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Finding Supercells

At your desk, which places count as right beside you? Try this row: 18, 27, 14. Since 27 is greater than both immediate neighbours, it makes a peak. A...

Prompt

Source idea used to generate this video.

Create one continuous, polished Grade 6 Mathematics lesson for Section 3.2, “Supercells”, in Chapter 3: Number Play. Approximate core lesson length: 3–4 minutes, leaving room for the opening/closing clips and Canva cards. Use clean number rows and grids, animated comparisons, clear arrows, subtle highlights and student-friendly English. Nivan guides the lesson. If supported, attach the approved Nivan reference image and preserve his exact identity and outfit. Include the exact narration below, synchronized with visuals. Use fresh number arrangements, not textbook examples. Adjacent cells in a table are immediately left, right, above and below; diagonal cells are not adjacent. SEQUENCE 1 — FROM NEIGHBOURS TO NUMBERS Visual: Briefly recap a row of five numbers. Highlight one middle number and its immediate left and right neighbours. Then transform the row into a grid. Narration: “In our last lesson, we compared a number with its immediate neighbours in a line. Now let’s explore what happens when numbers are arranged in a table.” On-screen text: “COMPARE THE NEIGHBOURS” SEQUENCE 2 — FIND A NUMBER PEAK IN A ROW Visual: Show the row 18 | 27 | 14 | 31 | 22. Highlight 27 and compare it with 18 and 14. Show 27 > 18 and 27 > 14, then animate a small peak above 27. Do not imply 31 is being tested as a middle cell unless its neighbours are shown too. Narration: “Look at 27. It is greater than the number immediately to its left, 18, and the number immediately to its right, 14. So 27 stands out from both neighbours. It is like a little number peak.” On-screen text: “27 > 18” and “27 > 14” SEQUENCE 3 — MEET THE SUPERCELL Visual: Show a fresh row: 12 | 34 | 21 | 16 | 29. Highlight 34 and compare it with its immediate neighbours 12 and 21. Narration: “A cell is called a supercell when the number inside it is greater than the numbers in all its adjacent cells. Here, 34 is greater than both adjacent numbers, 12 and 21. So 34 is a supercell in this row.” On-screen text: “SUPERCELL = GREATER THAN ALL ADJACENT CELLS” SEQUENCE 4 — A LARGE NUMBER IS NOT ALWAYS A SUPERCELL Visual: Show 16 | 28 | 35 | 24 | 19. Highlight 28, then highlight 35 as the larger right neighbour. Keep the comparison explicit. Narration: “A number does not become a supercell just because it is large. Here, 28 is greater than 16, but it is smaller than 35. Since it is not greater than every adjacent number, 28 is not a supercell.” On-screen text: “CHECK EVERY ADJACENT CELL” SEQUENCE 5 — FROM A ROW TO A TABLE Visual: Show a clear 3×4 grid: 12 | 25 | 18 | 9 17 | 31 | 14 | 22 8 | 20 | 11 | 16 Highlight 31. Draw arrows only to its immediate left (17), right (14), above (25) and below (20). Do not highlight diagonal cells as neighbours. Narration: “In a table, a cell can have neighbours in four directions: left, right, above and below. We compare the target cell with each of these adjacent cells. Diagonal cells are not included.” On-screen text: “LEFT • RIGHT • ABOVE • BELOW” SEQUENCE 6 — TEST THE SUPERCELL Visual: With the grid still visible, show 31 > 25, 31 > 17, 31 > 14 and 31 > 20 one at a time. Highlight each adjacent cell as it is checked. Narration: “Let’s test 31. It is greater than 25 above it, 17 to the left, 14 to the right and 20 below. It is greater than all four adjacent numbers, so 31 is a supercell.” On-screen text: “31 IS A SUPERCELL” SEQUENCE 7 — YOUR TURN Visual: Show a fresh small grid and highlight a candidate cell that is greater than three adjacent cells but smaller than one adjacent cell. Pause for three seconds. Then reveal the larger adjacent value and mark the candidate “Not a supercell”. Narration: “Now you try. This cell looks large. Is it greater than every adjacent cell? Pause and decide. Check all four directions. One adjacent cell is larger, so this cell is not a supercell.” On-screen text: “COMPARE ALL THE NEIGHBOURS” SEQUENCE 8 — ARRANGEMENT MATTERS Visual: Animate a small set of numbers changing positions. One former supercell loses its status and another cell becomes a supercell. Ensure every result is mathematically correct. Narration: “When we rearrange the numbers, their neighbours change. That can change which cells are supercells. The arrangement matters.” On-screen text: “CHANGE THE ARRANGEMENT → CHECK AGAIN” SEQUENCE 9 — FINAL MEMORY AND CHALLENGE Visual: Show a target cell with arrows to its four adjacent cells. Then show a simple empty grid with numbers ready to be arranged. Narration: “Remember: compare a cell with its adjacent neighbours. If its number is greater than all of them, you have found a supercell. Now for the challenge: can you arrange numbers to create as many supercells as possible?” On-screen text: “COMPARE → NEIGHBOURS → FIND THE PEAK” then “YOUR TURN: CREATE SUPERCELLS!” AUDIO AND VISUAL RULES Use clear natural English narration, with background music lower than the voice. Keep the grid and comparisons readable. Highlight one target cell at a time. In a table, only left, right, above and below are adjacent; do not count diagonal cells. All comparisons must be numerically correct. Avoid clutter, random digits, misspelled overlays and extra dialogue. If the tool cannot render on-screen text accurately, leave clean spaces for editor overlays.

Narration

Narration used to create this video.

Video narration

At your desk, which places count as right beside you? Try this row: 18, 27, 14. Since 27 is greater than both immediate neighbours, it makes a peak. A supercell must beat every adjacent number-the numbers directly beside it. Being large isn't enough. Here, 28 beats 16 but is smaller than 35, so it is not a supercell. Think of desks arranged in classroom rows. In a table, check only left, right, above, and below; diagonal cells aren't beside you. Check all four. Test 31: it beats 25 above, 17 left, 14 right, and 20 below. So 31 is a supercell. Now you try: 26 is beside 18, 30, 12, and 15. Is it greater than all four? No: 30 is larger. That's the answer: your number must beat every number at a desk directly beside yours-not diagonal ones.