NNAT3 Level C flashcards
NNAT3 Level C · Build recall with a focused review session.
32 cards. Read the term and the definition here. The deck at the top of this page is optional.
- Missing cell rule
- In a grid completion item, the missing cell must satisfy the row pattern, the column pattern, and the overall grid pattern at the same time.
- Constant count rule
- Each row or column of a grid contains the same number of a given shape, so the missing cell supplies whatever count is short.
- Rotation in grids
- A shape in the missing cell often equals an adjacent shape rotated by 90 or 180 degrees, so track one corner to confirm.
- Fill alternation
- Black, white, and gray fills in a grid commonly alternate or invert along each row; check fill pattern before shape details.
- Mirror symmetry completion
- If the finished grid must be symmetric about a center line, the missing cell equals the mirror image of the cell opposite it.
- Option elimination order
- Test answer choices against the row rule, then the column rule, then the global count; most wrong options fail the first test.
- Analogy direction rule
- In A is to B as C is to ?, the transformation runs from A to B and must be applied in that same direction to C.
- Transformation checklist
- Compare A and B for size, rotation angle, reflection, color inversion, added or removed parts, and changes in element count.
- Compound transformation
- When A to B changes two properties at once, such as shrinking and inverting color, the correct answer must show both changes.
- Reverse verification
- Apply the inverse transformation to your chosen answer; if it does not reproduce C exactly, the choice is wrong.
- Rotation direction trap
- If A to B turns clockwise, a counterclockwise answer choice is incorrect even when its angle matches the required amount.
- Added inner shape
- When B contains an inner shape absent in A, the answer must contain that same inner shape in the same relative position.
- Single-change distractor
- Wrong analogy options typically apply only one of two required transformations, or apply the correct one in the wrong direction.
- Constant step sequence
- In a series, find the change between items 1 and 2, then confirm the same change holds between items 2 and 3.
- Alternating series
- Odd-positioned items follow one rule and even-positioned items follow another; analyze the two subsequences separately before predicting.
- Rotation series angle
- Note the angle turned per step, such as 45, 90, or 180 degrees, and the direction, then extend that turn to the next item.
- Growth by fixed amount
- Element counts may rise by a constant each step, as in 1, 2, 3, 4, or by the prior count, as in 1, 1, 2, 3, 5.
- Moving dot path
- A dot in a series often advances one cell per step along a fixed path, wrapping to the opposite edge when it reaches the border.
- Cycle length rule
- Repeating color or fill patterns have a cycle length, often 2 or 3; the answer's fill depends on position within that cycle.
- Two-transition confirmation
- A rule that explains only one transition in a series is unreliable; confirm it across at least two consecutive changes before answering.
- Repeat-block series
- Some series repeat a fixed block of items, such as 1, 2, 3, 1, 2, 3, so the next item equals the block position that follows.
- Landmark feature rotation
- To compare rotated figures, track one distinctive detail such as a notch or dot instead of trying to hold the whole shape in mind.
- Chirality check
- A mirrored figure cannot be produced by rotation alone; an asymmetric detail reveals whether a figure was flipped or turned.
- Unfold in reverse
- For paper-folding items, undo the folds from last to first, mirroring the hole pattern across each fold line as you go.
- Fold doubling rule
- Each fold doubles the number of holes a single punch produces, so two folds from one punch give four holes in the unfolded sheet.
- Cube net opposite faces
- In a cube net, faces separated by exactly one face in a straight line are opposite each other and never share an edge.
- Cube orientation count
- A cube has 24 distinct orientations, and any rotation preserves which faces are adjacent and which are opposite.
- Transparent overlay
- Combining two transparent shapes yields the union of their outlines plus darker shading wherever the shapes overlap.
- Side-view projection
- A side view of a block stack shows the tallest column at each position, not the total number of blocks in the stack.
- Fold-line reflection
- A punch through folded paper creates holes symmetric about every fold line, so hole positions mirror across each crease.
- Net edge matching
- When folding a net, edges that meet at a corner must have equal length; unequal matching edges signal an invalid net.
- Same-shape different-orientation
- Two figures are the same shape if one can be rotated onto the other without flipping; mirrored versions count as different.