Nonverbal IQ Test

1. Even without words, I can infer relationships between shapes and symbols better than most people.

2. I can determine the missing matrix element by combining two visual features (such as shape + shading) into one rule.

3. I can solve matrices where the rule is based on relative size changes (small → medium → large) across cells.

4. Compared with most people my age, I usually solve Raven-style matrix puzzles faster than they do.

5. I can solve 3×3 matrix puzzles that require integrating information from both the row and the column simultaneously.

6. I can solve matrices that require two rules at once (for example, rotation plus shading changes).

7. I can spot subtle differences (e.g., missing lines, small rotations, shading changes) more accurately than most people.

8. I can solve matrices that require identifying a progression in complexity (e.g., shapes gradually become more intricate).

9. If people were ranked by matrix-reasoning ability, I think I would be closer to the top than the bottom.

10. I can solve matrices that require mentally rotating complex shapes to match the correct option.

11. I can mentally 'subtract' a component from a complex figure to see what remains (e.g., remove the overlay shape).

12. I can solve matrices where the correct answer is the result of “difference” (removing shared parts) between two cells.

13. When several answer choices look similar, I can compare them using precise spatial details (angle, alignment, spacing).

14. When I see a 3x3 matrix puzzle with one missing cell, I can usually infer the missing piece from the row/column relationships.

15. I am good at spotting which visual feature is irrelevant 'noise' versus the feature that drives the pattern.

16. I can usually determine the missing matrix piece without needing to write anything down or use verbal reasoning.

17. I rarely feel completely stuck on a Raven-style matrix; I can usually make progress toward the rule.

18. I can solve matrices where parts of the figure cycle through a set of states (e.g., empty → half-filled → filled).

19. I can identify the correct missing option even when the matrix uses unfamiliar symbols or abstract shapes.

20. When pieces of a pattern are distributed across the grid (each cell has part of the whole), I can integrate them to infer the missing part.

21. I expect my estimated percentile on this kind of quiz to be in the upper third (around 67th percentile or higher).

22. I can infer the missing option even when the pattern includes both a transformation (rotate/flip) and a feature change (fill/line).

23. When solving matrix puzzles, I can infer the missing piece by identifying a consistent rule across rows and columns.

24. I can predict the next figure in a visual sequence when it involves a repeating cycle (e.g., A-B-C, A-B-C...).

25. I can solve matrices where the rule depends on whether features match or differ between cells (e.g., same/different logic).

26. I can find the missing cell when the rule depends on spatial position (e.g., elements move from left to right across cells).

27. When I take pattern-matrix quizzes, my score typically feels above average relative to others.

28. I can usually keep track of multiple pattern changes (e.g., rotation and shading) at the same time.

29. I often get matrix-reasoning items correct even when they are labeled as ""hard.""

30. I can solve matrices where elements are added or removed systematically across the row/column (e.g., one line added each step).

31. I often notice symmetry (mirror, rotational) quickly and use it to predict missing parts of a figure.

32. I can keep track of multiple visual features at once (e.g., number of elements, position, and fill) when solving pattern problems.

33. I can track how a shape changes (e.g., rotates or flips) from one cell to the next and predict the next change.

34. I can solve matrices where the rule changes direction between rows and columns (e.g., left-to-right vs. top-to-bottom).

35. I can solve matrices that use symmetry rules (e.g., mirror images across an axis) to determine the missing piece.

36. If a puzzle requires combining two panels to get a third (e.g., overlaying shapes), I can do that mentally.

37. I can recognize when a pattern follows a logical progression (increase/decrease) instead of a simple repetition.

38. I tend to understand the rule in a matrix puzzle after only a few seconds of looking.

39. On nonverbal reasoning tasks, I usually perform better than my peers.

40. I can identify when a visual sequence is based on counting (e.g., +1 shape each step) rather than just appearance.

41. I can infer the rule in a new matrix quickly without needing to try multiple options first.

42. My results on nonverbal reasoning puzzles usually place me above my classmates/coworkers.

43. When I compare answers with others on pattern puzzles, mine are correct more often.

44. I generally need fewer hints or examples than others to understand how matrix puzzles work.

45. I can identify the missing piece even when distractor options look very similar to the correct one.

46. If a pattern uses an 'XOR-like' rule (overlap cancels or combines parts), I can usually figure it out.

47. I rarely get lost when a matrix uses two simultaneous rules—one across rows and a different one down columns.

48. I can often predict the correct option in a matrix puzzle before looking at all the answer choices.

49. I can solve matrices where the correct answer is the result of “union” (combining all parts) of two previous cells.

50. I can handle matrix items where the rule is based on the relationship between two cells (e.g., overlaying or subtracting shapes).

51. I can solve matrices where the rule is based on the intersection/overlap of shapes (what remains where they overlap).

52. I can detect when a pattern is driven by the number of corners/edges in shapes rather than the overall shape name.

53. I can infer a missing shape even if the rule involves alternating changes (e.g., rotate, then add, then rotate, then add).

54. I can solve matrices where the pattern is based on counting (e.g., number of dots/segments increases in a consistent way).

55. I can recognize when elements in a matrix move systematically (e.g., shifting one position each cell).

56. I can quickly see how a figure would look after being flipped horizontally or vertically.

57. I would expect to outperform most people on puzzles involving spatial transformations (rotation, reflection, folding).

58. I can detect when a matrix rule involves a simple arithmetic-like operation on visual attributes (e.g., count in cell A + count in cell B = cell C).

59. If 100 people took a Raven-style matrices quiz, I would expect to place in the top half.

60. When I miss a matrix item, it is usually due to rushing rather than not understanding the pattern.

61. When I make an initial guess on a matrix item, I can efficiently check it against the rule and correct it if needed.

62. I would expect my performance on a Raven-style matrices quiz to land above the 50th percentile.

63. I can avoid being misled by an obvious but incorrect rule and instead find the rule that fits all cells.

64. I can solve matrices where an element moves position in a predictable path (e.g., clockwise around the corners).

65. When the pattern involves multiple steps (add/remove elements, then rotate), I keep the steps straight.

66. I can keep multiple visual features in mind at once while determining the rule (e.g., number, position, and fill).

67. If a matrix puzzle requires finding the ""rule"" across rows and columns, I usually identify it correctly.

68. I can detect alternating patterns (A-B-A-B) in a matrix and use them to pick the missing option.

69. I typically feel confident about my answers on matrix items, and that confidence is usually justified.

70. I can quickly spot the rule in a visual pattern even when it changes in more than one way at once (e.g., rotation plus shading).

71. I would be surprised if my percentile on a matrix-reasoning quiz were below average.

72. In timed nonverbal reasoning tasks, I typically finish with enough time to review items.

73. I can mentally rotate shapes to match them without needing to physically turn the page or screen.