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doi
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pedlr-derivatives
forked from koch_means_cook/pedlr-derivatives
DOI
10.12751/g-node.tsq6sg
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posterior_pred_checks
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windowrizepred-456LJD0.tsv

windowrizepred-456LJD0.tsv 1.9 KB
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  1. "participant_id"	"model"	"run"	"window_relative"	"mean_accuracy"	"n_data"
    2. 

  2. "456LJD0"	"rw"	1	"-1"	0.666666666666667	3
    3. 

  3. "456LJD0"	"rw"	1	"0"	n/a	0
    4. 

  4. "456LJD0"	"rw"	1	"1"	0.5	4
    5. 

  5. "456LJD0"	"rw"	1	"2"	1	4
    6. 

  6. "456LJD0"	"rw"	2	"-1"	0	2
    7. 

  7. "456LJD0"	"rw"	2	"0"	n/a	0
    8. 

  8. "456LJD0"	"rw"	2	"1"	0.666666666666667	3
    9. 

  9. "456LJD0"	"rw"	2	"2"	0.5	4
    10. 

  10. "456LJD0"	"seplr"	1	"-1"	0.333333333333333	3
    11. 

  11. "456LJD0"	"seplr"	1	"0"	n/a	0
    12. 

  12. "456LJD0"	"seplr"	1	"1"	0.833333333333333	6
    13. 

  13. "456LJD0"	"seplr"	1	"2"	0.666666666666667	3
    14. 

  14. "456LJD0"	"seplr"	2	"-1"	0.666666666666667	3
    15. 

  15. "456LJD0"	"seplr"	2	"0"	n/a	0
    16. 

  16. "456LJD0"	"seplr"	2	"1"	0.666666666666667	3
    17. 

  17. "456LJD0"	"seplr"	2	"2"	0.666666666666667	6
    18. 

  18. "456LJD0"	"surprise"	1	"-1"	0.75	4
    19. 

  19. "456LJD0"	"surprise"	1	"0"	n/a	0
    20. 

  20. "456LJD0"	"surprise"	1	"1"	0.857142857142857	7
    21. 

  21. "456LJD0"	"surprise"	1	"2"	1	4
    22. 

  22. "456LJD0"	"surprise"	2	"-1"	0.75	4
    23. 

  23. "456LJD0"	"surprise"	2	"0"	n/a	0
    24. 

  24. "456LJD0"	"surprise"	2	"1"	0.666666666666667	6
    25. 

  25. "456LJD0"	"surprise"	2	"2"	0.75	8
    26. 

  26. "456LJD0"	"uncertainty"	1	"-1"	0.75	4
    27. 

  27. "456LJD0"	"uncertainty"	1	"0"	n/a	0
    28. 

  28. "456LJD0"	"uncertainty"	1	"1"	0.625	8
    29. 

  29. "456LJD0"	"uncertainty"	1	"2"	1	4
    30. 

  30. "456LJD0"	"uncertainty"	2	"-1"	0.75	4
    31. 

  31. "456LJD0"	"uncertainty"	2	"0"	n/a	0
    32. 

  32. "456LJD0"	"uncertainty"	2	"1"	0.5	6
    33. 

  33. "456LJD0"	"uncertainty"	2	"2"	0.875	8
    34. 

  34. "456LJD0"	"uncertainty_seplr"	1	"-1"	1	4
    35. 

  35. "456LJD0"	"uncertainty_seplr"	1	"0"	n/a	0
    36. 

  36. "456LJD0"	"uncertainty_seplr"	1	"1"	0.6	5
    37. 

  37. "456LJD0"	"uncertainty_seplr"	1	"2"	0.857142857142857	7
    38. 

  38. "456LJD0"	"uncertainty_seplr"	2	"-1"	1	3
    39. 

  39. "456LJD0"	"uncertainty_seplr"	2	"0"	n/a	0
    40. 

  40. "456LJD0"	"uncertainty_seplr"	2	"1"	0.8	5
    41. 

  41. "456LJD0"	"uncertainty_seplr"	2	"2"	1	7
    42. 

  42. "456LJD0"	"uncertainty_surprise"	1	"-1"	1	6
    43. 

  43. "456LJD0"	"uncertainty_surprise"	1	"0"	n/a	0
    44. 

  44. "456LJD0"	"uncertainty_surprise"	1	"1"	0.857142857142857	7
    45. 

  45. "456LJD0"	"uncertainty_surprise"	1	"2"	1	6
    46. 

  46. "456LJD0"	"uncertainty_surprise"	2	"-1"	1	2
    47. 

  47. "456LJD0"	"uncertainty_surprise"	2	"0"	n/a	0
    48. 

  48. "456LJD0"	"uncertainty_surprise"	2	"1"	0.75	4
    49. 

  49. "456LJD0"	"uncertainty_surprise"	2	"2"	0.857142857142857	7
    50.