1001Ferramentas
🫧Calculators

Sourdough Starter Feeding Calculator

Enter the weight of your ripe culture in grams and pick a 1:1:1, 1:2:2 or 1:5:5 refresh to get the flour and water in grams plus the total after feeding.

Alimentação

Feeding your sourdough starter: ratios that work

A sourdough starter is a living culture of wild yeast and lactic bacteria, so it has to be fed fresh flour and water on a regular schedule to stay healthy. Those feedings get written as a starter : flour : water ratio by weight. The maintenance default is 1:1:1, say 50 g of starter, 50 g of flour and 50 g of water, and it suits a starter kept at room temperature and used every day or two. At 24–26 °C it usually doubles in 4 to 6 hours. If the starter lives in the fridge, or you just want to slow it down, switch to a 1:5:5 feed (10 g starter + 50 g flour + 50 g water). That stretches the cycle out to 10–12 hours and gives you a milder, less acidic levain.

Common uses

  • Home bakers who keep a daily sourdough going.
  • Artisan bakeries scaling up levain for the next morning's bake.
  • Pizza makers who build a Neapolitan-style levain the night before.
  • Brazilian padaria viva projects that keep their fermento natural alive all year.

FAQ

How do I know the starter is ready to bake with? It should have at least doubled, look domed and full of bubbles, and pass the float test, where a spoonful dropped into water floats instead of sinking.

1:1:1 or 1:5:5, which should I use? Go with 1:1:1 when you bake often and keep the starter at room temperature. Reach for 1:5:5 when it's stored in the fridge, or when you need to calm down a starter that has turned too sour.

Why does the ratio matter? The more fresh flour you give per unit of starter, the more food the culture has to work through. Acid builds up more slowly, and the whole fermentation runs longer and calmer.

Related Tools

🔺

Riser Modulus

Calculate the minimum modulus of a riser (feeder) by the modulus rule, M_riser = 1.2 × M_part, from the part's cooling modulus. The result, in cm, is the modulus the riser must have to solidify after the part (about 20% slower) and feed it with molten metal during solidification shrinkage, avoiding shrinkage cavities. The riser is a metal reservoir placed over the thickest region of the part; if it solidifies first, it fails its purpose. From the modulus, the riser geometry is sized. It is a fundamental rule of casting design. Enter the part's cooling modulus.

🐶

Dog Food Calculator

Calculate how many grams of dry food to give your dog per day, based on its weight and activity level. Keep feeding portions just right.

🐟

Aquarium Fish Feed Quantity

Estimates daily dry food in grams for aquarium fish based on count and average size.

⬇️

Natural Frequency from Static Deflection

Calculate a system's natural frequency from its static deflection, f_n = (1 ÷ 2π)·√(g ÷ δ), where δ is the static deflection caused by self-weight and g the gravitational acceleration (9.81 m/s²). The result, in Hz, is a practical and elegant way to estimate the natural frequency without separately knowing mass and stiffness — you just measure how much the system sags under its own weight. Larger deflections (more flexible systems) give lower natural frequencies, desirable in vibration isolators. It is widely used in spring and mount design. Enter the static deflection (in metres).

🏗️

Natural Chimney Draft

Calculate the natural draft (depression) of a chimney, ΔP = 353 × h × (1/T_air − 1/T_gas), from the chimney height h (m) and the absolute temperatures of the outside air and the hot gases (K). The result, in pascals, is the pressure difference that 'pulls' the gases up and the combustion air into the burner, generated by the density difference between the hot (light) gases and the cold (dense) air — the chimney effect. Taller chimneys and hotter gases generate more draft. It is the basis of natural-draft furnace and boiler chimney design; insufficient draft requires fans (forced draft). Enter the height and the air and gas temperatures.

🎵

Belt Span Natural Frequency

Calculate the natural vibration frequency of a belt's free span, f_n = (1 ÷ (2·L))·√(T/m), from the free span length L (m, the distance between pulleys), the belt tension T (N) and the mass per unit length m (kg/m). A belt's free span, between two pulleys, behaves like a stretched STRING (like a guitar string): when disturbed, it vibrates at a natural frequency depending on its tension and mass. The HIGHER the tension, the HIGHER the frequency (tighter string, higher pitch); the higher the mass per metre, the lower the frequency. This relation is the basis of a clever, widely used method to MEASURE belt tension in the field: the SONIC (or frequency) tension meter — the technician 'plucks' the belt to make it vibrate, and a sensor (or phone app) measures the sound frequency; knowing the span length and belt mass, the tension is computed back (inverting the formula). It is far more practical and accurate than the old methods of measuring deflection under a force. Keeping the correct tension is essential: a slack belt slips (loses power, heats, wears) and an over-tight belt overloads the bearings and shortens belt life. Enter the span length, the tension and the mass per unit length.

The results provided by this tool are for general informational and educational purposes only and do not constitute professional, financial, medical, legal, tax or accounting advice. Always confirm important decisions with a qualified professional and official sources.