Accepted answer
Two administrations of 1.2 mg instead of one of 2.4 mg — the same 2.4 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: 2.4 ÷ 2 = 1.2. Whether it is worth doing is a pharmacokinetic question, and nothing here is medical advice.
To be exact about it, 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.
Dead space by syringe type
| Configuration | Dead volume | Loss at 5 mg/mL | Over 20 draws |
|---|
| Fixed-needle insulin syringe | 3–5 µL | 15–25 µg | 0.3–0.5 mg |
| Low-dead-space, detachable | <2 µL | <10 µg | <0.2 mg |
| Standard luer-lock + 30G | 35–60 µL | 175–300 µg | 3.5–6 mg |
| Luer-lock + 21G drawing needle | 70–100 µL | 350–500 µg | 7–10 mg |
Specifically, a slower titration achieves a lower peak exposure with fewer handling steps, which is why it is the better-evidenced answer to the same problem.
Published half-lives for the agents in this class range from about thirteen hours to about a week, which is the range over which the answer changes.
Nothing here is medical advice, and research-use compounds are not approved for human use.
Slower titration has evidence; splitting has anecdote. Prefer the first.
8Small correction: the units in the third paragraph should be micrograms, not milligrams. – tobias_maartens 3 months ago 7I have seen exactly this failure mode twice and both times it was the diluent volume. – k_szabo 31 days ago add a comment