Cooking & Baking · Baking Ratios & Measurements
Baker’s Percentage & Hydration Model
Calculate baker’s percentages, bread hydration and total dough weight from ingredient weights. Include multiple flours and a starter or pre-ferment, then calculate water for a target hydration or scale the formula to a new flour amount.
Formula & methodology
How Baker’s Percentage and Dough Hydration Are Calculated
Baker’s percentage expresses every ingredient relative to the total flour weight. Flour is the 100% reference, while water, salt, yeast, starter components and other ingredients are calculated as percentages of that flour weight. The same ratios can then be used to analyze hydration or scale the formula.
1. Governing baker’s percentage equations
Unlike percentages where all components must add to 100%, baker’s percentage uses total flour as the fixed reference. Consequently, the percentages of all ingredients in a dough formula can add to more than 100%.
Flour % = 100%
Total flour weight is the denominator for the ingredient percentages.
I% = (Wᵢ ÷ F) × 100
In words: ingredient weight ÷ total flour weight × 100.
H% = (W ÷ F) × 100
Total water weight ÷ total flour weight × 100.
S% = (S ÷ F) × 100
Y% = (Y ÷ F) × 100
2. Variables and definitions
| Symbol | Variable | Meaning | Unit |
|---|---|---|---|
| F | Total flour weight | All flour in the formula, including flour contained in a starter or pre-ferment. | Weight |
| W | Total water weight | Added water plus water contained in a starter or pre-ferment. | Weight |
| Wᵢ | Ingredient weight | Weight of the individual ingredient whose baker’s percentage is being calculated. | Weight |
| I% | Ingredient percentage | Ingredient weight expressed relative to total flour. | % |
| H% | Hydration | Total water expressed as a percentage of total flour. | % |
| S | Salt weight | Weight of salt in the dough formula. | Weight |
| Y | Yeast weight | Weight of yeast entered in the formula. | Weight |
| D | Total dough weight | Sum of all ingredient weights after starter components are accounted for once. | Weight |
| k | Scale factor | Ratio used to scale the complete formula to a new total flour weight. | Dimensionless |
3. Calculate total flour and total water first
When several flour types are used, they are combined before baker’s percentages are calculated.
F = F₁ + F₂ + ... + Fₙ + Fₚ
Fₚ represents flour contained in a starter or pre-ferment.
W = Wₐ + Wₚ
Added water plus water contained in the pre-ferment.
4. How starter and pre-ferment are handled
A starter cannot be treated as one undifferentiated ingredient when calculating true dough hydration because it normally contributes both flour and water.
Ftotal = Fmain + Fextra + Fstarter
Starter flour increases the flour reference used for every baker’s percentage.
Wtotal = Wadded + Wstarter
Starter water increases the total water used in the hydration calculation.
Example with a starter
Suppose a dough contains 450 g main flour, 300 g added water and a starter containing 50 g flour plus 50 g water.
F = 450 + 50 = 500 g
W = 300 + 50 = 350 g
H% = 350 ÷ 500 × 100 = 70%
5. Weight-unit normalization
Ratios are valid when numerator and denominator use compatible weight units. The calculator’s main interface keeps the formula in one selected weight unit, avoiding unnecessary conversions inside the ratio.
| Conversion | Equation | Use |
|---|---|---|
| Kilograms → grams | g = kg × 1,000 | Metric weight normalization |
| Grams → kilograms | kg = g ÷ 1,000 | Metric display conversion |
| Ounces → grams | g = oz × 28.349523125 | US/metric normalization |
| Pounds → ounces | oz = lb × 16 | US customary normalization |
| Pounds → grams | g = lb × 453.59237 | US/metric normalization |
For standalone conversions, use the Mass & Weight Conversion Tool or the Culinary & Kitchen Measurement Converter .
6. Calculate water for a target hydration
The hydration equation can be rearranged when total flour and a desired hydration percentage are known.
Wtarget = F × (Htarget ÷ 100)
Total flour × target hydration as a decimal.
Wadded = Wtarget
Wadded = Wtarget − Wstarter
Example
With 500 g total flour and a target hydration of 75%:
Wtarget = 500 × (75 ÷ 100) = 375 g
If the dough already contains 50 g of water inside a starter, the separately added water required would be:
Wadded = 375 − 50 = 325 g
7. Scale a baker’s percentage formula
A formula can be scaled to a new total flour amount while preserving its ingredient percentages.
k = Ftarget ÷ Fcurrent
Wnew = Wcurrent × k
Wᵢ = Ftarget × (I% ÷ 100)
An ingredient’s weight can also be reconstructed directly from its baker’s percentage.
Default formula scaled to 1,000 g flour
| Ingredient | Baker’s % | 500 g flour formula | 1,000 g flour formula |
|---|---|---|---|
| Flour | 100% | 500 g | 1,000 g |
| Water | 70% | 350 g | 700 g |
| Salt | 2% | 10 g | 20 g |
| Yeast | 1% | 5 g | 10 g |
| Total dough | 173% | 865 g | 1,730 g |
8. How to calculate baker’s percentage manually
The same method can be reproduced without the calculator.
Basic dough without a starter
-
Add all flour weights to determine
total flour F. -
Treat that total flour as
100%. -
For each ingredient, calculate
ingredient weight ÷ total flour × 100. -
For hydration, calculate
water ÷ total flour × 100. - Add all ingredient weights to obtain total dough weight.
- Keep full calculation precision and round only the displayed percentages.
Dough containing multiple flour types
-
Add every flour:
F = F₁ + F₂ + ... + Fₙ. - Use the combined flour weight as the 100% denominator.
- Calculate each individual flour’s percentage against that same total if a flour breakdown is required.
- Calculate water, salt, yeast and other ingredients against the combined flour weight.
Dough containing a starter or pre-ferment
- Determine how much flour the starter contributes.
- Determine how much water the starter contributes.
- Add starter flour to the other flour weights.
- Add starter water to the other water.
-
Calculate hydration from those two combined totals:
H% = total water ÷ total flour × 100. - Do not add the starter’s total weight again when calculating dough weight; its flour and water have already been counted.
9. Default calculation breakdown
Using the calculator’s default example: 500 g flour, 350 g water, 10 g salt and 5 g yeast.
- Input values Flour = 500 g; water = 350 g; salt = 10 g; yeast = 5 g
- Normalized values All ingredient weights already use grams. Total flour = 500 g and total water = 350 g.
-
Formula
H% = (W ÷ F) × 100 -
Substitution
H% = (350 ÷ 500) × 100 -
Intermediate calculation
350 ÷ 500 = 0.7 -
Raw result
0.7 × 100 = 70 -
Displayed result
70.0% hydration
Featured Article
Worked examples & interactive analysis
Baker’s Percentage Examples and Hydration Comparison
See how a bread formula is converted into baker’s percentages, then test how changing hydration alters the required water and total dough weight while the flour basis and other ingredient percentages remain unchanged.
Worked example: a two-flour bread dough with starter
This example shows why starter flour and starter water must be separated before hydration is calculated.
Example situation
A home baker is developing a bread formula containing bread flour, whole-wheat flour and a liquid starter. They want the true hydration, the baker’s percentage of each ingredient and the total dough weight.
F = 400 + 50 + 50 = 500 g
W = 325 + 50 = 375 g
H% = 375 ÷ 500 × 100 = 75%
| Ingredient / component | Weight | Calculation | Baker’s % |
|---|---|---|---|
| Bread flour | 400 g | 400 ÷ 500 × 100 | 80% |
| Whole-wheat flour | 50 g | 50 ÷ 500 × 100 | 10% |
| Flour in starter | 50 g | 50 ÷ 500 × 100 | 10% |
| Total flour | 500 g | 400 + 50 + 50 | 100% |
| Added water | 325 g | 325 ÷ 500 × 100 | 65% |
| Water in starter | 50 g | 50 ÷ 500 × 100 | 10% |
| Total water / hydration | 375 g | 375 ÷ 500 × 100 | 75% |
| Salt | 10 g | 10 ÷ 500 × 100 | 2% |
| Total dough | 885 g | 500 + 375 + 10 | 177%* |
Starter = 50 g flour + 50 g water = 100 g total starter
The 100 g starter is not added again to total dough weight: its 50 g flour and 50 g water have already been counted.
Compare hydration scenarios
Holding total flour at 500 g and salt at 2%, each 5 percentage-point increase in hydration adds 25 g of water.
- Total flour
- 500 g
- Total water
- 325 g
- Salt at 2%
- 10 g
- Total dough
- 835 g
- Total flour
- 500 g
- Total water
- 350 g
- Salt at 2%
- 10 g
- Total dough
- 860 g
- Total flour
- 500 g
- Total water
- 375 g
- Salt at 2%
- 10 g
- Total dough
- 885 g
Hydration & Formula Sensitivity Explorer
Hold the flour basis and non-water ingredients constant, then change hydration to see exactly how much total water and dough weight change.
500 g flour × 75% = 375 g water
W = 500 × (75 ÷ 100) = 375 g
| Metric | Baseline | Comparison | Change |
|---|---|---|---|
| Hydration | 70.0% | 75.0% | +5.0 points |
| Total water | 350 g | 375 g | +25 g |
| Total dough | 865 g | 890 g | +25 g |
Increasing hydration from 70.0% to 75.0% requires 25 g more water for 500 g flour.
The comparison formula contains more water relative to flour. Actual dough handling still depends on flour, ingredients and process.
Understanding your results
Baker’s Percentage and Hydration Reference Guide
Baker’s percentages make bread formulas easier to compare and scale, but the numbers describe ingredient ratios rather than guaranteeing a particular dough texture or baking result. Use the calculated percentages as a consistent formula framework, then interpret them in the context of the flour, ingredients and process being used.
How to interpret baker’s percentage
Baker’s percentage sets the total flour weight to 100%. Every other ingredient is expressed relative to that flour amount rather than as a share of the entire dough.
If 500 g of total flour is paired with 350 g of total water, hydration is 70% because 350 ÷ 500 × 100 = 70%. If salt weighs 10 g, salt is 2% because 10 ÷ 500 × 100 = 2%.
The formula contains a particular amount of water, salt or another ingredient relative to its flour. How the dough actually handles or bakes also depends on ingredient properties and process variables.
What dough hydration measures
Dough hydration is the ratio of total water to total flour, expressed as a percentage.
H% = (total water ÷ total flour) × 100
W = total flour × (Htarget ÷ 100)
For example, 500 g total flour at 70% hydration requires 350 g total water. At 75%, the same flour basis requires 375 g total water.
Hydration comparison reference
The table below is best used as a mathematical comparison of water-to-flour ratios. The qualitative descriptions are broad orientation only, not rigid bread-style classifications.
| Hydration | Water per 500 g flour | Water per 1,000 g flour | General ratio interpretation |
|---|---|---|---|
| 50% | 250 g | 500 g | 0.50 units of water for every 1 unit of flour. |
| 55% | 275 g | 550 g | 0.55 units of water for every 1 unit of flour. |
| 60% | 300 g | 600 g | 0.60 units of water for every 1 unit of flour. |
| 65% | 325 g | 650 g | 0.65 units of water for every 1 unit of flour. |
| 70% | 350 g | 700 g | 0.70 units of water for every 1 unit of flour. |
| 75% | 375 g | 750 g | 0.75 units of water for every 1 unit of flour. |
| 80% | 400 g | 800 g | 0.80 units of water for every 1 unit of flour. |
| 90% | 450 g | 900 g | 0.90 units of water for every 1 unit of flour. |
| 100% | 500 g | 1,000 g | Equal flour and water weights. |
Multiple flour types still share one 100% flour basis
When a formula contains several flour types, add their weights before calculating hydration or other baker’s percentages. Individual flour percentages can then describe the flour blend.
| Flour | Weight | Calculation | Flour-basis % |
|---|---|---|---|
| Bread flour | 400 g | 400 ÷ 500 × 100 | 80% |
| Whole-wheat flour | 50 g | 50 ÷ 500 × 100 | 10% |
| Flour in starter | 50 g | 50 ÷ 500 × 100 | 10% |
| Total flour | 500 g | 400 + 50 + 50 | 100% |
In this example, all flour components together establish the denominator. Calculating hydration against only the 400 g bread flour would overstate the true water-to-total-flour ratio.
Starter and pre-ferment considerations
A starter or pre-ferment may contain both flour and water. For dough hydration, those components need to be allocated to their respective totals.
F = main flour + extra flour + starter flour
W = added water + starter water
Example: 100% hydration starter
If a 100 g starter contains equal weights of flour and water, it contributes 50 g flour and 50 g water to the dough.
Assumptions behind the model
- Weight-based formulation: ingredient quantities are modeled by weight rather than by cups, tablespoons or other volume measures.
- Common flour denominator: all flour components that are intended to count as flour in the formula are included in total flour.
- Water allocation: water identified inside a starter or pre-ferment is included in total water.
- Compatible units: numerator and denominator use the same or correctly converted weight units before a ratio is calculated.
- Scaling preserves ratios: when a complete formula is scaled by one factor, its baker’s percentages remain unchanged.
- Displayed rounding: intermediate arithmetic retains full available precision; formatting and rounding are applied to displayed results.
Limitations of a hydration calculation
Hydration is useful for describing a formula, but it is not a complete physical model of dough behavior.
Flour characteristics
Flour type, protein characteristics, milling and other properties can affect how a dough responds to a given amount of water. Equal calculated hydration therefore does not guarantee equal handling.
Other water-containing ingredients
The calculator’s hydration value is based on the water explicitly modeled as water, including supported starter water. Ingredients that contain their own moisture can complicate comparisons if that moisture is not separately represented in the formula.
Other ingredients and dough structure
Salt, fats, sugars, eggs, dairy and other additions may affect dough behavior. Their baker’s percentages are useful formula descriptors, but a simple hydration ratio does not model every interaction among ingredients.
Mixing, fermentation and temperature
The numerical formula does not model mixing development, fermentation schedule, dough temperature, rest periods, shaping technique or baking conditions.
Rounding and very small formulas
Scaling can produce ingredient quantities that are difficult to measure accurately with ordinary kitchen equipment. This is especially relevant for small amounts of yeast, salt or other low-percentage ingredients.
Common baker’s percentage mistakes
Baker’s percentage divides ingredient weight by total flour, not by total dough weight.
Flour alone is defined as 100%, so the complete formula normally totals more than 100%.
Bread flour, whole-grain flour and other included flours should be combined into the total flour basis.
Leaving starter flour out of the denominator can overstate calculated hydration and other ingredient percentages.
Leaving starter water out of total water can understate calculated hydration.
After starter flour and water are allocated, do not also add the full starter weight again to total dough.
A ratio such as grams ÷ ounces is invalid until both weights have been normalized to compatible units.
Repeatedly rounding intermediate values can introduce avoidable scaling differences.
Why baker’s percentage is useful for scaling
Once ingredient ratios are expressed relative to flour, the formula can be reconstructed at another flour quantity without changing those ratios.
ingredient weight = target flour × (ingredient % ÷ 100)
k = target flour ÷ current flour
| Ingredient | Baker’s % | 500 g flour | 750 g flour | 1,000 g flour |
|---|---|---|---|---|
| Flour | 100% | 500 g | 750 g | 1,000 g |
| Water | 70% | 350 g | 525 g | 700 g |
| Salt | 2% | 10 g | 15 g | 20 g |
| Yeast | 1% | 5 g | 7.5 g | 10 g |
| Total dough | 173% | 865 g | 1,297.5 g | 1,730 g |