Category Archives: 2.3 Pedagogical Theories & Practice

An Overview of the Science Module

In this vlog post, I have discussed how this module has inspired me to become more confident in my ability and how the IBSE approach is beneficial in learning science.

A Reflection of an Electricty lesson with a Primary 7 Class

At the beginning of this module, I was very weary of teaching science because it is something that I have done in the past with little success. This was because I did not possess the confidence needed to teach science efficiently in the primary school. In hindsight, this module has allowed myself as a developing practitioner to feel more confident in my ability, especially with regards to inquiry based learning and allowing children to explore different issues and aspects of science. Luckily, this module has given me the opportunity to teach two different age groups in science which is the reason for this blog/vlog post. The first lesson was do with acids and alkalis with a primary six class and the second lesson was to do with electricity with a primary 7 class. This post today aims to describe what my colleagues did to exemplify inquiry based learning and the vlog post will reflect on the experience.

The activity was based around the issue of cars and their headlights. Our ‘hook’ displayed numerous cars (old and new) with their headlights on. The children were asked to discuss the function of headlights and why cars need them. Once the children discussed and answered these questions, the children were asked to think about how the car headlights get their power and were asked to discuss. this matter. To highlight to the children how this happens, we lined them up outside the classroom and asked the to think about how electricity runs through wires. Questions were along the lines of ‘when we flick a light switch, does the light come on fast or slow? The children then passed along the line to symbolise how electricity runs from a batter to a lightbulb. One of us walked alongside the children to symbolise that electricity is passed along from atom to atom.

Once the ball analogy concluded, the children were involved in making their own circuits, comparing things such as:

one battery connected to one lightbulb
Two batteries connected to one lightbulb.
Two batteries connected to two lightbulbs.

However, before this we talked about hypothesising and why it is important in science. Children then created their own hypotheses about what would happen with the above scenarios. The interesting thing was that hypotheses varied from child to child showing how individualistic children are when it comes to their own ideas. Each adult that was involved in the activity acted as a facilitator to the children’s’ learning, which emphasised the need for social constructivism in science. Once the children completed their circuits, we had a general plenary on the things the have learned and to see if they enjoyed the activity.

Below is the link to my professional reflection on the activity focussing on what went well during the lesson, what could be improved upon and how the children interacted with the lesson.


Looking at Science Through Hurricanes

In MA2 I wrote a blog post called ‘the maths behind hurricane Abigail’ which identifies how hurricanes relate to mathematics through the Fibonacci sequence. Fast forward to MA4 and it is still something that I am particularly interested in. In my future career, I wish to incorporate a topic based around hurricanes and natural disasters through topical science. This has inspired me to compose a vlog post to highlight in what ways this can be taught in the classroom. The Scottish Government (2010) highlight that children will gain the benefits from science by promoting relevance in their learning. To address this, the vlog post identifies how using active and inquiry based experiences can allow children to see the benefit of learning about hurricanes  and natural disasters. This has identified to myself as a science learner that science is not just about conducting experiments and constructing graphs (Shamsudin, Abdullah, and Yaamat, 2013). Instead, it has highlighted that an incredible amount of thinking and asking questions is necessary to establish how the world works.

Please visit the link below to look at my vlog post.


Scottish Government. (2010) Curriculum for Excellence: Science Principles and Practices. Available: Last Accessed: 24/10/17.

Shamsudin, N., Abdullah, N., and Yaamat, N. (2013) ‘Strategies of Teaching Science Using an Inquiry based Science Education (IBSE) by Novice Chemistry Teachers.’ Procedia – Social and Behavioural Sciences. 90(1): Pp 583-592.





The end is near… My Profound Understanding of Fundamental Mathematics

As Semester one draws to its conclusion, I can’t help but feel a bit sentimental on my time in the ‘Discovering Mathematics’ elective. It has been a very enjoyable experience for me and I would encourage anyone who is going into second year to pick it as your elective. It is not about learning complex quadratic equations or even recapping on trigonometry, it actually is more useful that any of those concepts will ever be. I have mentioned in previous blogs that I was not the biggest fan of mathematics due to my stubbornness and having bad experiences at high school level. However, this elective has totally changed my ideology and it will definitely help me gain confidence as I go into my third year placement. I thought since the elective is over that I talk about my ideas and give my ideology and interpretation of what a profound understanding of mathematics is.

At the very beginning of this elective, the idea of fundamental mathematics was introduced. We were given some input on what it meant, but in all honesty I found it hard to understand. This was the case until I came across the work of Liping Ma. Ma conducted research in china and America to identify why the U.S was falling behind in terms of the world rankings and test results. She concluded that teachers in the U.S did not posses a deep understanding of elementary mathematics. Ma (2010) hypothesised that initial teacher training and that during this teachers should become familiar with basic mathematics (fundamental mathematics) much like her teachers in china. In hind sight, Ma (2010) came up with four characteristics which would allow a teacher to have a profound understanding of fundamental mathematics:

  1.  connectedness – this factor is about teachers emphasising how maths connects to other procedures that the pupils are learning.
  2. multiple perspectives – moving away from the idea that there is only one way to get an answer
  3. basic ideas (principles) – that teachers should bring ideas back to basics to encourage good attitudes in mathematics to promote understanding and a love for the subject
  4. longitudinal coherence – progression: the teacher needs to be able to see where the child is and how to further their progress in mathematics.

When you break these four principles of fundamental mathematics down, it is clear to see why maths is so important for everyone. When we think about connectedness, we need to look to our Curriculum for Excellence where cross curricular learning has to be incorporated. This is so important because maths is in everything that we see and do and it is also very important to see the links between maths and our world. Secondly, there is a huge maths myth that has been around for decades – ‘there is only one way to find an answer’… no there is not. There are multiple ways in which problems can be solved – its just about teaching maths in different ways. Thirdly, basic ideas is fundamental to fundamental mathematics because fundamental actually means ‘basic’. We as practitioners need to take maths back to its roots in order for children to progress and love maths at face value. In addition, basic does not mean that it can’t be challenging or fun (I will get to this). Finally, when we think about longitudinal coherence, we think of progression. Teachers need to know where each of their children are at in their learning and the teacher needs to take the steps necessary in order for our children to progress.

It is all very well talking about the theory of fundamental mathematics, but what have I learned about it? Well for starters, I can say that maths is absolutely everywhere… in the outdoors, in the weather – you name it and its there (links to connectedness). I believe that it is absolutely vital to make the connections that mathematics allows us to see. We need to make our children aware of this in order to heighten their love and interest for mathematics. I am aware that maths needs to be an active subject for children to really get their teeth into and enjoy. My blog post ‘active learning in mathematics’ covers this – it highlights that basic principles of mathematics can be taught in fun and interesting ways in which your children will understand. Furthermore, there is no better feeling in the world than seeing the children in your class engaged, learning and having fun. Maths allows us as practitioners to experiment and play with certain theories in order to evoke fun and enjoyment. For example, the lesson on demand planning was absolutely fantastic!! Moreover, enthusiasm counts for a lot in teaching. I mean why do you think I had such a negative view on mathematics? Its probably because my teachers in the past have never shown a passion for it. Our lecturers for this module have been the most enthusiastic people I have ever seen. It has made me become enthusiastic and, of course, if your enthusiastic as a teacher, your children will also become enthusiastic.

Therefore, I believe that fundamental mathematics for a practitioner to be confident and have a profound knowledge of basic maths in order for our children to understand and develop a love for mathematics. In addition, the practitioner needs to be able to encourage and motivate their children through meaningful and engaging activities that incorporates active learning. Furthermore, practitioners need to also make connections with mathematics in the real world and encourage their children  to make these connections as well. Finally, and I can’t emphasise this enough, we must be able to paint a picture of each child’s progress and be able to plan the steps in order for them to succeed and develop in mathematics.



Ma, L. (2010). Knowing and Teaching Elementary Mathematics: Teachers’ Understanding of Fundamental Mathematics in China and the United States. 2nd ed. New York: Routledge. P1-50.

Christmas in Mathematics – ideas for the classroom

Its that time of year again when the lights are up, songs are being sung, decorations are being hung and joy is absolutely everywhere. What is this time you ask? it is indeed Christmas. It is obvious that Christmas is a time for giving and thinking of loved ones, but after a recent blog post from Andy Hughes (titled ‘Christmaths’), I have been inspired to blog about how maths can be incorporated into Christmas in fun and inventive ways. In addition, it has made me want to uncover the fundamental principles of mathematics in Christmas.

Hughes (2015) in his blog post ‘Christmaths’ describes mathematics in Christmas. He states that  snowflake’s are a ‘fractal (a fractal is a shape that contains similar patterns which recur throughout the shape on a smaller scale)’. In addition he identifies that zooming in on a snowflake just produces more details and can splurge up fundamental processes such as scaling, shape and ratio – very fundamental processes. On a larger scale, lets take the fundamental process of shape. As I have mentioned numerous times before, maths is all around us. In a seasonal sense, we only need to look at our Christmas trees to see that shape is evident. For example, Christmas baubles. These are spherical in shape. The star on top of the tree also shines bright, but is still a shape. However, what is the maths behind a Christmas tree? It could be suggested that there is maths in assembling a Christmas tree (especially and artificial one. For example, you will need to have the right length of Christmas tinsel to pass around the tree – the mathematical concept of length and measurement. In addition, you will need to have enough Christmas baubles in order for the tree to be symmetrical. Talking about symmetry, this can be used widely as examples to help children understand this concept. For example, trees are symmetrical, as are snowmen, stars, snowflakes.. the list goes on. This can be used as a consolidation activity and it effectively ties Christmas into mathematics.

Moreover, Christmas time in the classroom should be an exciting and engaging time for children. So why can’t we use maths within Christmas? Even if it is not directly from a maths lesson. Board games are a fantastic way to do this and they challenge a range of mathematical concepts. Take monopoly, for example. Now, I am not going to lecture you on how to play monopoly as I am sure we all have a ‘profound understanding’ of how to play it. However, what does monopoly all boil down to? Money. In order to play this game, children must have a basic knowledge of money and will have to subtract or add together money when they land on someone’s property or even if they pass go! I find this to be pretty incredible – its fun and engaging, but you are learning at the same time… Do you see where I am going with this? Take snakes and ladders – counting is the fundamental principle there. Cluedo – problem solving to find out who really committed the crime. Even in dominos there is a basic element of counting. Probability is also another fundamental principle that can be seen in games that use dice – what is the probability of  landing on a six? Lets be honest, which games do not have dice in them?

It is obviously apparent that maths is incorporated into Christmas profoundly. If you even think about presents under your tree – some are cuboidal and some are spherical. Shape is such a common theme within Christmas. So when your opening your presents this year, have a second thought about how maths is incorporated into Christmas – it may even inspire you to write a blog post!!!!


Hughes, A. (2015) Christmaths. In a Class of my Own. Last accessed 06/12/15. Available at

Mathematics in Demand Planning – Show me the Money!!!!

As mentioned in my previous blog posts, mathematics is incorporated in to absolutely everything in life. This idea was further embedded during a lecture on supply chain and logistics in maths. It was a three hour input, but It was honestly the best maths class to date. It was completely relevant, interactive and so much fun. This blog post aims to draw on points about fundamental mathematics on previous blog posts and how it is incorporated into demand planning.

Firstly, when we talk about supply chain and logistic planning, what springs to mind is food. Apart from the odd rumble of my stomach, there is actually some mathematical concept behind this all. lets take crisps for example. If we think about the bar code, it has a significant amount of numbers around it (see image below).

Within the red circle, is a best before date 06/11/10. The number to the side says 06:51 which would highlight the time where the big packet (if it is a multipack) was closed. The number code under 06:51 is 275 which means which day within the year it has been produced. These timings are absolutely crucial for the company to give an accurate sell by date which will prevent their customers from getting food poisoning. The fundamental mathematics behind this is predicting by using the numbers to provide an accurate time scale for consumption. To an extent, the fundamental mathematics behind it could be knowing the date and the days of the year. Furthermore, each packet of crisp has a certain weight which could identify that another aspect of fundamental mathematics is weight. Even when the small packets are being placed into the big multi-pack bag, there are still a specific number which is out in each bag. This takes the art of crisp making and manufacturing down to being able to count. Fundamentally, that is astounding. Come to think about it, think of all the activities that you could bring in to the classroom around crisps. Potentially you could go down the rout of how the crisps are made, what machinery is used to manufacture crisps and how they are programmed.. you could even take a stab at making your own crisps!! Of course, maths comes into every single one of those activities.

However, enough about crisps… the thought of them makes me hungry. To continue this idea of supply chain and logistics, we must talk about food miles (I am aware that I am talking about food again). A prime example of this is when Richard (our lecturer) had a job in Trinidad and Tobago where he worked with a logistic company which was responsible for transferring food around the island , and the tiny islands within the outer Hebrides. He spoke fondly a man who would work out the routs to take in order for the items to be delivered. This seems to be pretty straight forward… However, you would be wrong to think that. This man used to do all this through his head. It was therefore absolutely crucial that he was able to know the routs expertly, he would have to know how much petrol he would need for the lorry, he would have to know if the lorry needed to be transported onto a ferry in order to deliver. Where is the maths you ask? Well it all comes down to money. This man was able to work out how much money it would roughly cost him and the he was able to calculate how much profit he was going to make. It is very clear that this man had a PUFM in the sense that he was able to estimate the rout and how much money it was going to cost him. Not only this, he had to be able to pack the lorry in the most proficient was possible (i.e a poorly packed lorry is the difference between making two trips or one trip). Therefore, he would pack the lorry in a way that used tessellation. making sure all the boxes (or items) were able to be pieced together. I find this to be absolutely fascinating because the basic mathematical principles is in an actual concept which mathematics is so important. What I find more intriguing is that this gentleman was able to do it all in his head -I take my hat off to you sir!!  In addition cargo hold, it all boils down to profit and money. This is why companies will ensure that all their stock is being transported all at once. For example (see image below) This boat is made up cargo containers which are cuboidal. They can all tessellate together in order to take more stock to and from places at once – fascinating!! To find out ore on my thoughts on tessellation, please visit my blog post “Active Learning in Mathematics.”

Now in terms of demand planning, we were able to have a go with this ourselves. We had to form a team and we had a staring budget of £5000. We had to buy stock through different dates of the year (June to august, for example). We had a list of items that we could buy and sell on for a profit. We had to estimate (depending on the time of year) which stock that would potentially sell. The mathematics behind it was simple, but proved very tricky. Richard would tell us how the stock had sold in a percentage wise. We would then have to calculate the percentage of what we sold and carry on the remainder of what we didn’t sell. We would take our reading and then repeat this process again. It was probably the most fun I had every had in a maths lecture. There were so much fundamental mathematics that had to be addressed – such as money (spending to a budget and adding calculating the left overs by using a simple take away sum). In addition, the fundamental process of carrying over was quite tricky if you haven’t used it in a while. Furthermore, the use of simple percentages in working out how much money we had made was very interesting. HOWEVER, it has taken me up until now to realise that data handling is extremely important not just in mathematics, but also demand planning

I will say this again, ‘MATHS YOU HAVE AMAZED ME!!!’  in addition, you actually do this within the context of the class because I feel that this is so beneficial for children to understand and so they can continue there love for mathematics.

Maths, Play and Stories

During the Discovering Mathematics elective, I have been amazed by some of the maths that I have encountered, particularly when linking maths to play and stories. I, beforehand, had a very narrow-minded view of what maths was as my school experience was not a good or successful one. I remember mostly being stuck and it made me think of myself as a failure. In addition, I vaguely remember my teacher(s) writing mathematical equations for on the board for us to copy and learn. Was it interesting? Most definitely not. I was disengaged most of the time which probably lead to me having bad memories about mathematics. However, this elective (along with my college experience) has opened my eyes to mathematics on a wide scale – especially through play and stories.

Lets go back in time to my second year of college. This is where my mind-set began to change on the whole concept of maths. As part of our early years placement, we had to make our own story sack which had to include many subjects from the CFE – one of them being maths. To say the least, I was pretty petrified. All that was going through my head was ‘how can I incorporate mathematics from a story?” And yes, the maths anxiety began to set in. However, after researching many different books to use for my story sack, I began to see the links between maths and stories. I chose the Wizard of Oz as my book and managed to include maths from ideologies like character order to the shape of the yellow brick road. Ultimately it opened my eyes and laid a basis for my love of maths to grow from.

Today in the primary school, children still have this maths anxiety. I thoroughly believe that it stems down from older generations. This is because learning and teaching has transformed in the modern day classroom from the mid 20th century. Older generations of people may see maths as copying down sums off the board in a kind of rote learning manner. This left these people with maths anxiety to have very bad memories of mathematics and generations of adults who don’t see the need to learn mathematical theories. Ultimately, our responsibility is to teach young learners that mathematics is relevant to every day life like money, time, fractions and so on. Ultimately, because our older generations do not have the greatest view of mathematics, it gets passed on to our children and they become “scared” of maths (Furner and Duffy, 2002). I believe this statement is true because our attitudes need to convey a love of maths in order for it to pass on to our children. Not only must we as teachers be enthusiastic and encouraging, we also need to introduce maths in fun and interactive ways so it will be memorable for our children (see my last blog post on active learning in mathematics for further information).

Parents as Teachers
I found this concept to be rather interesting and intriguing because parent are children’s first point of contact in education. Parents are the child’s pioneer of education and it could be argued that parents are children’s first teachers. Within the context of maths, this should be no different. However, when it comes to children needing help with their maths homework, parents might try to avoid the matter. According to Pound (2003), parents of young children have a narrow minded view of mathematics and may not prioritise it within the home. I am not suggesting that this is the case for every child, but maths is a hard and abstract concept for children to understand and they probably will need help with their homework. This is why it is important for parents to get involved and convey a love for mathematics so their children can have a love for mathematics.

With regards to cognitive development, mathematical concepts allow children to think, reason, understand and learn. According to Piaget’s 4 staged theory, he believed that schemas are the way in which we organise information and for children to understand mathematics the should repeat their actions (sums and questions) in order to learn. In addition to this, Margaret Donaldson agreed with Piaget on some aspect but believed that if children think of abstract situations then they will fail. I do not believe that children will fail due to abstract concepts. I understand that maths is an abstract concept but with the right help and support, children will thrive. Maths is so beneficial for a child’s cognitive development due to the problem solving aspect of it and, without the children realising it, maths allows them to think articulately.

Fundamentally, we should see children as independent learners and should give them the space to work on an individual basis, This can be achieved through immersing the children in mathematical events before school (for example, ‘how many cows can you see in the field?’). As time progresses, children’s skills will develop, but it is important for parents to not give them direct instructions. Children naturally absorb the patterns and regularities that exist in the day to day natural and cultural world (Ginsburg, Cannon, Eisband, and Pappas, 2006). Effectively, routines are mathematical concepts and children pick up the patters very quickly. Of course, we as teachers need to be able to explain the maths correctly to the children in order for them to learn it (Henlock, 2003). In addition, this can be done through a number of strategies:

  • Open ended questions
  • Using mathematical language
  • Written communication through mark making

Effectively, these strategies should be used by teacher in order to develop their ideas and understanding of mathematical concepts. A good way to achieve this is through play. Play is important because it allows children to be a team players, communicate effectively, learn through interaction and ultimately allows children to express themselves in different ways. Furthermore, play is innate and allows children to make connections, be creative and use flexible thinking. Moreover, it refines and rehearses their skills and encourages perseverance. So where does this link into mathematics? Well mathematics allow children to make decisions through imagination, reasoning, predicting, planning, experimenting with strategies and learning through rhymes and songs.

In conclusion, I never realised that maths and play go hand in hand with one another. It is a fascinating thought that has allowed me to realise that there is more to maths than copying sums off the blackboard. Maths should be fun and inviting and I will definitely try to incorporate this into my lessons while on future placements and when I am a qualified teacher. However, parent play a huge role within mathematics. Parents should encourage a love for mathematics and view maths as a positive thing in order for our children to absorb a love for mathematics – lead our children forward!!


Life in Poetry

Poetry is a word that can bring someone a sense of fear depending on the poem. I, for example, are one of those many people that remember dissecting and analysing poems in high school for months on end to then find out that that specific poem didn’t appear in the final exam. Pointless and time consuming? Perhaps. However, after thinking about poetry on a vast scale, outwith the environment of the high school classroom, it is apparent that poetry is a fun and memorable thing to do within the context of a language lesson. So why poetry and why incorporate it into a language lesson. It could be suggested that poetry breaths life into language, and I hope to convey this within the context of this blog post.

Firstly, it could be argued that people’s love for poetry dies when they reach high school level. This is down to the fact that poems are over analysed and deciphered to a point that it becomes a tedious task. This feeling was always at the forefront of my mind in high school and it completely sucked the life out of the poetry that I was trying to learn. However, I loved poetry in primary school, especially Robert Burns. Every January my school had a recital competition which required everyone to learn a Robert Burns poem. The person who won received a certificate and an immense sense of pride in memorising Burn’s tricky poems in Scots tongue. Competitions like this have stood the test of time and are still apparent in schools all over Scotland. This, along with this afternoons poetry lecture, allowed me to see a different side to the ‘frightening’ concept of poetry that I learned to loath.

So what is poetry? Carter (2012) describes his interpretation of what poetry is:


  • it is a box of spoken words
  • a spoken song
  • a fresh way of looking at something
  • language at its most playful
  • music and meaning
  • repetition
  • the most fun you can have with language

I found Carter’s interpretation of Poetry to be quite intriguing. I never knew that poetry could be related to music. However, after thinking about it, poetry could actually be made into a song, or it is music without the melody or instruments. It does have rhythm, however, and you could almost imagine the beat and the rhythm in your head. This is good for children because it can help them grasp the concept of rhythm and beat and this could be an activity to do with the children (clapping and singing to the poem). In addition, poetry is much more achievable to perform and write than writing an actual story. The children can play with the language and delve into it and this, to me, seems much more enjoyable than writing a descriptive and detailed story. The fact that poems come in many shapes and forms allows the children to be more creative and structure their own poems in their own ways. The only thing, however, is that the children need to have a good idea of language to convey emotions and meanings because the space in a poem is very short. However, poems do not have to be complicated pieces of text. For children, poems need to be short, chunks of text in order for the children to understand and comprehend the meaning of the poem. However, some style of poems like sonnets may require a bit more work (especially Shakespeare). This is because the language is very complex and this could be difficult for children.

Poetry should display a number of key characteristics (Cremin, 2009):


  • Sound Effects – including repetition, alliteration, onomatopoeia, rhythm and rhyme
  • Visual Effects – including similes, personification and metaphors
  • Powerful vocabulary in order to convey emotion and passion
  • surprising word combinations in order to encourage discussion
  • repetition

This is very beneficial for the language development of children because they are learning new skills and this will convey their understanding of the poem and make it exciting and fun. Effectively, poetry should demonstrate the playfulness and musicality of language so children can enjoy and find poetry fun. In addition, poems encourage children to explore feelings which allow them to develop empathy and self-awareness. Ultimately, children can explore the emotions within the context of a certain poem and they can feel attached and sad towards a specific character in the poem. In addition, the children are picking up key terminology like stanza and metre which is good for their understanding of poetry because they become more aware of structure and can contribute well to discussions about certain poems.

In conclusion, poetry needs to be playful. In early to middle years, poetry must be enjoyable and the children should have the opportunity to play with the language and the nonsense of poems. In the upper years, the children can delve into why specific language has been used in certain poems and they should experiment using their own language in their own poems. Secondary school pupils should be able to deconstruct and analyse poems. However, I have rekindled my love for poetry within the primary school context. It all links back to active learning and the children having fun and enjoying learning about poems.

here is my favourite poem from my childhood – enjoy!!!!!



by J.K. Annand


When doukin in the River Nile
I met a muckle crocodile. He flicked his tail, he blinked his ee,
Syne bared his ugsome teeth at me.

Says I, “I never saw the like.
Cleaning your teeth maun be a fyke!
What sort of besom do ye hae
To brush a set o teeth like thae?”

The crocodile said, “Nane ava.
I never brush my teeth at aa!
A wee bird redds them up, ye see,
And saves me monie a dentist’s fee.”



Co-operative Learning: why is it different to group work?

In this mornings lecture, a discussion about co-operative learning cropped up and it make me think about the importance of it in the primary classroom. Co-operative learning is a method of teaching and learning in which students team together to explore a significant question or create a meaningful project. It is a specific kind of collaborative learning in which students work together through discussions and pupils are individually accountable for their own work. However, is it just the same as group work? Or does revolutionise group work by allowing children to be more independent and appreciate working as part of a team? This blog post aims to delve into the concept of co-operative learning.

If we look back in time to 20th century education, co-operative learning would have never existed due to the way that pupils were taught by rote. Children were there to be seen and not heard and this would have made the classroom a very quite and eerie place to learn. When we think of classrooms in this day and age, they are not quiet places. However, this is not necessarily a bad thing. Learning is most effective when learners have the opportunity to think and talk together, to discuss ideas, question, analyse and solve problems, without the constant mediation of the teacher (Education Scotland, undated). This is why co-operative learning is fundamental within the context of the primary classroom. It stems from the work of Lev Vygosky and his view that learning is a social process. I do agree with this because in my experience you can learn more through interactions and discussions with your peers. Vygotsky’s ideas have been reflected in a number of teaching processes including critical skills and dialogic teaching. Both of these involve discussion and promote the idea that young peoples learning is best served when they have the opportunity to learn from each other.

I first experienced co-operative learning during my first year placement. It was an abstract concept to me as I had never observed it being put into practice. To begin, the teacher would organise the children into their home groups (every group had a specific name and emblem) and the teacher instructed the children to perform their team greet. I was specifically interested in this part because each team had a different greeting and I think it allowed each child to feel part of the team – a lovely touch!! The children were left to number themselves 1-4 and each number had a specific task. I cant remember off the top of my head, but I think this was the structure:

1-resource manager
2- time keeper
3- motivator
4- collector of resources

What fascinated me the ‘motivator’ position because this person had be enthusiastic and push his or hers team on. It was refreshing to see that the children were motivated by this and praise from the motivator allowed the children to feel good about their work. The task itself was to make a badge that displayed their hobbies and interests. Each hobby or interest were to be drawn at the corners of the badge (the badge was a small A5 rectangle) with their name in the middle. In addition, the teacher would ask the children 4 questions like, “which is your favourite cartoon?” after each question, the teacher would put a digital clock on the whiteboard in so the time keepers can say ‘we have 10 seconds left’ and this allowed the team to know when their time was up. It was really refreshing and exciting to see the children work together in such a way. They were all actively involved in their own learning as each badge was personal to each individual. The children took responsibility for their own learning and it was enjoyable to observe (I even made my own badge and joined one of the groups).

This was a very good experience for me, but I began to think that it is a bit like group work. After discussing this point with my teacher after the lesson, she identified a number of key points that makes it a whole lot different from group work. She suggested that group work is more focussed with learning partner work, in which you can complete your work with your learning, but no meaningful discussion is being produced. She suggested that an activity allows children to take control of their own learning through discussion and learning off one another. She identified that each individual part of the home teams contribute effectively to each others learning through interactions and ‘motivating’ one another. Fundamentally, these skills need to be taught to the children before co-operative learning can take place. The children need to learn to organise themselves and once this happens, they are effectively taking part in their own learning.

Effectively, co-operative learning is a fantastic way of allowing children to take part in their education through means of discussion and learning from each other. It is a tried and tested method of collaborative learning and it is different from just normal group work in the sense that the children have more freedom and control over their learning. I will definitely be promoting this in future placements and I am eager to see it in practice again.