Table
5
Ball
Bounce Table
6
Emptying Rate Perhaps because the NEMP designers anticipated that this task would be less familiar to the children than either the Ball Bounce or Truck Track tasks, each group was initially shown a video of the task set-up, and then they were asked to plan their own investigation. They were not specifically asked to think about things to keep the same. Indeed there was little that they could decide in this respect since the task was already tightly defined. Nearly half the groups discussed the requirement to vary the volume of liquid to be tested, although this was more often in the nature of repeating/clarifying task instructions than planning for accuracy by taking specific care with the actual measuring process. Table
7
Nine Year 4 groups identified 1 of these variables and one group identified 2. Fifteen Year 8 groups identified at least 1 variable to be controlled, with 3 of these groups identifying 2 or more variables. Thus at both year levels, the groups who did identify and discuss variables at the planning stage were in the minority. Children’s
seeming lack of planning skills
1. The type of instructions given
This is the Ball Bounce script, read out after the context was introduced, and before students were given the folding ruler with which to measure:
The introduction to the Truck Track task was very similar. There is an important similarity, and an important difference in the emphasis given by each of these sets of instructions. The difference is that the Ball Bounce and Truck Track tasks gave direct guidance about the fair testing aspects. “What to keep the same” introduces an important aspect of fair testing — the control of variables. Although both age groups exhibited little unprompted awareness of the need to “keep things the same” when talking about the Emptying Rate task, many of the Year 8 groups were able to anticipate at least one way to do so for the Ball Bounce task that they subsequently completed. In contrast, the Year 4 children were able to generate more ideas about variables for Emptying Rate than for Truck Track – perhaps because the Emptying Rate video instructions allowed them to anticipate more of the actions they were about to undertake. Table
8
All 3 scripts emphasised that each student should have a part to play. Consequently, ideas about “what to keep the same” were often displaced by conversations in which children determined the roles they would play:
In the light of the scripted emphasis on role allocation, this is perhaps not surprising. As shown in Table 8, the younger children focused on this aspect of their planning almost to the exclusion of actual fair testing planning. Many of these Year 4 children occupied their planning time in playing games such as “Rock, Scissors, Paper” to determine the allocation of their roles.
2. Private and public planning conversations After detecting this pattern in the first 2 tasks observed, we decided to record instances of private/public ideas for Ball Bounce, the final task to be analysed. In this task, not all students spoke within their group and in some instances it was hard to hear what students said to each other as they spoke quietly or the microphone was placed too far away. Nevertheless, themes of the conversations we heard encompassed all those aspects reported in Table 6 – 47 ideas in all. Teachers were only told about 25 of these 47 ideas, not least because 27 of the 52 teachers we observed in the Ball Bounce task did not ask students to discuss their planning before commencing the task itself.
3. The absence of a meaningful sense of purpose? The script for the Emptying Rate task instructed the students to “Do this now [the planning] and when you are ready I will ask you to tell me your plan.” What sense did the children make of the purposes for doing this task, beyond an imperative to do as they had been told? The implicit purpose – to compare the emptying rates of liquids of differing viscosity/density – did not emerge until the “discussion” stage at the end of the experiment. The task script for both the Truck Track and the Ball Bounce tasks requested children to “Plan your experiment now, and tell me when you have finished your planning.” With this small shift in emphasis, a number of the teachers, especially for Ball Bounce, did not ask the students to report back about their planning before moving on to the carrying out stage. While it may seem that the purposes of the Truck Track and Ball Bounce tasks were self-evident, their theoretical underpinnings were never discussed (and indeed are not easy to determine for Ball Bounce since the balls appeared to vary in a number of their material features). We wondered whether and how children would address this aspect at the planning stage. We found that just one group discussed the purpose of the Truck Track task, 3 groups discussed this for Emptying Rate and 8 groups discussed purposes for Ball Bounce. However the sense of purpose expressed was task-orientated rather than related to a conceptual science idea/question:
In Ball Bounce 3 groups also expressed an opinion about what they thought may happen:
These are seemingly guesses although it is possible that children think smallness is the property that confers bounce. Because their causal theorising was not probed we cannot know for certain. Whether and how this absence of conceptual links impeded planning is something about which we can only speculate. Indeed the literature reported in Section Four would suggest that in the absence of such links children are not really planning in a scientific sense at all.
4. The necessity to become familiar with the task at hand After the children had completed the task, ideas related to its management and its purpose did emerge in the group discussions. We wonder if “planning” would be more appropriately assessed if placed at the end of an initial familiarisation task. Since children were asked to make predictions for new situations at the end of all 3 tasks, this would be relatively easy to do, although it would make the task time longer.
Being systematic about sequencing experimental tests Table
9
Did the more detailed instructions (video/directive to “do water first”) divert children from other possible planning topics when talking about how to carry out the Emptying Rate task? Or was it that this task had a greater number of unfamiliar contextual details to which children felt they needed to attend? Or should we reflect that children moved into the tasks, mostly ignoring sequencing implications, because in the absence of a sense of ownership of the initial question they did not visualise the experimental space beyond “one step at a time”? The literature reported in Section Four suggests that these are not trivial questions. In that section we draw the conclusion that supporting children to visualise the whole planning space may be a very important aspect of actively teaching science investigation skills. THE
CARRYING OUT STAGE We need to keep this bottle straight. As the following results illustrate, we found that actions to do with management of variables were more likely to be intuitive, while those that concerned measurement processes were more typically explicit. These 2 aspects of each task are reported next. Truck
Track task Table
10
Trucks were intended to roll onto a standard type of mat at the end of the ramp. These mats typically had bumps along their set folds that were hard for the children to remove. While many children intuitively or explicitly devised ways of dealing with this, others chose to ignore the bumps and to continue on with their task. Over half the teams had trucks that ran off the mat onto one or more other types of surface. In one instance the teacher had used masking tape to secure the edge of the mat, so that in a short distance the truck travelled over 3 different surfaces. Groups who attempted to manage this complexity typically positioned the ramp as close to one edge of the mat as possible, to lengthen the run room. Aspects
of measuring Table
11
Several aspects of the context made it easier for children to carry out and record measurements in the Truck Track task than in the other 2 tasks. The ruler was positioned horizontally on the ground and the truck had stopped moving before the students measured its travelling distance. In comparison, Ball Bounce required the students to hold the ruler erect and then ascertain the top point of the bounce while the ball was still moving. However the measurement aspect of Truck Track was not without its management challenges. Children needed to decide where to fix their measure of the truck’s position. In most cases they measured from the back of the truck, and if not, they tended to be consistent in the alternative measurement position they had determined. However some groups remained unaware of the necessity to control this aspect of the task, measuring from a random selection of parts of the truck. The collective travel trajectories of the individual truck runs made for some interesting patterns. Trucks sometimes slowed down when they hit the side of the ramp. On 2 occasions trucks stopped completely at a bump on the mat. They frequently careered sideways, and 21 groups set the ruler up in line with the ramp to attempt to keep the truck on a straight line or path of travel. This again slowed the truck when it hit the ruler. In these cases children typically released the truck again, and moved the ruler sideways slightly in an attempt to prevent further collisions. Some groups improvised various strategies to use the inflexible ruler to measure curved travel trajectories. Some used the lines on the mat to help them align the truck with the ruler, others moved the truck across to the ruler in line with its resting position, and some used paper or fingers as alternative measures. A few groups positioned the ruler in line with the corks at the back of the ramp. This meant that trucks usually outran the length of ruler available and the children had to devise a method for estimating. One team denoted the area after the ruler as “past the mark”, and they recorded this on their result sheet. Twenty-nine groups repeated test runs so that they could replace “faulty” runs with fresh data. On the other hand, some groups were observed to ignore measurement anomalies altogether. Many groups who did attempt to be consistent would nevertheless have recorded very compromised measurements. We note this here because Section Four cites literature which recommends that children at earlier stages of investigative skills development are likely to recognise meaningful data patterns more easily when the data are relative or categoric rather than absolute or continuous. This task seems well suited to the implementation of a simpler, more visual, form of data gathering. In Section Six we describe a strategy that teachers can easily use to help young children see the data patterns in the trucks’ capricious travel runs. In the light of the literature discussed in Section Four, we think that developing awareness of patterns of data variability is more important than requiring children to make judgments about the “most accurate” measurement. Ball
Bounce task Table
12
Aspects of measuring As already noted, the dependent variable (height of the bounce) posed considerable difficulty because students needed to find a way to “stop” the ball at the very top of its bounce, and the measurement point was fleeting. Most groups recognised that they then had an issue with accuracy and up to 3 students sometimes attempted to read each bounce. However this created new issues when, as often happened, different readings for the same trial resulted. Reading the vertically oriented scale at eye level was seen as one solution to this dilemma by 16 groups, while in other groups children of differing heights took measurements that we could clearly see included errors of parallax. Some groups simply ignored such differences, opting for whichever measurement they thought seemed right. Other groups adopted an “averaging” strategy. Some took the median measurement of their conflicting readings – a crude type of instant averaging process. Some repeated bounces of each ball several times to try and better establish the most commonly occurring measurement – again an attempt at averaging, albeit via a more explicit process. Students were not consistent in these averaging attempts. In many groups really bouncy balls were dropped more times than less bouncy balls. Seven groups attempted to count the number of times each ball bounced in addition to taking a height measurement. This simultaneous measuring and counting was not easy, particularly with the balls that bounced a lot, or bounced more rapidly towards the end of the bounce, as did the table tennis ball. Since “bounciness” was not defined in the task instructions, this appeared to be a legitimate interpretation of the task that complicated the challenge for these groups. No groups tested the balls in an order that suggested thinking about causes for bounciness. In fact most simply worked their way down the order of balls listed on the Results Sheet These Year 8 students, like the Year 4 Truck Track groups, found the folding ruler a novelty. Although the ruler had different scales on either side, 29 groups kept the ruler consistently oriented, and if at times the ruler did twist, members in the group would bring this to the attention of the person holding the ruler. Table
13
Three groups devised novel scales to measure the ball bounce. Two groups designated readings between 0–100 mm as a “1”, 100–200 mm as a “2”, 300–400 mm as a “3” and so on. The third group devised essentially the same solution, but used centimetres. This creative solution to a tricky set of problems interested us because, in effect, these groups devised a way to collect categoric rather than continuous data, thereby avoiding the vexed accuracy issues with which other groups had to contend. They were still able to compare bounciness, and to quickly run repeat trials to be sure of their emerging data patterns. In Section Six we suggest a modified version of this strategy as an effective means of helping students to recognise data patterns and data variation in “noisy”6 tasks such as this.
Repetition
Emptying Rate task
Table 14
Aspects
of measuring Table
15
Children tended to repeat a measurement only when they had made an error such as forgetting to reset or start the stopwatch, or when they experienced problems in co-ordinating this with the timing of uncovering the hole in the bottle funnel. No groups at either age repeated measurements for accuracy or “fair testing” purposes. Fifty-eight groups actually chose to ignore errors they had made, seemingly in the interests of task completion: It doesn’t matter, come on. Seventy-seven groups (76 percent) sequenced the water/detergent test series as demonstrated on the video and explained on the instruction cards. The
issue of an endpoint
Nor did any of these groups backtrack to discuss the same aspect of the water task. Seemingly this was an isolated feature of only this series of 3 detergent trials. This would appear to suggest these children are not working with an overall “fair test” plan in mind, but rather are moving from one test episode to the next. The significance of such a view is discussed in Section Four. In 37 groups we observed instances of comments that anticipated the results of the trial that was about to be run:
Some groups drew on the results from the water series to predict draining times for the detergent series:
Some teams felt that making a correct prediction indicated that they understood the purpose of the task:
We saw flip-flopping predictions in one group who were surprised that the detergent initially came out of the bottle more quickly than they had thought it would. Their initial prediction: “It will go slower” became: “No faster, no slower. It will stick to the sides.”
DISCUSSION AND REFLECTION STAGE Truck
Track discussion Table
16
Reflecting
on accuracy Table
17
Comments relating to better management of variables and/or more accurate data gathering obviously addressed the question of improving accuracy directly. However some of the comments the children made focused on the context of the investigation:
While they related to the overall experimental situation, their implementation would not necessarily have resulted in making the test any “fairer” or the data recording any more accurate. Some children, struggling to find something to say about the situation, described contextual changes that could make the test less fair – the opposite of what was intended. For example, some children suggested pushing the corks further under the ramp to make it steeper, but did not say if this positioning should be controlled to be the same for each test. A few children made suggestions that would most definitely confound the fair test, for example, suggesting blowing or pushing the truck down the ramp. One group, reflecting on the challenge of accurate data gathering, responded:
In view of the measuring challenges outlined above, this would have been a hard ideal to live up to. The comment also appears to imply that with sufficient care it is possible to get one “right” reading. It seems likely that this belief is reinforced when teachers focus on the development of young children’s measuring skills as the key aspect of “scientific” data collection. However this type of thinking is described in the literature as becoming a hindrance to the ultimate development of scientific thinking about ways to manage data variability. We return to this issue in Sections Four and Six.
Making predictions
Without such support, some other groups remained unable to clearly articulate the thoughts they may have had. Table
18
While most groups correctly predicted that the truck should go considerably further when facing backwards down a “5-cork” ramp, some groups had their prediction compromised by obstacles or off-track runs. All trucks were slowed on their forward run because, at this steep ramp angle, the front bumper connected briefly with the ground. Backward runs were not affected because there was no back bumper. One group who initially made an incorrect prediction reasoned that coming off the steep ramp the truck “would hit the ground and not go anywhere”. This did in fact happen when this group released the truck to go forwards. Some teachers drew a range of ideas from the children as they shaped their prediction via a group discussion. As Table 18 illustrates, just over half of the groups used their data pattern to justify their prediction. Seventeen groups discussed their prediction in relation to features of the context such as the slope of the ramp and the distribution of weight in the truck:
Some groups also introduced contextual knowledge from other sources at this point. They related the truck patterns to other moving objects such as cars, bikes, and trucks:
Unsurprisingly, since the investigation began from a “ready-made” question, no groups related their contextual knowledge (slope, “weight”) to conceptual ideas of cause and effect (i.e. mass, gravity). At no stage did children plan or carry out this activity to test a causal theory of their own, or a scientist’s theory that they had discussed in advance. In this sense, it could be argued that they were not actually given an opportunity to plan “scientifically” at all. This lack of a theoretical component became a significant issue in the Ball Bounce task, as outlined next. Ball
Bounce discussion
Two other groups identified that they had also made mistakes in their technique that could explain their results. One group said that:
Another group thought they had measured incorrectly, but they declined the teacher’s invitation to re-do the task. Despite these difficulties, many groups were able to describe patterns with respect to bounciness. Qualitative descriptions were again favoured by a majority of groups. The data in Table 19 are incomplete because some teachers did not ask about patterns of results as the basis for predictions. Table
19
Qualitative comments often made reference to personal theories of causality. The discussions of these Year 8 children, like those of the Year 4 children, focused on observable features of the context:
A difficulty with this contextual approach is immediately apparent. There were several material characteristics that could be implicated in bounce and the children often conflated several of these into one personal theory. Section Four identifies the understanding that there can be interactions between variables as a significant developmental step in learning to investigate scientifically. However these children were not given an opportunity to disentangle their multiple theories of causality, nor to discuss testing strategies to see which really were making the difference. It is highly likely that several of these variables do indeed interact but we do not know for certain which and how. Nor, we suspect, did the teachers have resolved and coherent ideas about this. The variables that were collectively implicated in bounciness are listed in Table 20. While size and weight were most often mentioned, some groups suggested that solid balls would bounce better than those that had air in them or were hollow because they would not compress or lose their shape when they hit a surface. Rubber was seen as a bouncier material than foam. This posed challenges at the prediction stage because the small, heavy, rubber squash ball presented a combination of variables that generated conflict amongst common personal theories of causality. Table
20
Via extensive studies of children’s science investigations, researchers in the UK have identified and described 6 broad types of investigations (Watson, Goldsworthy and Wood-Robinson 1999). “Fair testing” is one of these. Another is “Exploring”. It seems to us that this rich Ball Bounce context presents great exploratory material. The identification of all the various possible causes of bounciness, and clear clarification of personal theories concerning these, would be an engaging focus for an investigation in its own right. Only once that stage has been carried out would children be ready to shape fair tests to begin to differentiate amongst the many possible combinations of variables. As the literature in Section Four makes clear, this process presents many intellectual challenges, but also rich opportunities to teach in ways that could help children actively learn to think more conceptually and metacognitively about what investigation actually entails. We return to the challenge in Section Seven. Making
predictions
One teacher made similar links after the group had tested their predictions and found they were wrong:
Students often referred to the previous tests to place the squash ball in order of bounciness with the other balls. Some gave numerical estimates as well as reasons for their predictions:
The students were confronted with a dilemma at this stage. Depending on the personal theories they had espoused during their reflection on the results, it was possible to justify both “high” and “low” predictions. Those groups who attended to the weight of the ball tended to correctly predict a lower bounce. Those who focused on the material composition (rubber) or the hardness of the ball typically predicted a higher bounce. Those who selected squashiness as the influencing property sometimes said this made balls more bouncy and sometimes said it made them less bouncy.
After making their predictions, most groups tested these with one drop only and many did not attempt to take a measurement as the ball bounced so little. Two groups identified possible errors in their technique as an explanation for the unexpected result. One of these groups felt their measuring was at fault and that they had used the ruler incorrectly, while the other group said the squash ball landed on a crack and they re-did their test. However we noticed that this stage was usually rushed. Once the prediction was tested the task was over, no matter how astonished the children seemed if they had predicted incorrectly. Thus the conceptual dilemmas we have just described were never addressed. Emptying
Rate discussion As part of this reporting back, some groups also gave reasons for the patterns they described:
Some groups recognised that the size of the hole was implicated in the draining time. Did they register that this key variable had been controlled for them in the provision of the ready-to-use equipment? If the hole was bigger, it [the detergent] would have gone faster. This comment seems to suggest that this group only considered this variable in relation to the detergent tests, although in the absence of any clarification via teacher probing we cannot be sure. The next comment also suggests that other groups were not thinking about the whole “experimental space” of the entire test series:
On the other hand some groups seemed surprised at the speed with which the detergent had drained. Here, as in the tasks they were to do next, personal theories of cause and effect were inherent in the discussion. Teachers did not probe or elaborate on these, perhaps because this was the opening task. They had scripts to follow and processes to complete. Reflecting
on accuracy
One group then re-did the detergent tests at the 6 and 9 cm marks, this time correcting for an endpoint. Others recognised errors with the use of the stopwatch, starting it too early and/or stopping it a bit too late at times. One group simply said:
Now, belatedly, some groups recognised why the order of the tests had been so carefully prescribed:
At this point, one group which was alternating between the water and the detergent realised that they had to wash out their container between tests. Making predictions Table
21
Most students predicted correctly that the tomato sauce would take longer to drain:
Material properties mentioned to justify this prediction can be grouped in 3 main categories, although students used a wide variety of adjectives for 2 of these:
Some groups who predicted correctly revealed interesting conceptions about the nature of the material world:
There
was a sense in a number of the comments made that “the more 'chemicals'
a material contains, the heavier it will be”.
Five groups correctly predicted that the tomato sauce would take longer to drain, but got confused over units for the measurement of time and so specified, for example, 10 seconds instead of 10 minutes. Some incorrect predictions also involved interesting reasoning:
Other incorrect predictions seemed to be made to avoid a clear decision:
A
SHORT COMMENT ON TEACHER ACTIONS Table
22
We have already noted that the preliminary planning discussion emphasised roles for children and that this was a scripted feature of each task. Perhaps because it was the first task, and because the method was clearly specified in advance, teachers made many more interruptions to re-emphasise method in the Emptying Rate task. Some teachers used hand gestures and/or demonstration runs to give both visual and verbal instructions. This was clearly helpful for some more hesitant groups. Some asked children to demonstrate the use of the stopwatch, even when the children had said they could do this. It was apparent that in fact, many did need help with this. In all 3 tasks teacher-student discussions were seldom focused on purposes of the tasks, nor on the meaning children drew from their results. Table 22 also shows that a focus on the language demands inherent in the tasks (whether less familiar everyday words, or the specialist language of scientific terms) was almost never a feature of the teachers’ task facilitation. Teachers who asked probing questions “Why do you think that?” or “I wonder why…” drew more responses from children. Some teachers did make links to children’s contextual knowledge, especially in the Emptying Rate task when predictions about tomato sauce were to be made:
Some children did indicate that this allowed them to compare the substances mentally:
Some teachers introduced extra variables by the manner in which they facilitated the task. This was particularly an issue for the Truck Track task. As already noted, the mat often had semi-permanent bumps or creases because it was folded in the same way after the conclusion of each testing episode. The ramp was not always set up in relation to the mat as directed by the photograph provided. However some teachers actually had the foresight to modify this arrangement to maximise the mat distance for the truck’s longer runs. Sometimes the mat was set up over a join in two or more tables so that trucks hitting this bump stopped or slowed down. In some cases a teacher moved the students to the floor when this happened. Other teachers ignored this issue. Ten groups of Ball Bounce students also had to contend with cracks between desks where the experimental space was set up over 2 or more tables. |
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