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Ionian mode
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The Ionian mode is a musical mode or, in modern usage, a diatonic scale also called the major scale. It is named after the Ionian Greeks.
It is the name assigned by Heinrich Glarean in 1547 to his new authentic mode on C (mode 11 in his numbering scheme), which uses the diatonic octave species from C to the C an octave higher, divided at G (as its dominant, reciting tone/reciting note or tenor) into a fourth species of perfect fifth (tone–tone–semitone–tone) plus a third species of perfect fourth (tone–tone–semitone): C D E F G + G A B C.[1] This octave species is essentially the same as the major mode of tonal music.[2]
Church music had been explained by theorists as being organised in eight musical modes: the scales on D, E, F, and G in the "greater perfect system" of "musica recta,"[3] each with their authentic and plagal counterparts.
Glarean's twelfth mode was the plagal version of the Ionian mode, called Hypoionian (under Ionian), based on the same relative scale, but with the major third as its tenor, and having a melodic range from a perfect fourth below the tonic, to a perfect fifth above it.[4]
List of Ionian scales
[edit]| Major Key | Minor Key | Key Signatures | Tonic (Ionian mode) | Component pitches (Ionian mode) |
|---|---|---|---|---|
| C♯ major | A♯ minor | 7♯ | C♯ | C♯ D♯ E♯ F♯ G♯ A♯ B♯ |
| F♯ major | D♯ minor | 6♯ | F♯ | F♯ G♯ A♯ B C♯ D♯ E♯ |
| B major | G♯ minor | 5♯ | B | B C♯ D♯ E F♯ G♯ A♯ |
| E major | C♯ minor | 4♯ | E | E F♯ G♯ A B C♯ D♯ |
| A major | F♯ minor | 3♯ | A | A B C♯ D E F♯ G♯ |
| D major | B minor | 2♯ | D | D E F♯ G A B C♯ |
| G major | E minor | 1♯ | G | G A B C D E F♯ |
| C major | A minor | - | C | C D E F G A B |
| F major | D minor | 1♭ | F | F G A B♭ C D E |
| B♭ major | G minor | 2♭ | B♭ | B♭ C D E♭ F G A |
| E♭ major | C minor | 3♭ | E♭ | E♭ F G A♭ B♭ C D |
| A♭ major | F minor | 4♭ | A♭ | A♭ B♭ C D♭ E♭ F G |
| D♭ major | B♭ minor | 5♭ | D♭ | D♭ E♭ F G♭ A♭ B♭ C |
| G♭ major | E♭ minor | 6♭ | G♭ | G♭ A♭ B♭ C♭ D♭ E♭ F |
| C♭ major | A♭ minor | 7♭ | C♭ | C♭ D♭ E♭ F♭ G♭ A♭ B♭ |
See also
[edit]- Bilawal, the equivalent scale (thaat) in Hindustani music
- Shankarabharanam, the equivalent scale (melakarta) in Carnatic music
Notes
[edit]- ^ (Powers 2001a)
- ^ (Jones 1974, 42)
- ^ (Powers 2001b, §II: "Medieval Modal Theory")
- ^ (Powers 2001c)
References
[edit]- Jones, George Thaddeus. 1974. "Medieval Church Modes", in his Music Theory: The Fundamental Concepts of Tonal Music, Including Notation, Terminology, and Harmony, 42–43. Barnes & Noble Outline Series 137. New York, Hagerstown, San Francisco, London: Barnes & Noble Books; Toronto: Fitzhenry & Whiteside. ISBN 0-06-460137-4, 0-06-467168-2 OCLC 834716
- Powers, Harold S. 2001a. "Ionian". The New Grove Dictionary of Music and Musicians, 2nd edition, 29 vols., edited by Stanley Sadie and John Tyrrell, 12:[page needed]. London: Macmillan; New York: Grove's Dictionaries of Music. ISBN 978-1-56159-239-5.
- Powers, Harold S. 2001b. "Mode". The New Grove Dictionary of Music and Musicians, 2nd edition, 29 vols., edited by Stanley Sadie and John Tyrrell, 16:[page needed]. London: Macmillan; New York: Grove's Dictionaries of Music. ISBN 978-1-56159-239-5.
- Powers, Harold S. 2001c. "Hypoionian". The New Grove Dictionary of Music and Musicians, 2nd edition, 29 vols., edited by Stanley Sadie and John Tyrrell, 12:37–38. London: Macmillan; New York: Grove's Dictionaries of Music. ISBN 978-1-56159-239-5.
External links
[edit]- Ionian mode for guitar at GOSK.com
Ionian mode
View on GrokipediaDefinition and Characteristics
Musical Definition
The Ionian mode is defined in Western music theory as the first of the seven diatonic modes, equivalent to the natural major scale, and constructed by ascending from the tonic through the interval pattern of whole step, whole step, half step, whole step, whole step, whole step, half step.[1] The scale degrees are numbered 1 (tonic) to 7 (leading tone), with the major third on degree 3 and leading tone on degree 7 contributing to its tonal center. This mode encompasses seven pitches within an octave, forming the basis for tonal harmony in much of classical and popular music.[5] Its characteristic bright and stable sound arises from the major third and perfect fifth intervals above the tonic, which create consonance and a sense of resolution central to major-key progressions.[6] These intervals contribute to the mode's uplifting quality, distinguishing it from minor modes that feature a minor third for a darker tone.[7] The term "Ionian" originates from the Greek "Ionios," chosen by Glarean to fit the classical Greek naming tradition for modes, though the modern Ionian mode does not directly replicate ancient Greek practices.[8] This naming convention was formalized in the 16th century by Swiss theorist Heinrich Glarean in his treatise Dodecachordon, where he expanded the traditional eight church modes to twelve, positioning Ionian as the authentic mode on C.[4] From the 16th century onward, the Ionian mode has underpinned major tonality, becoming the dominant framework for composition and improvisation in Western art music, jazz, and beyond.[4]Interval Structure
The Ionian mode is constructed using a specific pattern of whole steps (W) and half steps (H), following the sequence W-W-H-W-W-W-H from the tonic to the octave. This intervallic structure defines its diatonic framework, ascending through seven notes before returning to the tonic an octave higher.[9] The intervals from the tonic in just intonation, a tuning system based on simple integer frequency ratios, are as follows: major second (9/8), major third (5/4), perfect fourth (4/3), perfect fifth (3/2), major sixth (5/3), and major seventh (15/8). These ratios approximate the equal-tempered semitone steps but emphasize pure consonances derived from low harmonics, with the octave completing the scale at 2/1.[10] The major third's consonance arises from its alignment within the harmonic series, where the fourth partial (harmonic) of the lower tone coincides with the fifth partial of the upper tone, producing the 5/4 ratio and minimizing auditory beats for a stable, pleasing sound. This alignment contributes to the mode's overall harmonic purity, particularly in major triads built on the tonic and dominant.[11] In the circle of fifths, the Ionian mode occupies the position of the major scale, starting at C major (no sharps or flats) and proceeding clockwise by perfect fifths, with the dominant (V) located one step away, facilitating the characteristic V-I resolution that reinforces tonal center stability.[12]| Interval from Tonic | Just Intonation Ratio |
|---|---|
| Major Second | 9/8 |
| Major Third | 5/4 |
| Perfect Fourth | 4/3 |
| Perfect Fifth | 3/2 |
| Major Sixth | 5/3 |
| Major Seventh | 15/8 |
Tonal Qualities
The Ionian mode is widely perceived as conveying a sense of happiness, triumph, and stability, primarily due to its major third interval, which imparts a bright and uplifting quality, and its leading tone (the major seventh scale degree), which generates tension that resolves strongly to the tonic, creating a feeling of conclusive positivity.[13][14] Psychoacoustic studies confirm that modes featuring a major third, such as Ionian, are rated as happier and less tense compared to those with a minor third, with the leading tone's half-step pull enhancing the perception of forward momentum and emotional resolution.[15] Acoustically, the Ionian mode's brightness is amplified in just intonation, where the major third (ratio 5:4) achieves greater consonance through simpler frequency ratios, resulting in purer harmonics and reduced beating compared to equal temperament, where the major third is slightly detuned (approximately 14 cents sharp), subtly dulling the mode's radiant quality.[13] This tuning difference affects perceptual brightness, as just intonation aligns more closely with the overtone series, fostering a sense of harmonic clarity and emotional elevation.[16] In music therapy and cultural contexts, the Ionian mode is associated with evoking resolution, positivity, and joy, often used to induce uplifting emotional states due to its stable tonal center and avoidance of unresolved dissonance.[17] Empirical research shows listeners attribute ecstasy, joy, and serenity to Ionian melodies more frequently than to other modes, supporting its role in promoting psychological well-being and cultural symbols of optimism.[18][19] When Ionian elements blend with minor modes through modal mixture—such as borrowing the flat sixth or third from the parallel minor key—the mode's inherent positivity gains subtle emotional depth, introducing tinges of melancholy or introspection without fully shifting to sadness, thereby enriching expressive nuance in compositions.[20] This mixture often heightens dramatic contrast, allowing the triumphant core of Ionian to resolve tensions introduced by minor borrowings, as perceived in listener responses to hybrid harmonic progressions.[13]Historical Development
Ancient Greek Origins
In ancient Greek music theory, the term "Ionian harmonia" referred to a musical scale or style associated with the Ionian region of Asia Minor, distinct from the modern Ionian mode though sharing the name; it emerged as one of the principal musical scales characterized by a tetrachord-based structure. Aristoxenus, in his treatise Harmonics (circa 350 BCE), described Greek scales as systems built from tetrachords—four-note segments spanning a perfect fourth—arranged in descending conjunct positions, where the lowest note of the upper tetrachord connects directly to the highest note of the lower one. The Ionian harmonia was often associated with the enharmonic genus, featuring microtonal intervals like quarter-tones, though Greek theory included the diatonic genus with intervals of two whole tones followed by a semitone in each tetrachord, reflecting a melodic framework tuned in Pythagorean intonation rather than equal temperament.[21] Ptolemy, in his comprehensive work Harmonics (second century CE), formalized the classification of Greek scales into three genera—diatonic, chromatic, and enharmonic—emphasizing the diatonic's natural progression of intervals (tone-tone-semitone), distinguishing it from the quarter-tone microintervals of the enharmonic or the hemitone-based chromatic, and positioned various tonoi (transpositional keys), including the Ionian, that varied by pitch height rather than interval pattern alone. This theoretical framework, building on Aristoxenus's empirical observations, underscored the role of harmoniai like the Ionian in a modular system expandable beyond a single octave through additional tetrachords. The names of ancient harmoniai, including Ionian, were later revived in the Renaissance to describe the modern diatonic modes, though the structures and functions differed significantly.[22][21] Culturally, the Ionian harmonia was linked to the Ionian Greeks, including those from cities like Miletus, and was employed in lyric poetry performances, where solo singers accompanied themselves on the lyre to evoke personal emotion and narrative. Heraclides Ponticus (fourth century BCE) portrayed it as harsh and severe, mirroring the perceived temperament of Ionian society, while Plato critiqued it as "slack" and unsuitable for military training due to its relaxed ethos. This mode's use on stringed instruments like the seven-stringed lyre facilitated intimate, monophonic expressions in symposia and festivals.[21][23][24] Unlike the modern Ionian mode, which functions as an octave-spanning major scale in equal temperament with harmonic implications, the ancient version was a non-tempered, purely melodic construct focused on tetrachordal divisions and variable pitch levels, lacking fixed octave periodicity or polyphonic harmony. Greek theorists like Aristoxenus prioritized perceptual intervals over mathematical ratios alone, resulting in a fluid, voice-led practice attuned to poetic rhythm rather than the scalar symmetry of contemporary Western music.[21][25]Medieval and Renaissance Evolution
In the medieval period, concepts akin to the Ionian mode emerged within the framework of Gregorian chant, influenced by the Byzantine oktoechos system of eight modes that shaped the Western church modes. Although the traditional eight modes—comprising authentic and plagal pairs on finals D, E, F, and G—did not formally include the Ionian, chants with finals on C or F often featured interval patterns resembling the Ionian scale, particularly in plagal forms like the hypolydian (mode VI), where the absence of leading tones created a brighter, major-like quality derived from Eastern melodic practices.[26][27] The 11th-century theorist Guido d'Arezzo advanced this development through his hexachord system, which introduced the natural hexachord on C (C-D-E-F-G-A), serving as the foundational segment of an Ionian-like scale and enabling solmization in pieces with C finals, thus integrating major-scale structures into practical notation and pedagogy.[28] During the Renaissance, Heinrich Glarean formalized the Ionian mode in his 1547 treatise Dodecachordon, expanding the modal system to twelve by adding the Ionian (authentic mode on C: C-D-E-F-G-A-B-C) and its plagal counterpart, the hypoionian, recognizing them as distinct from the traditional eight and emphasizing the Ionian's prevalence in contemporary polyphony as the prototype for the major mode.[4] This theoretical recognition paralleled a practical shift in Renaissance composers' works, where figures like Josquin des Prez moved beyond modal ambiguity toward defined tonal centers, frequently employing Ionian cadences and scalar motions—such as in his motet Ave Maria... virgo serena, set in an Ionian framework—to achieve greater harmonic clarity and emotional directness in polyphonic settings.Modern Theoretical Adoption
In the early 18th century, Jean-Philippe Rameau's Traité de l'harmonie réduite à ses principes naturels (1722) played a pivotal role in formalizing the major-minor tonal system, which implicitly positioned the Ionian mode as the foundation of the major scale through its emphasis on the fundamental bass and chord progressions derived from C major (Ionian). Rameau's framework shifted theoretical focus from modal ambiguity to clear tonal centers, with the major triad on the tonic—characteristic of the Ionian mode—serving as the primary harmonic generator.[29] By the 19th century, European conservatory curricula, particularly at institutions in Paris and Vienna, systematically codified the seven diatonic modes within tonal theory, designating the Ionian as mode I and equating it directly with the major scale as the cornerstone of harmonic instruction. In Paris, harmony courses at the Conservatoire emphasized scale-based exercises starting with the major (Ionian) as the normative structure for counterpoint and orchestration, reflecting Rameau's influence adapted for pedagogical rigor. Similarly, Viennese training under figures like Simon Sechter integrated modal nomenclature into counterpoint studies, reinforcing Ionian's primacy as the unaltered major scale in key-signature transpositions and functional harmony.[30] In the 20th century, the modal jazz revival recontextualized the Ionian mode beyond its traditional identification with the major scale, treating it as one vertical layer within broader chromatic organizations. Theorist George Russell's Lydian Chromatic Concept of Tonal Organization (1953) elevated the Lydian mode as the tonal gravitational center, positioning Ionian (major) as a derivative structure lacking the Lydian's inherent consonance, thus encouraging improvisers to explore Ionian's tensions in modal contexts rather than fixed tonal resolutions. This approach influenced seminal works in modal jazz, expanding Ionian's theoretical scope in jazz education.[31] Today, the Ionian mode retains a central pedagogical role in solfège and ear-training programs worldwide, where it forms the basis of the "do-re-mi" syllables in movable-do systems, fostering relative pitch recognition through major-scale patterns. In contemporary music education, from conservatories to K-12 curricula, Ionian's interval structure underpins sight-singing and improvisation exercises, emphasizing its stable, consonant qualities as an entry point to diatonic theory.[32]Construction and Notation
Scale Degrees and Formula
The Ionian mode is constructed using seven scale degrees, each with a specific functional name in music theory: the 1st degree is the tonic, the 2nd is the supertonic, the 3rd is the mediant, the 4th is the subdominant, the 5th is the dominant, the 6th is the submediant, and the 7th is the leading tone, with the 8th degree returning to the tonic an octave higher.[33][34] These degrees form the foundation for melodic and harmonic structures in the mode. To build the Ionian mode in any key, begin on the desired tonic note and apply the interval pattern of whole steps (W) and half steps (H): W-W-H-W-W-W-H.[1][35] This sequence ensures the characteristic stepwise ascent, with half steps occurring between the 3rd and 4th degrees and between the 7th and 8th degrees. For example, in the key of C (with no sharps or flats), the Ionian mode ascends as C (1st, tonic) - D (2nd, supertonic) - E (3rd, mediant) - F (4th, subdominant) - G (5th, dominant) - A (6th, submediant) - B (7th, leading tone) - C (8th, octave).[1] The diatonic triads built on each scale degree in the Ionian mode follow a predictable pattern of chord qualities, denoted by Roman numerals:| Degree | Roman Numeral | Chord Quality | Example in C Ionian |
|---|---|---|---|
| 1st | I | Major | C major (C-E-G) |
| 2nd | ii | Minor | D minor (D-F-A) |
| 3rd | iii | Minor | E minor (E-G-B) |
| 4th | IV | Major | F major (F-A-C) |
| 5th | V | Major | G major (G-B-D) |
| 6th | vi | Minor | A minor (A-C-E) |
| 7th | vii° | Diminished | B diminished (B-D-F) |
Common Keys and Transpositions
The Ionian mode, equivalent to the major scale, is commonly notated in the 15 standard major keys, each with a specific key signature indicating the sharps or flats required.[36] The most frequently used keys for practical application include those with fewer accidentals, such as C major (no sharps or flats), G major (one sharp: F♯), D major (two sharps: F♯, C♯), A major (three sharps: F♯, C♯, G♯), E major (four sharps: F♯, C♯, G♯, D♯), B major (five sharps: F♯, C♯, G♯, D♯, A♯), F♯ major (six sharps: F♯, C♯, G♯, D♯, A♯, E♯), and on the flat side, F major (one flat: B♭) and B♭ major (two flats: B♭, E♭).[37] These key signatures follow the circle of fifths pattern, where each successive key adds one sharp (clockwise) or one flat (counterclockwise).[38] For clarity in notation, the following table summarizes the key signatures for these common Ionian transpositions:| Key | Sharps/Flats | Notes in Scale |
|---|---|---|
| C major | None | C D E F G A B |
| G major | F♯ | G A B C D E F♯ |
| D major | F♯ C♯ | D E F♯ G A B C♯ |
| A major | F♯ C♯ G♯ | A B C♯ D E F♯ G♯ |
| E major | F♯ C♯ G♯ D♯ | E F♯ G♯ A B C♯ D♯ |
| B major | F♯ C♯ G♯ D♯ A♯ | B C♯ D♯ E F♯ G♯ A♯ |
| F♯ major | F♯ C♯ G♯ D♯ A♯ E♯ | F♯ G♯ A♯ B C♯ D♯ E♯ |
| F major | B♭ | F G A B♭ C D E |
| B♭ major | B♭ E♭ | B♭ C D E♭ F G A |
