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easy-pitch_interval_reasoning-interval_naming-0000
easy
0
easy
pitch_interval_reasoning
interval_naming
What written interval do the two notes in this ABC score fragment form? L:1/8 M:6/8 K:E [_F,_D] |] %1 Interpret the score using its key signature. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. ...
major sixth
interval
The score note "_F," explicitly marks F flat, overriding K:E, so it represents "_F,". The score note "_D" explicitly marks D flat, overriding K:E, so it represents "_D". Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance...
{"_answer_tokens": 122, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gene...
easy-pitch_interval_reasoning-interval_naming-0001
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from C4 to C5. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Return only t...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from C4 to C5 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect oc...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0002
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are B#3 and F#4. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Retur...
diminished fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from B#3 to F#4 is 6 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality diminished. So the interval is a diminished...
{"_answer_tokens": 81, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0003
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from B3 up to B4. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Return onl...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from B3 to B4 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect oc...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0004
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between G5 and G6? Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the re...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from G5 to G6 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect oc...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0005
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are E3 and Db4. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the req...
diminished seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from E3 to Db4 is 9 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality diminished. So the interval is a dimini...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0006
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from C4 up to D#4. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Return on...
augmented second
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 2 (second). The chromatic distance from C4 to D#4 is 3 semitones. The major/perfect form of a second is 2 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0007
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are Fb3 and Fb3. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are dis...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from Fb3 to Fb3 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uni...
{"_answer_tokens": 81, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0008
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are D#3 and D#4. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from D#3 to D#4 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect ...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0009
easy
0
easy
pitch_interval_reasoning
interval_naming
What written interval do the two notes in this ABC score fragment form? L:1/4 M:none K:Dm [D_B]4 |] %1 Interpret the score using its key signature. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound....
minor sixth
interval
In K:Dm, D has no key-signature accidental, so the score note "D" represents "=D". The score note "_B" explicitly marks B flat, so it represents "_B". Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from "=D" to "_B" ...
{"_answer_tokens": 121, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gene...
easy-pitch_interval_reasoning-interval_naming-0010
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are F5 and D6. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names a...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from F5 to D6 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
{"_answer_tokens": 77, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0011
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between A3 and A#3? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the reques...
augmented unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from A3 to A#3 is 1 semitone. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented ...
{"_answer_tokens": 82, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0012
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from B#5 up to A#6. Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer,...
minor seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from B#5 to A#6 is 10 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality minor. So the interval is a minor sev...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0013
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from "_B," to "A"? Notes are written in compact ABC notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without expl...
major seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from "_B," to "A" is 11 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality major. So the interval is a major s...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0014
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from F#4 to F#5. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only the req...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from F#4 to F#5 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect ...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0015
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval formed by A5 and F#6. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return onl...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from A5 to F#6 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0016
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval formed by D#5 and D#5. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. R...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from D#5 to D#5 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uni...
{"_answer_tokens": 83, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0017
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between D#5 and D#6? Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distin...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from D#5 to D#6 is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect ...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0018
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from B5 to Ab6? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, wi...
diminished seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from B5 to Ab6 is 9 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality diminished. So the interval is a dimini...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0019
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval from G#5 up to E6. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Retur...
minor sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from G#5 to E6 is 8 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality minor. So the interval is a minor sixth.
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0020
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from B3 to Eb4? Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without ex...
diminished fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from B3 to Eb4 is 4 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality diminished. So the interval is a diminishe...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0021
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from B3 to F4? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, wit...
diminished fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from B3 to F4 is 6 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality diminished. So the interval is a diminished f...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0022
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from E3 up to B3. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Return onl...
perfect fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from E3 to B3 is 7 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fifth.
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0023
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from G3 up to Ab3. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only the r...
minor second
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 2 (second). The chromatic distance from G3 to Ab3 is 1 semitone. The major/perfect form of a second is 2 semitones. Comparing those distances gives the quality minor. So the interval is a minor second.
{"_answer_tokens": 76, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0024
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are B4 and G#5. Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from B4 to G#5 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
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easy-pitch_interval_reasoning-interval_naming-0025
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from A4 to C5. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without expl...
minor third
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 3 (third). The chromatic distance from A4 to C5 is 3 semitones. The major/perfect form of a third is 4 semitones. Comparing those distances gives the quality minor. So the interval is a minor third.
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easy-pitch_interval_reasoning-interval_naming-0026
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from Fb3 to C4. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested answer...
augmented fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from Fb3 to C4 is 8 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented f...
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easy-pitch_interval_reasoning-interval_naming-0027
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between A#3 and E#4? Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the ...
perfect fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from A#3 to E#4 is 7 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fifth...
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easy-pitch_interval_reasoning-interval_naming-0028
easy
0
easy
pitch_interval_reasoning
interval_naming
Determine the interval from C5 to E5. Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer,...
major third
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 3 (third). The chromatic distance from C5 to E5 is 4 semitones. The major/perfect form of a third is 4 semitones. Comparing those distances gives the quality major. So the interval is a major third.
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easy-pitch_interval_reasoning-interval_naming-0029
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are "^g" and "^d'". Notes are written in compact ABC notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are disti...
perfect fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from "^g" to "^d'" is 7 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fi...
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easy-pitch_interval_reasoning-interval_naming-0030
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval from C3 up to Gb3. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, with...
diminished fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from C3 to Gb3 is 6 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality diminished. So the interval is a diminished ...
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easy-pitch_interval_reasoning-interval_naming-0031
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between C4 and B#4? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the reques...
augmented seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from C4 to B#4 is 12 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality augmented. So the interval is an augme...
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easy-pitch_interval_reasoning-interval_naming-0032
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from D4 to Gb4. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only the requ...
diminished fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from D4 to Gb4 is 4 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality diminished. So the interval is a diminishe...
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easy-pitch_interval_reasoning-interval_naming-0033
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from F#3 up to F#3. Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer,...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from F#3 to F#3 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uni...
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easy-pitch_interval_reasoning-interval_naming-0034
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the harmonic interval shown in this ABC score fragment: L:1/8 M:9/8 K:A [^A,G]2 |] %1 Interpret the score using its key signature. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equi...
minor seventh
interval
The score note "^A," explicitly marks A sharp, so it represents "^A,". The key signature K:A makes G sharp, so the score note "G" represents "^G". Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from "^A," to "^G" i...
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easy-pitch_interval_reasoning-interval_naming-0035
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval formed by Db4 and Cb5. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, ...
minor seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from Db4 to Cb5 is 10 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality minor. So the interval is a minor sev...
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easy-pitch_interval_reasoning-interval_naming-0036
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval from "B" up to "d". Notes are written in compact ABC notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only the r...
minor third
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 3 (third). The chromatic distance from "B" to "d" is 3 semitones. The major/perfect form of a third is 4 semitones. Comparing those distances gives the quality minor. So the interval is a minor third.
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easy-pitch_interval_reasoning-interval_naming-0037
easy
0
easy
pitch_interval_reasoning
interval_naming
Determine the interval from "_G" to "_g". Notes are written in compact ABC notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested ans...
perfect octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from "_G" to "_g" is 12 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality perfect. So the interval is a perfec...
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easy-pitch_interval_reasoning-interval_naming-0038
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from A4 to Db5? Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without ex...
diminished fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from A4 to Db5 is 4 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality diminished. So the interval is a diminishe...
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easy-pitch_interval_reasoning-interval_naming-0039
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval from "^D" up to "^D". Notes are written in compact ABC notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested a...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from "^D" to "^D" is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect u...
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easy-pitch_interval_reasoning-interval_naming-0040
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval in this ABC score fragment: L:1/4 M:4/4 K:E [=D,G,] |] %1 Interpret the score using its key signature. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent inte...
augmented fourth
interval
The score note "=D," explicitly marks D natural, overriding K:E, so it represents "=D,". The key signature K:E makes G sharp, so the score note "G," represents "^G,". Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance f...
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easy-pitch_interval_reasoning-interval_naming-0041
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between A4 and A4? Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the re...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from A4 to A4 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uniso...
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easy-pitch_interval_reasoning-interval_naming-0042
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from G#3 up to D4. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested ans...
diminished fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from G#3 to D4 is 6 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality diminished. So the interval is a diminished ...
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easy-pitch_interval_reasoning-interval_naming-0043
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from Cb4 to Ab4. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested answe...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from Cb4 to Ab4 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
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easy-pitch_interval_reasoning-interval_naming-0044
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from G5 up to A5. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without e...
major second
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 2 (second). The chromatic distance from G5 to A5 is 2 semitones. The major/perfect form of a second is 2 semitones. Comparing those distances gives the quality major. So the interval is a major second.
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easy-pitch_interval_reasoning-interval_naming-0045
easy
0
easy
pitch_interval_reasoning
interval_naming
Determine the interval from A#4 to C#5. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Return...
minor third
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 3 (third). The chromatic distance from A#4 to C#5 is 3 semitones. The major/perfect form of a third is 4 semitones. Comparing those distances gives the quality minor. So the interval is a minor third.
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easy-pitch_interval_reasoning-interval_naming-0046
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval from A5 up to D6. Notes are written in scientific pitch notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only th...
perfect fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from A5 to D6 is 5 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fourt...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0047
easy
0
easy
pitch_interval_reasoning
interval_naming
Determine the interval from C5 to Db5. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested a...
minor second
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 2 (second). The chromatic distance from C5 to Db5 is 1 semitone. The major/perfect form of a second is 2 semitones. Comparing those distances gives the quality minor. So the interval is a minor second.
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easy-pitch_interval_reasoning-interval_naming-0048
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval formed by "E," and "B,". Notes are written in compact ABC notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Retu...
perfect fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from "E," to "B," is 7 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fif...
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easy-pitch_interval_reasoning-interval_naming-0049
easy
0
easy
pitch_interval_reasoning
interval_naming
Give the interval from "G," up to "_G". Notes are written in compact ABC notation. Give one interval name, for example, perfect fourth or minor tenth, preserving the written interval number rather than reducing compound intervals to simple ones. Enharmonically equivalent interval names are distinct. Return only the req...
diminished octave
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 8 (octave). The chromatic distance from "G," to "_G" is 11 semitones. The major/perfect form of an octave is 12 semitones. Comparing those distances gives the quality diminished. So the interval is a dim...
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easy-pitch_interval_reasoning-interval_naming-0050
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from F3 to Bb3. Notes are written in scientific pitch notation. The expected answer is one interval name, for example, diminished fifth or perfect fifteenth, with the written interval number preserved; enharmonically equivalent interval names are distinct. Return only the requested answer, without exp...
perfect fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from F3 to Bb3 is 5 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect four...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0051
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between "_D," and "C"? Notes are written in compact ABC notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the req...
major seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from "_D," to "C" is 11 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality major. So the interval is a major s...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0052
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from "^C," to "^B,". Notes are written in compact ABC notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, wit...
major seventh
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from "^C," to "^B," is 11 semitones. The major/perfect form of a seventh is 11 semitones. Comparing those distances gives the quality major. So the interval is a major...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0053
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are D5 and G5. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names a...
perfect fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from D5 to G5 is 5 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fourt...
{"_answer_tokens": 78, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0054
easy
0
easy
pitch_interval_reasoning
interval_naming
Classify the interval formed by C3 and G#3. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names are distinct. Re...
augmented fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from C3 to G#3 is 8 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented f...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0055
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are "g" and "^g". Notes are written in compact ABC notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only th...
augmented unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from "g" to "^g" is 1 semitone. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality augmented. So the interval is an augmente...
{"_answer_tokens": 83, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0056
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from A5 to A5? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, wit...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from A5 to A5 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uniso...
{"_answer_tokens": 81, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0057
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from Fb5 to Cb6? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, w...
perfect fifth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 5 (fifth). The chromatic distance from Fb5 to Cb6 is 7 semitones. The major/perfect form of a fifth is 7 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect fifth...
{"_answer_tokens": 79, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0058
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from G5 to G#5? Notes are written in scientific pitch notation. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically equivalent interval names are distinct. Return only the requested answer, wi...
augmented unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from G5 to G#5 is 1 semitone. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented ...
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easy-pitch_interval_reasoning-interval_naming-0059
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the ascending interval whose endpoints are G5 and C#6. Notes are written in scientific pitch notation. Answer format: one interval name, for example, minor third or double-augmented eleventh; preserve the written interval number, including whether it is simple or compound. Enharmonically equivalent interval names ...
augmented fourth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 4 (fourth). The chromatic distance from G5 to C#6 is 6 semitones. The major/perfect form of a fourth is 5 semitones. Comparing those distances gives the quality augmented. So the interval is an augmented...
{"_answer_tokens": 80, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_naming-0060
easy
0
easy
pitch_interval_reasoning
interval_naming
Name the interval from Gb5 to Eb6. Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested answe...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from Gb5 to Eb6 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
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easy-pitch_interval_reasoning-interval_naming-0061
easy
0
easy
pitch_interval_reasoning
interval_naming
Identify the interval between the two notated pitches in this ABC score fragment: L:1/4 M:6/8 K:D [F,E]4 |] %1 Interpret the score using its key signature. Provide one interval name, for example, minor sixth or double-diminished twelfth, using the simple or compound number shown by the written notes. Enharmonically e...
minor seventh
interval
The key signature K:D makes F sharp, so the score note "F," represents "^F,". In K:D, E has no key-signature accidental, so the score note "E" represents "=E". Counting the note letters from the first note up to the second note, including octave changes, gives interval number 7 (seventh). The chromatic distance from "^...
{"_answer_tokens": 124, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gene...
easy-pitch_interval_reasoning-interval_naming-0062
easy
0
easy
pitch_interval_reasoning
interval_naming
What is the written interval between Bb5 and G6? Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the r...
major sixth
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 6 (sixth). The chromatic distance from Bb5 to G6 is 9 semitones. The major/perfect form of a sixth is 9 semitones. Comparing those distances gives the quality major. So the interval is a major sixth.
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easy-pitch_interval_reasoning-interval_naming-0063
easy
0
easy
pitch_interval_reasoning
interval_naming
What interval goes from D4 to D4? Notes are written in scientific pitch notation. Answer with one interval name, for example, major seventh or augmented eleventh, preserving the written simple or compound interval number and treating enharmonically equivalent interval names as distinct. Return only the requested answer...
perfect unison
interval
Counting the note letters from the first note up to the second note, including octave changes, gives interval number 1 (unison). The chromatic distance from D4 to D4 is 0 semitones. The major/perfect form of a unison is 0 semitones. Comparing those distances gives the quality perfect. So the interval is a perfect uniso...
{"_answer_tokens": 81, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_naming", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_gener...
easy-pitch_interval_reasoning-interval_arithmetic-0000
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a perfect octave away from an augmented octave. Answer format: one interval name for the final result, for example, major sixth or diminished tenth. Preserve the theoretical interval spelling; enharmonically equivalent interval names are distinct. Return only the requested answer, witho...
augmented unison
interval
Start with an augmented octave: interval number 8 and 13 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect octave: interval number 8 - 8 + 1 = 1, and semitones 13 - 12 = 1. With interval number 1 and 1 semitone, the resulting interval ...
{"_answer_tokens": 96, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0001
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take an augmented fifth away from a perfect octave. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without ...
diminished fourth
interval
Start with a perfect octave: interval number 8 and 12 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract an augmented fifth: interval number 8 - 5 + 1 = 4, and semitones 12 - 8 = 4. With interval number 4 and 4 semitones, the resulting interval i...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0002
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval produced by adding a diminished sixth to a major second. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without exp...
diminished seventh
interval
Start with a major second: interval number 2 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a diminished sixth: interval number 2 + 6 - 1 = 7, and semitones 2 + 7 = 9. With interval number 7 and 9 semitones, the resulting interval is a dimin...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0003
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval left after subtracting a minor third from a perfect fourth. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without ex...
major second
interval
Start with a perfect fourth: interval number 4 and 5 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a minor third: interval number 4 - 3 + 1 = 2, and semitones 5 - 3 = 2. With interval number 2 and 2 semitones, the resulting interval is a maj...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0004
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Add a perfect fifth to a major third. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
major seventh
interval
Start with a major third: interval number 3 and 4 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a perfect fifth: interval number 3 + 5 - 1 = 7, and semitones 4 + 7 = 11. With interval number 7 and 11 semitones, the resulting interval is a major s...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0005
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Remove a minor third from a perfect octave by interval arithmetic. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without explanation o...
major sixth
interval
Start with a perfect octave: interval number 8 and 12 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a minor third: interval number 8 - 3 + 1 = 6, and semitones 12 - 3 = 9. With interval number 6 and 9 semitones, the resulting interval is a m...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0006
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract an augmented second from an augmented sixth. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
perfect fifth
interval
Start with an augmented sixth: interval number 6 and 10 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract an augmented second: interval number 6 - 2 + 1 = 5, and semitones 10 - 3 = 7. With interval number 5 and 7 semitones, the resulting interva...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0007
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a perfect fifth away from a major seventh. Answer format: one interval name for the final result, for example, major sixth or diminished tenth. Preserve the theoretical interval spelling; enharmonically equivalent interval names are distinct. Return only the requested answer, without ex...
major third
interval
Start with a major seventh: interval number 7 and 11 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect fifth: interval number 7 - 5 + 1 = 3, and semitones 11 - 7 = 4. With interval number 3 and 4 semitones, the resulting interval is a ...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0008
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a perfect fourth away from a diminished octave. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without...
diminished fifth
interval
Start with a diminished octave: interval number 8 and 11 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect fourth: interval number 8 - 4 + 1 = 5, and semitones 11 - 5 = 6. With interval number 5 and 6 semitones, the resulting interval ...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0009
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval addition to combine a major second and a minor sixth. Answer format: one interval name for the final result, for example, major sixth or diminished tenth. Preserve the theoretical interval spelling; enharmonically equivalent interval names are distinct. Return only the requested answer, without explanation...
minor seventh
interval
Start with a major second: interval number 2 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a minor sixth: interval number 2 + 6 - 1 = 7, and semitones 2 + 8 = 10. With interval number 7 and 10 semitones, the resulting interval is a minor se...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0010
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval produced by adding a perfect fourth to a diminished fourth. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested a...
diminished seventh
interval
Start with a diminished fourth: interval number 4 and 4 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a perfect fourth: interval number 4 + 4 - 1 = 7, and semitones 4 + 5 = 9. With interval number 7 and 9 semitones, the resulting interval is a di...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0011
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Starting from a perfect fifth, add a perfect fourth. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanatio...
perfect octave
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a perfect fourth: interval number 5 + 4 - 1 = 8, and semitones 7 + 5 = 12. With interval number 8 and 12 semitones, the resulting interval is a perf...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0012
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine a perfect fourth with a perfect fifth by addition. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
perfect octave
interval
Start with a perfect fourth: interval number 4 and 5 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a perfect fifth: interval number 4 + 5 - 1 = 8, and semitones 5 + 7 = 12. With interval number 8 and 12 semitones, the resulting interval is a perf...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0013
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine an augmented seventh with a diminished second by addition. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text...
perfect octave
interval
Start with an augmented seventh: interval number 7 and 12 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a diminished second: interval number 7 + 2 - 1 = 8, and semitones 12 + 0 = 12. With interval number 8 and 12 semitones, the resulting interval...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0014
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract a perfect fourth from a perfect fifth. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or ...
major second
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect fourth: interval number 5 - 4 + 1 = 2, and semitones 7 - 5 = 2. With interval number 2 and 2 semitones, the resulting interval is a m...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0015
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine a perfect fifth with a major third by addition. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
major seventh
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major third: interval number 5 + 3 - 1 = 7, and semitones 7 + 4 = 11. With interval number 7 and 11 semitones, the resulting interval is a major s...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0016
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval left after subtracting a perfect octave from an augmented octave. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the reque...
augmented unison
interval
Start with an augmented octave: interval number 8 and 13 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect octave: interval number 8 - 8 + 1 = 1, and semitones 13 - 12 = 1. With interval number 1 and 1 semitone, the resulting interval ...
{"_answer_tokens": 96, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0017
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine a major second with a diminished second by addition. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
diminished third
interval
Start with a major second: interval number 2 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a diminished second: interval number 2 + 2 - 1 = 3, and semitones 2 + 0 = 2. With interval number 3 and 2 semitones, the resulting interval is a dimi...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0018
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a minor third away from an augmented fifth. Answer format: one interval name for the final result, for example, major sixth or diminished tenth. Preserve the theoretical interval spelling; enharmonically equivalent interval names are distinct. Return only the requested answer, without e...
augmented third
interval
Start with an augmented fifth: interval number 5 and 8 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a minor third: interval number 5 - 3 + 1 = 3, and semitones 8 - 3 = 5. With interval number 3 and 5 semitones, the resulting interval is an ...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0019
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval left after subtracting an augmented second from an augmented second. Answer format: one interval name for the final result, for example, major sixth or diminished tenth. Preserve the theoretical interval spelling; enharmonically equivalent interval names are distinct. Return only the requested answer,...
perfect unison
interval
Start with an augmented second: interval number 2 and 3 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract an augmented second: interval number 2 - 2 + 1 = 1, and semitones 3 - 3 = 0. With interval number 1 and 0 semitones, the resulting interval...
{"_answer_tokens": 96, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0020
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine a major sixth with a major third by addition. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional ...
augmented octave
interval
Start with a major sixth: interval number 6 and 9 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major third: interval number 6 + 3 - 1 = 8, and semitones 9 + 4 = 13. With interval number 8 and 13 semitones, the resulting interval is an augmente...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0021
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract a diminished fourth from a minor sixth. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or...
major third
interval
Start with a minor sixth: interval number 6 and 8 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a diminished fourth: interval number 6 - 4 + 1 = 3, and semitones 8 - 4 = 4. With interval number 3 and 4 semitones, the resulting interval is a ...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0022
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract an augmented fourth from an augmented octave. Give one interval name for the final result, for example, perfect fifth or augmented ninth, using the resulting interval number and preserving the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanat...
perfect fifth
interval
Start with an augmented octave: interval number 8 and 13 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract an augmented fourth: interval number 8 - 4 + 1 = 5, and semitones 13 - 6 = 7. With interval number 5 and 7 semitones, the resulting interv...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0023
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval left after subtracting an augmented second from a perfect fourth. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation o...
diminished third
interval
Start with a perfect fourth: interval number 4 and 5 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract an augmented second: interval number 4 - 2 + 1 = 3, and semitones 5 - 3 = 2. With interval number 3 and 2 semitones, the resulting interval is...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0024
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval left after subtracting a minor second from a perfect fifth. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or addi...
augmented fourth
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a minor second: interval number 5 - 2 + 1 = 4, and semitones 7 - 1 = 6. With interval number 4 and 6 semitones, the resulting interval is an au...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0025
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval produced by adding a major third to a perfect fourth. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explan...
major sixth
interval
Start with a perfect fourth: interval number 4 and 5 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major third: interval number 4 + 3 - 1 = 6, and semitones 5 + 4 = 9. With interval number 6 and 9 semitones, the resulting interval is a major si...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0026
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Starting from a major seventh, subtract a perfect fifth. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additi...
major third
interval
Start with a major seventh: interval number 7 and 11 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a perfect fifth: interval number 7 - 5 + 1 = 3, and semitones 11 - 7 = 4. With interval number 3 and 4 semitones, the resulting interval is a ...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0027
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract a minor second from a major second. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
augmented unison
interval
Start with a major second: interval number 2 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a minor second: interval number 2 - 2 + 1 = 1, and semitones 2 - 1 = 1. With interval number 1 and 1 semitone, the resulting interval is an augm...
{"_answer_tokens": 96, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0028
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a major sixth away from a minor seventh. Provide a single interval name for the final result, for example, diminished fourth or major tenth. Preserve the theoretical interval spelling; enharmonic substitutes are distinct. Return only the requested answer, without explanation or addition...
minor second
interval
Start with a minor seventh: interval number 7 and 10 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a major sixth: interval number 7 - 6 + 1 = 2, and semitones 10 - 9 = 1. With interval number 2 and 1 semitone, the resulting interval is a min...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0029
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Add a diminished second to a perfect fifth. Answer with one interval name for the final result, for example, minor third or double-diminished seventh. Preserve both its interval number and chromatic size; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
diminished sixth
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a diminished second: interval number 5 + 2 - 1 = 6, and semitones 7 + 0 = 7. With interval number 6 and 7 semitones, the resulting interval is a dim...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0030
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Starting from a diminished third, add a major second. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additiona...
diminished fourth
interval
Start with a diminished third: interval number 3 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major second: interval number 3 + 2 - 1 = 4, and semitones 2 + 2 = 4. With interval number 4 and 4 semitones, the resulting interval is a dimin...
{"_answer_tokens": 95, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0031
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Use interval subtraction to take a major sixth away from a perfect octave. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without exp...
minor third
interval
Start with a perfect octave: interval number 8 and 12 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a major sixth: interval number 8 - 6 + 1 = 3, and semitones 12 - 9 = 3. With interval number 3 and 3 semitones, the resulting interval is a m...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0032
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Subtract a major second from a major second. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional text.
perfect unison
interval
Start with a major second: interval number 2 and 2 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Subtract a major second: interval number 2 - 2 + 1 = 1, and semitones 2 - 2 = 0. With interval number 1 and 0 semitones, the resulting interval is a perf...
{"_answer_tokens": 96, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0033
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Find the interval produced by adding a major sixth to a minor second. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanat...
minor seventh
interval
Start with a minor second: interval number 2 and 1 semitone. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major sixth: interval number 2 + 6 - 1 = 7, and semitones 1 + 9 = 10. With interval number 7 and 10 semitones, the resulting interval is a minor sev...
{"_answer_tokens": 93, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0034
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Starting from a minor seventh, add a major second. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanation or additional t...
perfect octave
interval
Start with a minor seventh: interval number 7 and 10 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a major second: interval number 7 + 2 - 1 = 8, and semitones 10 + 2 = 12. With interval number 8 and 12 semitones, the resulting interval is a perf...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
easy-pitch_interval_reasoning-interval_arithmetic-0035
easy
0
easy
pitch_interval_reasoning
interval_arithmetic
Combine a perfect fifth with a perfect fourth by addition. The expected answer is one interval name for the final result, for example, augmented fifth or perfect eleventh, with the theoretical interval spelling preserved; enharmonic substitutes are distinct. Return only the requested answer, without explanation or addi...
perfect octave
interval
Start with a perfect fifth: interval number 5 and 7 semitones. For interval numbers, addition uses current + interval - 1, and subtraction uses current - interval + 1. Add a perfect fourth: interval number 5 + 4 - 1 = 8, and semitones 7 + 5 = 12. With interval number 8 and 12 semitones, the resulting interval is a perf...
{"_answer_tokens": 94, "_config": {"c": 1.0, "chain_len": 1, "key_complexity": 2, "level": 0, "max_accidental": 1, "max_interval_number": 8, "max_tries": 256, "mode": "interval_arithmetic", "n_candidates": 4, "p_abc": 0.2, "seed": null, "size": null}, "_generator_commit": "029f369e561fd801c30e355a3e90fccee062df88", "_g...
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Procedural Music Reasoning Benchmark

This benchmark was generated with Danila-Pechenev/procedural-music-reasoning.

Benchmark version: v0.4.3. Generator version: 0.4.2.

It contains balanced examples from two implemented music reasoning task families:

  • pitch_interval_reasoning
  • chord_roman_reasoning

Configurations

Configuration Examples per mode Examples per split Total examples
n16 16 256 768
n32 32 512 1536
n64 (default) 64 1024 3072
n128 128 2048 6144

The configurations are deterministic nested subsets in ascending size order: n16 is contained in n32 is contained in n64 is contained in n128. This makes results obtained at different benchmark sizes directly comparable.

Splits

Every configuration contains the same difficulty splits:

Split Generator level
easy 0
moderate 3
hard 5

Columns

  • id: stable row identifier.
  • split: split name.
  • level: generator difficulty/distribution level.
  • difficulty: human-readable difficulty name.
  • family: task family.
  • mode: task mode within the family.
  • prompt: model input.
  • answer: canonical expected answer.
  • answer_kind: answer-normalization family.
  • cot: generator-produced reasoning trace.
  • metadata: JSON string with symbolic generation metadata.

Evaluation Protocol

For benchmark evaluation, give the model the prompt only and compare its answer with answer using the task scorer. The cot field is provided for inspection, supervised training, and error analysis, but should not be included in the model prompt during benchmark evaluation.

Every benchmark prompt ends with Return only the requested answer, without explanation or additional text. This benchmark-only instruction requests the short answer expected by the scorer; it is not added to examples produced directly by the task generators.

Difficulty levels are distributional. A hard split may still contain some simple examples, but harder musical features are sampled more often or from a larger space.

Versioning

Hugging Face dataset releases should be tagged with the benchmark version. To load this exact release after upload, use:

from datasets import load_dataset

dataset = load_dataset(
    "dpechenev/music-reasoning-benchmark",
    "n64",
    revision="v0.4.3",
)

Replace n64 with any configuration listed above to select a different benchmark size.

Generation seed: 123.

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