The price deflator for SSD products has been running at around 45%. This means the average selling price is 45% cheaper than last year for a given capacity.

Hard disk prices have also fallen precipitously bring data center helium filled disks into consumer markets. Helium allows manufacturers to use more plates in an assembly due to reduced friction. Helium disks can be made with 6-9 plates which is much more than the air based conventional disk which has up to 4 plates. Helium reduces the friction so the plates can be closer together.

Already consumer oriented 1TB SATA SSD products are now slightly below 10 cents per GB. M.2 SSD products use higher density NAND so they command higher prices.

Consider the basic ordinary differential equation.

y(t) = a × e^{kt}

Given we know a 1TB M.2 SSD is $100 now and we expect it to be $55 in 365 days.

55 = 100 × e^{k×365}

Plugging in the values it now becomes easier to understand. So solving for k is easy. So divide both sides by 100 to give:

.55 = e^{k×365}

Taking the natural log of each side gives:

ln(0.55) = k x 365

This gives:

k = ln(0.55) / 365 = -0.00163790959

Now that k is known, it can be used directly to determine the price on any day. Inflation works the same way, but instead of a lower price, a higher price is used and the same process of finding k is the same. This type of ordinary differential equation is easy to solve. Any high school student with grade 10 algebra can handle fine.

It’s not hard to set up Excel to calculate a deflator curve for illustration. Long ago with MS-DOS, BASIC would be used to compute the values and draw a curve.