated links between psychosocial risk and internalizing symptoms and externalizing problem behavior.