Source: EURLEX
Language: en
Format: md

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| 30.9.2019 | EN | Official Journal of the European Union | L 250/14 |

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COMMISSION IMPLEMENTING REGULATION (EU) 2019/1604

of 27 September 2019

amending Regulation (EEC) No 2568/91 on the characteristics of olive oil and olive-residue oil and on the relevant methods of analysis

THE EUROPEAN COMMISSION,

Having regard to the Treaty on the Functioning of the European Union,

Having regard to Regulation (EU) No 1308/2013 of the European Parliament and of the Council of 17 December 2013 establishing a common organisation of the markets in agricultural products and repealing Council Regulations (EEC) No 922/72, (EEC) No 234/79, (EC) No 1037/2001 and (EC) No 1234/2007 [(1)](#ntr1-L_2019250EN.01001401-E0001), and in particular point (d) of the first paragraph of Article 91 thereof,

Whereas:

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| (1) | Commission Regulation (EEC) No 2568/91 [(2)](#ntr2-L_2019250EN.01001401-E0002) defines the physico-chemical and organoleptic characteristics of olive oil and olive-pomace oil and lays down methods for assessing those characteristics. |

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| (2) | The methods and the limit values for the characteristics of oils are regularly updated on the basis of the opinion of chemical experts and in line with the work carried out within the International Olive Council (IOC). |

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| (3) | In order to ensure the implementation at Union level of the most recent international standards established by the IOC, certain methods of analysis set out in Regulation (EEC) No 2568/91 should be updated. |

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| (4) | The IOC Trade Standard was amended as regards the expression of the limit of the free acidity, peroxide value, organoleptic evaluation (median of the defect and median of the fruity attribute) and the difference between ECN42 (HPLC) and ECN42 (theoretical calculation) for consistency with the precision values of the analytical method. |

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| (5) | In accordance with Article 2a(5) of Regulation (EEC) No 2568/91 Member States are to verify whether an olive oil sample is consistent with the category declared by checking the characteristics set out in Annex I to that Regulation either in any order or following the order set out in a decision tree set out in Annex Ib thereto. |

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| (6) | In view of recent developments, it is appropriate to update the tables in Annex Ib to Regulation (EEC) No 2568/91 and its appendix as appropriate. It also appears that the term ‘flowchart’ is more appropriate than the term ‘decision tree’ in view of the content of that Annex Ib. |

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| (7) | Point 9.4 of Annex XII to Regulation (EEC) No 2568/91 defines the median of the defects as the median of the defect perceived with the greatest intensity. In the context of counter-assessments and given that different panels have to assess the conformity of the oil, it should be clarified that the decision relating to the conformity of the characteristics of an oil with the declared category is solely related to the value of the median of the main defect, irrespective of its nature. |

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| (8) | Regulation (EEC) No 2568/91 should therefore be amended accordingly. |

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| (9) | The measures provided for in this Regulation are in accordance with the opinion of the Committee for the Common Organisation of the Agricultural Markets, |

HAS ADOPTED THIS REGULATION:

Article 1

Regulation (EEC) No 2568/91 is amended as follows:

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| (1) | Article 2 is amended as follows:   |  |  |  |  | | --- | --- | --- | --- | | (a) | point (l) of paragraph (1) is replaced by the following:   |  |  | | --- | --- | | ‘(l) | for the determination of the composition and content of sterols and for the determination of alcoholic compounds, by capillary column gas chromatography, the method set out in Annex XIX’; | |  |  |  | | --- | --- | | (b) | the third subparagraph of paragraph (2) is replaced by the following:  ‘Should the panel not confirm the category declared as regards the organoleptic characteristics, at the interested party's request, the national authorities or their representatives shall have two counter-assessments by other approved panels carried out without delay. At least one of the panels shall be a panel approved by the producer Member State concerned. The characteristics concerned shall be deemed consonant with the characteristics declared if the two counter-assessments confirm the declared grade. If this is not the case, regardless of the type of defects determined during the counter-assessments, the grading shall be declared inconsistent with the characteristics and the interested party shall be responsible for the cost of the counter-assessments.’; | |

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| (2) | point (b) of Article 2a(5) is replaced by the following:   |  |  | | --- | --- | | ‘(b) | following the order set out in Annex Ib on the flowchart, until one of the decisions appearing in the flowchart is reached.’; | |

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| (3) | the table ‘ANNEXES Summary’ is replaced by the table in Annex I to this Regulation; |

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| (4) | Annex I is replaced by the text in Annex II to this Regulation; |

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| (5) | point 2.1 of Annex Ia, is replaced by the following:   |  |  | | --- | --- | | ‘2.1. | Each primary sample must be subdivided into laboratory samples, in accordance with point 2.5 of standard EN ISO 5555, and analysed according to the order shown in the flowchart set out in Annex Ib or in any other random order.’; | |

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| (6) | Annex Ib is replaced by the text in Annex III to this Regulation; |

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| (7) | Annex V is deleted; |

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| (8) | point 4.2 of Annex VII is replaced by the following:   |  |  | | --- | --- | | ‘4.2. | n-hexane (chromatography grade). Hexane may be replaced by iso-octane (2,2,4- trimethylpentane in chromatography grade), provided that comparable precision values are achieved.’; | |

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| (9) | Annex XII is amended in accordance with Annex IV to this Regulation; |

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| (10) | Annex XVII is amended in accordance with Annex V to this Regulation; |

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| (11) | Annex XVIII is amended in accordance with Annex VI to this Regulation; |

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| (12) | Annex XIX is replaced by the text in Annex VII to this Regulation; |

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| (13) | point 4.2 of Annex XX is replaced by the following:   |  |  | | --- | --- | | ‘4.2. | n-hexane, chromatography grade or residue grade. Hexane may be replaced by iso-octane (2,2,4-trimethyl pentane in chromatography grade), provided that comparable precision values are achieved. Solvents with higher boiling point than n-hexane take longer to evaporate. However, they are preferred due to the toxicity of hexane. The purity must by checked; for example, the residue after evaporation of 100 ml of solvent may be controlled. WARNING — Fumes may ignite. Keep away from sources of heat, sparks or naked flames. Make sure the bottles are always properly closed. Ensure proper ventilation during usage. Avoid build-up of fumes and remove any possible fire risk, such as heaters or electric apparatus not manufactured from non-inflammable material. Pernicious if inhaled, because it may cause nerve cell damage. Avoid breathing in the fumes. Use a suitable respiratory apparatus if necessary. Avoid contact with eyes and skin.  Iso-octane is a flammable liquid that presents a fire hazard. Explosion limits in air are 1,1 % to 6,0 % (volume fraction). It is toxic by ingestion and inhalation. Use a ventilated hood in good operating condition to work with this solvent.’. | |

Article 2

This Regulation shall enter into force on the twentieth day following that of its publication in the Official Journal of the European Union.

This Regulation shall be binding in its entirety and directly applicable in all Member States.

Done at Brussels, 27 September 2019.

For the Commission

The President

Jean-Claude JUNCKER

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ANNEX I

‘ANNEXES

SUMMARY

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| Annex I | Olive oil characteristics |
| Annex Ia | Sampling of olive oil or olive-pomace oil delivered in immediate packaging |
| Annex Ib | Flow-chart for verifying whether an olive oil sample is consistent with the category declared |
| Annex II | Determination of free fatty acids, cold method |
| Annex III | Determination of peroxide value |
| Annex IV | Determination of wax content by capillary column gas chromatography |
| Annex VII | Determination of the percentage of 2-glyceryl monopalmitate |
| Annex IX | Spectrophotometric investigation in the ultraviolet |
| Annex X | Determination of fatty acid methyl esters by gas chromatography |
| Annex XI | Determination of the volatile halogenated solvents of olive oil |
| Annex XII | The international olive council's method for the organoleptic assessment of virgin olive oil |
| Annex XV | Oil content of olive residue |
| Annex XVI | Determination of iodine value |
| Annex XVII | Method for the determination of stigmastadienes in vegetable oils |
| Annex XVIII | Determination of the difference between actual and theoretical content of triacylglycerols with ECN 42 |
| Annex XIX | Determination of the sterol composition and content and alcoholic compounds by capillary gas chromatography |
| Annex XX | Method for the determination of the content of waxes, fatty acid methyl esters and fatty acid ethyl esters by capillary gas chromatography |
| Annex XXI | Results of conformity checks carried out on olive oils referred to in Article 8(2) |

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ANNEX II

‘ANNEX I

OLIVE OIL CHARACTERISTICS

Quality characteristics

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| Fatty acid ethyl esters  (mg/kg) | | ≤ 35 | — | — | — | — | — | — | — |
| Organoleptic evaluation | Fruity median (Mf) | Mf > 0,0 | Mf > 0,0 | — | — | — | — | — | — |
| Median of defect (Md) (\*) | Md = 0,0 | Md ≤ 3,5 | Md> 3,5[(1)](#ntr1-L_2019250EN.01001802-E0001) |  |  |  |  |  |
| Delta-K | | ≤ 0,01 | ≤ 0,01 | — | ≤ 0,16 | ≤ 0,15 | — | ≤ 0,20 | ≤ 0,18 |
| K268 or K270 | | ≤ 0,22 | ≤ 0,25 | — | ≤ 1,25 | ≤ 1,15 | — | ≤ 2,00 | ≤ 1,70 |
| K232 | | ≤ 2,50 | ≤ 2,60 | — | — | — | — | — | — |
| Peroxide value  (mEq O2/kg) | | ≤ 20,0 | ≤ 20,0 | — | ≤ 5,0 | ≤ 15,0 | — | ≤ 5,0 | ≤ 15,0 |
| Acidity  (%) (\*) | | ≤ 0,80 | ≤ 2,0 | > 2,0 | ≤ 0,30 | ≤ 1,00 | — | ≤ 0,30 | ≤ 1,00 |
| Category | | |  |  | | --- | --- | | 1. | Extra virgin olive oil | | |  |  | | --- | --- | | 2. | Virgin olive oil | | |  |  | | --- | --- | | 3. | Lampante olive oil | | |  |  | | --- | --- | | 4. | Refined olive oil | | |  |  | | --- | --- | | 5. | Olive oil composed of refined olive oil and virgin olive oils | | |  |  | | --- | --- | | 6. | Crude olive-pomace oil | | |  |  | | --- | --- | | 7. | Refined olive-pomace oil | | |  |  | | --- | --- | | 8. | Olive-pomace oil | |

Purity characteristics

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| 2-glyceryl monopalmitate  (%) | | ≤ 0,9 if total palmitic acid % ≤ 14,00 % | ≤ 1,0 if total palmitic acid % > 14,00 % | ≤ 0,9 if total palmitic acid % ≤ 14,00 % | ≤ 1,0 if total palmitic acid % > 14,00 % | ≤ 0,9 if total palmitic acid % ≤ 14,00 % | ≤ 1,1 if total palmitic acid % > 14,00 % | ≤ 0,9 if total palmitic acid % ≤ 14,00 % | ≤ 1,1 if total palmitic acid % > 14,00 % | ≤ 0,9 if total palmitic acid % ≤ 14,00 % | ≤ 1,0 if total palmitic acid % > 14,00 % | ≤ 1,4 | ≤ 1,4 | ≤ 1,2 |
| Difference: ECN42 (HPLC) and ECN42  (theoretical calculation) | | ≤ |0,20| | | ≤ |0,20| | | ≤ |0,30| | | ≤ |0,30| | | ≤|0,30| | | ≤ |0,60| | ≤ |0,50| | ≤ |0,50| |
| Stigmasta- dienes  (mg/kg)[(3)](#ntr3-L_2019250EN.01001802-E0003) | | ≤ 0,05 | | ≤ 0,05 | | ≤ 0,50 | | — | | — | | — | — | — |
| Total trans- linoleic + translinolenic isomers  (%) | | ≤ 0,05 | | ≤ 0,05 | | ≤ 0,10 | | ≤ 0,30 | | ≤ 0,30 | | ≤ 0,10 | ≤ 0,35 | ≤ 0,35 |
| Total transoleic isomers  (%) | | ≤ 0,05 | | ≤ 0,05 | | ≤ 0,10 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | ≤ 0,40 | ≤ 0,40 |
| Fatty acid composition[(2)](#ntr2-L_2019250EN.01001802-E0002) | Lignoceric  (%) | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | ≤ 0,20 | ≤ 0,20 |
| Behenic  (%) | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,20 | | ≤ 0,30 | ≤ 0,30 | ≤ 0,30 |
| Eicosenoic  (%) | ≤ 0,50 | | ≤ 0,50 | | ≤ 0,50 | | ≤ 0,50 | | ≤ 0,50 | | ≤ 0,50 | ≤ 0,50 | ≤ 0,50 |
| Arachidic  (%) | ≤ 0,60 | | ≤ 0,60 | | ≤ 0,60 | | ≤ 0,60 | | ≤ 0,60 | | ≤ 0,60 | ≤ 0,60 | ≤ 0,60 |
| Linolenic  (%) | ≤ 1,00 | | ≤ 1,00 | | ≤ 1,00 | | ≤ 1,00 | | ≤ 1,00 | | ≤ 1,00 | ≤ 1,00 | ≤ 1,00 |
| Myristic  (%) | ≤ 0,03 | | ≤ 0,03 | | ≤ 0,03 | | ≤ 0,03 | | ≤ 0,03 | | ≤ 0,03 | ≤ 0,03 | ≤ 0,03 |
| Category | | |  |  | | --- | --- | | 1. | Extra virgin olive oil | | | |  |  | | --- | --- | | 2. | Virgin olive oil | | | |  |  | | --- | --- | | 3. | Lampante olive oil | | | |  |  | | --- | --- | | 4. | Refined olive oil | | | |  |  | | --- | --- | | 5. | Olive oil composed of refined olive oil and virgin olive oils | | | |  |  | | --- | --- | | 6. | Crude olive-pomace oil | | |  |  | | --- | --- | | 7. | Refined olive-pomace oil | | |  |  | | --- | --- | | 8. | Olive-pomace oil | |

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| Waxes (mg/kg)  (\*\*) | | C42 + C44 + C46 ≤ 150 | C42 + C44 + C46 ≤ 150 | C40 + C42 + C44 + C46 ≤ 300[(6)](#ntr6-L_2019250EN.01001802-E0006) | C40 + C42 + C44 + C46 ≤ 350 | C40 + C42 + C44 + C46 ≤ 350 | C40 + C42 + C44 + C46 > 350[(7)](#ntr7-L_2019250EN.01001802-E0007) | C40 + C42 + C44 + C46 > 350 | C40 + C42 + C44 + C46 > 350 |
| Erythrodiol and uvaol  (%) (\*\*) | | ≤ 4,5 | ≤ 4,5 | ≤ 4,5[(6)](#ntr6-L_2019250EN.01001802-E0006) | ≤ 4,5 | ≤ 4,5 | > 4,5[(7)](#ntr7-L_2019250EN.01001802-E0007) | > 4,5 | > 4,5 |
| Total sterols  (mg/kg) | | ≥ 1 000 | ≥ 1 000 | ≥ 1 000 | ≥ 1 000 | ≥ 1 000 | ≥ 2 500 | ≥ 1 800 | ≥ 1 600 |
| Sterols composition | Delta-7-stigmastenol[(4)](#ntr4-L_2019250EN.01001802-E0004)  (%) | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 |
| App β–sitosterol[(5)](#ntr5-L_2019250EN.01001802-E0005)  (%) | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 | ≥ 93,0 |
| Stigmasterol  (%) | < Camp. | < Camp. | — | < Camp. | < Camp. | — | < Camp. | < Camp. |
| Campesterol[(4)](#ntr4-L_2019250EN.01001802-E0004)  (%) | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 | ≤ 4,0 |
| Brassicasterol  (%) | ≤ 0,1 | ≤ 0,1 | ≤ 0,1 | ≤ 0,1 | ≤ 0,1 | ≤ 0,2 | ≤ 0,2 | ≤ 0,2 |
| Cholesterol  (%) | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 | ≤ 0,5 |
| Category | | |  |  | | --- | --- | | 1. | Extra virgin olive oil | | |  |  | | --- | --- | | 2. | Virgin olive oil | | |  |  | | --- | --- | | 3. | Lampante olive oil | | |  |  | | --- | --- | | 4. | Refined olive oil | | |  |  | | --- | --- | | 5. | Olive oil composed of refined olive oil and virgin olive oils | | |  |  | | --- | --- | | 6. | Crude olive-pomace oil | | |  |  | | --- | --- | | 7. | Refined olive-pomace oil | | |  |  | | --- | --- | | 8. | Olive-pomace oil | |

Notes:

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| (a) | The results of the analyses must be expressed to the same number of decimal places as used for each characteristic. The last digit must be increased by one unit if the following digit is greater than 4. |

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| (b) | If just a single characteristic does not match the values stated, the category of an oil can be changed or the oil is declared non-compliant for the purposes of this Regulation. |

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| (c) | For lampante olive oil, both quality characteristics marked with an asterisk (\*) may differ simultaneously from the limits established for that category. |

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| (d) | If a characteristic is marked with two asterisks (\*\*), this means that for crude olive-pomace oil, it is possible for both the relevant limits to be different from the stated values at the same time. For olive-pomace oil and refined olive-pomace oil one of the relevant limits may be different from the stated values. |

Appendix

Decision trees

Campesterol decision tree for virgin and extra virgin olive oils:

![Image 1](data:image/jpg;base64,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)

The other parameters shall comply with the limits fixed in this Regulation.

Delta-7-stigmastenol decision tree for:

|  |  |
| --- | --- |
| — | Extra virgin and virgin olive oils  Image 2 |

The other parameters shall comply with the limits fixed in this Regulation.

|  |  |
| --- | --- |
| — | Olive-pomace oils (crude and refined)  Image 3 |

The other parameters shall comply with the limits fixed in this Regulation.

’

---

[(1)](#ntc1-L_2019250EN.01001802-E0001)  The median of defect may be less than or equal to 3,5 when the fruity median is equal to 0,0.

[(2)](#ntc2-L_2019250EN.01001802-E0002)  Other fatty acids content (%): palmitic: 7,50-20,00; palmitoleic: 0,30-3,50; heptadecanoic: ≤ 0,40; heptadecenoic ≤ 0,60; stearic: 0,50-5,00; oleic: 55,00- 83,00; linoleic: 2,50-21,00.

[(3)](#ntc3-L_2019250EN.01001802-E0003)  Total isomers which could (or could not) be separated by capillary column.

[(4)](#ntc4-L_2019250EN.01001802-E0004)  See the Appendix to this Annex.

[(5)](#ntc5-L_2019250EN.01001802-E0005)  App β-sitosterol: Delta-5,23-stigmastadienol+clerosterol+beta-sitosterol+sitostanol+delta-5-avenasterol+delta-5,24-stigmastadienol.

[(6)](#ntc6-L_2019250EN.01001802-E0006)  Oils with a wax content of between 300 mg/kg and 350 mg/kg are considered to be lampante olive oil if the total aliphatic alcohol content is less than or equal to 350 mg/kg or if the erythrodiol and uvaol content is less than or equal to 3,5 %.

[(7)](#ntc7-L_2019250EN.01001802-E0007)  Oils with a wax content of between 300 mg/kg and 350 mg/kg are considered to be crude olive-pomace oil if the total aliphatic alcohol content is above 350 mg/kg and if the erythrodiol and uvaol content is greater than 3,5 %.

---

ANNEX III

‘ANNEX Ib

FLOW-CHART FOR VERIFYING WHETHER AN OLIVE OIL SAMPLE IS CONSISTENT WITH THE CATEGORY DECLARED

General table

![Image 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Table 1 — Extra Virgin Olive Oil — Quality criteria

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Table 2 — Virgin Olive Oil — Quality criteria

![Image 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Table 3 — Extra Virgin Olive Oil and Virgin Olive Oil — Purity criteria

![Image 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Table 4 — Lampante Olive Oil — Purity criteria

![Image 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ZlnQpJpUk9u8ZGZftH4Uzg/hrTc1RNJFR0qgI1CFIS802ZKIlFYy2nwkA1po2TVtNqhpeoGZJRsqm5zeFippNTnaUTKPaJZG4080reNfQmaSIjukhuawa1MIU6SUrNJGoknciP2DGFxWEeHEVVJ1REUhK3ZycUmLOMU2Zua4jIyXe+/ciMZshKUJJKSskisRAMNx26iVcdz0d9XWPk0PrLjt1Eq47no76usfJoB9JtC/1NVK/0v606LCI9oX+pqpX+l/WnRYQE/h5U9NsaYidxkBEtNSOGVAwrzrVm30vNocUpBmR5iJWwzIysZW2igAACQ1T6rGiu5mZfTFeEhqn1WNFdzMy+mK8ADgzIiMzMiIt8zHIxnFiMipdhbVcwgVKTFQ0mi3mFJMyMlpaUaTK229yLeAYhVGOdPSmqYinJTTlU1fGQjWeKOnYNEamHPOpBtuZV3Su6d4y4SGVUbX1PVXN4qVyeIN2JhIVqJfLOg9XnO2rVlUZktJ3JRHvGRkIvoBJbjqDqaootts5zGT94ol80/fVFq2l2NR9EZZlKPae+Zil1PD0nhq5OKulqJTKJjHwyWsrxNsQxqQrPmXbKe0zMzO+0BkKa5kS66XRzTq3Zmhpp1eQ0mlKXL5b9Fct7iGKRGOdIs1byDKDm7sKRmlydtttnLWlkR3Qt7PYlEZZbW6YyLhECw4msllukBOXoCskzhyNgoVcPEPzFL6lvKczKZbUR7STcyJJbSIh0sasy0UKoiknZ7k88ecum2xrXCA3oLaVyHDi0NoNa1ElJb5mdiGvGLeMMygKEmEphqMxDho5smcs4h5apEKV3EKOzxLvtLoe2dhxjFjDM5jgtUsVJqKrunI+FKFJuImstVDJPM8klZVJXfeuR9suMBlT2kFTDlSRknklN1XUjMEpooiZyaDbioJsllfMbiXNiU9FczLZlVxDPqNrKQ1ac0ORxaItmWxBMOvNuIW2szTmJSFJM7ptw7BL9CiUypvR7lEW1BwxRMxKITHKJtOZ4kxDyUks7XUWUzLbfYO9qs6SwrkM4XKoiWSQpzFtm6ha24dpglJNo9WScuWxbS37GAyuBr6n42p5nT8O8pcVLNZutZKQaGzQnMZGZKuR24yIYLJdJDDua4gu0awuNQ+hakJjnFMFCOmVrEhZOGZ3vYtm0xKtG85AvGGtJImrEzRp+LdJmLXHoddjWyZsa8//AHhHexmRWGbVvgvSEfX9P8goODlzcph1Li3YNpto1OodStJOmlG1ZkVivY7ANgzI7mXEPxjYqGgYJ+NjYhmGhYdtTrzzqyQhtCSupSlHsIiIrmZiDYp41xLMXCQkBQeJMOUPOkEuKalRpZjG0mojS2ol9GSthkXCQxnSLxUmk7wPiEy2layp433lQsSqbwCoYnWVMOZiIyUeYjuW/sOx8QChSzSEpuazqKg5RSlYzOXwswVAvzqDgEOy5BpVZTpvJcsTZEZLzH/BMjsKLQ9VyesJFyakz+sg90OQ+c1JPokKyntSZla/sjD9GySyeFwOkMNCy6DSxHy6HejWkspJL7i2GyWayIrKNRFtvv8ACOprB2kKApdih4CoIOnIKbRr2uiTi24VyG1h5zU0orEkyMrXMj2AM9ouuJHVsVGsSZa3ig1KS45dKkGpKzQZEaTPaRlvDicV3IpXWctpJ5xbs0mDqW0NNGgzaJSTUlSyzXJJ2MiO2+NcNFOsqfpWj6ujomdwTq4ByIfNLkSg1uI3QVlHcyvm378Nx1Mun0lTpWSqb8tsLOWXihFk8iYIfSm6VnqyVfYab2NN9gDc0tpXHpTubSySSt6aTmYQkugWCLWxEU8lptFzsV1KMiK5mRF7JiCVnjfFFV0jKEoDE2Hh2VRKXGkyk0lGllIkqbIl2cSVs1+IyMYHph4izKo8OpTDQtP1PT8DHKc3ZDziEVDKcyOtGjoSUZHYyvt4y4wFho/SEp2pShoqHo+tYKTxGe05jJehuATluXRPE4aSuospf7RkQotJ1ZJ6lo5qq5Y9mljrbriXFKSfQtqUSjuRmW+k+EfjS9PSBqhoaQMymA5EEk7QZQ6NRtWaj6C2Xptu9v7RLMSomkqLoxnDGAqeFp6EVLYuLad3c3DOGojWrVXKxWWazLLl6IBUKNrqn6qlcbNJZEWgYNREuJcWjVKI05syVEoyNNiPb7AxmWY1U1OKtekFOyme1A2y5q3JnK2ERMCk9lrupWdrkdy2bxGNY6Wqd6X6J0XCyKaMtzF6ZQMIskP2NJOEtKkqynctm+XEM/wEqGoMMp5TlB1DIKYZgJpL3H242Twi0xUSptWRK31qNJLVczK9j6GwDaoysZlxABlYzLiOwANbfuiHUVlPdA14h8XDAnqJ0P3PQPiECH/dEOorKe6BrxD4uGBPUTofuegfEIAZmAAAwes8PIGaRSJvInnJDO2z6OKl6ih1RSbWJt9aU5loK5qIr7FbR+OHfNiKYu80DlH3Fs1XIXdOs3lXvrdm/l/tHXVjg9yxz1ya80zEeUaxKU7mlk71LCbX2knIdjO+0djh1hlynTB2M5fK4qDWW+9Tqa7pbTYlFsLKVumv+wgH4V/inyqTpcq5ntfT21i3TKJRuhg7pI+mzF+VbtkYxUqJm1P4QQD8uljCZvLHNcmAg2FavIcSS1pbbIiVmNGbZsuo+IW8AEMkkDGYmVe9XT1Oz6nzlsti5dBws6gzhnVk+i5KydFex7DMj2cRjG4RNT1DS0lwgi6WqSCmEnfhnYqduwLjctf3O4TiybeO5qzEdk3SVzI94bLgA/OGZQwylpsrJTvEP0AAGGY69ROuO56O8QsRn7nH1Epv3QvfV2BZsdeonXHc9HeIWIz9zj6iU37oXvq7ADZkAABNK/xSKn587T6sN68npG0hZxUuk26IRWYjPLnzFcyttK2+ZDG55S83pyjaYqiBlsTHR9OrjIhEDCsKcfUUY7fKlBER3SlfRFcrZT37C3gAh8mk0bifNZtUcxkU3kUGsmeR8LNoU4eJTZJoczoMlEVzQRlY94yuOmZfqGvZRBYbzqkahly0Gvd8xfl62oJfRa1vVuKve2QkndPTHYuMbEgA6yoJBJ5/LDl86lsHMIe5KJESwlwkrT0qyJRGRKI9pHwGJvH0zi1TMfufDqaU5Gyh9RLeRUr8S44xY7EhgmiJKUmm5mR/whWwAejIeSvIeG5Obj5Jav8A0jcmbU5v9nNtt2xJZ9T8yg8a4diXymKXKpufJGYxDcOo4dS0ONt5HFEWU1GgzOyr3Ij22FoABB6Ap+dSvE+c0gqVzJMkcm71TszB1hRQ6Fm6ltMMhy2UrJLMSCLe23GPaR08rWbz2No5dPYgJka4JbkLG0rCOkp2JNTjaGohdzSbBpO6kkV+lMbMgA1bpqMmNWUdTeFsTQFdytTMQy3FzyYSo2dyobZNBvw753yP3tZZp6VS+MIaYVfWGHc/oWZUfV0oiYHXNw8ciXOMpiW9YSG1JWq5rcNKcyjIrHczIbSAA1JoORybku7EzOS6QMyehGm0uInkMl2GeynlytkZXUniL8mwy7AFESziXHuy+XYrtw0QybcW5WjJkyhtJqNCYYy2EZKsVj2ZN4bEAAxutKKkdUsJONhyh49q+5plDIQmLhrmWbVOmkzRmJJJO2+WwYXLJVjfJJw3LJdMaPmVMs3yRM1ei3Zmu5GZ51ERIOyzMi/2SLhHf4k4c8ukRCvcu9aU7ufP0Ejmm5kuZsvTllO9suztnxjHZLgfyMmbMdzWMUozV3+8xU/ztKuRltTk279wGZ4hVidHyxEadM1JPzXf7zJYHdLhWNJbSuX5V+0R8QxHD5x1bs6r9yl5tLERyziUS9UBqo5wtXb763wudDYtp75EKsRWKwAI5B1K7iu+zLDoarqchWHUPrfnkrOFUam1EskpVdRZT3j9kdPOo+d4e1jVkJyqVPP2KviVxMLESiAVEtQZm2TJE6q6SR0XRHbN0Nz9gXsAGOYZyN6nqHlMri1JVGNQjJRakGZpN4m0pWabkR2uWy+0ZGAAA1M0TPVR4y/+fiPrqxtmNTNEz1UeMv8A5+I+urAbZgAAMdr7l15Br5ROQHJTZk5Ma3UdMV76voulzftsMPklAVJUkQxMsWIyXR7jWbPJpc4tyUv3IyLWMvpPNlshZcSyM+IVIAHWzWKYkEidiYaVxMQ0wRZYWAYJTirqt0KCtx3P9olcjm7uJFZQk7TQ9SU61KmHGVOzuV7miVmZksiaO6roO1j2ltsLMACU1BiVETCfRlHw2HNbGsnDZOYxEmPcCk7CNSXCVt2K2HbgPiHSVjJJnh5NqWq2XSmbz+DkcsdlTsFLIdUREum84Rk4SCIiMk5TudytfeMXEAEwwSgZnFzWpaymUvjZa1PYtMRAQccypqKh2ciSNDyD6VeZJnYjMrGQp4AA9OcSqWTmBXAzeXQkwhV3zMxLKXUKuRkd0qIy3jMv2iGSKlqakOmemCkdPSmWQyaE3SlmEg22kE7u7LrMqSIs2XZffsL+Ix/43P8A08/9+ApVR0bSVSOIcqGmJLN1o6RUbAtvGnZbZmI7bB+9OUxTlOMqZp6QyuUNK6ZEFCIZSe2+0kkXCO2ABi00w3w+mkaqNmdD01GxS+meiJWy4s+2o03He8ipZyM5GcjoTcP8W1KdVv36W1t/aPcABicBhlhzARiIyBoOl4WJRfI6zKWELTcrHYyTcthjuagp6Q1DCFCT6Sy6aw5bzUZDIeRvke8ojLfIu8Q7MAHRU5RtJU24tynqYksoWvplQUC2yatltuUivsGtWlxg3UmI2J8hTTkvZZZ3G7uuLcaWlvNrSPolpQrojSey/ENsgAa74O6K1H0lqZhPy5MTNNlKQ8Tb0OlXGklNEeyxGQ7/AEpEIbbwtbbQlCE4gyokpSViIvvuwiFpEY0qPWv90KVfagLOQAQAAlOkJOZmzys0jLI6IlzlUx65cqNh3VNOw5as1ktCyPoTuW/Y+HYKsMPxUohms5I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Table 5 — Refined Olive Oil — Quality criteria

![Image 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Table 6 — Olive Oil (composed of refined olive oil and virgin olive oils) — Quality criteria

![Image 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Table 7 — Refined Olive Oil and olive oil composed of refined olive oil and Virgin Olive Oils — Purity criteria

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Table 8 — Crude Olive-Pomace Oil — Purity criteria

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Table 9 — Refined Olive-Pomace Oil — Quality criteria

![Image 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Table 10 — Olive Pomace Oil — Quality criteria

![Image 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Table 11 — Refined Olive-Pomace Oil and Olive-Pomace Oil — Purity criteria

![Image 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’;

---

ANNEX IV

Annex XII is amended as follows:

|  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |
| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |
| (1) | point 3.3 is replaced by the following:  ‘3.3.   Optional terminology for labelling purposes  Upon request, the panel leader may certify that the oils which have been assessed comply with the definitions and ranges corresponding solely to the following terms according to the intensity and perception of the attributes.  Positive attributes (fruity, bitter and pungent): According to the intensity of perception:   |  |  | | --- | --- | | — | Robust, when the median of the attribute is more than 6,0; |  |  |  | | --- | --- | | — | Medium, when the median of the attribute is more than 3,0 and less or equal to 6,0; |  |  |  | | --- | --- | | — | Delicate, when the median of the attribute is less or equal to 3,0. |  |  |  | | --- | --- | | Fruitiness | Set of olfactory sensations characteristic of the oil which depends on the variety of olive and comes from sound, fresh olives in which neither green nor ripe fruitiness predominates. It is perceived directly and/or through the back of the nose. | | Green fruitiness | Set of olfactory sensations characteristic of the oil which is reminiscent of green fruit, depends on the variety of olive and comes from green, sound, fresh olives. It is perceived directly and/or through the back of the nose. | | Ripe fruitiness | Set of olfactory sensations characteristic of the oil which is reminiscent of ripe fruit, depends on the variety of olive and comes from sound, fresh olives. It is perceived directly and/or through the back of the nose. | | Well balanced | Oil which does not display a lack of balance, by which is meant the olfactory-gustatory and tactile sensation where the median of the bitter attribute and the median of the pungent attribute are not more than 2,0 points above the median of the fruitiness. | | Mild oil | Oil for which the median of the bitter and pungent attributes is 2,0 or less. |   List of terms according to the intensity of perception:   |  |  | | --- | --- | | Terms subject to production of an organoleptic test certificate | Median of the attribute | | Fruitiness | — | | Ripe fruitiness | — | | Green fruitiness | — | | Delicate fruitiness | ≤ 3,0 | | Medium fruitiness | 3,0 < Me ≤ 6,0 | | Robust fruitiness | > 6,0 | | Delicate ripe fruitiness | ≤ 3,0 | | Medium ripe fruitiness | 3,0 < Me ≤ 6,0 | | Robust ripe fruitiness | > 6,0 | | Delicate green fruitiness | ≤ 3,0 | | Medium green fruitiness | 3,0 < Me ≤ 6,0 | | Robust green fruitiness | > 6,0 | | Delicate bitterness | ≤ 3,0 | | Medium bitterness | 3,0 < Me ≤ 6,0 | | Robust bitterness | > 6,0 | | Delicate pungency | ≤ 3,0 | | Medium pungency | 3,0 < Me ≤ 6,0 | | Robust pungency | > 6,0 | | Well balanced oil | The median of the bitter attribute and the median of the pungent attribute are not more than 2,0 points above the median of the fruitiness. | | Mild oil | The median of the bitter attribute and the median of the pungent attribute are 2,0 or less.’ | |

|  |  |  |  |  |  |  |  |  |  |
| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |
| (2) | point 9.4 is replaced by the following:  ‘9.4.   Classification of the oil  The oil is graded as follows in line with the median of the defects and the median for the fruity attribute. The median of the defects is defined as the median of the defect perceived with the greatest intensity. The median of the defects and the median of the fruity attribute are expressed to one decimal place.  The oil is graded by comparing the median value of the defects and the median of the fruity attribute with the reference ranges given below. The error of the method has been taken into account when establishing the limits of these ranges, which are therefore considered to be absolute. The software packages allow the grading to be displayed as a table of statistics or a graph.   |  |  | | --- | --- | | (a) | Extra virgin olive oil: the median of the defects is 0,0 and the median of the fruity attribute is above 0,0; |  |  |  | | --- | --- | | (b) | Virgin olive oil: the median of the defects is above 0,0 but not more than 3,5 and the median of the fruity attribute is above 0,0; |  |  |  | | --- | --- | | (c) | Lampante virgin olive oil: the median of the defects is above 3,5 or the median of the defects is less than or equal to 3,5 and the fruity median is equal to 0,0. |  |  |  | | --- | --- | | Note 1: | When the median of the bitter and/or pungent attribute is more than 5,0, the panel leader shall state so on the test certificate. |   For assessments intended to monitor compliance, one test shall be carried out. In the case of counter assessments, the analysis must be carried out in duplicate in different tasting sessions. The results of the duplicate analysis must be statistically homogenous (see point 9.5). If not, the sample must be reanalysed twice again. The final value of the median of the classification attributes will be calculated using the average of both medians.’. |

---

ANNEX V

Annex XVII is amended as follows:

|  |  |  |  |
| --- | --- | --- | --- |
| (1) | point 5.1 is replaced by the following:   |  |  | | --- | --- | | ‘5.1. | Hexane or mixture of alkanes of b.p. interval 65 to 70 °C, distilled with rectifying column. Hexane may be replaced by iso-octane (2,2,4-trimethyl pentane in chromatography grade), provided that comparable precision values are achieved. The residue after evaporation of 100 ml of solvent may be controlled. Solvents with higher boiling point than n-hexane take longer to evaporate. However, they are preferred due to the toxicity of hexane.’; | |

|  |  |
| --- | --- |
| (2) | in point 6.3.3, the following text is added:  ‘Note 10. When stigmastadienes appear in concentrations of more than 4 mg/kg, if quantifying is required, the method of the International Olive Council for determination of sterenes in refined oil must be applied.’. |

---

ANNEX VI

Annex XVIII is amended as follows:

|  |  |  |  |
| --- | --- | --- | --- |
| (1) | point 4.2.1 is replaced by the following:   |  |  | | --- | --- | | ‘4.2.1. | Petroleum ether 40-60 °C chromatographic grade or hexane. Hexane may be replaced by iso-octane (2,2,4-trimethyl pentane in chromatography grade), provided that comparable precision values are achieved. Solvents with higher boiling point than n-hexane take longer to evaporate. However, they are preferred due to the toxicity of hexane.’; | |

|  |  |  |  |
| --- | --- | --- | --- |
| (2) | the following point 4.2.12 is added:   |  |  | | --- | --- | | ‘4.2.12. | Heptane, chromatographic quality. Heptane may be replaced by iso-octane (2,2,4-trimethyl pentane in chromatography grade).’. | |

---

ANNEX VII

‘ANNEX XIX

DETERMINATION OF THE STEROL COMPOSITION AND CONTENT AND ALCOHOLIC COMPOUNDS BY CAPILLARY GAS CHROMATOGRAPHY

1.   SCOPE

The method describes a procedure for determining the individual and total alcoholic compound content of olive oils and olive pomace oils as well as of blends of these two oils.

The alcoholic compounds in olive and olive pomace oils comprise aliphatic alcohols, sterols and triterpenic dialcohols.

2.   PRINCIPLE

The oils, with added α-cholestanol and 1-eicosanol as internal standards, are saponified with potassium hydroxide in ethanolic solution and the unsaponifiable matter is then extracted with ethyl ether.

The different alcoholic compounds fractions are separated from the unsaponifiable matter either by thin-layer chromatography on a basic silica gel plate (reference method) or by HPLC with a silica gel column. The fraction recovered from the silica gel separation is transformed into trimethylsilyl ethers and then analysed by capillary column gas chromatography.

PART 1

PREPARATION OF THE UNSAPONIFIABLE MATTER

1.   SCOPE

This Part describes the preparation and extraction of the unsaponifiable matter. It includes the preparation and extraction of the unsaponifiable matter from olive and olive-pomace oils.

2.   PRINCIPLE

A test portion is saponified by boiling under reflux with an ethanolic potassium hydroxide solution. The unsaponifiable matter is extracted with diethyl ether.

3.   APPARATUS

The usual laboratory equipment and in particular the following:

|  |  |
| --- | --- |
| 3.1. | Round bottomed flask fitted with a reflux condenser with ground-glass joints, 250 mL. |

|  |  |
| --- | --- |
| 3.2. | Separating funnel, 500 mL. |

|  |  |
| --- | --- |
| 3.3. | Flasks, 250 mL. |

|  |  |
| --- | --- |
| 3.4. | Microsyringes, 100 μL and 500 μL. |

|  |  |
| --- | --- |
| 3.5. | Cylindrical filter funnel with a G3 porous septum (porosity 15-40 μm) of diameter approximately 2 cm and a depth of 5 cm, suitable for filtration under vacuum with male ground-glass joint. |

|  |  |
| --- | --- |
| 3.6. | Conical flask with ground-glass female joint, 50 mL, which can be fitted to the filter funnel (3.5). |

|  |  |
| --- | --- |
| 3.7. | Test tube with a tapering bottom and a sealing glass stopper, 10 mL. |

|  |  |
| --- | --- |
| 3.8. | Calcium dichloride desiccator. |

4.   REAGENTS

|  |  |
| --- | --- |
| 4.1. | Potassium hydroxide minimum titre 85 %. |

|  |  |
| --- | --- |
| 4.2. | Potassium hydroxide ethanolic solution, approximately 2 M.  Dissolve 130 g of potassium hydroxide (4.1) with cooling in 200 ml of distilled water and then make up to one litre with ethanol (4.7). Keep the solution in well-stoppered dark glass bottles and stored maximum 2 days. |

|  |  |
| --- | --- |
| 4.3. | Ethyl ether, for analysis quality. |

|  |  |
| --- | --- |
| 4.4. | Anhydrous sodium sulphate, for analysis quality. |

|  |  |
| --- | --- |
| 4.5. | Acetone, for chromatography quality. |

|  |  |
| --- | --- |
| 4.6. | Ethyl ether, for chromatography quality. |

|  |  |
| --- | --- |
| 4.7. | Ethanol of analytical quality. |

|  |  |
| --- | --- |
| 4.8. | Ethyl acetate of analytical quality. |

|  |  |
| --- | --- |
| 4.9. | Internal standard, α-cholestanol, purity more than 99 % (purity must be checked by GC analysis). |

|  |  |
| --- | --- |
| 4.10. | Internal standard solution of α-cholestanol, 0,2 solution (m/V) in ethyl acetate (4.8). |

|  |  |
| --- | --- |
| 4.11. | Phenolphthalein solution, 10 g/L in ethanol (4.7). |

|  |  |
| --- | --- |
| 4.12. | A 0,1 % (m/v) solution of 1-eicosanol in ethyl acetate (internal standard). |

5.   PROCEDURE

Using a 500 μL micro-syringe (3.4) introduce into the 250 mL flask (3.1) a volume of the α-cholestanol internal standard solution (4.10) and a volume of 1-eicosanol (4.12) containing an amount of cholestanol and eicosanol corresponding to approximately 10 % of the sterol and alcohol content of the sample. For example, for 5 g of olive oil sample add 500 μL of the α-cholestanol solution (4.10) and 250 μL of 1-eicosanol solution (4.12). For pomace olive oils add 1500 μL of both α-cholestanol solution (4.10) and 1-eicosanol (4.12). Evaporate until dryness with a gentle current of nitrogen in a warm water bath. After cooling the flask, weigh 5,00 ± 0,01 g of the dry filtered sample into the same flask.

|  |  |
| --- | --- |
| Note 1: | Animal or vegetable oils and fats containing appreciable quantities of cholesterol may show a peak having a retention time identical to cholestanol. If this case occurs, the sterol fraction will have to be analysed in duplicate with and without internal standard. |

Add 50 mL of 2M ethanolic potassium hydroxide solution (4.2) and some pumice, fit the reflux condenser and heat to gentle boiling until saponification takes place (the solution becomes clear). Continue heating for a further 20 minutes, then add 50 mL of distilled water from the top of the condenser, detach the condenser and cool the flask to approximately 30 °C.

Transfer the contents of the flask quantitatively into a 500 mL separating funnel (3.2) using several portions of distilled water (50 mL). Add approximately 80 ml of ethyl ether (4.6), shake vigorously for approximately 60 seconds, periodically releasing the pressure by inverting the separating funnel and opening the stopcock. Allow standing until there is complete separation of the two phases (Note 2). Then draw off the soap solution as completely as possible into a second separating funnel. Perform two further extractions on the water-alcohol phase in the same way using 60 to 70 mL of ethyl ether (4.6).

|  |  |
| --- | --- |
| Note 2: | Any emulsion can be destroyed by adding small quantities of ethanol (4.7). |

Combine the three ether extracts in one separating funnel containing 50 mL of water. Continue to wash with water (50 mL) until the wash water no longer gives a pink colour on the addition of a drop of phenolphthalein solution (4.11). When the wash water has been removed, filter on anhydrous sodium sulphate (4.4) into a previously weighed 250 mL flask, washing the funnel and filter with small quantities of ethyl ether (4.6).

Evaporate the solvent by distillation in a rotary evaporator at 30 °C under vacuum. Add 5mL of acetone (4.5) and remove the volatile solvent completely in a gentle current of nitrogen. Dry the residue in the oven at 103 ± 2 °C for 15 min. Cool in desiccators and weigh to the nearest 0,1 mg.

PART 2

SEPARATION OF THE ALCOHOLIC COMPOUNDS FRACTIONS

1.   SCOPE

The unsaponifiable matter prepared in Part 1 is fractionated in the different alcoholic compounds, aliphatic alcohols, sterols and triterpenic dialcohols (erythrodiol and uvaol).

2.   PRINCIPLE

The unsaponifiable matter can be fractionated using basic thin layer chromatography (reference method), revealed and the corresponding bands scratched and extracted. As an alternative method of separation, HPLC using a silica gel column and UV detector and the different fractions collected. The aliphatic and triterpenic alcohols as well as the sterol and triterpenic dialcohols are isolated together.

3.   APPARATUS

The usual laboratory equipment and in particular the following:

|  |  |
| --- | --- |
| 3.1. | Complete apparatus for analysis by thin-layer chromatography using 20 × 20 cm glass plates. |

|  |  |
| --- | --- |
| 3.2. | Ultraviolet lamp with a wavelength of 366 or 254 nm. |

|  |  |
| --- | --- |
| 3.3. | Microsyringes, 100 μL and 500 μL. |

|  |  |
| --- | --- |
| 3.4. | Cylindrical filter funnel with a G3 porous septum (porosity 15-40 μm) of diameter approximately 2 cm and a depth of 5 cm, suitable for filtration under vacuum with male ground-glass joint. |

|  |  |
| --- | --- |
| 3.5. | Conical flask with ground-glass female joint, 50 mL which can be fitted to the filter funnel (3.4). |

|  |  |
| --- | --- |
| 3.6. | Test tube with a tapering bottom and a sealing glass stopper, 10 mL. |

|  |  |
| --- | --- |
| 3.7. | Calcium dichloride desiccator. |

|  |  |  |  |  |  |  |  |  |  |
| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |
| 3.8. | HPLC system, consisting of:   |  |  | | --- | --- | | 3.8.1. | Binary pump. |  |  |  | | --- | --- | | 3.8.2. | Manual or automatic injector equipped with 200 μL injection loop. |  |  |  | | --- | --- | | 3.8.3. | In-line degasser. |  |  |  | | --- | --- | | 3.8.4. | UV-VIS or IR detector. | |

|  |  |
| --- | --- |
| 3.9. | HPLC column (25 cm × 4 mm i.d.) with silica gel 60 (5 μm particle size). |

|  |  |
| --- | --- |
| 3.10. | Syringe filter, 0,45 μm. |

|  |  |
| --- | --- |
| 3.11. | Conical flask 25 mL. |

4.   REAGENTS

|  |  |
| --- | --- |
| 4.1. | Potassium hydroxide minimum titre 85 %. |

|  |  |
| --- | --- |
| 4.2. | Potassium hydroxide ethanolic solution, approximately 2 M.  Dissolve 130 g of potassium hydroxide (4.1) with cooling in 200 ml of distilled water and then make up to one litre with ethanol (4.9). Keep the solution in well-stoppered dark glass bottles and stored maximum 2 days. |

|  |  |
| --- | --- |
| 4.3. | Ethyl ether, for analysis quality. |

|  |  |
| --- | --- |
| 4.4. | Potassium hydroxide ethanolic solution, approximately 0,2 M.  Dissolve 13 g of potassium hydroxide (4.1) in 20 ml of distilled water and make up to one litre with ethanol (4.9). |

|  |  |
| --- | --- |
| 4.5. | Glass 20x20 plates coated with silica gel, without fluorescence indicator, thickness 0,25 mm (commercially available ready for use). |

|  |  |
| --- | --- |
| 4.6. | Acetone, for chromatography quality. |

|  |  |
| --- | --- |
| 4.7. | n-Hexane, for chromatography quality. |

|  |  |
| --- | --- |
| 4.8. | Ethyl ether, for chromatography quality. |

|  |  |
| --- | --- |
| 4.9. | Ethanol of analytical quality. |

|  |  |
| --- | --- |
| 4.10. | Ethyl acetate of analytical quality. |

|  |  |
| --- | --- |
| 4.11. | Reference solution for thin-layer chromatography: cholesterol, phytosterols, alcohols and Erythrodiol 5 % solution in Ethyl acetate (4.10). |

|  |  |
| --- | --- |
| 4.12. | Solution of 2,7-dichlorofluorescein, 0,2 % in ethanolic solution. Make slightly basic by adding a few drops of 2 M alcoholic potassium hydroxide solution (4.2). |

|  |  |
| --- | --- |
| 4.13. | n-Hexane (4.7)/ethyl ether (4.8) mixture 65:35 (V/V). |

|  |  |
| --- | --- |
| 4.14. | HPLC mobile phase n-hexane (4.7)/ethyl ether (4.8) (1:1) (V/V). |

5.   REFERENCE METHOD: SEPARATION OF THE ALCOHOLIC COMPOUNDS BY BASIC THIN-LAYER CHROMATOGRAPHY (TLC) PLATE

Preparation of the basic thin layer chromatography plates. Immerse or dip the silica gel plates (4.5) about 4 cm in the 0,2 M ethanolic potassium hydroxide solution (4.4) for 10 seconds, then allow to dry in a fume cupboard for two hours and finally place in an oven at 100 °C for one hour.

Remove from the oven and keep in a calcium chloride desiccator (3.7) until required for use (plates treated in this way must be used within 15 days).

Place hexane/ethyl ether mixture (4.13) (Note 3) into the development chamber, to a depth of approximately 1 cm. Close the chamber with the appropriate cover and leave thus for at least half an hour, in a cool place, so that liquid-vapour equilibrium is established. Strips of filter paper dipping into the eluent may be placed on the internal surfaces of the chamber. This reduces developing time by approximately one-third and brings about more uniform and regular elution of the components.

|  |  |
| --- | --- |
| Note 3: | The developing mixture should be replaced for every test, in order to achieve perfectly reproducible elution conditions. Alternative solvent 50:50 (V/V) n-hexane/ethyl ether may be used. |

Prepare an approximately 5 % solution of the unsaponifiable prepared in Part 1 in ethyl acetate (4.10) and, using the 100 μL microsyringe (3.3), depose 0,3 ml of the solution on a narrow and uniform streak on the lower end (2 cm) of the chromatographic plate (4.5). In line with the streak, place 2 to 3 μL of the material reference solution (4.11), so that the sterol, triterpene dialcohols and alcohols bands can be identified after developing.

Place the plate in the developing chamber (3.1). The ambient temperature should be maintained between 15 and 20 °C (Note 4). Immediately close the chamber with the cover and allow eluting until the solvent front reaches approximately 1 cm from the upper edge of the plate. Remove the plate from the developing chamber and evaporate the solvent in a flow of hot air or by leaving the plate for a short while, under a hood.

|  |  |
| --- | --- |
| Note 4: | Higher temperature could worsen the separation. |

Spray the plate lightly and uniformly with the 2,7-dichlorofluorescein solution (4.12) and then leave to dry. When the plate is observed under ultraviolet lamp (3.2), the sterols, triterpene dialcohols and alcohols bands can be identified through being aligned with the spots obtained from the reference solution (4.11). Mark the limits of the bands along the edges of the fluorescence with a black pencil (see TLC plate in Figure 1).

By using a metal spatula, scrape off the silica gel of the marked area. Place the finely comminuted material removed into the filter funnel (3.4). Add 10 mL of hot ethyl acetate (4.10), mix carefully with the metal spatula and filter (under vacuum if necessary), collecting the filtrate in the conical flask (3.5.) attached to the filter funnel.

Wash the residue in the flask three times with ethyl ether (4.3) (approximately 10 mL each time), collecting the filtrate in the same flask attached to the funnel, evaporate the filtrate to a volume of 4 to 5 mL, transfer the residual solution to the previously weighed 10 mL test tube (3.6), evaporate to dryness by mild heating, in a gentle flow of nitrogen, make up again using a few drops of acetone (4.6), evaporate again to dryness. The residue contained in the test tube consists of the sterol and triterpene dialcohols or the alcohols and triterpenic alcohols fractions.

6.   SEPARATION OF THE ALCOHOLIC FRACTION BY HPLC

The unsaponifiable obtained from Part 1 is dissolved in 3 mL of the mobile phase (4.14), filter the solution with a syringe filter (3.10) and reserve.

Inject 200 μL of the filtered unsaponifiable solution in the HPLC (3.8).

Run the HPLC separation at 0,8 mL/min, discard the first 5 min. and collect in 25 mL conical flasks (3.11) between the 5 and 10 min. for aliphatic and triterpenic alcohols and between 11 and 25 min for sterols and erythrodiol and uvaol (Note 5).

The separation can be monitored with an UV detector at 210 nm wavelengths or a refractive index detector (see Figure 6).

The fractions are evaporated until dryness and prepared for chromatographic analysis.

|  |  |
| --- | --- |
| Note 5: | Carefully control the pressure of the HPLC pump, the ethyl ether can increase the pressure, adjust the flow to keep the pressure under control. |

PART 3

GAS CHROMATOGRAPHIC ANALYSIS OF THE ALCOHOLIC COMPOUNDS FRACTIONS

1.   SCOPE

This part gives general guidance for the application of capillary column gas chromatography to determine the qualitative and quantitative composition of the alcoholic compounds isolated in accordance with the method specified in Part 2 of this method.

2.   PRINCIPLE

The fractions collected from the unsaponifiable matter using TLC or HPLC are derivatized into trimethylsilyl ethers and analysed by capillary column gas chromatography with split injection and flame ionization detector.

3.   APPARATUS

The usual laboratory equipment and in particular the following:

|  |  |
| --- | --- |
| 3.1. | Test tube with a tapering bottom and a sealing glass stopper, 10 mL. |

|  |  |  |  |  |  |  |  |  |  |
| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |
| 3.2. | Gas chromatograph suitable for use with a capillary column with split injection system, consisting of:   |  |  | | --- | --- | | 3.2.1. | A thermostatic chamber for columns capable of maintaining the desired temperature with an accuracy of ± 1 °C; |  |  |  | | --- | --- | | 3.2.2. | A temperature-adjustable injection unit with a persilanised glass vaporising element and split system; |  |  |  | | --- | --- | | 3.2.3. | A flame ionisation detector (FID); |  |  |  | | --- | --- | | 3.2.4. | Data acquisition system suitable for use with the FID detector (3.10.3.), capable of manual integration. | |

|  |  |
| --- | --- |
| 3.3. | Fused-silica capillary column of length 20 to 30 m, internal diameter 0,25 to 0,32 mm, coated with 5 % Diphenyl - 95 % Dimethylpolysiloxane (SE-52 or SE-54 stationary phase or equivalent), to a uniform thickness between 0,10 and 0,30 μm. |

|  |  |
| --- | --- |
| 3.4. | Microsyringe, of 10 μL capacity, for gas chromatography, with cemented needle suitable for split injection. |

4.   REAGENTS

|  |  |
| --- | --- |
| 4.1. | Anhydrous pyridine, for chromatography quality. |

|  |  |
| --- | --- |
| 4.2. | Hexamethyl disilazane of analytical quality. |

|  |  |
| --- | --- |
| 4.3. | Trimethylchlorosilane of analytical quality. |

|  |  |
| --- | --- |
| 4.4. | Sample solutions of sterol trimethylsilyl ethers. To be prepared at the time of use from sterols and erythrodiol obtained from oils containing them. |

|  |  |
| --- | --- |
| 4.5. | Standard solutions of trimethylsilyl ethers of aliphatic alcohols from C20 to C28. They may be prepared from mixtures of pure alcohols at the time they are required for use. |

|  |  |
| --- | --- |
| 4.6. | Carrier gas: hydrogen or helium, gas-chromatographic purity. |

|  |  |
| --- | --- |
| 4.7. | Auxiliary gases: hydrogen, helium, nitrogen and air, of gas-chromatographic purity. |

|  |  |
| --- | --- |
| 4.8. | Silylation reagent, consisting of a 9:3:1 (V/V/V) mixture of pyridine/hexamethyl disilazane/trimethylchlorosilane. |

|  |  |
| --- | --- |
| 4.9. | n-Hexane, for chromatography quality. |

5.   PREPARATION OF THE TRIMETHYLSILYL ETHERS

Add the silylation reagent (4.8) (Note 6), in the ratio of 50 μl for every milligram of alcoholic compound, in the test tube (3.1) containing the alcoholic compound fraction, avoiding any uptake of moisture (Note 7).

|  |  |
| --- | --- |
| Note 6: | Ready for use solutions are available commercially. Other silylation reagents, such as, for example, bistrimethylsilyl trifluor acetamide + 1 % trimethylchlorosilane, which has to be diluted with an equal volume of anhydrous pyridine, are also available. Pyridine can be replaced by the same amount of acetonitrile. |

|  |  |
| --- | --- |
| Note 7: | The slight opalescence, which may form, is normal and does not cause any anomaly. The formation of a white flock or the appearance of a pink colour is indicative of the presence of moisture or deterioration of the reagent. If these occur the test must be repeated (only if hexamethyldisilazane/trimethylchlorosilane is used). |

Stopper the test tube (3.1), shake carefully (without overturning) until the compounds are completely dissolved. Leave to stand for at least 15 minutes at ambient temperature and then centrifuge for a few minutes. The clear solution is ready for gas chromatographic analysis.

6.   GAS CHROMATOGRAPHIC ANALYSIS

6.1.   Preliminary operations, capillary column conditioning

Fit the column (3.3) in the gas chromatograph, by attaching the inlet end to the split injector and the outlet end to the detector.

Carry out general checks on the gas chromatograph unit (leaks from the gas circuits, detector efficiency, efficiency of the splitting system and recording system, etc.).

If the column is being used for the first time, it is recommended that it should be subjected to conditioning: passing a gentle flow of gas through the column itself, then switch on the gas chromatography unit and begin a gradual heating, up to a temperature of at least 20 °C above the operating temperature (Note 8). Hold this temperature for at least two hours, then place the entire unit in operating mode (adjustment of gas flows and splitting, ignition of the flame, connection with the computing system, adjustment of the column, detector and injector temperature, etc.) and then record the signal with a sensitivity at least two times greater than that one intended for the analysis. The course of the base line must be linear, without peaks of any kind, and must not show drift. A negative straight-line drift indicates leakage from the column connections; a positive drift indicates inadequate conditioning of the column.

|  |  |
| --- | --- |
| Note 8: | The conditioning temperature must always be at least 20 °C less than the maximum temperature specified for the stationary phase used. |

6.2.   Operating conditions

Optimize the temperature programme and the carrier gas flow so that chromatograms similar to Figures 3 to 6 are obtained.

The following parameters were tested and found useful:

6.2.1.   Aliphatic alcohols

|  |  |
| --- | --- |
| Oven Program | 180 °C (8 min.) → 260 °C (at 5 °C/min) → 260 °C (15 min) |
| Injector Temperature | 280 °C |
| Detector Temperature | 290 °C |
| Linear Velocity of Carrier gas | Helium (20 to 30 cm/s); Hydrogen (30 to 50 cm/s) |
| Split Ratio | 1:50 to 1:100 |
| Volume Injected | 0,5 to 1 μL of TMSE solution |

6.2.2.   Sterol and triterpenic dialcohols

|  |  |
| --- | --- |
| Oven Program | 260 ± 5 °C Isothermal |
| Injector Temperature | 280 – 300 °C |
| Detector Temperature | 280 – 300 °C |
| Linear Velocity of Carrier gas | Helium (20 to 30 cm/s); Hydrogen (30 to 50 cm/s) |
| Split Ratio | 1:50 to 1:100 |
| Volume Injected | 0,5 to 1 μL of TMSE solution |

These conditions may be changed according to the characteristics of the column and gas chromatograph, so as to obtain chromatograms, which meet the following requirements:

|  |  |
| --- | --- |
| — | Alcohol C26 retention time shall be 18 ± 5 minutes. |

|  |  |
| --- | --- |
| — | Alcohol C22 peak shall be 80 ± 20 % of the full-scale value for olive oil and 40 ± 20 % of the full-scale value for olive-pomace oil. |

|  |  |
| --- | --- |
| — | The retention time for the β-sitosterol peak should be at 20 ± 5 min. |

|  |  |
| --- | --- |
| — | The campesterol peak should be: for olive oil (mean content 3 %) 20 ± 5 % of full scale. |

|  |  |
| --- | --- |
| — | All the present sterols must be separated. In addition to being separated, the peaks must also be completely resolved, i.e. the peak trace should return to the base line before leaving for the next peak. Incomplete resolution is, however, tolerated, provided that the peak at RRT 1,02 (Sitostanol) can be quantified using the perpendicular. |

6.3.   Analytical procedure

By using the 10 μl microsyringe (3.4), take 1 μl of hexane, draw in 0,5 μl of air and then 0,5 to 1 μl of the sample solution. Raise the plunger of the syringe further, so the needle is emptied. Push the needle through the membrane of the injector and after one to two seconds, inject rapidly, and then slowly remove the needle after around five seconds. An automatic injector can be used as well.

Carry out the recording until the TMSE of the corresponding alcoholic compounds present are completely eluted. The base line must continue to meet the requirements of the corresponding operating conditions (6.2.1 or 6.2.2).

6.4.   Peak identification

Identify individual peaks on the basis of retention times and by comparison with the mixture of the aliphatic and triterpenic alcohols or the sterol and triterpene dialcohols TMSE, analysed under the same conditions. A chromatogram of the aliphatic and triterpenic alcohols fraction is showed in Figure 3 and the corresponding chromatograms for sterols and triterpenic dialcohols are showed in Figure 2.

The aliphatic alcohols are eluted in the following order: C20-ol (I.S.), C22-ol, C23-ol, C24-ol, C25-ol, C26-ol, C27-ol and C28-ol.

The sterols and triterpene dialcohols are eluted in the following order: cholesterol, brassicasterol, ergosterol, 24-methylen-cholesterol, campesterol, campestanol, stigmasterol, Δ7-campesterol, Δ5,23-stigmastadienol, clerosterol, β-sistosterol, sitostanol, Δ5-avenasterol, Δ5,24-stigmastadienol, Δ7-stigmastenol, Δ7-avenasterol, erythrodiol and uvaol.

6.5.   Quantitative evaluation

The peak areas of 1-eicosanol and of the aliphatic alcohols C22, C24, C26, C28 are calculated by a data acquisition system. The response factor for 1-eicosanol should be considered equal to 1.

Calculate the areas of the α-cholestanol and the sterol and triterpene dialcohols peaks by using the computing system. Ignore peaks for any compound, which are not included (ergosterol must not be calculated) among those listed in Table 1. The response factor for α-cholestanol should be considered equal to 1.

Calculate the concentration of each individual alcoholic compound, in mg/kg of fatty material, as follows:

![Formula](data:image/jpg;base64,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)

where:

|  |  |  |
| --- | --- | --- |
| Ax | = | Peak area for alcoholic compound x, in computing system counts. |
| As | = | Area of the 1-eicosanol/α-cholestanol peak, in computing system counts. |
| ms | = | Mass of added 1-eicosanol/α-cholestanol, in milligrams. |
| m | = | Mass of the sample used for determination, in grams. |

7.   EXPRESSION OF THE RESULTS

Report individual aliphatic and triterpenic alcohols concentrations as mg/kg of fatty material and their sum as 'total aliphatic alcohol content'. The total content is the sum of C22, C24, C26 and C28.

The composition of each of the individual alcoholic compounds should be expressed to one decimal point.

Total sterol concentration should be expressed without any decimal point.

Calculate the percentage of each individual sterol from the ratio of the relevant peak area to the total peak area for sterols:

![Formula](data:image/jpg;base64,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)

where:

|  |  |  |
| --- | --- | --- |
| Ax | = | Peak area for sterol x. |
| ΣA | = | Total peak area for sterols. |

Apparent β-sitosterol: Δ5,23-stigmastadienol + clerosterol + β-sitosterol + sitostanol + Δ5-avenasterol + Δ5,24-stigmastadienol.

Calculate the percentage of erythrodiol and uvaol:

![Formula](data:image/jpg;base64,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)

where:

|  |  |  |
| --- | --- | --- |
| AEr | = | Area of Erythrodiol in computing system counts. |
| AUv | = | Area of Uvaol in computing system counts. |
| Σ AT | = | Sum area for sterol + erythrodiol + uvaol in computing system counts. |

Besides the calculation of relative percentage of single sterols and triterpenic dialcohols and the total concentration of sterols, the concentration of erythrodiol and of uvaol and their sum, in mg/kg of fatty material must be calculated, according the following expressions:

![Formula](data:image/jpg;base64,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)

![Formula](data:image/jpg;base64,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)

where:

|  |  |  |
| --- | --- | --- |
| AEr | = | Peak area of Erythrodiol, in computing system counts. |
| AUv | = | Area of Uvaol in computing system counts. |
| As | = | Area of the α-cholestanol peak, in computing system counts. |
| ms | = | Mass of added α-cholestanol, in milligrams. |
| m | = | Mass of the sample used for determination, in grams. |

Appendix

|  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |  |
| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |
| Image 16 | |  |  | | --- | --- | | 1 | Hydrocarbons |  |  |  | | --- | --- | | 2 | α-Tocopherol |  |  |  | | --- | --- | | 3 | Prenols |  |  |  | | --- | --- | | 4 | Triterpenic Alcohols |  |  |  | | --- | --- | | 5 | Aliphatic Alcohols |  |  |  | | --- | --- | | 6 | Methyl Sterols |  |  |  | | --- | --- | | 7 | Sterols |  |  |  | | --- | --- | | 8 | Triterpenic Dialcohols | |

Figure 1 — TLC of the unsaponifiable fraction from olive pomace oil eluted twice with hexane:diethyl ether (65:35), developed with SO4H2 (50 %) and heated. The bands that should be scrapped are the ones contained within the rectangle, 1 are the bands for aliphatic alcohols and 2 for the sterols and triterpenic dialcohols.

Table I — Relative retention times for sterols

|  |  |  |  |  |
| --- | --- | --- | --- | --- |
| Peak | Identification | | Relative retention time | |
| SE 54 column | SE 52 column |
| 1 | Cholesterol | Δ-5-cholesten-3β-ol | 0,67 | 0,63 |
| 2 | Cholestanol | 5α-cholestan-3β -ol | 0,68 | 0,64 |
| 3 | Brassicasterol | [24S]-24-methyl-Δ-5,22-cholestadien-3β -ol | 0,73 | 0,71 |
| \* | Ergosterol | [24S]-24-methyl-Δ-5,7,22 cholestatrien-3β -ol | 0,78 | 0,76 |
| 4 | 24-methylene-cholesterol | 24-methylene-Δ-5,24-cholestadien-3β -o1 | 0,82 | 0,80 |
| 5 | Campesterol | (24R)-24-methyl-Δ-5-cholesten-3β -ol | 0,83 | 0,81 |
| 6 | Campestanol | (24R)-24-methyl-cholestan-3β -ol | 0,85 | 0,82 |
| 7 | Stigmasterol | (24S)-24-ethyl-Δ-5,22-cholestadien-3β -ol | 0,88 | 0,87 |
| 8 | Δ-7-campesterol | (24R)-24-methyl-Δ-7-cholesten-3β -ol | 0,93 | 0,92 |
| 9 | Δ-5,23-stigmastadienol | (24R,S)-24-ethyl-Δ-5,23-choIestadien-3β -ol | 0,95 | 0,95 |
| 10 | Clerosterol | (24S)-24-ethyl-Δ-5,25-cholestadien-3β -ol | 0,96 | 0,96 |
| 11 | ß-sitosterol | (24R)-24-ethyl-Δ-5-cholesten-3β -ol | 1,00 | 1,00 |
| 12 | Sitostanol | 24-ethyl-cholestan-3β -ol | 1,02 | 1,02 |
| 13 | Δ-5-avenasterol | (24Z)-24-ethylidene-Δ-cholesten-3β -ol | 1,03 | 1,03 |
| 14 | Δ-5,24-stigmastadienol | (24R,S)-24-ethyl-Δ-5,24-cholestadien-3β -ol | 1,08 | 1,08 |
| 15 | Δ-7-stigmastenol | (24R,S)-24-ethyl-Δ-7-cholesten-3β -ol | 1,12 | 1,12 |
| 16 | Δ-7-avenasterol | (24Z)-24-ethylidene-Δ-7-cholesten-3β -ol | 1,16 | 1,16 |
| 17 | Erythrodiol | 5α-olean-12-en-3β,28-diol | 1,41 | 1,41 |
| 18 | Uvaol | Δ12-ursen-3β,28-diol | 1,52 | 1,52 |

![Image 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Figure 2 — GC-FID chromatographic profile of the sterol and triterpenic dialcohols from refined olive oil. (1) Cholesterol, (2) α-cholestanol (I.S.), (3) 24-methylencholesterol, (4) campesterol, (5) campestanol, (6) stigmasterol, (7) Δ5,23-stigmastadienol, (8) clerosterol, (9) β-sitosterol, (10) sitostanol, (11) Δ5-avenasterol, (12) Δ5,24-stigmastadienol, (13) Δ7-stigmastenol, (14) Δ7-avenasterol, (15) erythrodiol, (16) uvaol.

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Figure 3 — GC-FID chromatographic profile of the sterol and triterpenic dialcohols from a lampante olive oil. (1) Cholesterol, (2) α-cholestanol, (3) brassicasterol, (4) 24-methylencholesterol, (5) campesterol, (6) campestanol, (7) stigmasterol, (8) Δ7-campesterol, (9) Δ5,23-stigmastadienol, (10) clerosterol, (11) β-sitosterol, (12) sitostanol, (13) Δ5-avenasterol, (14) Δ5,24-stigmastadienol, (15) Δ7-stigmastenol, (16) Δ7-avenasterol, (17) erythrodiol, (18) uvaol.

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)

Figure 4 — GC-FID chromatographic profile of aliphatic alcohols and triterpenic alcohols of olive oil. (I.S.) C20-ol, (1) C22-ol, (2) C24-ol, (3) C26-ol, (4) C28-ol, (5) triterpenic alcohols.

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)

Figure 5 — GC-FID chromatographic profile of aliphatic alcohols and triterpenic alcohols of a refined olive oil and a second centrifugation olive oil. (I.S.) C20-ol, (1) C22-ol, (2) C24-ol, (3) C26-ol, (4) C28-ol, (5) triterpenic alcohols.

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)

Figure 6 — HPLC Chromatogram of an olive oil unsaponifiable separated by HPLC using a UV detector. (1) Aliphatic and triperpenic alcohols; (2) Sterols and triterpenic dialcohols

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