Two administrations of 2.5 mg instead of one of 5 mg — the same 5 mg a week either way. Total weekly exposure is unchanged; what changes is the peak-to-trough ratio, and for an agent with a half-life measured in days the trough barely moves because the dosing interval is already short relative to it. The arithmetic is the easy part: 5 ÷ 2 = 2.5. Whether it is worth doing is a pharmacokinetic question, and nothing here is medical advice.
More usefully, this is one of the questions where the pharmacokinetics gives a clean answer and the anecdotal reports disagree with it.
Splitting that same weekly dose into two half-doses at 3.5-day intervals gives τ/t½ = 0.5 and a peak-to-trough ratio of about 1.41. The profile is flatter, and the difference between a 2-fold and a 1.4-fold swing is not obviously perceptible.
Reading a lyophilised cake
| Appearance | Interpretation | Action |
|---|
| Intact opaque puck, proud of base | Cycle ran correctly | Proceed |
| Slumped to one side | Shipped before fully dry, or vibration | Usually usable; note it |
| Glassy translucent film | Collapse above glass transition | Test before use |
| Melt-back ring at stopper | Thermal excursion in transit | Test before use |
| No visible cake at all | Very low fill, or nothing there | Weigh it; query the supplier |
Mechanically, for a thirteen-hour half-life agent dosed daily, τ/t½ is about 1.8 and the swing is nearly fourfold, which is why the daily agents feel peakier and why splitting them would have more effect.
More injections means more handling risk, and that cost is certain while the benefit is not.
For a weekly half-life, weekly dosing is already flat. Splitting buys very little.
6This should be linked from the help pages. – sian_llewellyn 8 months ago 5The arithmetic checks out. I ran the same numbers and got the same result. – assay_blank 6 months ago add a comment