Mash Strike Water Temperature

Also known as strike temperature · Palmer strike water · mash-in temperature · dough-in temperature

Tw=0.2R(T2T1)+T2T_w = \frac{0.2}{R}\,(T_2 - T_1) + T_2

Enter your known values, leave one input blank, and solves for the missing one. Try different units for next level excitement!

Constant used — built into this formula, no need to enter
νc=0.2 —\nu_{c} = 0.2\ \text{—}Poisson's Ratio of Concrete

Learning zone

Mashing in is a mixing problem dressed as a brewing problem. Hot water meets cool grain, and the two settle at a temperature somewhere between them, weighted by how much of each there is and by how much heat each needs per degree. Since the mash rest temperature decides which enzymes work and therefore how fermentable the wort becomes, landing three degrees off is not a rounding error — it is a different beer.

The heat balance behind John Palmer's form is the ordinary one: the heat the water gives up equals the heat the grain takes on. Malt's specific heat is about 0.4 BTU per pound per degree Fahrenheit against water's 1.0, and a US quart of water weighs a shade over two pounds. Divide those and you get 0.2 — which is why the constant in this equation is 0.2 only when the ratio RR is expressed in quarts per pound. Enter litres per kilogram and the number is wrong, though the equation looks entirely healthy. The page converts for you, but a brewer reading Palmer with a metric scale on the bench should know the trap is there.

Everything the equation ignores is heat that leaks somewhere else, and there is more of it than the algebra suggests. A cold ceramic or stainless mash tun can absorb enough heat to cost several degrees, which is why the standard practice is to preheat the vessel with hot water and dump it just before mashing in. Grain at 4 °C from an unheated garage behaves very differently from grain at 20 °C from a warm kitchen, and the equation cares — it is the T1T_1 term. Most brewers settle on adding one or two degrees to the calculated strike temperature for their own system and stop thinking about it, which is the correct engineering response to a systematic offset.

Two things to watch. The answer can come out above 100 °C, which simply means the mash cannot be made in one infusion with water — the grain is too cold, the mash too thin, or the target too high, and the fix is to warm the grain or heat the mash directly. And stir properly: this equation assumes the mash reaches one uniform temperature, and a mash tun with a hot layer at the top and dough balls at the bottom satisfies the arithmetic while producing a wort that matches nothing.

Mash Strike Water Temperature
Tw=0.2R(T2T1)+T2T_w = \frac{0.2}{R}\,(T_2 - T_1) + T_2
T1TwRT2
Where
  • TwT_w= Strike water temperature (°C)
  • T1T_1= Grain temperature (°C)
  • T2T_2= Target mash temperature (°C)
  • RR= Water-to-grain ratio (qt/lb)
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