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TRUE EXPERIMENTAL DESIGNS 281<br />

Factorial designs also have to take account<br />

of the interaction of the independent variables.<br />

For example, one factor (independent<br />

variable) may be ‘sex’ and the other ‘age’<br />

(Box 13.3). The researcher may be investigating<br />

their effects on motivation for learning mathematics<br />

(see http://www.routledge.com/textbo<strong>ok</strong>s/<br />

9780415368780 – Chapter 13, file 13.10. ppt).<br />

Here one can see that the difference in<br />

motivation for mathematics is not constant<br />

between males and females, but that it varies<br />

according to the age of the participants. There is<br />

an interaction effect between age and sex, such<br />

that the effect of sex depends on age. A factorial<br />

design is useful for examining interaction effects.<br />

At their simplest, factorial designs may have<br />

two levels of an independent variable, e.g. its<br />

presence or absence, but, as has been seen here,<br />

it can become more complex. That complexity is<br />

bought at the price of increasing exponentially the<br />

number of groups required.<br />

(four levels of the independent variable ‘reading<br />

ability’). Four experimental groups are set up<br />

to receive the intervention, thus: experimental<br />

group one (poor readers); experimental group two<br />

(average readers), experimental group three (good<br />

readers and experimental group four (outstanding<br />

readers). The control group (group five) would<br />

receive no intervention. The researcher could<br />

chart the differential effects of the intervention<br />

on the groups, and thus have a more sensitive<br />

indication of its effects than if there was only<br />

one experimental group containing a wide range<br />

of reading abilities; the researcher would know<br />

which group was most and least affected by<br />

the intervention. Parametric designs are useful<br />

if an independent variable is considered to have<br />

different levels or a range of values which may have<br />

abearingontheoutcome(confirmatoryresearch)<br />

or if the researcher wishes to discover whether<br />

different levels of an independent variable have<br />

an effect on the outcome (exploratory research).<br />

Chapter 13<br />

The parametric design<br />

Here participants are randomly assigned to groups<br />

whose parameters are fixed in terms of the levels<br />

of the independent variable that each receives.<br />

For example, let us imagine that an experiment<br />

is conducted to improve the reading abilities<br />

of poor, average, good, and outstanding readers<br />

Repeated measures designs<br />

Here participants in the experimental groups are<br />

tested under two or more experimental conditions.<br />

So, for example, a member of the experimental<br />

group may receive more than one ‘intervention’,<br />

which may or may not include a control<br />

condition. This is a variant of the matched pairs<br />

Box 13.3<br />

Interaction effects in an experiment<br />

Motivation for mathematics<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

15 16 17 18<br />

Age<br />

Males<br />

Females

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