Oligo extinction coefficient (ε260)

An oligo's extinction coefficient at 260 nm is computed by the nearest-neighbor method: sum the pairwise dinucleotide coefficients and subtract the internal monomers — ε260 = Σε(pairs) − Σε(internal bases). Concentration then follows Beer–Lambert: c(µM) = A260 × 10⁶ / ε. This is the method IDT uses, so values match OligoAnalyzer exactly.

Result

Extinction coefficient ε260248700M⁻¹cm⁻¹
Concentration at this A2604.021µM
nmol per OD (1 ml)4.021nmol
µg per OD (1 ml)29.67µg
Molecular weight7378.89g/mol

ε260 by the nearest-neighbor method (Cantor, Warshaw & Shapiro 1970; Cavaluzzi & Borer 2004) — the same method IDT OligoAnalyzer uses, so values should match it exactly. c = A260/ε; MW per OligoCalc (Kibbe 2007).

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Formula

ε260 = Σ ε(dinucleotides) − Σ ε(internal monomers) · c (µM) = A260 × 10⁶ / ε

Source: Cantor, Warshaw & Shapiro 1970; recommended by Cavaluzzi & Borer, NAR 2004

MW (g/mol) = Σ nucleotide MW − 61.96

Source: OligoCalc convention (Kibbe, NAR 2007)

Worked example

Given: dT₂₀ (twenty thymidines), A260 = 1.0 in 1 ml

  1. 1.19 TT dinucleotide pairs: 19 × 16,800 = 319,200.
  2. 2.Subtract 18 internal T monomers: 18 × 8,700 = 156,600.
  3. 3.ε260 = 319,200 − 156,600 = 162,600 M⁻¹cm⁻¹.
  4. 4.c = 1.0 × 10⁶ / 162,600 = 6.15 µM → 6.15 nmol per OD in 1 ml.

ε260(dT₂₀) = 162,600 M⁻¹cm⁻¹; 1 OD = 6.15 nmol

How the calculation flows

Oligo extinction coefficient (ε260) — calculation flowSequence-specific ε from the nearest-neighbor table, then Beer–Lambert converts any A260 reading into molar and mass concentrations.sequence5′ → 3′Σ pairs − internalsNN ε tableε260M⁻¹cm⁻¹A260 / εµM, nmol, µg
Sequence-specific ε from the nearest-neighbor table, then Beer–Lambert converts any A260 reading into molar and mass concentrations.

Units & constants

MethodNearest-neighbor (not base composition) — accounts for stacking hypochromicity
Monomer ε (M⁻¹cm⁻¹)dA 15,400 · dC 7,400 · dG 11,500 · dT 8,700
AgreementMatches IDT OligoAnalyzer (same method and tables)
vs flat A260 factorMore accurate than the '33 µg/ml per OD' average for any specific oligo
AssumesSingle-stranded, unmodified DNA at neutral pH, 25 °C
PriceFree

Why not just use 33 µg/ml per A260 unit?

The flat factor is an average over all sequences. Real oligos deviate substantially: a pyrimidine-rich 20-mer and a purine-rich one can differ in true ε by 40%, which propagates directly into every downstream concentration. The nearest-neighbor calculation costs nothing and removes that error — it is what every oligo vendor prints on the spec sheet.

How do you quantify a primer stock from one A260 reading?

Dilute an aliquot so A260 falls between 0.1 and 1.0, measure, then divide by ε and multiply by the dilution factor and 10⁶ to get µM. The nmol-per-OD figure this page reports is the standard way vendors state yield: it is the nanomoles present in 1 ml of solution whose A260 reads 1.0.

What about modified oligos?

Fluorophores, quenchers and other 5′/3′ modifications absorb at 260 nm too. Add the modification's ε260 (from the vendor's datasheet) to the DNA value calculated here — IDT publishes per-modification contributions. Ignoring a fluorescein (ε260 ≈ 21,000) on a short probe overstates its concentration by 10–20%.

Frequently asked questions

Why does my value match IDT exactly but differ from another tool?
This page uses the same nearest-neighbor tables and method as IDT OligoAnalyzer. Tools that estimate ε from base composition alone (Σ monomers, no stacking correction) run 5–10% high because they ignore hypochromicity.
Does ε change when the oligo is double-stranded?
Yes — duplex formation is hypochromic, lowering absorbance ~20–30%. These coefficients are for single strands (the state in which oligos are quantified). Quantify before annealing.

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