Chapter 5 Flashcards
(66 cards)
HR demand refers to:
> HR demand refers to the firm’s future need for human capital, and to the types of jobs and number of positions that must be filled for the firm to implement its strategy.
The demand for human capital is determined by:
> by the strategic and operational requirements of the firm or business unit.
> This means that understanding the demand for talent begins with the firm’s strategy, and flows from the value-generating activities of the firm.
Because of the variety in the complexity and levels of uncertainty in forecasting the demand for labour, multiple forecasting methods exist. These methods can be divided into two main categories:
> quantitative methods and qualitative methods
The two main factors that determine whether a quantitative model or qualitative model is a better choice are the:
> degree of uncertainty involved in the demand forecast, and the volume and complexity of the data that are available to assist in creating the demand forecast.
What is fluid work?
> The job is being broken apart into more loosely organized groups of tasks, and many tasks are being taken out of the job altogether and performed by specialized workers or outsourced to the gig economy. This is referred to by some scholars as “fluid work,” and it is evidenced in the workplace by the increased use of gig workers, contractors and other forms of outsourcing of tasks, consultants for specialized tasks, part-time workers, and job-sharing practices
What is the first step in assessing the demand for labour?
> This is the first step in assessing the demand for labour, as it gives the organization a valid and reliable understanding of what work needs to be done.
Some quantitative models are based on something that is known. Describe this:
> Some quantitative models are based on what is known about existing relationships between a level of consumer demand or production, where a forecast already exists, and human capital demand.
While no forecast is ever perfectly accurate, it may be possible to improve the accuracy of forecasting by including more factors that contribute to changes in demand. Provide some examples:
> customer demand for some products may be highly seasonal, and so production and consequently the demand for labour will change seasonally.
> Rather than basing demand forecasts on total sales per year, labour demand forecasts can be produced that follow product sales more closely when the seasonality of sales is included.
Can consistency be increased in forecasts? Is their a price to pay for increasing it?
> by observing how the demand for labour changes, theorizing what might influence changes in demand, and collecting data based on theory and observations, it may be possible to increase the consistency of forecasts. H
> However, this increase in consistency comes at the price of collecting data over longer periods of time and collecting data from a wider variety of sources.
quantitative models are better when forecasting what?
> In general, quantitative models are better when forecasting demand in stable markets when there is a high degree of certainty in the relationship between the demand for labour and the indicators of that demand.
Provide a summary of the trend/ration analysis?
> This uses historical changes to predict future human capital needs.
Provide a summary of time series model:
> These models use past data to predict future demand.
> Time series models are especially useful for capturing seasonality in data (such as a December rush on sales and a summer slump).
Provide a summary of correlation analysis:
> This method describes the strength of a relationship between two variables (for example, job satisfaction and job commitment, or sales and number of employees).
Provide a summary of regression analysis:
> This shows a linear relationship or trend between one or more predictor variables and an outcome variable.
> A regression analysis allows the user to predict the outcome based on known values of the predictor variables.
Provide a summary of the Structural Equation Modelling (SEM):
> This modelling shows the relationships between multiple predictor and outcome variables.
> SEM is useful for examining more complex models with more variables than regression models.
Provide an overview of Machine Learning and Artificial Intelligence (AI)
> This finds patterns in large amounts of data (for example, Amazon customer product reviews).
> Machine learning can make use of many more variables than regression or SEM, and can be used to predict a particular outcome, or identify categories among large amounts of data.
> Categorization-Based
Prediction-Based
Neural Networks
Random Forests
What is trend analysis?
> Trend analysis is a general term for any type of quantitative approach that attempts to forecast future human capital needs by extrapolating from historical changes in one or more organizational indices. A basic form of trend analysis could be plotting previous levels of employment to determine future needs
What is ratio analysis?
> Ratio analysis involves examining the relationship between an operational index and the demand for labour (as reflected by the number of employees in the workforce) and is a relatively straightforward quantitative demand forecasting technique commonly used by many organizations
Although sales level is probably the most common index used by organizations, other operational indices include (Trend/Ratio):
(1) the number of units produced,
(2) the number of clients serviced, and
(3) the production (i.e., direct labour) hours.
some organizations use ratio analysis to ascertain demand requirements for what specifically?
(1) direct labour and
(2) indirect labour (e.g., HR staff).
What are the five steps to conducting an effective ratio analysis.
1) Step 1. Select the Appropriate Business/Operational Index. The HR forecaster must select a readily available operational index, such as sales level, that is (1) known to have a direct influence on the organizational demand for labour and (2) subjected to future forecasting as a result of the normal business planning process.
2) Step 2. Track the Operational Index Over Time. Once the index has been selected, it is necessary to go back in time for at least the four or five most recent years, but preferably for a decade or more, to record the quantitative or numerical levels of the index over time.
3) Step 3. Track the Workforce Size Over Time. Record the historical figures of the total number of employees, or, alternatively, the amount of direct and indirect labour for exactly the same period used for the operational index in Step 2.
Step 4. Calculate the Average Ratio of the Operational Index to the Workforce Size. Obtain the employee requirement ratio by dividing the level of sales for each year of historical data by the number of employees required to produce that year’s level of sales. This ratio is calculated for each year over the period of analysis so that an average ratio describing the relationship between the two variables over time can be determined.
Step 5. Calculate the Forecasted Demand for Labour. Divide the annual forecast for the operational index by the average employee requirement ratio for each future year to arrive at forecasted annual demand for labour. For example, obtain future sales forecast figures for the next five years. For each of the years, divide the level of sales by the average employee requirement ratio to obtain the forecasted numerical demand for labour for each future year (Figure 5.4).
What are time series models?
> Times series models use past data to predict future demand. They can range from very simple to highly complex.
What are the two different averages that can be used in the time series model?
> simple moving average
> weighted moving average, in which all periods of actual demand data are used to estimate future demand, but greater weight is given to more recent demand data. A weighted moving average places more importance on recent demand data.
What is correlation?
> Correlation is used to describe the relationship between two variables.
> where an increase in one variable associates with a decrease in the other variable, such as how higher job satisfaction associates with lower turnover. If there is no relationship between two variables (for example, if changes in job satisfaction are not expected to have any association with changes in cognitive ability) then the correlation is zero. Thus, correlation describes the strength of the association between two variables, and it can range from 1, which represents a perfect positive relationship, to negative 1, which represents a perfect negative relationship.