diff --git a/ibc_data/contrasts/1_condition_renaming.csv b/ibc_data/contrasts/1_condition_renaming.csv deleted file mode 100644 index 358aa422..00000000 --- a/ibc_data/contrasts/1_condition_renaming.csv +++ /dev/null @@ -1,19 +0,0 @@ -task,before,after -ArchiSpatial,saccade,saccades -ArchiSocial,triangle_intention,triangle_mental -ArchiSocial,speech,speech_sound -ArchiSocial,non_speech,non_speech_sound -RSVLanguage,consonant_strings,consonant_string -MTTWE,we_all_reference,we_average_reference -MTTSN,sn_all_reference,sn_average_reference -PainMovie,pain,movie_pain -PainMovie,mental,movie_mental -Color,y,response -MVEB,response,letter_occurrence_response -MVIS,response,dot_displacement_response -MCSE,hi_salience_left,high_salience_left -MCSE,hi_salience_right,high_salience_right -Attention,spatialcue,spatial_cue -Attention,doublecue,double_cue -Catell / oddball,easy_oddball,easy -Catell / oddball,hard_oddball,hard \ No newline at end of file diff --git a/ibc_data/contrasts/ArchiEmotional.csv b/ibc_data/contrasts/ArchiEmotional.csv deleted file mode 100644 index 9c661ca4..00000000 --- a/ibc_data/contrasts/ArchiEmotional.csv +++ /dev/null @@ -1,7 +0,0 @@ -condition,face_trusty-control,face_gender-control,face_trusty-gender,expression_gender-control,expression_intention-control,expression_intention-gender,trusty_and_intention-control,trusty_and_intention-gender -face_gender,,1,-1,,,,,-1 -face_control,-1,-1,,,,,-1, -face_trusty,1,,1,,,,1,1 -expression_intention,,,,,1,1,1,1 -expression_gender,,,,1,,-1,,-1 -expression_control,,,,-1,-1,,-1, \ No newline at end of file diff --git a/ibc_data/contrasts/ArchiSocial.csv b/ibc_data/contrasts/ArchiSocial.csv deleted file mode 100644 index 49e3f819..00000000 --- a/ibc_data/contrasts/ArchiSocial.csv +++ /dev/null @@ -1,9 +0,0 @@ -condition,triangle_mental-random,false_belief-mechanistic_audio,false_belief-mechanistic_video,false_belief-mechanistic,speech-non_speech -mechanistic_audio,,-1,,-1, -mechanistic_video,,,-1,-1, -triangle_mental,1,,,, -triangle_random,-1,,,, -false_belief_audio,,1,,1, -false_belief_video,,,1,1, -speech_sound,,,,,1 -non_speech_sound,,,,,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/ArchiSpatial.csv b/ibc_data/contrasts/ArchiSpatial.csv deleted file mode 100644 index e3d327a3..00000000 --- a/ibc_data/contrasts/ArchiSpatial.csv +++ /dev/null @@ -1,6 +0,0 @@ -condition,hand-side,grasp-orientation -saccade,, -rotation_hand,1, -rotation_side,-1, -object_grasp,,1 -object_orientation,,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/ArchiStandard.csv b/ibc_data/contrasts/ArchiStandard.csv deleted file mode 100644 index 9a008d25..00000000 --- a/ibc_data/contrasts/ArchiStandard.csv +++ /dev/null @@ -1,11 +0,0 @@ -condition,left-right_button_press,right-left_button_press,listening-reading,reading-listening,motor-cognitive,cognitive-motor,reading-checkerboard,horizontal-vertical,vertical-horizontal,computation-sentences,sentences-computation -audio_left_button_press,1,-1,1,-1,1,-1,,,,, -audio_right_button_press,-1,1,1,-1,1,-1,,,,, -video_left_button_press,1,-1,-1,1,1,-1,,,,, -video_right_button_press,-1,1,-1,1,1,-1,,,,, -horizontal_checkerboard,,,,,,,-1,1,-1,, -vertical_checkerboard,,,,,,,,-1,1,, -audio_sentence,,,,,-1,1,,,,-1,1 -video_sentence,,,,,-1,1,1,,,-1,1 -audio_computation,,,,,-1,1,,,,1,-1 -video_computation,,,,,-1,1,,,,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Audi.csv b/ibc_data/contrasts/Audi.csv deleted file mode 100644 index 9883b45a..00000000 --- a/ibc_data/contrasts/Audi.csv +++ /dev/null @@ -1,14 +0,0 @@ -condition,tear-silence,suomi-silence,yawn-silence,human-silence,music-silence,reverse-silence,speech-silence,alphabet-silence,cough-silence,environment-silence,laugh-silence,animals-silence -tear,1,,,,,,,,,,, -suomi,,1,,,,,,,,,, -yawn,,,1,,,,,,,,, -human,,,,1,,,,,,,, -music,,,,,1,,,,,,, -reverse,,,,,,1,,,,,, -speech,,,,,,,1,,,,, -alphabet,,,,,,,,1,,,, -cough,,,,,,,,,1,,, -environment,,,,,,,,,,1,, -laugh,,,,,,,,,,,1, -animals,,,,,,,,,,,,1 -silence,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Audio.csv b/ibc_data/contrasts/Audio.csv deleted file mode 100644 index f39554b2..00000000 --- a/ibc_data/contrasts/Audio.csv +++ /dev/null @@ -1,8 +0,0 @@ -condition,animal-others,music-others,nature-others,speech-others,tool-others,voice-others,mean-silence,animal-silence,music-silence,nature-silence,speech-silence,tool-silence,voice-silence -animal,5,-1,-1,-1,-1,-1,1,1,,,,, -music,-1,5,-1,-1,-1,-1,1,,1,,,, -nature,-1,-1,5,-1,-1,-1,1,,,1,,, -speech,-1,-1,-1,5,-1,-1,1,,,,1,, -tool,-1,-1,-1,-1,5,-1,1,,,,,1, -voice,-1,-1,-1,-1,-1,5,1,,,,,,1 -silence,,,,,,,-6,-1,-1,-1,-1,-1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Bang.csv b/ibc_data/contrasts/Bang.csv deleted file mode 100644 index bf1972cd..00000000 --- a/ibc_data/contrasts/Bang.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,talk-no_talk -talk,1 -no_talk,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/BiologicalMotion1.csv b/ibc_data/contrasts/BiologicalMotion1.csv deleted file mode 100644 index 5690b1d6..00000000 --- a/ibc_data/contrasts/BiologicalMotion1.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,global_upright - natural_upright,global_upright - global_inverted,natural_upright - natural_inverted,global-natural,natural-global,inverted-upright -global_upright,1,1,,1,-1,-1 -global_inverted,,-1,,1,-1,1 -natural_upright,-1,,1,-1,1,-1 -natural_inverted,,,-1,-1,1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/BiologicalMotion2.csv b/ibc_data/contrasts/BiologicalMotion2.csv deleted file mode 100644 index ca58d9bd..00000000 --- a/ibc_data/contrasts/BiologicalMotion2.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,natural_upright - modified_upright,modified_upright - modified_inverted,natural_upright - natural_inverted,modified-natural,natural-modified,inverted-upright -modified_upright,-1,1,,1,-1,-1 -modified_inverted,,-1,,1,-1,1 -natural_upright,1,,1,-1,1,-1 -natural_inverted,,,-1,-1,1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/BreathHolding.csv b/ibc_data/contrasts/BreathHolding.csv deleted file mode 100644 index f0652a68..00000000 --- a/ibc_data/contrasts/BreathHolding.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition,hold-breathe,breathe-hold -breathe,-1,1 -get_ready,, -hold_breath,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Catell_oddball.csv b/ibc_data/contrasts/Catell_oddball.csv deleted file mode 100644 index 94711e0c..00000000 --- a/ibc_data/contrasts/Catell_oddball.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,hard-easy -easy_oddball,-1 -hard_oddball,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Checkerboard.csv b/ibc_data/contrasts/Checkerboard.csv deleted file mode 100644 index e6a1545b..00000000 --- a/ibc_data/contrasts/Checkerboard.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,checkerboard-fixation -checkerboard,1 -fixation,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Color.csv b/ibc_data/contrasts/Color.csv deleted file mode 100644 index d12b1776..00000000 --- a/ibc_data/contrasts/Color.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition,chromatic-achromatic -chromatic,1 -achromatic,-1 -response, \ No newline at end of file diff --git a/ibc_data/contrasts/Discount.csv b/ibc_data/contrasts/Discount.csv deleted file mode 100644 index 1ea4fde9..00000000 --- a/ibc_data/contrasts/Discount.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,delay,amount -delay,1, -amount,,1 \ No newline at end of file diff --git a/ibc_data/contrasts/DotPatterns.csv b/ibc_data/contrasts/DotPatterns.csv deleted file mode 100644 index efe20c00..00000000 --- a/ibc_data/contrasts/DotPatterns.csv +++ /dev/null @@ -1,6 +0,0 @@ -condition,correct_cue_incorrect_probe-correct_cue_correct_probe,incorrect_cue_incorrect_probe-incorrect_cue_correct_probe,correct_cue_incorrect_probe-incorrect_cue_correct_probe,incorrect_cue_incorrect_probe-correct_cue_incorrect_probe,correct_cue-incorrect_cue,incorrect_probe-correct_probe -cue,,,,,, -correct_cue_correct_probe,-1,,,,1,-1 -correct_cue_incorrect_probe,1,,1,-1,1,1 -incorrect_cue_correct_probe,,-1,-1,,-1,-1 -incorrect_cue_incorrect_probe,,1,,1,-1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/EmoMem.csv b/ibc_data/contrasts/EmoMem.csv deleted file mode 100644 index 6a1b39ae..00000000 --- a/ibc_data/contrasts/EmoMem.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,positive-neutral_image,negative-neutral_image -neutral_image,-1,-1 -negative_image,,1 -positive_image,1, -object,, \ No newline at end of file diff --git a/ibc_data/contrasts/EmoReco.csv b/ibc_data/contrasts/EmoReco.csv deleted file mode 100644 index 6fa9ea86..00000000 --- a/ibc_data/contrasts/EmoReco.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,neutral,angry,angry-neutral,neutral-angry,male-female,female-male -neutral_female,1,,-1,1,-1,1 -neutral_male,1,,-1,1,1,-1 -angry_female,,1,1,-1,-1,1 -angry_male,,1,1,-1,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/EmotionalPain.csv b/ibc_data/contrasts/EmotionalPain.csv deleted file mode 100644 index 18586c06..00000000 --- a/ibc_data/contrasts/EmotionalPain.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,emotional-physical_pain -physical_pain,-1 -emotional_pain,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Enumeration.csv b/ibc_data/contrasts/Enumeration.csv deleted file mode 100644 index 546b12cb..00000000 --- a/ibc_data/contrasts/Enumeration.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition -enumeration_linear -enumeration_constant -enumeration_quadratic \ No newline at end of file diff --git a/ibc_data/contrasts/FaceBody.csv b/ibc_data/contrasts/FaceBody.csv deleted file mode 100644 index 1b729bc2..00000000 --- a/ibc_data/contrasts/FaceBody.csv +++ /dev/null @@ -1,11 +0,0 @@ -condition,bodies-others,characters-others,faces-others,objects-others,places-others -bodies_body,4,-1,-1,-1,-1 -bodies_limb,4,-1,-1,-1,-1 -characters_number,-1,4,-1,-1,-1 -characters_word,-1,4,-1,-1,-1 -faces_adult,-1,-1,4,-1,-1 -faces_child,-1,-1,4,-1,-1 -objects_car,-1,-1,-1,4,-1 -objects_instrument,-1,-1,-1,4,-1 -places_corridor,-1,-1,-1,-1,4 -places_house,-1,-1,-1,-1,4 \ No newline at end of file diff --git a/ibc_data/contrasts/FingerTap.csv b/ibc_data/contrasts/FingerTap.csv deleted file mode 100644 index 1c5f4cf9..00000000 --- a/ibc_data/contrasts/FingerTap.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,fingertap-rest -fingertap,1 -rest,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/FingerTapping.csv b/ibc_data/contrasts/FingerTapping.csv deleted file mode 100644 index dbcc406f..00000000 --- a/ibc_data/contrasts/FingerTapping.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition,chosen-specified,specified-null,chosen-null -specified,-1,1, -chosen,1,,1 -null,,-1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/HarririAomic.csv b/ibc_data/contrasts/HarririAomic.csv deleted file mode 100644 index 00a2bdeb..00000000 --- a/ibc_data/contrasts/HarririAomic.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,emotion-shape -shape,-1 -emotion,1 -index_response, -middle_response, \ No newline at end of file diff --git a/ibc_data/contrasts/HcpEmotion.csv b/ibc_data/contrasts/HcpEmotion.csv deleted file mode 100644 index 5983afcf..00000000 --- a/ibc_data/contrasts/HcpEmotion.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,face-shape,shape-face -shape,-1,1 -face,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/HcpGambling.csv b/ibc_data/contrasts/HcpGambling.csv deleted file mode 100644 index f8e8b577..00000000 --- a/ibc_data/contrasts/HcpGambling.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,punishment-reward,reward-punishment -punishment,1,-1 -reward,-1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/HcpLanguage.csv b/ibc_data/contrasts/HcpLanguage.csv deleted file mode 100644 index 6b3bcc13..00000000 --- a/ibc_data/contrasts/HcpLanguage.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,math-story,story-math -story,-1,1 -math,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/HcpRelational.csv b/ibc_data/contrasts/HcpRelational.csv deleted file mode 100644 index 1fb8f506..00000000 --- a/ibc_data/contrasts/HcpRelational.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,relational-match -relational,1 -match,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/HcpSocial.csv b/ibc_data/contrasts/HcpSocial.csv deleted file mode 100644 index ff7925ca..00000000 --- a/ibc_data/contrasts/HcpSocial.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,mental-random -mental,1 -random,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/HcpWm.csv b/ibc_data/contrasts/HcpWm.csv deleted file mode 100644 index 534b0314..00000000 --- a/ibc_data/contrasts/HcpWm.csv +++ /dev/null @@ -1,9 +0,0 @@ -condition,body-avg,face-avg,place-avg,tools-avg -0back_body,"0,375","-0,125","-0,125","-0,125" -2back_body,"0,375","-0,125","-0,125","-0,125" -0back_face,"-0,125","0,375","-0,125","-0,125" -2back_face,"-0,125","0,375","-0,125","-0,125" -0back_place,"-0,125","-0,125","0,375","-0,125" -2back_place,"-0,125","-0,125","0,375","-0,125" -0back_tools,"-0,125","-0,125","-0,125","0,375" -2back_tools,"-0,125","-0,125","-0,125","0,375" \ No newline at end of file diff --git a/ibc_data/contrasts/Lec1.csv b/ibc_data/contrasts/Lec1.csv deleted file mode 100644 index 2a0ab7a8..00000000 --- a/ibc_data/contrasts/Lec1.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition,word-pseudoword,word-random_string,pseudoword-random_string -random_string,,-1,-1 -word,1,1, -pseudoword,-1,,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Lec2.csv b/ibc_data/contrasts/Lec2.csv deleted file mode 100644 index bc8fc2c2..00000000 --- a/ibc_data/contrasts/Lec2.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,attend-unattend -unattend,-1 -attend,1 \ No newline at end of file diff --git a/ibc_data/contrasts/MCSE.csv b/ibc_data/contrasts/MCSE.csv deleted file mode 100644 index 828a92a6..00000000 --- a/ibc_data/contrasts/MCSE.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,high-low_salience,low-high_salience,salience_left-right,salience_right-left,low+high_salience -high_salience_left,1,-1,1,-1,1 -high_salience_right,1,-1,-1,1,1 -low_salience_left,-1,1,1,-1,1 -low_salience_right,-1,1,-1,1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/MTTNS.csv b/ibc_data/contrasts/MTTNS.csv deleted file mode 100644 index d02fd201..00000000 --- a/ibc_data/contrasts/MTTNS.csv +++ /dev/null @@ -1,13 +0,0 @@ -condition,sn_southside_event,sn_northside_event,sn_before_event,sn_after_event,sn_all_space-time_cue,sn_all_time-space_cue,sn_space_event,sn_time_event,sn_average_event,sn_space-time_event,sn_time-space_event,northside-southside_event,southside-northside_event,sn_before-after_event,sn_after-before_event -sn_average_reference,,,,,,,,,,,,,,, -sn_all_space_cue,,,,,1,-1,,,,,,,,, -sn_all_time_cue,,,,,-1,1,,,,,,,,, -sn_southside_close_event,1,,,,,,1,,1,1,-1,-1,1,, -sn_southside_far_event,1,,,,,,1,,1,1,-1,-1,1,, -sn_northside_close_event,,1,,,,,1,,1,1,-1,1,-1,, -sn_northside_far_event,,1,,,,,1,,1,1,-1,1,-1,, -sn_before_close_event,,,1,,,,,1,1,-1,1,,,1,-1 -sn_before_far_event,,,1,,,,,1,1,-1,1,,,1,-1 -sn_after_close_event,,,,1,,,,1,1,-1,1,,,-1,1 -sn_after_far_event,,,,1,,,,1,1,-1,1,,,-1,1 -sn_all_event_response,,,,,,,,,,,,,,, \ No newline at end of file diff --git a/ibc_data/contrasts/MTTWE.csv b/ibc_data/contrasts/MTTWE.csv deleted file mode 100644 index bfe66e5a..00000000 --- a/ibc_data/contrasts/MTTWE.csv +++ /dev/null @@ -1,13 +0,0 @@ -condition,we_westside_event,we_eastside_event,we_before_event,we_after_event,we_space_event,we_time_event,we_average_event,we_all_space-time_cue,we_all_time-space_cue,we_space-time_event,we_time-space_event,westside-eastside_event,eastside-westside_event,we_before-after_event,we_after-before_event -we_average_reference,,,,,,,,,,,,,,, -we_all_space_cue,,,,,,,,1,-1,,,,,, -we_all_time_cue,,,,,,,,-1,1,,,,,, -we_westside_close_event,1,,,,1,,1,,,1,-1,1,-1,, -we_westside_far_event,1,,,,1,,1,,,1,-1,1,-1,, -we_eastside_close_event,,1,,,1,,1,,,1,-1,-1,1,, -we_eastside_far_event,,1,,,1,,1,,,1,-1,-1,1,, -we_before_close_event,,,1,,,1,1,,,-1,1,,,1,-1 -we_before_far_event,,,1,,,1,1,,,-1,1,,,1,-1 -we_after_close_event,,,,1,,1,1,,,-1,1,,,-1,1 -we_after_far_event,,,,1,,1,1,,,-1,1,,,-1,1 -we_all_event_response,,,,,,,,,,,,,,, \ No newline at end of file diff --git a/ibc_data/contrasts/MVEB.csv b/ibc_data/contrasts/MVEB.csv deleted file mode 100644 index 1320c998..00000000 --- a/ibc_data/contrasts/MVEB.csv +++ /dev/null @@ -1,8 +0,0 @@ -condition,2_letters_different-same,4_letters_different-same,6_letters_different-same,6_letters_different-2_letters_different -letter_occurrence_response,,,, -2_letters_different,1,,,-1 -4_letters_different,,1,, -6_letters_different,,,1,1 -2_letters_same,-1,,, -4_letters_same,,-1,, -6_letters_same,,,-1, \ No newline at end of file diff --git a/ibc_data/contrasts/MVIS.csv b/ibc_data/contrasts/MVIS.csv deleted file mode 100644 index 2246f3f8..00000000 --- a/ibc_data/contrasts/MVIS.csv +++ /dev/null @@ -1,8 +0,0 @@ -condition,2_dots-2_dots_control,4_dots-4_dots_control,6_dots-6_dots_control,6_dots-2_dots,dots-control -dot_displacement_response,,,,, -2_dots,1,,,-1,1 -2_dots_control,-1,,,,-1 -4_dots,,1,,,1 -4_dots_control,,-1,,,-1 -6_dots,,,1,1,1 -6_dots_control,,,-1,,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Motion.csv b/ibc_data/contrasts/Motion.csv deleted file mode 100644 index f43fcb46..00000000 --- a/ibc_data/contrasts/Motion.csv +++ /dev/null @@ -1,14 +0,0 @@ -condition,clock,coherent-incoherent,coherent-stationary,incoherent-stationary,clock-anti,left-right -incoherent,,-3,,1,, -left_coherent,,1,1,,, -right_coherent,,1,1,,, -both_coherent,,1,1,,, -left_stationary,,,-1,,, -right_stationary,,,-1,-1,, -both_stationary,,,-1,,, -left_coherent_clock,1,,,,1, -right_coherent_clock,1,,,,, -both_coherent_clock,1,,,,, -anti,,,,,-1, -left,,,,,,1 -right,,,,,,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Moto.csv b/ibc_data/contrasts/Moto.csv deleted file mode 100644 index c144360c..00000000 --- a/ibc_data/contrasts/Moto.csv +++ /dev/null @@ -1,14 +0,0 @@ -condition,finger_left-fixation,finger_right-fixation,foot_left-fixation,foot_right-fixation,hand_left-fixation,hand_right-fixation,saccade-fixation,tongue-fixation -finger_left,1,,,,,,, -finger_right,,1,,,,,, -foot_left,,,1,,,,, -foot_right,,,,1,,,, -hand_left,,,,,1,,, -hand_right,,,,,,1,, -saccade_left,,,,,,,"0,5", -saccade_right,,,,,,,"0,5", -tongue_left,,,,,,,,"0,5" -tongue_right,,,,,,,,"0,5" -instructions,,,,,,,, -fixation_left,"-0,5","-0,5","-0,5","-0,5","-0,5","-0,5","-0,5","-0,5" -fixation_right,"-0,5","-0,5","-0,5","-0,5","-0,5","-0,5","-0,5","-0,5" \ No newline at end of file diff --git a/ibc_data/contrasts/NARPS.csv b/ibc_data/contrasts/NARPS.csv deleted file mode 100644 index c5c7f6fb..00000000 --- a/ibc_data/contrasts/NARPS.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,reject-accept,accept-reject -strongly_accept,-1,1 -weakly_accept,-1,1 -weakly_reject,1,-1 -strongly_reject,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/OptimismBias.csv b/ibc_data/contrasts/OptimismBias.csv deleted file mode 100644 index 25621698..00000000 --- a/ibc_data/contrasts/OptimismBias.csv +++ /dev/null @@ -1,9 +0,0 @@ -condition,all_events,optimism_bias ,future–past,positive–negative,future_positive–negative,past_positive–negative,interaction -past_positive,1,-1,-1,1,,1,-1 -past_negative,1,-1,-1,-1,,-1,1 -future_positive,1,-1,1,1,1,,1 -future_negative,1,3,1,-1,-1,, -past_neutral,1,,-1,,,, -future_neutral,1,,1,,,,-1 -inconclusive,1,,,,,, -fixation,-7,,,,,, \ No newline at end of file diff --git a/ibc_data/contrasts/RSVPLanguage.csv b/ibc_data/contrasts/RSVPLanguage.csv deleted file mode 100644 index bae090fe..00000000 --- a/ibc_data/contrasts/RSVPLanguage.csv +++ /dev/null @@ -1,8 +0,0 @@ -condition,complex-simple,sentence-jabberwocky,sentence-word,word-consonant_string,jabberwocky-pseudo,word-pseudo,pseudo-consonant_string,sentence-consonant_string,simple-consonant_string,complex-consonant_string,sentence-pseudo,jabberwocky-consonant_string -complex,1,1,1,,,,,1,,1,1, -simple,-1,1,1,,,,,1,1,,1, -jabberwocky,,-2,,,1,,,,,,,1 -word_list,,,-2,1,,1,,,,,, -pseudoword_list,,,,,-1,-1,1,,,,-2, -consonant_string,,,,-1,,,-1,-2,-1,-1,,-1 -probe,,,,,,,,,,,, \ No newline at end of file diff --git a/ibc_data/contrasts/RewProc.csv b/ibc_data/contrasts/RewProc.csv deleted file mode 100644 index 25a86b93..00000000 --- a/ibc_data/contrasts/RewProc.csv +++ /dev/null @@ -1,11 +0,0 @@ -condition,green-purple,purple-green,left-right,right-left,switch-stay,stay-switch,gain,loss,gain-loss,loss-gain -green,1,-1,,,,,,,, -purple,-1,1,,,,,,,, -left,,,1,-1,,,,,, -right,,,-1,1,,,,,, -switch,,,,,1,-1,,,, -stay,,,,,-1,1,,,, -plus_20,,,,,,,1,,1,-1 -minus_20,,,,,,,,1,-1,1 -plus_10,,,,,,,1,,1,-1 -minus_10,,,,,,,,1,-1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Scene.csv b/ibc_data/contrasts/Scene.csv deleted file mode 100644 index fd84c3f5..00000000 --- a/ibc_data/contrasts/Scene.csv +++ /dev/null @@ -1,9 +0,0 @@ -condition,scene_possible_correct-scene_impossible_correct,scene_correct-dot_correct,dot_left-right,dot_hard-easy -scene_impossible_correct,-1,,, -scene_impossible_incorrect,,,, -scene_possible_correct,1,,, -scene_possible_incorrect,,,, -dot_easy_left,,,1,-1 -dot_easy_right,,,-1,-1 -dot_hard_left,,,1,1 -dot_hard_right,,,-1,1 \ No newline at end of file diff --git a/ibc_data/contrasts/SelectiveStopSignal.csv b/ibc_data/contrasts/SelectiveStopSignal.csv deleted file mode 100644 index 58dacb5f..00000000 --- a/ibc_data/contrasts/SelectiveStopSignal.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,go_critical-stop,go_noncritical-ignore,ignore-stop,stop-ignore -go_critical,1,,, -go_noncritical,,1,, -stop,-1,,-1,1 -ignore,,-1,1,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/Self.csv b/ibc_data/contrasts/Self.csv deleted file mode 100644 index 56af2c1a..00000000 --- a/ibc_data/contrasts/Self.csv +++ /dev/null @@ -1,8 +0,0 @@ -condition,encode_self-other,recognition_self-other,recognition_hit,correct_rejection,recognition_hit-correct_rejection -instructions,,,,, -encode_self,1,,,, -encode_other,-1,,,, -recognition_self_hit,,1,,, -recognition_other_hit,,-1,,, -correct_rejection,,,,, -false_alarm,,,,, \ No newline at end of file diff --git a/ibc_data/contrasts/StopSignal.csv b/ibc_data/contrasts/StopSignal.csv deleted file mode 100644 index 65db1f68..00000000 --- a/ibc_data/contrasts/StopSignal.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,stop-go -go,-1 -stop,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Stroop.csv b/ibc_data/contrasts/Stroop.csv deleted file mode 100644 index ef14af4f..00000000 --- a/ibc_data/contrasts/Stroop.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,incongruent-congruent -congruent,-1 -incongruent,1 \ No newline at end of file diff --git a/ibc_data/contrasts/StroopAomic.csv b/ibc_data/contrasts/StroopAomic.csv deleted file mode 100644 index 895d5874..00000000 --- a/ibc_data/contrasts/StroopAomic.csv +++ /dev/null @@ -1,7 +0,0 @@ -condition,congruent–incongruent ,face_female–face_male,word_female–word_male -congruent,1,, -incongruent,-1,, -face_male,,-1, -face_female,,1, -word_male,,,-1 -word_female,,,1 \ No newline at end of file diff --git a/ibc_data/contrasts/TheoryOfMind.csv b/ibc_data/contrasts/TheoryOfMind.csv deleted file mode 100644 index ed9e1f08..00000000 --- a/ibc_data/contrasts/TheoryOfMind.csv +++ /dev/null @@ -1,3 +0,0 @@ -condition,belief-photo -belief,1 -photo,-1 \ No newline at end of file diff --git a/ibc_data/contrasts/VSTM.csv b/ibc_data/contrasts/VSTM.csv deleted file mode 100644 index 2b5c3aad..00000000 --- a/ibc_data/contrasts/VSTM.csv +++ /dev/null @@ -1,4 +0,0 @@ -condition -vstm_linear -vstm_constant -vstm_quadratic \ No newline at end of file diff --git a/ibc_data/contrasts/VSTMC.csv b/ibc_data/contrasts/VSTMC.csv deleted file mode 100644 index 90d80f4c..00000000 --- a/ibc_data/contrasts/VSTMC.csv +++ /dev/null @@ -1,7 +0,0 @@ -condition,stim,resp,stim_load3-load1,resp_load3-load1 -stim_load1,1,,-1, -stim_load2,1,,, -stim_load3,1,,1, -resp_load1,,1,,-1 -resp_load2,,1,, -resp_load3,,1,,1 \ No newline at end of file diff --git a/ibc_data/contrasts/Visu.csv b/ibc_data/contrasts/Visu.csv deleted file mode 100644 index 7d900b7d..00000000 --- a/ibc_data/contrasts/Visu.csv +++ /dev/null @@ -1,9 +0,0 @@ -condition,animal-scrambled,characters-scrambled,face-scrambled,house-scrambled,pseudoword-scrambled,scene-scrambled,tool-scrambled -scrambled,-1,-1,-1,-1,-1,-1,-1 -animal,1,,,,,, -characters,,1,,,,, -face,,,1,,,, -house,,,,1,,, -pseudoword,,,,,1,, -scene,,,,,,1, -tool,,,,,,,1 \ No newline at end of file diff --git a/ibc_data/contrasts/WardAndAllport.csv b/ibc_data/contrasts/WardAndAllport.csv deleted file mode 100644 index 948e7448..00000000 --- a/ibc_data/contrasts/WardAndAllport.csv +++ /dev/null @@ -1,5 +0,0 @@ -condition,intermediate-direct,ambiguous-unambiguous -planning_ambiguous_intermediate,1,1 -planning_unambiguous_direct,1,-1 -planning_ambiguous_direct,-1,1 -planning_unambiguous_intermediate,-1,-1 \ No newline at end of file diff --git a/papers_scripts/release5/IBC_FifthRelease_FigureSummary.ipynb b/papers_scripts/release5/IBC_FifthRelease_FigureSummary.ipynb new file mode 100755 index 00000000..c46084ac --- /dev/null +++ b/papers_scripts/release5/IBC_FifthRelease_FigureSummary.ipynb @@ -0,0 +1,651 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "67aa127f", + "metadata": {}, + "source": [ + "# IBC 5th Release\n", + "\n", + "This notebook serves for visualization purposes.\n", + "\n", + "The code for generating these figures can be found in `/storage/store3/work/aponcema/IBC_paperFigures/global_stat3/`.\n", + "\n", + "The tasks comprised in these figures are: \n", + "- MathLanguage\n", + "- SpatialNavigation\n", + "- EmoReco\n", + "- EmoMem\n", + "- StopNogo\n", + "- Catell\n", + "- FingerTapping\n", + "- VSTMC\n", + "- BiologicalMotion1\n", + "- BiologicalMotion2\n", + "\n", + "Missing (from conditions.csv PR)\n", + "\n", + "- Checkerboard\n", + "- FingerTap\n", + "- ItemRecognition\n", + "- BreathHolding\n", + "\n", + "These figures were generated with the data from `11 subjects`." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "dc3cb09b", + "metadata": {}, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "from IPython.display import Image\n", + "from IPython.display import IFrame" + ] + }, + { + "cell_type": "markdown", + "id": "6c307d38", + "metadata": {}, + "source": [ + "## Global Stats" + ] + }, + { + "cell_type": "markdown", + "id": "f5eeb5c0", + "metadata": {}, + "source": [ + "### ANOVA\n", + "\n", + "Pending because of files searching!!" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "d49dde74", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 2, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_within_7jun.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "85280ecf", + "metadata": {}, + "source": [ + "Taking data for all 11 subjects and 4 more tasks, even when `sub-07` and `sub-13` don't have it complete." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "2d819d0d", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_within_alltasks3aug.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "59f36e61", + "metadata": {}, + "source": [ + "Taking data for 9 subjects and 4 more tasks, because `sub-07` and `sub-13` don't have it complete." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "e1a9c01d", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_within_alltasks7aug9subs.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "a5c0ee0e", + "metadata": {}, + "source": [ + "### Condition *cognitive* similarity " + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "1b769371", + "metadata": { + "scrolled": false + }, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_cognitive_7jun.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "1db61879", + "metadata": {}, + "source": [ + "Taking data for all 11 subjects and 4 more tasks, even when `sub-07` and `sub-13` don't have it complete." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "cbab374c", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_cognitive_alltasks7aug9subs.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "b2603a39", + "metadata": {}, + "source": [ + "### Occurrence matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "id": "b96c3c17", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/tags_occurrence_7jun.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "97523ad6", + "metadata": {}, + "source": [ + "### Condition similarity of mean" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "e8bf1d67", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarity_of_mean.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "917fe082", + "metadata": {}, + "source": [ + "### Condition similarities across subjects" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "id": "98ffa752", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/condition_similarities.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "62a68320", + "metadata": {}, + "source": [ + "### Complexity of the mean" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "9ff6162b", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"global_stat3/cache_global_stat3_7jun/correlation_complexity.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "e6b84837", + "metadata": {}, + "source": [ + "## Brain Coverage" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "c7399218", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"brain_coverage3/cache_brain_coverage3_7jun/coverage_third.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "markdown", + "id": "11aa42df", + "metadata": {}, + "source": [ + "## Data Quality" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "1a354b02", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "figure_path = \"data_quality3/cache_data_quality3_7jun/rp_7jun.png\"\n", + "Image(figure_path)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "1d86cb6e", + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Nilearn Env", + "language": "python", + "name": "nilearn" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.15" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/papers_scripts/release5/brain_coverage3/bids_postprocessed.json b/papers_scripts/release5/brain_coverage3/bids_postprocessed.json new file mode 100644 index 00000000..3015d2b9 --- /dev/null +++ b/papers_scripts/release5/brain_coverage3/bids_postprocessed.json @@ -0,0 +1 @@ +{"ArchiEmotional": ["ArchiEmotional"], "HcpLanguage": ["HcpLanguage"], "HcpSocial": ["HcpSocial"], "ArchiSpatial": ["ArchiSpatial"], "HcpMotor": ["HcpMotor"], "theory_of_mind": ["theory_of_mind"], "HcpWm": ["HcpWm"], "RSVPLanguage": ["RSVPLanguage"], "self": ["self"], "Enumeration": ["Enumeration"], "VSTM": ["VSTM"], "ArchiSocial": ["ArchiSocial"], "HcpGambling": ["HcpGambling"], "EmotionalPain": ["EmotionalPain"], "Bang": ["Bang"], "preference": ["PreferenceFood", "PreferencePaintings", "PreferenceFaces", "PreferenceHouses"], "MTTNS": ["MTTNS"], "MTTWE": ["MTTWE"], "HcpEmotion": ["HcpEmotion"], "Hcprelational": ["HcpRelational"], "PainMovie": ["PainMovie"], "ArchiStandard": ["ArchiStandard"], "PreferenceFood": ["PreferenceFood"], "PreferencePaintings": ["PreferencePaintings"], "PreferenceFaces": ["PreferenceFaces"], "PreferenceHouses": ["PreferenceHouses"], "MathLanguage": ["MathLanguage"], "SpatialNavigation": ["SpatialNavigation"], "EmoReco": ["EmoReco"], "EmoMem": ["EmoMem"], "StopNogo": ["StopNogo"], "Catell": ["Catell"], "FingerTapping": ["FingerTapping"], "VSTMC": ["VSTMC"], "FaceBody": ["FaceBody"], "Scene": ["Scene"], "BreathHolding": ["BreathHolding"], "Checkerboard": ["Checkerboard"], "FingerTap": ["FingerTap"], "ItemRecognition": ["ItemRecognition"], "BiologicalMotion1": ["BiologicalMotion1"], "BiologicalMotion2": ["BiologicalMotion2"]} diff --git a/papers_scripts/release5/brain_coverage3/brain_coverage3.py b/papers_scripts/release5/brain_coverage3/brain_coverage3.py new file mode 100644 index 00000000..882ba3bc --- /dev/null +++ b/papers_scripts/release5/brain_coverage3/brain_coverage3.py @@ -0,0 +1,94 @@ +""" +Analysis of the coverage of brain maps. +Authors: Bertrand Thirion, Ana Luisa Pinho 2020 +Compatibility: Python 3.5 +""" + +# %% +# Importing neeeded stuff + +import os +import glob +import json +import warnings + +from joblib import Memory + +import numpy as np +import pandas as pd + +import nibabel as nib +from nilearn.input_data import NiftiMasker +from nilearn import plotting + +from ibc_public.utils_data import (data_parser, DERIVATIVES, + SMOOTH_DERIVATIVES, CONDITIONS) +# %% +# ############################### INPUTS ###################################### + +# ### Third Release ### + +sub_no = [4, 5, 6, 7, 8, 9, 11, 12, 13, 14, 15] +task_list = ['MathLanguage', 'SpatialNavigation', 'EmoReco', 'EmoMem', + 'StopNogo', 'Catell', 'FingerTapping', 'VSTMC', + 'BiologicalMotion1', 'BiologicalMotion2', + 'Checkerboard','FingerTap','ItemRecognition', 'BreathHolding' + ] +output_fname = 'coverage_third.png' + +cache = '/storage/store3/work/aponcema/IBC_paperFigures/brain_coverage3/'\ + 'cache_brain_coverage3_7jun' + +# ############################################################################# + +# Define subjects' paths +sub_path = [os.path.join(DERIVATIVES, 'sub-%02d' % s) for s in sub_no] +SUBJECTS = [os.path.basename(full_path) for full_path in sub_path] + +# BIDS conversion of task names +# Load dictionary file +with open(os.path.join('bids_postprocessed.json'), 'r') as f: + task_dic = json.load(f) + +TASK_BATTERIES = [task_dic[tkey] for tkey in task_list] +TASK_BATTERIES = [item for sublist in TASK_BATTERIES for item in sublist] + +df_conds = CONDITIONS +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == 'easy_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'easy' +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == 'hard_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'hard' + +trick_cond = df_conds['contrast'].isna() +df_conds.loc[trick_cond, 'contrast'] = 'null' + +mem = Memory(location=cache, verbose=0) +# %% + +def stouffer(x): + return x.mean(0) * np.sqrt(x.shape[0]) +# %% + +if __name__ == '__main__': + db = data_parser(derivatives=SMOOTH_DERIVATIVES, subject_list = SUBJECTS, + task_list=TASK_BATTERIES) + mask_gm = nib.load(os.path.join(DERIVATIVES, 'group', 'anat', + 'gm_mask.nii.gz')) + masker = NiftiMasker(mask_img=mask_gm).fit() + # %% + df = db[db.modality == 'bold'] + X = masker.transform(df.path.values) +# %% + # per-subject EoI + for subject in SUBJECTS: + anat = db[db.modality == 'T1'][db.subject == subject].path.values[0] + print(anat) + z = stouffer(X[df.subject.values == subject]) + plotting.plot_stat_map(masker.inverse_transform(z), + bg_img=anat, threshold=5.) + + z = stouffer(X) + brain_covg = plotting.plot_stat_map(masker.inverse_transform(abs(z)), + threshold=5., display_mode='x', + cut_coords=5) + brain_covg.savefig(os.path.join(cache, output_fname), dpi=1200) \ No newline at end of file diff --git a/papers_scripts/release5/data_quality3/bids_preprocessed.json b/papers_scripts/release5/data_quality3/bids_preprocessed.json new file mode 100644 index 00000000..08add226 --- /dev/null +++ b/papers_scripts/release5/data_quality3/bids_preprocessed.json @@ -0,0 +1 @@ +{"ArchiEmotional": ["ArchiEmotional"], "HcpLanguage": ["HcpLanguage"], "HcpSocial": ["HcpSocial"], "ArchiSpatial": ["ArchiSpatial"], "HcpMotor": ["HcpMotor"], "TheoryOfMind": ["TheoryOfMind"], "Hcpwm": ["HcpWm"], "RSVPLanguage": ["RSVPLanguage"], "self": ["Self"], "Enumeration": ["Enumeration"], "VSTM": ["VSTM"], "ArchiSocial": ["ArchiSocial"], "HcpGambling": ["HcpGambling"], "EmotionalPain": ["EmotionalPain"], "Bang": ["Bang"], "preference": ["PreferenceFood", "PreferencePaintings", "PreferenceFaces", "PreferenceHouses"], "MTTNS": ["MTTNS"], "MTTWE": ["MTTWE"], "HcpEmotion": ["HcpEmotion"], "HcpRelational": ["HcpRelational"], "PainMovie": ["PainMovie"], "ArchiStandard": ["ArchiStandard"],"PreferenceFood": ["PreferenceFood"], "PreferencePaintings": ["PreferencePaintings"], "PreferenceFaces": ["PreferenceFaces"], "PreferenceHouses": ["PreferenceHouses"], "MathLanguage": ["MathLanguage"], "SpatialNavigation": ["SpatialNavigation"], "EmoReco": ["EmoReco"], "EmoMem": ["EmoMem"], "StopNogo": ["StopNogo"], "Catell": ["Catell"], "FingerTapping": ["FingerTapping"], "VSTMC": ["VSTMC"], "FaceBody": ["FaceBody"], "Scene": ["Scene"],"BreathHolding": ["BreathHolding"], "Checkerboard": ["Checkerboard"], "FingerTap": ["FingerTap"], "ItemRecognition": ["ItemRecognition"], "BiologicalMotion1": ["BiologicalMotion1"], "BiologicalMotion2": ["BiologicalMotion2"]} diff --git a/papers_scripts/release5/data_quality3/data_quality3.py b/papers_scripts/release5/data_quality3/data_quality3.py new file mode 100644 index 00000000..18101f35 --- /dev/null +++ b/papers_scripts/release5/data_quality3/data_quality3.py @@ -0,0 +1,159 @@ +""" +This script generates figures that assess low-level data quality +for the second release of the IBC dataset: +* amount of motion +* tSNR of the data +Authors: Bertrand Thirion, Ana Luisa Pinho 2020 +Compatibility: Python 3.5 +""" + +# %% +import os +import glob +import json +import warnings + +from joblib import Parallel, delayed + +import numpy as np +import pandas as pd +import matplotlib.pyplot as plt + +from nilearn.input_data import NiftiMasker +from nilearn import plotting + +from ibc_public.utils_data import (data_parser, DERIVATIVES, CONDITIONS) +# %% +# ############################### INPUTS ###################################### + +# Extract data from dataframe only referring to a pre-specified subset of +# participants +sub_no = [4, 5, 6, 7, 8, 9, 11, 12, 13, 14, 15] + +# ### All tasks ### +# Tasks terminology must conform with the one used in all_contrasts.tsv and +# main_contrasts.tsv +task_list = ['MathLanguage', 'SpatialNavigation', 'EmoReco', 'EmoMem', + 'StopNogo', 'Catell', 'FingerTapping', 'VSTMC', + 'BiologicalMotion1', 'BiologicalMotion2', + 'Checkerboard','FingerTap','ItemRecognition', 'BreathHolding' + ] +sufix = '7jun' + +cache = '/storage/store3/work/aponcema/IBC_paperFigures/data_quality3/'\ + 'cache_data_quality3_7jun' +mem = '/storage/store3/work/aponcema/IBC_paperFigures/data_quality3/'\ + 'cache_data_quality3_7jun' +# %% +# ############################################################################# + +# Define subjects' paths +sub_path = [os.path.join(DERIVATIVES, 'sub-%02d' % s) for s in sub_no] +SUBJECTS = [os.path.basename(full_path) for full_path in sub_path] + +# BIDS conversion of task names +# Load dictionary file +with open(os.path.join('bids_preprocessed.json'), 'r') as f: + task_dic = json.load(f) + +TASKS = [task_dic[tkey] for tkey in task_list] +TASKS = [item for sublist in TASKS for item in sublist] + +df_conds = CONDITIONS +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == 'easy_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'easy' +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == 'hard_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'hard' +trick_cond = df_conds['contrast'].isna() +df_conds.loc[trick_cond, 'contrast'] = 'null' + +# %% +def compute_tsnr_(img, masker): + x = masker.transform(img) + return(x.mean(0) / np.maximum(1.e-8, x.std(0))) + +# %% +def compute_tsnr(imgs, masker, n_jobs=6): + """Compute the SNR of the provided image""" + import numpy as np + tsnr = Parallel(n_jobs=n_jobs)(delayed(compute_tsnr_)(img, masker) + for img in imgs) + return(np.array(tsnr)) + +# %% +def average_brain_mask(derivatives=DERIVATIVES): + """Compute an average brain masks across all the brain masks available""" + from nilearn.masking import intersect_masks + masks = glob.glob(os.path.join(derivatives, 'sub-*/ses-00/mask.nii.gz')) + return(intersect_masks(masks, .25)) + +# %% +def motion_histogram(db): + """compute motion histograms from realignment files""" + rps = list(db[db.contrast == 'motion'].path) + n_bins = 100 + bins = np.linspace(-2, 2, n_bins + 1) + H = np.zeros((6, n_bins)) + xlist = np.empty((6, 0)) + for rp in rps: + X = np.loadtxt(rp).T + X[3:] *= (180. / np.pi) + H += np.array([np.histogram(x, bins)[0] for x in X]) + xlist = np.hstack((xlist, X)) + + # Process values do get convidence intervals + xlist.sort(1) + left, right = int(.0005 * xlist.shape[1]), int(.9995 * xlist.shape[1]) + print('.999 confindence interval') + print(xlist[:, left]) + # [-0.99167299 -0.72410289 -1.5099443 -0.93449978 -0.59371342 -0.52448895] + print(xlist[:, right]) + # [0.51048447 0.79698822 1.4615658 1.57672307 0.62879396 0.87163233] + left, right = int(.005 * xlist.shape[1]), int(.995 * xlist.shape[1]) + print('.99 confindence interval') + print(xlist[:, left]) + # [-0.51919963 -0.53025338 -0.87497662 -0.69419366 -0.42014607 -0.35521216] + print(xlist[:, right]) + # [0.36378282 0.38474536 1.1347835 1.07251443 0.4506428 0.46732276] + + # Plot the histograms + H = (H.T / H.sum(1)) + mbins = .5 * (bins[1:] + bins[:-1]) + plt.figure(figsize=(6, 4)) + plt.plot(mbins, H, linewidth=1) + plt.fill(mbins, H, alpha=.3) + plt.legend(['translation x', 'translation y', 'translation z', + 'rotation x', 'rotation y', 'rotation z'], fontsize=10) + plt.xlabel('mm/degrees') + plt.ylabel('normalized histogram') + plt.title('Histogram of motion parameters') + # plot the support + for i, color in enumerate(['b', 'g', 'r', 'c', 'm', 'y']): + plt.plot([xlist[i, left], xlist[i, right]], + [-0.001 - .003 * i, -.001 - .003 * i], linewidth=3, + color=color) + # dummy line for + plt.plot([xlist[i, left], xlist[i, right]], [-0.018, -.018], color='w') + plt.axis('tight') + plt.subplots_adjust(bottom=.12, left=.14) + plt.savefig(os.path.join(cache, 'rp_%s.png' % sufix), dpi=600) + # plt.show() + +# %% +if __name__ == '__main__': + db = data_parser(derivatives=DERIVATIVES, subject_list = SUBJECTS, + task_list=TASKS, conditions=df_conds) + mask = average_brain_mask() + mask.to_filename('/tmp/mask.nii.gz') + masker = NiftiMasker(mask_img=mask, memory=mem).fit() + imgs = list(db[db.contrast == 'preprocessed'].path) + tsnr = compute_tsnr(imgs, masker, n_jobs=1) + tsnr_map = masker.inverse_transform(tsnr.mean(0)) + tsnr_map.to_filename(os.path.join(cache, 'average_tsnr_%s.nii.gz' % sufix)) + # Load pre-computed .nii.gz files + # tsnr_map = os.path.join(cache, 'average_tsnr_%s.nii.gz' % sufix) + tsnr_plot = plotting.plot_epi(tsnr_map, vmax=70, colorbar=True) + tsnr_plot.savefig(os.path.join(cache, 'average_tsnr_%s.png' % sufix), dpi=600) + motion_histogram(db) + +# %% diff --git a/papers_scripts/release5/global_stat3/bids_postprocessed.json b/papers_scripts/release5/global_stat3/bids_postprocessed.json new file mode 100644 index 00000000..3015d2b9 --- /dev/null +++ b/papers_scripts/release5/global_stat3/bids_postprocessed.json @@ -0,0 +1 @@ +{"ArchiEmotional": ["ArchiEmotional"], "HcpLanguage": ["HcpLanguage"], "HcpSocial": ["HcpSocial"], "ArchiSpatial": ["ArchiSpatial"], "HcpMotor": ["HcpMotor"], "theory_of_mind": ["theory_of_mind"], "HcpWm": ["HcpWm"], "RSVPLanguage": ["RSVPLanguage"], "self": ["self"], "Enumeration": ["Enumeration"], "VSTM": ["VSTM"], "ArchiSocial": ["ArchiSocial"], "HcpGambling": ["HcpGambling"], "EmotionalPain": ["EmotionalPain"], "Bang": ["Bang"], "preference": ["PreferenceFood", "PreferencePaintings", "PreferenceFaces", "PreferenceHouses"], "MTTNS": ["MTTNS"], "MTTWE": ["MTTWE"], "HcpEmotion": ["HcpEmotion"], "Hcprelational": ["HcpRelational"], "PainMovie": ["PainMovie"], "ArchiStandard": ["ArchiStandard"], "PreferenceFood": ["PreferenceFood"], "PreferencePaintings": ["PreferencePaintings"], "PreferenceFaces": ["PreferenceFaces"], "PreferenceHouses": ["PreferenceHouses"], "MathLanguage": ["MathLanguage"], "SpatialNavigation": ["SpatialNavigation"], "EmoReco": ["EmoReco"], "EmoMem": ["EmoMem"], "StopNogo": ["StopNogo"], "Catell": ["Catell"], "FingerTapping": ["FingerTapping"], "VSTMC": ["VSTMC"], "FaceBody": ["FaceBody"], "Scene": ["Scene"], "BreathHolding": ["BreathHolding"], "Checkerboard": ["Checkerboard"], "FingerTap": ["FingerTap"], "ItemRecognition": ["ItemRecognition"], "BiologicalMotion1": ["BiologicalMotion1"], "BiologicalMotion2": ["BiologicalMotion2"]} diff --git a/papers_scripts/release5/global_stat3/global_stat3.py b/papers_scripts/release5/global_stat3/global_stat3.py new file mode 100755 index 00000000..e7625c38 --- /dev/null +++ b/papers_scripts/release5/global_stat3/global_stat3.py @@ -0,0 +1,565 @@ +""" +Global statistical analysis of SPM maps produced by first-level analyis +of the dataset. +* Tease out effect of subject, task and phase encoding direction +* Study global similarity effects +Authors: Bertrand Thirion, Ana Luisa Pinho 2020 +Last update: Fernanda Ponce, June 2023 +Compatibility: Python 3.5 +""" + +""" NOTES +* This script generates the figures presented at OHBM 2023 +* Data form 11 subjects but only 14 tasks (out of 18) +* This scrip generates more images that what we actually use. +""" + +# %% +import os +import json +import warnings +import numpy as np +import pandas as pd +import nibabel as nib +import scipy.stats as st +import matplotlib.pyplot as plt +from joblib import Memory +from sklearn.preprocessing import OneHotEncoder, LabelEncoder +from sklearn.manifold import TSNE +from nilearn.maskers import NiftiMasker +from nilearn import plotting +from nilearn.image import math_img +from nilearn.glm.second_level import SecondLevelModel +from nilearn.glm import threshold_stats_img +from ibc_public.utils_data import (data_parser, DERIVATIVES, + SMOOTH_DERIVATIVES, ALL_CONTRASTS, + CONDITIONS) + +# %% + +participants = [4, 5, 6, 7, 8, 9, 11, 12, 13, 14, 15] + +# Fifth Release +task_list = ['MathLanguage', 'SpatialNavigation', 'EmoReco', 'EmoMem', + 'StopNogo', 'Catell', 'FingerTapping', 'VSTMC', + 'BiologicalMotion1', 'BiologicalMotion2', + 'Checkerboard','FingerTap','ItemRecognition', 'BreathHolding' + ] + +suffix = '7jun' + +cache = '/storage/store3/work/aponcema/IBC_paperFigures/global_stat3/'\ + 'cache_global_stat3_7jun' +mem = Memory(location=cache, verbose=0) + +# %% +sub_path = [os.path.join(DERIVATIVES, 'sub-%02d' % s) for s in participants] +PTS = [os.path.basename(full_path) for full_path in sub_path] + +# BIDS conversion of task names +with open(os.path.join('bids_postprocessed.json'), 'r') as f: + task_dic = json.load(f) + +TASKS = [task_dic[tkey] for tkey in task_list] +TASKS = [item for sublist in TASKS for item in sublist] + +# # Some tricks to find the right maps (to be discussed) +df_conds = CONDITIONS + +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'easy_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'easy' + +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'hard_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'hard' + +trick_cond = df_conds['contrast'].isna() +df_conds.loc[trick_cond, 'contrast'] = 'null' + +index = df_conds['task'].tolist().index('FingerTap') +df_conds = df_conds.append({'task': 'FingerTap', 'contrast': 'fingertap-rest'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('ItemRecognition') +df_conds = df_conds.append({'task': 'ItemRecognition', 'contrast': 'encode'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('Checkerboard') +df_conds = df_conds.append({'task': 'Checkerboard', + 'contrast': 'checkerboard-fixation'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +# %% +def tags(tags_lists): + """ + Extract all tags of a set of contrasts from all_contrasts.tsv, + clean labels and return their unique tags. + """ + tags_lists = [tl.replace("'", "") for tl in tags_lists] + tags_lists = [list(tg.strip('][]').split(',')) for tg in tags_lists] + # Some cleaning: + # 1. remove extra-spaces; + # 2. replace spaces between words by underscores + tags_clean = [] + for tags_list in tags_lists: + tag_clean = [] + for tc in tags_list: + tc = tc.replace(" ","_") + if tc == '_': + continue + if tc[0] == '_': + tc = tc[1:] + if tc[-1] == '_': + tc = tc[:-1] + tag_clean.append(tc) + tags_clean.append(tag_clean) + # Get array with unique tags + tags_flatten = [item for sublist in tags_clean for item in sublist] + utags_array = np.array(tags_flatten) + utags_array = np.unique(utags_array) + unique_tags = utags_array.tolist() + return tags_clean, tags_flatten, unique_tags + +# %% +def design(feature): + enc = LabelEncoder().fit(feature) + feature_label, feature_ = enc.transform(feature), enc.classes_ + dmtx = OneHotEncoder(sparse_output=False).fit_transform( + feature_label.reshape(-1, 1)) + return dmtx, feature_ + +# %% +def anova(db, masker): + """perform a big ANOVA of brain activation with three factors: + acquisition, subject, contrast""" + df = db[(db.acquisition == 'ap') | (db.acquisition == 'pa')] + + _cond = df['task'] == 'BiologicalMotion2' + df_copy = df.copy() # Create a copy of the DataFrame + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + df = df_copy + + # make the design matrix + subject_dmtx, subject_ = design(df.subject) + contrast_dmtx, contrast_ = design(df.contrast) + acq_dmtx, acq_ = design(df.acquisition) + dmtx = np.hstack((subject_dmtx[:, : -1], + contrast_dmtx[:, : -1], + acq_dmtx[:, : -1], + np.ones((len(df), 1)))) + labels = np.hstack((subject_[: -1], contrast_[: -1], acq_[: -1], + ['intercept'])) + design_matrix = pd.DataFrame(dmtx, columns=labels) + _, singular, _ = np.linalg.svd(design_matrix.values, 0) + dof_subject = len(subject_) - 1 + dof_contrast = len(contrast_) - 1 + dof_acq = len(acq_) - 1 + + # fit the model + second_level_model = SecondLevelModel(mask_img=masker.mask_img_) + second_level_model = second_level_model.fit(list(df.path.values), + design_matrix=design_matrix) + subject_map = second_level_model.compute_contrast( + np.eye(len(labels))[:dof_subject], output_type='z_score') + contrast_map = second_level_model.compute_contrast( + np.eye(len(labels))[dof_subject: dof_subject + dof_contrast], + output_type='z_score') + acq_map = second_level_model.compute_contrast( + np.eye(len(labels))[-1 -dof_acq: -1], output_type='z_score') + subject_map = math_img('img * (img > -8.2095)', img=subject_map) + contrast_map = math_img('img * (img > -8.2095)', img=contrast_map) + acq_map = math_img('img * (img > -8.2095)', img=acq_map) + return design_matrix, subject_map, contrast_map, acq_map + +# %% +def global_similarity(db, masker): + """Study the global similarity of ffx activation maps""" + df = db[db.acquisition == 'ffx'] + + df_copy = df.copy() + _cond = df['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + _cond = df['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + df = df_copy + + X = masker.transform(df.path) + xcorr = np.corrcoef(X) + subject_dmtx, subject_ = design(df.subject) + contrast_dmtx, contrast_ = design(df.contrast) + scorr = np.dot(subject_dmtx, subject_dmtx.T) + ccorr = np.dot(contrast_dmtx, contrast_dmtx.T) + plt.figure(figsize=(7.2, 5)) + ax = plt.axes([0.01, 0.01, .58, .94]) + ax.imshow(xcorr, interpolation='nearest', cmap=plotting.cm.bwr) + ax.axis('off') + ax.set_title('Between image correlation', fontdict={'fontsize':14}) + ax = plt.axes([.61, 0.01, .38, .44]) + ax.imshow(scorr, interpolation='nearest', cmap=plotting.cm.bwr) + ax.axis('off') + ax.set_title('Correlation due to subject') + ax = plt.axes([.61, 0.51, .38, .44]) + ax.imshow(ccorr, interpolation='nearest', cmap=plotting.cm.bwr) + ax.axis('off') + ax.set_title('Correlation due to contrast') + plt.savefig(os.path.join(cache, 'similarity.pdf')) + + model = TSNE(n_components=2, random_state=0) + Y = model.fit_transform(X) + plt.figure() + color_code = plt.cm.jet(np.linspace(0, 255, 12).astype(np.int)) + colors = color_code[LabelEncoder().fit_transform(df.subject) - 1] + plt.scatter(Y[:, 0], Y[:, 1], color=colors) + plt.show() + +# %% +def condition_similarity(db, masker): + """ + Look at the similarity across conditions, averaged across + subjects and phase encoding + """ + df = db[db.acquisition == 'ffx'] + + df_copy = df.copy() # Create a copy of the DataFrame + + _cond = df['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + df = df_copy + conditions = df.contrast.unique() + n_conditions = len(conditions) + print('The number of elementary contrasts is %s.' % n_conditions) + correlation = np.zeros((n_conditions, n_conditions)) + X = {} + unique_subjects = df.subject.unique() + n_subjects = len(unique_subjects) + for subject in unique_subjects: + paths = [] + tasks = [] + task_pos = [0] + for condition in conditions: + selection = df[df.subject == subject][df.contrast == condition] + tasks.append(selection.task.values[-1]) + if len(tasks) > 2 and tasks[-2] != tasks[-1]: + task_pos.append(float(len(tasks)-1)) + paths.append(selection.path.values[-1]) + x = masker.transform(paths) + correlation += np.corrcoef(x) + X[subject] = x + correlation /= n_subjects + tasks = np.array(tasks) + _, idx = np.unique(tasks, return_index=True) + unique_tasks = tasks[np.sort(idx)] + nice_tasks = [] + for task in unique_tasks: + task = task.replace('_', ' ') + task = task.title() + nice_tasks.append(task) + nice_tasks = np.array(nice_tasks) + # plot with subject correlations + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=60, ha='right') + cax = ax.imshow(correlation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_within' + '_' + + suffix + '.png'), dpi=1200) + + tasks_ = np.unique(tasks).tolist() + df_all_contrasts = pd.read_csv(ALL_CONTRASTS, sep='\t') + + df_copy = df_all_contrasts.copy() # Create a copy of the DataFrame + + _cond = df_all_contrasts['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df_copy['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + trick_cond = df_copy['contrast'].isna() + df_copy.loc[trick_cond, 'contrast'] = 'null_ftap' + + df_all_contrasts = df_copy + + # Get contrasts and tags lists + contrasts_list = [] + all_tags = [] + pos_task = {} + for tk in tasks_: + num_con = len(contrasts_list) + contrasts_list.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].contrast.tolist()) + all_tags.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].tags.tolist()) + pos_task[tk] = num_con + tgs_clean, tgs_flatten, unique_tgs = tags(all_tags) + + print('The total number of contrasts is %s' % len(contrasts_list)) + print('The number of cognitive components present ' + \ + 'in all contrasts is %s.' % len(unique_tgs)) + + # Create occurrences matrix + occur_mtx = [] + for tlist in tgs_clean: + occur = [] + for component in unique_tgs: + if component in tlist: + occur.append(1) + else: + occur.append(0) + occur_mtx.append(occur) + df = pd.DataFrame(occur_mtx, columns=unique_tgs, index=contrasts_list) + + plt.figure() + plt.imshow(df) + for task, position in pos_task.items(): + plt.text(-0.5, position, task, ha='right', va='center', + color='black') + plt.yticks([]) + plt.savefig(os.path.join(cache, 'tags_occurrence' + '_' + + suffix + '.png'), dpi=1200) + + + cog_model = np.zeros((n_conditions, len(df.columns))) + for i, condition in enumerate(conditions): + if not df[df.index == condition].values.tolist(): + msg = 'Condition "%s" not found!' % condition + warnings.warn(msg) + else: + cog_model[i] = df[df.index == condition].values + cog_comp = [ccomp for ccomp in cog_model.T if np.any(ccomp)] + print('The number of cognitive components present only in ' + \ + 'the elementary contrasts is %s.' % len(cog_comp)) + ccorrelation = np.corrcoef(cog_model) + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=60, ha='right') + cax = ax.imshow(ccorrelation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_cognitive' + '_' + + suffix + '.png'), dpi=1200) + # plt.show() + x = np.triu(correlation, 1) + y = np.triu(ccorrelation, 1) + x = x[x != 0] + y = y[y != 0] + print('pearson', st.pearsonr(x,y)) + print('spearman', st.spearmanr(x,y)) + # PearsonR(statistic=0.41868416057824975, pvalue=1.3771091641528076e-73) + # spearman (statistic=0.22693191657859985, pvalue=2.0146645657106837e-21) + +# %% +def condition_similarity_across_subjects(db, masker): + """ + Look at the similarity across conditions, + averaged across subjects and phase encoding + """ + df = db[db.acquisition == 'ffx'] + + df_copy = df.copy() # Create a copy of the DataFrame + + _cond = df['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df['task'] == 'FingerTapping' + # df_copy = df.copy() + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + df = df_copy + + conditions = df.contrast.unique() + n_conditions = len(conditions) + correlation = np.zeros((n_conditions, n_conditions)) + correlations = {} + unique_subjects = df.subject.unique() + n_voxels = np.asanyarray(masker.mask_img_.dataobj).sum() + x_sum = np.zeros((n_conditions, n_voxels)) + X = [] + for subject in unique_subjects: + paths = [] + tasks = [] + for condition in conditions: + selection = df[df.subject == subject][df.contrast == condition] + tasks.append(selection.task.values[-1]) + paths.append(selection.path.values[-1]) + x = masker.transform(paths) + correlation = np.corrcoef(x) + x_sum += x + correlations[subject] = correlation + X.append(x) + + X = np.array(X) + tasks = np.array(tasks) + unique_tasks = np.unique(tasks) + task_pos = np.array( + [np.mean(np.where(tasks == task)[0]) for task in unique_tasks]) + ## Ugly trick, but just to maks the labels readable :-( + #task_pos = np.array([25.5, 18.5, 12. ,4.5, 40, 34, 28.5, 37., 43, 31.5, + # 47.5, 55. ]) + nice_tasks = np.array([task.replace('_', ' ') for task in unique_tasks]) + #mean_correlation = np.mean(np.array(correlations.values()), 0) + + def complexity(correlation): + _, s, _ = np.linalg.svd(correlation, 0) + return(np.log(s).sum()) + + def bootstrap_complexity_correlation_mean(X, n_bootstrap=100): + """X is meant to be an array(n_subjects, n_voxels, n_contrasts)""" + complexities = [] + for _ in range(n_bootstrap): + X_sum = np.zeros_like(X[0]) + indexes = np.random.randint(0, X.shape[0], X.shape[0]) + for i in indexes: + X_sum += X[i] + correlation_mean = np.corrcoef(X_sum) + complexities.append(complexity(correlation_mean)) + return complexities + + def bootstrap_complexity_mean_correlation(correlations, n_bootstrap=100): + """X is meant to be an array(n_subjects, n_voxels, n_contrasts)""" + complexities = [] + for _ in range(n_bootstrap): + indexes = np.random.randint(0, correlations.shape[0], + correlations.shape[0]) + mean_correlation = np.mean(correlations[indexes], 0) + complexities.append(complexity(mean_correlation)) + return complexities + + # plot with subject correlations + fig = plt.figure(figsize=(12., 10)) + #fig, ax = plt.subplots() + for i, subject in enumerate(unique_subjects): + ax = plt.subplot(3, 4, i + 1) + ax.axis('off') + #ax.set_yticks(task_pos) + #ax.set_yticklabels(nice_tasks) + #ax.set_xticks(task_pos) + #ax.set_xticklabels(nice_tasks, rotation=60, ha='right') + cax = ax.imshow(correlations[subject], interpolation='nearest', + cmap=plotting.cm.bwr) + ## Add colorbar, + # make sure to specify tick locations to match desired ticklabels + #cbar = fig.colorbar(cax, ticks=[0, .95]) + #cbar.ax.set_yticklabels(['0', '1']) # vertically oriented colorbar + plt.subplots_adjust(left=.02, top=.98, right=.98, bottom=.05) + plt.savefig(os.path.join(cache, 'condition_similarities.png')) + correlation_mean = np.corrcoef(x_sum) + fig = plt.figure(figsize=(6., 5)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=60, ha='right') + cax = ax.imshow(correlation_mean, interpolation='nearest', + cmap=plotting.cm.bwr) + # Add colorbar + # make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[0, 0.95]) + cbar.ax.set_yticklabels(['0', '1']) # vertically oriented colorbar + plt.subplots_adjust(left=.25, top=.99, right=.99, bottom=.22) + #plt.savefig(os.path.join(cache, 'condition_similarity_of_mean.pdf')) + plt.savefig(os.path.join(cache, 'condition_similarity_of_mean.png')) + C1 = bootstrap_complexity_correlation_mean(X, n_bootstrap=100) + C2 = bootstrap_complexity_mean_correlation(np.array(list( + correlations.values())), + n_bootstrap=100) + plt.figure(figsize=(6, 3)) + bp = plt.boxplot(C1, vert=0, positions=[0], widths=.8) + for element in ['boxes', 'whiskers', 'fliers', 'means', 'medians', + 'caps']: plt.setp(bp[element], color='g', linewidth=3) + bp = plt.boxplot(C2, vert=0, positions=[1], widths=.8) + for element in ['boxes', 'whiskers', 'fliers', 'means', 'medians', + 'caps']: plt.setp(bp[element], color='r', linewidth=3) + plt.yticks([0, 1], ['correlation of average', 'mean correlation']) + plt.axis([-130, -50, -.5, 1.5]) + plt.title('Complexity of correlation matrices') + plt.subplots_adjust(left=.35, bottom=.1, right=.95, top=.9) + plt.savefig(os.path.join(cache, 'correlation_complexity.pdf')) + + +# %% +if __name__ == '__main__': + db = data_parser(derivatives=SMOOTH_DERIVATIVES, subject_list = PTS, + task_list=TASKS, conditions=df_conds) + + mask_gm = nib.load(os.path.join(DERIVATIVES, 'group', 'anat', + 'gm_mask.nii.gz')) + masker = NiftiMasker(mask_img=mask_gm, memory=mem).fit() + + # %% + # Compute the ANOVAs + design_matrix, subject_map, contrast_map, acq_map = anova(db, masker) + # Store them... + subject_map.to_filename(os.path.join(cache, 'subject_effect' + '_' + + suffix + '.nii.gz')) + contrast_map.to_filename(os.path.join(cache, 'condition_effect' + '_' + + suffix + '.nii.gz')) + acq_map.to_filename(os.path.join(cache, 'acq_effect' + '_' + suffix + + '.nii.gz')) + # ...or load them + # subject_map = os.path.join(cache, + # 'subject_effect' + '_' + suffix + '.nii.gz') + # contrast_map = os.path.join(cache, + # 'condition_effect' + '_' + suffix + '.nii.gz') + # acq_map = os.path.join(cache, 'acq_effect' + '_' + suffix + '.nii.gz') + + # Plots + _, threshold_ = threshold_stats_img(subject_map, alpha=.05, height_control='fdr') + sub_effect = plotting.plot_stat_map(subject_map, cut_coords=[10, -50, 10], + threshold=threshold_, vmax=37, + title='Subject effect', + draw_cross = False) + sub_effect.savefig(os.path.join( + cache, 'subject_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(contrast_map, alpha=.05, height_control='fdr') + cond_effect = plotting.plot_stat_map(contrast_map, cut_coords=[10, -50, 10], + threshold=threshold_, + title='Condition effect', + draw_cross = False) + cond_effect.savefig(os.path.join( + cache, 'condition_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(acq_map, alpha=.05, height_control='fdr') + phase_effect = plotting.plot_stat_map(acq_map, + threshold=threshold_, vmax=37, + title='Phase-encoding effect', draw_cross = False) + phase_effect.savefig(os.path.join( + cache, 'acq_effect' + '_' + suffix + '.png'), dpi=1200) + + # %% + # Other analyses + global_similarity(db, masker) + condition_similarity(db, masker) + condition_similarity_across_subjects(db, masker) + plt.show() \ No newline at end of file diff --git a/papers_scripts/release5/global_stat3/global_stat3_11subsMissingData.py b/papers_scripts/release5/global_stat3/global_stat3_11subsMissingData.py new file mode 100644 index 00000000..21643a02 --- /dev/null +++ b/papers_scripts/release5/global_stat3/global_stat3_11subsMissingData.py @@ -0,0 +1,523 @@ +""" +Global statistical analysis of SPM maps produced by first-level analyis +of the dataset. +* Tease out effect of subject, task and phase encoding direction +* Study global similarity effects +** This script takes into account 11 subjects and all tasks in this release, + however, for 2 subjects, there is some missing data/ +Authors: Bertrand Thirion, Ana Luisa Pinho 2020 +Last update: Fernanda Ponce, June 2023 +Compatibility: Python 3.5 +""" + +import os +import json +import warnings +import numpy as np +import pandas as pd +import nibabel as nib +import scipy.stats as st +import matplotlib.pyplot as plt +from joblib import Memory +from sklearn.preprocessing import OneHotEncoder, LabelEncoder +from sklearn.manifold import TSNE +from nilearn.maskers import NiftiMasker +from nilearn import plotting +from nilearn.image import math_img +from nilearn.glm.second_level import SecondLevelModel +from nilearn.glm import threshold_stats_img +from ibc_public.utils_data import (data_parser, DERIVATIVES, + SMOOTH_DERIVATIVES, ALL_CONTRASTS, + CONDITIONS) + +# %% +# INPUTS +participants = [4, 5, 6, 7, 8, 9, 11, 12, 13, 14, 15] + +# Fifth Release +task_list = ['MathLanguage', 'SpatialNavigation', 'EmoReco', 'EmoMem', + 'StopNogo', 'Catell', 'FingerTapping', 'VSTMC', + 'BiologicalMotion1', 'BiologicalMotion2', + 'Checkerboard','FingerTap','ItemRecognition', 'BreathHolding', + 'Scene', 'FaceBody', 'NARPS','RewProc', 'VisualSearch' + ] + +suffix = 'alltasks3aug' + +cache = '/storage/store3/work/aponcema/IBC_paperFigures/global_stat3/'\ + 'cache_global_stat3_7jun' +mem = Memory(location=cache, verbose=0) + +# %% + +sub_path = [os.path.join(DERIVATIVES, 'sub-%02d' % s) for s in participants] +PTS = [os.path.basename(full_path) for full_path in sub_path] + +# BIDS conversion of task names +with open(os.path.join('bids_postprocessed.json'), 'r') as f: + task_dic = json.load(f) + +TASKS = [task_dic[tkey] for tkey in task_list] +TASKS = [item for sublist in TASKS for item in sublist] + +# %% +# # Some tricks to find the right maps (to be discussed) +df_conds = CONDITIONS +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'easy_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'easy' +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'hard_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'hard' +trick_cond = df_conds['contrast'].isna() +df_conds.loc[trick_cond, 'contrast'] = 'null' + +index = df_conds['task'].tolist().index('FingerTap') +df_conds = df_conds.append({'task': 'FingerTap', + 'contrast': 'fingertap-rest'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('ItemRecognition') +df_conds = df_conds.append({'task': 'ItemRecognition', 'contrast': 'encode'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('Checkerboard') +df_conds = df_conds.append({'task': 'Checkerboard', + 'contrast': 'checkerboard-fixation'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('VisualSearch') +df_conds = df_conds.append({'task': 'VisualSearch', + 'contrast': 'probe_item'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + + list(range(index + 1, len(df_conds) - 1))) +# %% +def tags(tags_lists): + """ + Extract all tags of a set of contrasts from all_contrasts.tsv, + clean labels and return their unique tags. + """ + tags_lists = [tl.replace("'", "") for tl in tags_lists] + tags_lists = [list(tg.strip('][]').split(',')) for tg in tags_lists] + # Some cleaning: + # 1. remove extra-spaces; + # 2. replace spaces between words by underscores + tags_clean = [] + for tags_list in tags_lists: + tag_clean = [] + for tc in tags_list: + tc = tc.replace(" ","_") + if tc == '_': + continue + if tc[0] == '_': + tc = tc[1:] + if tc[-1] == '_': + tc = tc[:-1] + tag_clean.append(tc) + tags_clean.append(tag_clean) + # Get array with unique tags + tags_flatten = [item for sublist in tags_clean for item in sublist] + utags_array = np.array(tags_flatten) + utags_array = np.unique(utags_array) + unique_tags = utags_array.tolist() + return tags_clean, tags_flatten, unique_tags + +# %% +def design(feature): + enc = LabelEncoder().fit(feature) + feature_label, feature_ = enc.transform(feature), enc.classes_ + dmtx = OneHotEncoder(sparse_output=False).fit_transform( + feature_label.reshape(-1, 1)) + return dmtx, feature_ + +# %% +def anova(db, masker): + """perform a big ANOVA of brain activation with three factors: + acquisition, subject, contrast""" + df = db[(db.acquisition == 'ap') | (db.acquisition == 'pa')] + # final df = 4298 rows + + _cond = df['task'] == 'BiologicalMotion2' + df_copy = df.copy() # Create a copy of the DataFrame + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + df = df_copy + + # make the design matrix + subject_dmtx, subject_ = design(df.subject) + contrast_dmtx, contrast_ = design(df.contrast) + acq_dmtx, acq_ = design(df.acquisition) + dmtx = np.hstack((subject_dmtx[:, : -1], + contrast_dmtx[:, : -1], + acq_dmtx[:, : -1], + np.ones((len(df), 1)))) + labels = np.hstack((subject_[: -1], contrast_[: -1], acq_[: -1], + ['intercept'])) + design_matrix = pd.DataFrame(dmtx, columns=labels) + _, singular, _ = np.linalg.svd(design_matrix.values, 0) + dof_subject = len(subject_) - 1 + dof_contrast = len(contrast_) - 1 + dof_acq = len(acq_) - 1 + + # fit the model + second_level_model = SecondLevelModel(mask_img=masker.mask_img_) + second_level_model = second_level_model.fit(list(df.path.values), + design_matrix=design_matrix) + subject_map = second_level_model.compute_contrast( + np.eye(len(labels))[:dof_subject], output_type='z_score') + contrast_map = second_level_model.compute_contrast( + np.eye(len(labels))[dof_subject: dof_subject + dof_contrast], + output_type='z_score') + acq_map = second_level_model.compute_contrast( + np.eye(len(labels))[-1 -dof_acq: -1], output_type='z_score') + subject_map = math_img('img * (img > -8.2095)', img=subject_map) + contrast_map = math_img('img * (img > -8.2095)', img=contrast_map) + acq_map = math_img('img * (img > -8.2095)', img=acq_map) + return design_matrix, subject_map, contrast_map, acq_map + +# %% +def condition_similarity(db, masker): + """ + Look at the similarity across conditions, averaged across + subjects and phase encoding + """ + df = db[db.acquisition == 'ffx'] + + df_copy = df.copy() # Create a copy of the DataFrame + + _cond = df['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + _cond = df['task'] == 'RewProc' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_rewproc' + + df_copy.drop(df_copy[df_copy.contrast == + 'scene_possible_incorrect'].index, 0, inplace=True) + df = df_copy + + conditions = df.contrast.unique() + n_conditions = len(conditions) + print('The number of elementary contrasts is %s.' % n_conditions) + correlation = np.zeros((n_conditions, n_conditions)) + X = {} + unique_subjects = df.subject.unique() + n_subjects = len(unique_subjects) + for subject in unique_subjects: + paths = [] + tasks = [] + task_pos = [0] + for condition in conditions: + selection = df[df.subject == subject][df.contrast == condition] + tasks.append(selection.task.values[-1]) + if len(tasks) > 2 and tasks[-2] != tasks[-1]: + task_pos.append(float(len(tasks)-1)) + paths.append(selection.path.values[-1]) + x = masker.transform(paths) + correlation += np.corrcoef(x) + X[subject] = x + correlation /= n_subjects + tasks = np.array(tasks) + _, idx = np.unique(tasks, return_index=True) + unique_tasks = tasks[np.sort(idx)] + nice_tasks = [] + for task in unique_tasks: + task = task.replace('_', ' ') + task = task.title() + nice_tasks.append(task) + nice_tasks = np.array(nice_tasks) + # plot with subject correlations + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks, fontsize=6) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=90, ha='right', fontsize=6) + cax = ax.imshow(correlation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_within' + '_' + + suffix + '.png'), dpi=1200) + + tasks_ = np.unique(tasks).tolist() + df_all_contrasts = pd.read_csv(ALL_CONTRASTS, sep='\t') + + df_copy = df_all_contrasts.copy() # Create a copy of the DataFrame + + _cond = df_all_contrasts['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df_copy['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + _cond = df_copy['task'] == 'RewProc' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_rewproc' + + trick_cond = df_copy['contrast'].isna() + df_copy.loc[trick_cond, 'contrast'] = 'null_ftap' + + df_all_contrasts = df_copy + + # Get contrasts and tags lists + contrasts_list = [] + all_tags = [] + pos_task = {} + for tk in tasks_: + num_con = len(contrasts_list) + contrasts_list.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].contrast.tolist()) + all_tags.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].tags.tolist()) + pos_task[tk] = num_con + tgs_clean, tgs_flatten, unique_tgs = tags(all_tags) + + print('The total number of contrasts is %s' % len(contrasts_list)) + print('The number of cognitive components present ' + \ + 'in all contrasts is %s.' % len(unique_tgs)) + + # Create occurrences matrix + occur_mtx = [] + for tlist in tgs_clean: + occur = [] + for component in unique_tgs: + if component in tlist: + occur.append(1) + else: + occur.append(0) + occur_mtx.append(occur) + df = pd.DataFrame(occur_mtx, columns=unique_tgs, index=contrasts_list) + + plt.figure() + plt.imshow(df) + for task, position in pos_task.items(): + plt.text(-0.5, position, task, ha='right', va='center', + color='black') + plt.yticks([]) + plt.savefig(os.path.join(cache, 'tags_occurrence' + '_' + + suffix + '.png'), dpi=1200) + + + cog_model = np.zeros((n_conditions, len(df.columns))) + for i, condition in enumerate(conditions): + if not df[df.index == condition].values.tolist(): + msg = 'Condition "%s" not found!' % condition + warnings.warn(msg) + else: + cog_model[i] = df[df.index == condition].values + cog_comp = [ccomp for ccomp in cog_model.T if np.any(ccomp)] + print('The number of cognitive components present only in ' + \ + 'the elementary contrasts is %s.' % len(cog_comp)) + ccorrelation = np.corrcoef(cog_model) + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks, fontsize=6) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=90, ha='right', fontsize=6) + cax = ax.imshow(ccorrelation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + #plt.subplots_adjust() + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_cognitive' + '_' + + suffix + '.png'), dpi=1200) + # plt.show() + x = np.triu(correlation, 1) + y = np.triu(ccorrelation, 1) + x = x[x != 0] + y = y[y != 0] + print('pearson', st.pearsonr(x,y)) + print('spearman', st.spearmanr(x,y)) + # PearsonR(statistic=0.41868416057824975, pvalue=1.3771091641528076e-73) + # spearman (statistic=0.22693191657859985, pvalue=2.0146645657106837e-21) + + #with all subjects and all contrasts + #pearson PearsonRResult(statistic=0.2645968369773148, pvalue=1.1589455612247192e-81) + #spearman SignificanceResult(statistic=0.1664760786110775, pvalue=1.0419750445534904e-32) + +# %% +if __name__ == '__main__': + db = data_parser(derivatives=SMOOTH_DERIVATIVES, subject_list = PTS, + task_list=TASKS, conditions=df_conds) + + # fix for when the path doesn't include the acquisition + _cond = ( + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-01') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-03') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-05') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-07')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-02') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-04') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-06')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-01') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-02') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-03') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-05') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-06') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-07') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-08')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-01') | + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-02') | + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-01') | + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-03') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-01') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-02') | + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-04') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-02') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-NARPS_space-MNI305_run-01') | + db['path'].str.contains('res_task-NARPS_space-MNI305_run-02') | + db['path'].str.contains('res_task-RewProc_space-MNI305_run-01')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-NARPS_space-MNI305_run-03') | + db['path'].str.contains('res_task-NARPS_space-MNI305_run-04') | + db['path'].str.contains('res_task-RewProc_space-MNI305_run-02')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-Scene_space-MNI305_run-01') | + db['path'].str.contains('res_task-Scene_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-Scene_space-MNI305_run-02') | + db['path'].str.contains('res_task-Scene_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-01') | + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-02') | + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-01') | + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-02') | + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + # Get the signals and perform an anova on subjects, conditions and acq + mask_gm = nib.load(os.path.join(DERIVATIVES, 'group', 'anat', + 'gm_mask.nii.gz')) + masker = NiftiMasker(mask_img=mask_gm, memory=mem).fit() + + # %% + # Compute the ANOVAs + design_matrix, subject_map, contrast_map, acq_map = anova(db, masker) + # ## Store them... + subject_map.to_filename(os.path.join(cache, 'subject_effect' + '_' + + suffix + '.nii.gz')) + contrast_map.to_filename(os.path.join(cache, 'condition_effect' + '_' + + suffix + '.nii.gz')) + acq_map.to_filename(os.path.join(cache, 'acq_effect' + '_' + suffix + + '.nii.gz')) + # ## ...or load them + # subject_map = os.path.join(cache, + # 'subject_effect' + '_' + suffix + '.nii.gz') + # contrast_map = os.path.join(cache, + # 'condition_effect' + '_' + suffix + '.nii.gz') + # acq_map = os.path.join(cache, 'acq_effect' + '_' + suffix + '.nii.gz') + + # ## Plots + _, threshold_ = threshold_stats_img(subject_map, alpha=.05, height_control='fdr') + sub_effect = plotting.plot_stat_map(subject_map, cut_coords=[10, -50, 10], + threshold=threshold_, vmax=37, + title='Subject effect', + draw_cross = False) + sub_effect.savefig(os.path.join( + cache, 'subject_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(contrast_map, alpha=.05, height_control='fdr') + cond_effect = plotting.plot_stat_map(contrast_map, cut_coords=[10, -50, 10], + threshold=threshold_, + title='Condition effect', + draw_cross = False) + cond_effect.savefig(os.path.join( + cache, 'condition_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(acq_map, alpha=.05, height_control='fdr') + phase_effect = plotting.plot_stat_map(acq_map, + threshold=threshold_, vmax=37, + title='Phase-encoding effect', draw_cross = False) + phase_effect.savefig(os.path.join( + cache, 'acq_effect' + '_' + suffix + '.png'), dpi=1200) + +# %% + # Other analyses + condition_similarity(db, masker) + plt.show() \ No newline at end of file diff --git a/papers_scripts/release5/global_stat3/global_stat3_9subs.py b/papers_scripts/release5/global_stat3/global_stat3_9subs.py new file mode 100644 index 00000000..2ba59c4d --- /dev/null +++ b/papers_scripts/release5/global_stat3/global_stat3_9subs.py @@ -0,0 +1,541 @@ +""" +Global statistical analysis of SPM maps produced by first-level analyis +of the dataset. +* Tease out effect of subject, task and phase encoding direction +* Study global similarity effects +* Takes only 9 subjects (those with all tasks) +Authors: Bertrand Thirion, Ana Luisa Pinho 2020 +Last update: Fernanda Ponce, June 2023 +Compatibility: Python 3.5 +""" +# %% +# Importing needed stuff + +import os +import json +import warnings +import numpy as np +import pandas as pd +import nibabel as nib +import scipy.stats as st +import matplotlib.pyplot as plt +from joblib import Memory +from sklearn.preprocessing import OneHotEncoder, LabelEncoder +from sklearn.manifold import TSNE +from nilearn.maskers import NiftiMasker +from nilearn import plotting +from nilearn.image import math_img +from nilearn.glm.second_level import SecondLevelModel +from nilearn.glm import threshold_stats_img +from ibc_public.utils_data import (data_parser, DERIVATIVES, + SMOOTH_DERIVATIVES, ALL_CONTRASTS, + CONDITIONS) +# %% + +# INPUTS +participants = [4, 5, 6, 8, 9, 11, 12, 14, 15] + +# Fifth Release +task_list = ['MathLanguage', 'SpatialNavigation', 'EmoReco', 'EmoMem', + 'StopNogo', 'Catell', 'FingerTapping', 'VSTMC', + 'BiologicalMotion1', 'BiologicalMotion2', + 'Checkerboard','FingerTap','ItemRecognition', 'BreathHolding', + 'Scene', 'FaceBody', 'NARPS','RewProc', 'VisualSearch' + ] + +suffix = 'alltasks7aug9subs' + +cache = '/storage/store3/work/aponcema/IBC_paperFigures/global_stat3/'\ + 'cache_global_stat3_7jun' +mem = Memory(location=cache, verbose=0) + +# %% + +# Define subjects' paths and load dictionary +sub_path = [os.path.join(DERIVATIVES, 'sub-%02d' % s) for s in participants] +PTS = [os.path.basename(full_path) for full_path in sub_path] + +# BIDS conversion of task names +with open(os.path.join('bids_postprocessed.json'), 'r') as f: + task_dic = json.load(f) + +TASKS = [task_dic[tkey] for tkey in task_list] +TASKS = [item for sublist in TASKS for item in sublist] +# %% + +# # Some tricks to find the right maps (to be discussed) +df_conds = CONDITIONS +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'easy_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'easy' +trick_cond = (df_conds['task'] == 'Catell') & (df_conds['contrast'] == + 'hard_oddball') +df_conds.loc[trick_cond, 'contrast'] = 'hard' + +trick_cond = df_conds['contrast'].isna() +df_conds.loc[trick_cond, 'contrast'] = 'null' + +index = df_conds['task'].tolist().index('FingerTap') +df_conds = df_conds.append({'task': 'FingerTap', + 'contrast': 'fingertap-rest'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('ItemRecognition') +df_conds = df_conds.append({'task': 'ItemRecognition', 'contrast': 'encode'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('Checkerboard') +df_conds = df_conds.append({'task': 'Checkerboard', + 'contrast': 'checkerboard-fixation'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) + +index = df_conds['task'].tolist().index('VisualSearch') +df_conds = df_conds.append({'task': 'VisualSearch', + 'contrast': 'probe_item'}, + ignore_index=True) +df_conds = df_conds.reindex(list(range(index + 1)) + + [len(df_conds) - 1] + + list(range(index + 1, len(df_conds) - 1))) +# %% + +def tags(tags_lists): + """ + Extract all tags of a set of contrasts from all_contrasts.tsv, + clean labels and return their unique tags. + """ + tags_lists = [tl.replace("'", "") for tl in tags_lists] + tags_lists = [list(tg.strip('][]').split(',')) for tg in tags_lists] + # Some cleaning: + # 1. remove extra-spaces; + # 2. replace spaces between words by underscores + tags_clean = [] + for tags_list in tags_lists: + tag_clean = [] + for tc in tags_list: + tc = tc.replace(" ","_") + if tc == '_': + continue + if tc[0] == '_': + tc = tc[1:] + if tc[-1] == '_': + tc = tc[:-1] + tag_clean.append(tc) + tags_clean.append(tag_clean) + # Get array with unique tags + tags_flatten = [item for sublist in tags_clean for item in sublist] + utags_array = np.array(tags_flatten) + utags_array = np.unique(utags_array) + unique_tags = utags_array.tolist() + return tags_clean, tags_flatten, unique_tags + +# %% +def design(feature): + enc = LabelEncoder().fit(feature) + feature_label, feature_ = enc.transform(feature), enc.classes_ + dmtx = OneHotEncoder(sparse_output=False).fit_transform( + feature_label.reshape(-1, 1)) + return dmtx, feature_ + +# %% +def anova(db, masker): + """perform a big ANOVA of brain activation with three factors: + acquisition, subject, contrast""" + df = db[(db.acquisition == 'ap') | (db.acquisition == 'pa')] + # final df = 4298 rows + + _cond = df['task'] == 'BiologicalMotion2' + df_copy = df.copy() # Create a copy of the DataFrame + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + df = df_copy + + # make the design matrix + subject_dmtx, subject_ = design(df.subject) + contrast_dmtx, contrast_ = design(df.contrast) + acq_dmtx, acq_ = design(df.acquisition) + dmtx = np.hstack((subject_dmtx[:, : -1], + contrast_dmtx[:, : -1], + acq_dmtx[:, : -1], + np.ones((len(df), 1)))) + labels = np.hstack((subject_[: -1], contrast_[: -1], acq_[: -1], + ['intercept'])) + design_matrix = pd.DataFrame(dmtx, columns=labels) + _, singular, _ = np.linalg.svd(design_matrix.values, 0) + dof_subject = len(subject_) - 1 + dof_contrast = len(contrast_) - 1 + dof_acq = len(acq_) - 1 + + # fit the model + second_level_model = SecondLevelModel(mask_img=masker.mask_img_) + second_level_model = second_level_model.fit(list(df.path.values), + design_matrix=design_matrix) + subject_map = second_level_model.compute_contrast( + np.eye(len(labels))[:dof_subject], output_type='z_score') + contrast_map = second_level_model.compute_contrast( + np.eye(len(labels))[dof_subject: dof_subject + dof_contrast], + output_type='z_score') + acq_map = second_level_model.compute_contrast( + np.eye(len(labels))[-1 -dof_acq: -1], output_type='z_score') + subject_map = math_img('img * (img > -8.2095)', img=subject_map) + contrast_map = math_img('img * (img > -8.2095)', img=contrast_map) + acq_map = math_img('img * (img > -8.2095)', img=acq_map) + return design_matrix, subject_map, contrast_map, acq_map + + +# %% +def condition_similarity(db, masker): + """ + Look at the similarity across conditions, averaged across + subjects and phase encoding + """ + df = db[db.acquisition == 'ffx'] + + df_copy = df.copy() # Create a copy of the DataFrame + + _cond = df['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + _cond = df['task'] == 'RewProc' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_rewproc' + + df_copy.drop(df_copy[df_copy.contrast == + 'scene_possible_incorrect'].index, 0, inplace=True) + df_copy.drop(df_copy[df_copy.contrast == + 'search_array_two_absent'].index, 0, inplace=True) + df_copy.drop(df_copy[df_copy.contrast == + 'search_array_two_present'].index, 0, inplace=True) + df_copy.drop(df_copy[df_copy.contrast == + 'search_array_four_absent'].index, 0, inplace=True) + df_copy.drop(df_copy[df_copy.contrast == + 'search_array_four_present'].index, 0, inplace=True) + df = df_copy + + conditions = df.contrast.unique() + n_conditions = len(conditions) + print('The number of elementary contrasts is %s.' % n_conditions) + correlation = np.zeros((n_conditions, n_conditions)) + X = {} + unique_subjects = df.subject.unique() + n_subjects = len(unique_subjects) + for subject in unique_subjects: + paths = [] + tasks = [] + task_pos = [0] + for condition in conditions: + selection = df[df.subject == subject][df.contrast == condition] + tasks.append(selection.task.values[-1]) + if len(tasks) > 2 and tasks[-2] != tasks[-1]: + task_pos.append(float(len(tasks)-1)) + paths.append(selection.path.values[-1]) + x = masker.transform(paths) + correlation += np.corrcoef(x) + X[subject] = x + correlation /= n_subjects + tasks = np.array(tasks) + _, idx = np.unique(tasks, return_index=True) + unique_tasks = tasks[np.sort(idx)] + nice_tasks = [] + for task in unique_tasks: + task = task.replace('_', ' ') + task = task.title() + nice_tasks.append(task) + nice_tasks = np.array(nice_tasks) + # plot with subject correlations + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks, fontsize=6) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=90, ha='right', fontsize=6) + cax = ax.imshow(correlation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_within' + '_' + + suffix + '.png'), dpi=1200) + + tasks_ = np.unique(tasks).tolist() + df_all_contrasts = pd.read_csv(ALL_CONTRASTS, sep='\t') + + df_copy = df_all_contrasts.copy() # Create a copy of the DataFrame + + _cond = df_all_contrasts['task'] == 'BiologicalMotion2' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_biomo2' + + _cond = df_copy['task'] == 'FingerTapping' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_ftap' + + _cond = df_copy['task'] == 'RewProc' + df_copy.loc[_cond, 'contrast'] = df_copy.loc[_cond, 'contrast'] + '_rewproc' + + trick_cond = df_copy['contrast'].isna() + df_copy.loc[trick_cond, 'contrast'] = 'null_ftap' + + df_all_contrasts = df_copy + + # Get contrasts and tags lists + contrasts_list = [] + all_tags = [] + pos_task = {} + for tk in tasks_: + num_con = len(contrasts_list) + contrasts_list.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].contrast.tolist()) + all_tags.extend(df_all_contrasts[df_all_contrasts.task == \ + tk].tags.tolist()) + pos_task[tk] = num_con + tgs_clean, tgs_flatten, unique_tgs = tags(all_tags) + + print('The total number of contrasts is %s' % len(contrasts_list)) + print('The number of cognitive components present ' + \ + 'in all contrasts is %s.' % len(unique_tgs)) + + # Create occurrences matrix + occur_mtx = [] + for tlist in tgs_clean: + occur = [] + for component in unique_tgs: + if component in tlist: + occur.append(1) + else: + occur.append(0) + occur_mtx.append(occur) + df = pd.DataFrame(occur_mtx, columns=unique_tgs, index=contrasts_list) + + plt.figure() + plt.imshow(df) + for task, position in pos_task.items(): + plt.text(-0.5, position, task, ha='right', va='center', + color='black') + plt.yticks([]) + plt.savefig(os.path.join(cache, 'tags_occurrence' + '_' + + suffix + '.png'), dpi=1200) + + cog_model = np.zeros((n_conditions, len(df.columns))) + for i, condition in enumerate(conditions): + if not df[df.index == condition].values.tolist(): + msg = 'Condition "%s" not found!' % condition + warnings.warn(msg) + else: + cog_model[i] = df[df.index == condition].values + cog_comp = [ccomp for ccomp in cog_model.T if np.any(ccomp)] + print('The number of cognitive components present only in ' + \ + 'the elementary contrasts is %s.' % len(cog_comp)) + ccorrelation = np.corrcoef(cog_model) + fig = plt.figure(figsize=(6., 5.)) + ax = plt.axes() + ax.set_yticks(task_pos) + ax.set_yticklabels(nice_tasks, fontsize=6) + ax.set_xticks(task_pos) + ax.set_xticklabels(nice_tasks, rotation=90, ha='right', fontsize=6) + cax = ax.imshow(ccorrelation, interpolation='nearest', vmin=-1, + cmap=plotting.cm.cyan_copper) + #plt.subplots_adjust() + # Add colorbar + # Make sure to specify tick locations to match desired ticklabels + cbar = fig.colorbar(cax, ticks=[-0.95, 0., .95], shrink=.925) + # vertically oriented colorbar + cbar.ax.set_yticklabels(['-1', '0', '1']) + plt.subplots_adjust(left=.3, top=.99, right=.99, bottom=.275) + plt.savefig(os.path.join(cache, 'condition_similarity_cognitive' + '_' + + suffix + '.png'), dpi=1200) + # plt.show() + x = np.triu(correlation, 1) + y = np.triu(ccorrelation, 1) + x = x[x != 0] + y = y[y != 0] + print('pearson', st.pearsonr(x,y)) + print('spearman', st.spearmanr(x,y)) + # PearsonR(statistic=0.41868416057824975, pvalue=1.3771091641528076e-73) + # spearman (statistic=0.22693191657859985, pvalue=2.0146645657106837e-21) + + #with all subjects and all contrasts + #pearson PearsonRResult(statistic=0.2645968369773148, pvalue=1.1589455612247192e-81) + #spearman SignificanceResult(statistic=0.1664760786110775, pvalue=1.0419750445534904e-32) + + #with less subjects (9) + #pearson PearsonRResult(statistic=0.25057584168885794, pvalue=1.3616515714480091e-67) + #spearman SignificanceResult(statistic=0.11602994657189573, pvalue=1.989444808058419e-15) + +# %% +if __name__ == '__main__': + db = data_parser(derivatives=SMOOTH_DERIVATIVES, subject_list = PTS, + task_list=TASKS, conditions=df_conds) + + # fix for when the path doesn't include the acquisition + # for now this have to be manual and explicit, thinking on how to make it + # automatic + _cond = ( + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-01') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-03') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-05') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-07')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-02') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-04') | + db['path'].str.contains('res_task-MathLanguage_space-MNI305_run-06')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-01') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-02') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-03') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-05') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-06') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-07') | + db['path'].str.contains('res_task-SpatialNavigation_space-MNI305_run-08')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-01') | + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-02') | + db['path'].str.contains('res_task-VSTMC_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-01') | + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-03') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-01') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-02') | + db['path'].str.contains('res_task-BiologicalMotion1_space-MNI305_run-04') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-02') | + db['path'].str.contains('res_task-BiologicalMotion2_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-NARPS_space-MNI305_run-01') | + db['path'].str.contains('res_task-NARPS_space-MNI305_run-02') | + db['path'].str.contains('res_task-RewProc_space-MNI305_run-01')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-NARPS_space-MNI305_run-03') | + db['path'].str.contains('res_task-NARPS_space-MNI305_run-04') | + db['path'].str.contains('res_task-RewProc_space-MNI305_run-02')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-Scene_space-MNI305_run-01') | + db['path'].str.contains('res_task-Scene_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-Scene_space-MNI305_run-02') | + db['path'].str.contains('res_task-Scene_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-01') | + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-02') | + db['path'].str.contains('res_task-FaceBody_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-01') | + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-03')) + db.loc[_cond, 'acquisition'] = 'pa' + + _cond = [] + _cond = ( + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-02') | + db['path'].str.contains('res_task-VisualSearch_space-MNI305_run-04')) + db.loc[_cond, 'acquisition'] = 'ap' + + # Get the signals and perform an anova on subjects, conditions and acq + mask_gm = nib.load(os.path.join(DERIVATIVES, 'group', 'anat', + 'gm_mask.nii.gz')) + masker = NiftiMasker(mask_img=mask_gm, memory=mem).fit() + + # %% + + # Compute the ANOVAs + design_matrix, subject_map, contrast_map, acq_map = anova(db, masker) + # ## Store them... + subject_map.to_filename(os.path.join(cache, 'subject_effect' + '_' + + suffix + '.nii.gz')) + contrast_map.to_filename(os.path.join(cache, 'condition_effect' + '_' + + suffix + '.nii.gz')) + acq_map.to_filename(os.path.join(cache, 'acq_effect' + '_' + suffix + + '.nii.gz')) + # ## ...or load them + # subject_map = os.path.join(cache, + # 'subject_effect' + '_' + suffix + '.nii.gz') + # contrast_map = os.path.join(cache, + # 'condition_effect' + '_' + suffix + '.nii.gz') + # acq_map = os.path.join(cache, 'acq_effect' + '_' + suffix + '.nii.gz') + + # ## Plots + _, threshold_ = threshold_stats_img(subject_map, alpha=.05, height_control='fdr') + sub_effect = plotting.plot_stat_map(subject_map, cut_coords=[10, -50, 10], + threshold=threshold_, vmax=37, + title='Subject effect', + draw_cross = False) + sub_effect.savefig(os.path.join( + cache, 'subject_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(contrast_map, alpha=.05, height_control='fdr') + cond_effect = plotting.plot_stat_map(contrast_map, cut_coords=[10, -50, 10], + threshold=threshold_, + title='Condition effect', + draw_cross = False) + cond_effect.savefig(os.path.join( + cache, 'condition_effect' + '_' + suffix + '.png'), dpi=1200) + # + _, threshold_ = threshold_stats_img(acq_map, alpha=.05, height_control='fdr') + phase_effect = plotting.plot_stat_map(acq_map, + threshold=threshold_, vmax=37, + title='Phase-encoding effect', draw_cross = False) + phase_effect.savefig(os.path.join( + cache, 'acq_effect' + '_' + suffix + '.png'), dpi=1200) + # %% + + # Other analyses + condition_similarity(db, masker) + plt.show() \ No newline at end of file