Continued

**I know one can make wine purely by chance. At some point in the very distant past, this was done by ancient man. Many times. Grape juice stored in a container began to ferment. When the process ended, the resulting juice was very different than the original juice. Wild yeasts, carried from the skins of the grapes to the juice during pressing, were the agents of change, but ancient man didn't know that. Nonetheless, through careful observation he worked out a process that usually resulted in fermentation and, eventually, wine. Only in the recent past was the process truly understood, and with that understanding came tools to assist the winemaker. The most important of these, next to the fermentation trap (air lock), is the hydrometer.**

**The hydrometer is to the winemaker what the compass is to the mariner. The proper use of the hydrometer allows the winemaker to guide his activities precisely from pre-feremted must to final perfection and to discern all the steps in between.**

**The hydrometer is a simple instrument that measures the weight--or gravity--of a liquid in relation to the weight of water. Because the relation of the gravity to water is specified, the resulting measure is called a specific gravity. A hydrometer will float higher in a heavy liquid, such as one with a quantity of sugar dissolved in it, and lower in a light liquid, such as water or alcohol. In truth, the average winemaker has no interest in the specific gravity of a must per se, but has a very keen interest in the amount of sugar dissolved in it, for yeast converts sugar into carbon dioxide and alcohol. By knowing how much sugar one started with and ended with, one can easily calculate the resulting alcohol.**

**There are many variants of the hydrometer. Some have only one scale, some two and some three. The typical hydrometer measures three things: specific gravity (S.G.), potential alcohol (P.A.), and sugar.**

**The specific gravity scale will usually read from 0.990 to 1.120. The S.G. of water is 1.000. If you fill a test jar (a deep chimney-shaped vessel that holds from 1/2 to two cups of juice) with water and float your hydrometer in it, the water surface should rest at the 1.000 mark. As you dissolve sugar in the water, the hydrometer will float higher. One pound of sugar dissolved in one U.S. gallon* of water will float the hydrometer to the 1.046 level.** Some vinters use a shorthand and simply call this level 46. I do not do that. I call it 1.046, as it actually reads. Shorthand can cause mistakes. However, if you use the three digits after the decimal point, use them correctly and say, "a gravity of 46," not "a specific gravity of 46." **

*One U.S. gallon equals 128 fluid ounces, or 3.7853 liters, or 0.833 Imperial gallons, while one Imperial gallon equals 160 fluid ounces, or 4.5459 liters, or 1.2 U.S. gallons. All liquid measurements specified on this website use U.S. measurements unless otherwise stated. For those who use the Imperial measures or are used to converting to metric from Imperial measures, I apologize for our ancestors for creating this dilemma. Just remember, five U.S. gallons equal four and one-sixth Imperial gallons, and five Imperial gallons equal six U.S. gallons. |

**Please note that one pound of sugar dissolved in one gallon of water is not the same as one pound of sugar added to one gallon of water. In the first instance, you have one gallon of liquid. In the second instance, you will have one gallon ten fluid ounces of liquid. |

**Table wines are generally started at an S.G. of 1.090 or higher and fermented to dryness--0.990 to 1.000. Sweeter wines are started at a higher S.G. using a yeast that will die out at predictable point and stabilized at that time and at the desired sweetness to prevent die-hard yeast cells from re-populating the wine, or, more commonly, started at 1.090 or higher, fermented to dryness, stabilized, and sugar added back to the wine to sweeten it.**

**The 1.090 specific gravity is a rather magical number. It produces an alcohol level of about 12.3%, a level that ensures the wine's preservation. usually start at 1.095, or about 13% alcohol, because I know I will lose some volume in racking and add water to make it up, thereby diluting the wine and the percent alcohol by volume. In truth, a hair over 10% alcohol is all that's required to preserve grape wine. But some fruit wines actually require the 12% level for unrefrigerated preservation, so using 12% as a rule of thumb errs, if at all, on the side of safety.**

**Sugar can be measured as ounces per gallon or as degrees Balling, or Brix. Ounces per gallon are measured on a numeric scale in which an S.G. of 1.046 equals 16 oz. (one pound) of sugar per U.S. gallon. Brix is measured as a percentage of sugar by which pure water has a Brix of 0 (or 0% sugar), an S.G. of 1.046 equals a Brix of 11.5 (11.5% sugar), and an S.G. of 1.095 equals a Brix of 22.5 (22.5% sugar). If you have a choice and want to simplify your life, buy a hydrometer that measures sugar by ounces per gallon.**

There are other scales. The oldest was devised in 1843 by German chemist Karl Balling. While accurate for most needs, it does contain a slight error that was corrected in 1870 by Dr. Adolf F. Brix, whose corrected scale is called the Brix scale. Both give their measures in units of degree, with each degree representing a percent of sugar dissolved in water. Thus, 17 degrees Brix (always capitalized) (1.070 S.G.) is a liquid containing 17% dissolved sugar. |

**The potential alcohol scale typically reads from 0 to 16%. Using the standard hydrometer, you cannot measure the alcohol in a finished wine. But you can measure the P.A. before the yeast is added and measure it again after fermentation is complete. By simple subtraction, the P.A. lost is the percentage of alcohol in the finished wine. This works fine if the wine finishes with a specific gravity of 1.000.**

Accurate alcohol content cannot be calculated using a hydrometer alone because the actual S.G. of pure alcohol is 0.792, not 0.990 as most hydrometers read. However, if you accurately measured your must's S.G. before yeast was introduced and fermented it to an S.G. of 0.990, racking as required, your calculation should be accurate to 1%. However, read on to work with finished S.G, below 1.000. |

**Most hydrometers are calibrated to give correct readings at 59-60 degrees Fahrenheit. Higher temperatures thin the liquid slightly and result in lower readings than you'd get at the correct temperature. At 70 degrees F., the reading will be 0.001 low. To correct it, add 0.001 to the reading. At 77 degrees F., add 0.002. At 84 degrees F., add 0.003. At 95 degrees F., add 0.005. At temperatures above 95 degrees F., you risk killing your yeast and losing your wine. Oh, and for those who have written to tell me the numbers in this paragraph should have a "1" to the left of the decimal point instead of a "0", wrong! If you added 1.001 to 1.000 you would get 2.001, clearly wrong.**

**The following table is calibrated for water, not grape juice. Figures for grape juice would differ slightly, but not appreciably. The table displays specific gravity, the amount of sugar in one gallon to achieve the S.G. reading, the amount of sugar added to one gallon to achieve the S.G. reading (but resulting in more than one gallon liquid), the percentage of sugar in the liquid expressed in Brix, the volumetric increase in a gallon of water if the sugar required to achieve a particular S.G. reading were added to it, and the potential alcohol a specified S.G. will generate if fermented to an S.G. of 1.000.**

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Specific Gravity |
Sugar in Gal. |
Sugar to Gal. |
Sugar Brix |
Volume w/ Sugar Added |
Potential Alcohol |

1.000 1.010 1.015 1.020 1.025 1.030 1.035 1.040 1.045 1.050 1.055 1.060 1.065 1.070 1.075 1.080 1.085 1.090 1.095 1.100 1.105 1.110 1.115 1.120 1.125 1.130 1.135 |
0 lb. 0 oz. 0 lb. 1.7 oz. 0 lb. 3.4 oz. 0 lb. 5.8 oz. 0 lb. 7.5 oz. 0 lb. 10.0 oz. 0 lb. 12.5 oz. 0 lb. 14.0 oz. 0 lb. 15.8 oz. 1 lb. 1.5 oz. 1 lb. 3.0 oz. 1 lb. 5.0 oz. 1 lb. 6.5 oz. 1 lb. 8.0 oz. 1 lb. 9.8 oz. 1 lb. 11.5 oz. 1 lb. 14.0 oz. 1 lb. 15.6 oz. 2 lb. 1.3 oz. 2 lb. 3.0 oz. 2 lb. 4.6 oz. 2 lb. 6.3 oz. 2 lb. 8.0 oz. 2 lb. 9.6 oz. 2 lb. 11.3 oz. 2 lb. 12.9 oz. 2 lb. 14.6 oz. |
0 lb. 0 oz. 0 lb. 2.1 oz. 0 lb.4.2 oz. 0 lb.6.7 oz. 0 lb.8.3 oz. 0 lb.10.8 oz. 0 lb.13.3 oz. 0 lb.15.0 oz. 1 lb. 0.7 oz. 1 lb. 3.3 oz. 1 lb. 4.8 oz. 1 lb. 6.5 oz. 1 lb. 9.0 oz. 1 lb. 11.5 oz. 1 lb. 14.0 oz. 1 lb. 15.6 oz. 2 lb. 2.2 oz. 2 lb. 4.6 oz. 2 lb. 7.2 oz. 2 lb. 9.6 oz. 2 lb. 12.1 oz. 2 lb. 14.8 oz. 3 lb. 1.1 oz. 3 lb. 3.6 oz. 3 lb. 6.1 oz. 3 lb. 8.6 oz. 3 lb. 11.1 oz. |
0.0 3.8 4.9 6.0 7.1 8.2 9.3 10.4 11.5 12.6 13.7 14.8 15.9 17.0 18.1 19.2 20.3 21.4 22.5 23.6 24.7 25.8 26.9 28.0 29.1 30.2 31.3 |
1 gal. 1 gal 0.7 oz. 1 gal 2.4 oz. 1 gal 4.0 oz. 1 gal 5.6 oz. 1 gal 6.4 oz. 1 gal 8.0 oz. 1 gal 8.8 oz. 1 gal 10.4 oz. 1 gal 11.2 oz. 1 gal 12.8 oz. 1 gal 13.6 oz. 1 gal 15.2 oz. 1 gal 16.0 oz. 1 gal 17.6 oz. 1 gal 18.4 oz. 1 gal 20.0 oz. 1 gal 21.6 oz. 1 gal 22.4 oz. 1 gal 24.0 oz. 1 gal 25.6 oz. 1 gal 26.4 oz. 1 gal 28.0 oz. 1 gal 29.6 oz. 1 gal 30.4 oz. 1 gal 32.0 oz. 1 gal 33.6 oz. |
0.0 1.4 2.0 2.7 3.4 4.1 4.8 5.4 6.1 6.8 7.5 8.2 8.8 9.5 10.2 10.9 11.5 12.2 12.9 13.6 14.3 14.9 15.6 16.3 17.0 17.7 18.3 |

Suppose your wine started at 1.096 and finished at 0.992. Had it finished at 1.000, the alcohol by volume would be 13%, but that extra 0.008 must mean something, right? Right. The following table presents numbers which can be added to the starting PA number to get a more accurate final alcohol by volume number. But even these are approximations. Topping up dilutes the wine somewhat -- unless you are trying to get a 13% finished wine and top up with a 13% finished wine instead of water. Also, the percentages below 1.000 are fractions extending out to several decimal places beyond being meaningful and so are rounded up or down as appropriate, but they are close enough.

Final Specific Gravity |
Add to Starting Potential Alcohol |

1.000 0.998 0.996 0.994 0.992 0.990 |
0.0 0.3 0.6 0.8 1.1 1.4 |

Back to our example. Suppose your wine started at 1.096 and finished at 0.992. By interpolation, we see that 1.096 yields a PA of approximately 13%. The last tabel shows that at 0.992 you add 1.1%. Thus, your wine should have an ABV of 14.1% alcohol by volume.

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