Audited 29 Jul 2026·Last updated 28 Oct 2026·5 citations·Tier 1·0 uses

GC Content Calculator for DNA Primers

Check a DNA primer's GC content, length, 3' clamp and base runs against Lorenz 2012 and Primer3 defaults, plus Wallace Td and oligo molecular weight.

GC Content Calculator (Primer)

Unambiguous A, C, G and T only. Whitespace, hyphens, digits and 5'/3' markers are stripped for you. Degenerate bases (N, R, Y and the rest of the IUPAC codes), inosine and RNA are refused rather than approximated — there is no single composition to count.
5' end chemistry
How many bases at the 3' end to scan when counting G and C. Five is the usual convention, but it is a convention rather than a published constant, so it is editable. A window longer than the sequence is narrowed to the whole sequence.
bases
GC content
52.94
Share of the sequence that is G or C, as a percentage: an exact count, compared in the design notes with Lorenz's 40–60% optimum and Primer3's 20–80% default window.
AT content
47.06
Length
17 nt
G + C bases
9
G/C in 3' window
3
Wallace Td
52 °C
Molecular weight
5,228.467 g/mol
Mass per nanomole
5.2285 µg/nmol
Design notes
GC content 52.9% is inside the 40–60% optimum Lorenz (2012) recommends. Length 17 nt is inside Lorenz's 15–30 nt guidance but outside Primer3's narrower default 18–27 nt window. The two published sources genuinely disagree here; both are shown so you can decide. The 3' terminal base is T, so there is no GC clamp. Lorenz recommends ending on a G or C to stop the 3' end 'breathing'; Primer3 does not require one by default (PRIMER_GC_CLAMP = 0), so treat this as a preference. 3 of the last 5 bases are G or C. The longest single-base run is 4 bases, short enough not to trip the run guidance. The 52 °C figure is the Wallace 2(A+T) + 4(G+C) rule from 1979, measured with the oligonucleotide bound to a membrane in roughly 0.9 M sodium. It is not a solution melting temperature and it is not what you should programme into a thermocycler — use a nearest-neighbour calculation for that. Molecular weight is the average mass of the single strand as the free acid, with a 5'-hydroxyl; a supplier quoting a sodium salt will report a heavier figure.

Background.

Ask a lab mate what GC content a primer should have and the answer comes back instantly: 40 to 60 percent. That band is real. Lorenz's 2012 PCR protocol in the Journal of Visualized Experiments gives it as the optimum, alongside a length of 15 to 30 bases and a G or C at the 3' end. But Primer3, one of the most widely used primer-design programs, accepts anything from 20 to 80 percent GC by default, wants 18 to 27 bases, and does not require a 3' G or C at all. A primer at 35 percent fails the first test and passes the second, so both verdicts are shown here, each with its source named.

Composition matters because the two kinds of base pair are not equal. A G·C pair is held by three hydrogen bonds and an A·T pair by two, and G and C also stack more strongly against their neighbours. A GC-rich primer therefore grips its template harder and melts at a higher temperature, which sounds like a virtue until it starts holding on to sites where it is mismatched. A GC-poor primer has the opposite trouble: it has to be made longer to bind at a usable temperature, and longer oligos fold back on themselves more readily.

Paste a sequence and you get its GC and AT percentages, the length, the number of G and C bases in the last few positions at the 3' end, the longest run of a single base, the Wallace dissociation temperature, and the molecular weight with micrograms per nanomole. A short written assessment sets each result against the published guidance.

The universal M13 forward primer used in the worked example makes a good test case. It is 17 bases long, one short of Primer3's default minimum; it ends in T, so it has no clamp; and sequencing facilities have used it for decades without trouble. Design rules describe tendencies. A primer that breaks one of them is a primer to look at more carefully, not one to throw away.

What is gc content calculator (primer)?

GC content is the share of bases in a DNA sequence that are guanine or cytosine, written as a percentage of the total length. It depends only on composition, not order: GGGCCCAAATTT and GCATGCATGCAT are both exactly 50 percent GC although the first contains runs a polymerase can slip on and the second does not. For a sequence made only of A, C, G and T, the GC and AT percentages always add up to 100. A GC clamp is a separate idea about position: a G or C at the very 3' end, the end the polymerase extends from, where a strongly paired base keeps the primer engaged with its template. The molecular weight reported alongside is the average mass of one single-stranded molecule, as the free acid with no counter-ions, which is what you need to move between the nanomoles on a synthesis report and the micrograms on a balance.

How to use this calculator.

  1. Paste the sequence into the DNA sequence box, written 5' to 3'. Spaces, line breaks, hyphens, digits and 5'/3' labels are removed and lower case is accepted, so a sequence copied from an order sheet or a methods table usually goes in unchanged. From a FASTA file, copy the sequence lines but not the header.
  2. Set the 5' end chemistry. Leave it on free 5'-hydroxyl for an ordinary synthesis; choose 5'-phosphate only if you ordered the oligo phosphorylated, as you would for ligation or 5' labelling. The choice moves the molecular weight by 79.979 g/mol and changes nothing else.
  3. Leave the GC clamp window at 5 unless your lab's checklist uses a different span; anything from 1 to 10 bases is allowed. It decides how many 3'-end bases are scanned when counting G and C.
  4. Read GC content and length in the design notes against both sources. Between 20 and 40 percent, or between 60 and 80, you are outside Lorenz's optimum but still inside what Primer3 returns by default.
  5. To work with a dried oligo, multiply the synthesis yield in nanomoles by the mass per nanomole to get micrograms in the tube.
  6. Take your annealing temperature from a nearest-neighbour Tm calculation rather than from the Wallace figure, which comes from different conditions.

The formula.

GC% = 100 × (nG + nC) ⁄ L

GC content is a count divided by a length: GC% = 100 × (nG + nC) ÷ L, where nG and nC are the numbers of guanines and cytosines and L is the number of bases after formatting is removed. AT content is the same calculation with nA and nT. Nothing is estimated in either figure.

The Wallace rule, Td = 2(nA + nT) + 4(nG + nC), gives each A or T two degrees and each G or C four. It comes from Wallace and colleagues' 1979 hybridisation experiments, in which short oligonucleotides were bound to a membrane in roughly 0.9 M sodium. It has no term for salt, for strand concentration or for which base sits next to which, so swapping any A or T for a G or C raises it by exactly 2 °C wherever the swap happens. A 20-mer at 40, 50 and 60 percent GC comes out at 56, 60 and 64 °C.

The clamp count looks at the last W bases, W being the window you set, and counts the G and C among them; separately, the assessment reports whether the final base itself is G or C. The run check finds the longest stretch of one repeated base and flags anything longer than four, matching Lorenz's AAAAA and CCCCC examples.

Molecular weight is built from the IUPAC standard atomic weights H 1.008, C 12.011, N 14.007, O 15.999 and P 30.974. Inside a chain each nucleotide contributes a residue, a nucleoside monophosphate minus one water: dA (C₁₀H₁₂N₅O₅P) 313.210, dC (C₉H₁₂N₃O₆P) 289.184, dG (C₁₀H₁₂N₅O₆P) 329.209 and dT (C₁₀H₁₃N₂O₇P) 304.195 g/mol. Summing the residues and adding one water (18.015) gives an oligo carrying a 5'-phosphate. A normal synthesis has a free 5'-hydroxyl instead, so HPO₃ (79.979) comes off. The net end correction, 18.015 − 79.979 = −61.964, is the −61.96 constant found in suppliers' oligo mass formulas, here derived rather than borrowed. Mass per nanomole is the molecular weight divided by 1,000, in µg/nmol.

A worked example.

Example

Take the M13 forward (−20) primer, GTAAAACGACGGCCAGT, ordered as an ordinary 5'-hydroxyl oligo with the default five-base clamp window. Counting gives six A, four C, five G and two T: 17 bases, nine of them G or C. GC content is 9 ÷ 17 × 100 = 52.94 percent, which the result shows as 52.9%, and AT content is 8 ÷ 17 × 100 = 47.06 percent. The GC figure sits inside both Lorenz's 40–60 percent optimum and Primer3's 20–80 percent window. The Wallace rule gives 2 × 8 + 4 × 9 = 16 + 36 = 52 °C. The final five bases are C, C, A, G, T. Three are G or C, but the very last is T, so there is no clamp in Lorenz's sense. The longest run is AAAA at positions 3 to 6, four bases, so nothing is flagged. For the mass, the residues sum to 6 × 313.210 + 4 × 289.184 + 5 × 329.209 + 2 × 304.195 = 5,290.431. One water brings it to 5,308.446, the weight with a 5'-phosphate, and removing HPO₃ (79.979) gives 5228.467 g/mol for the free hydroxyl. That is 5.228467 µg per nanomole, so a 25 nmol synthesis holds about 130.7 µg, and 250 µL of buffer turns it into a 100 µM stock. The length is where the two sources part company: 17 bases is inside Lorenz's 15–30 but one below Primer3's default minimum of 18. Primer3 run on its defaults would never have proposed this primer, yet it is one of the most widely used sequencing primers there is.

sequenceGTAAAACGACGGCCAGT
end Chemistryhydroxyl
clamp Window5

Frequently asked questions.

Is 40–60% GC a hard requirement for a PCR primer?
No. It is the optimum Lorenz (2012) gives, and primers inside it tend to behave well, but Primer3's default acceptance window runs from 20 to 80 percent. If you can choose where the primer sits, aim for 40–60. If the target is AT-rich or sits in a GC-rich promoter and the region offers nothing better, a 35 or 65 percent primer that is otherwise sound is usually worth trying before redesigning the whole assay.
Two of my primers are both 50% GC. Why do they melt at different temperatures?
Because duplex stability depends on order as well as composition. The energy of each base pair depends on its neighbour, so a G·C stacked on another G·C contributes more than one stacked on an A·T. GC content and the Wallace rule both ignore that. Nearest-neighbour thermodynamics, as in SantaLucia (1998), sums the contribution of every adjacent pair, which is why it separates two primers that look identical by composition.
The Wallace figure is 52 °C but the annealing temperature calculator gives 55.0 °C for the same primer. Which is right?
Each is right for the conditions behind it. Wallace's rule describes membrane-bound oligos in about 0.9 M sodium; the 55.0 °C is a SantaLucia nearest-neighbour Tm at 50 mM monovalent salt and 500 nM primer, closer to a PCR tube. The gap is not even consistent in direction: for the M13 reverse primer, CAGGAAACAGCTATGAC, Wallace gives 50 °C and the nearest-neighbour Tm is about 49.4 °C. Set the thermocycler from the nearest-neighbour value.
My primer ends in A or T. Do I need to redesign it?
Not on that alone. Lorenz recommends a 3' G or C so the terminal base pair opens less often, but Primer3's default clamp requirement is zero and many working primers end in A or T, M13 forward included. A separate rule of thumb, found in neither cited source, warns against the opposite extreme: more than three G or C among the last five bases can stabilise mispriming. The clamp count lets you check both.
How do I check a degenerate primer with N, R or Y positions?
Those letters are refused because a degenerate primer is a mixture: three N positions in a 20-mer stand for 64 different molecules with different compositions. Instead, run the calculator twice. Put G or C at every degenerate position for the upper bound on GC content and Wallace Td, then A or T for the lower bound. The real pool spans that range. Mass brackets differently, because G is the heaviest residue and C the lightest, so for N positions all-G and all-C give the extremes.
Why is my supplier's molecular weight higher than this one?
Look for one of three conventions. A supplier quoting the sodium salt adds about 21.98 g/mol per phosphate: a 17-mer with a free 5'-hydroxyl has 16 phosphates, so roughly 352 g/mol or 6.7 percent more. An oligo ordered with a 5'-phosphate weighs 79.979 g/mol more, which the end-chemistry option covers. Dyes, biotin and other modifications add their own mass, which this calculator does not include.
Do forward and reverse primers need the same GC content?
What they need is similar melting temperatures, and matching length and GC content is the usual route there. The M13 pair shows why it is only a route: both are 17-mers, at 52.9 and 47.1 percent GC, and their nearest-neighbour Tm values come out about 5.6 °C apart. Lorenz suggests keeping the pair within 5 °C, so a mismatch in composition is worth checking on the Tm, not just on the percentages.
Can I paste an RNA sequence or a whole gene?
RNA is refused: U is not accepted, and typing T in its place gives a correct GC percentage but a mass that is too low, because each ribonucleotide carries an extra oxygen. DNA up to 5,000 bases is accepted, and GC content stays meaningful for a gene or amplicon. Past about 50 bases, though, the Wallace figure and clamp count stop meaning anything, and the assessment says so.
Why does a run of four identical bases pass but five get flagged?
The line follows Lorenz's own examples, AAAAA and CCCCC, given as runs to avoid because a primer can slip along them: inside a homopolymer every position looks like the next, so a partly annealed primer can shift by a base and still seem paired. Some design guides are stricter and avoid runs of four as well, which tightens the published guidance rather than contradicting it.
My target region is about 70% GC and the PCR keeps failing. Is the primer to blame?
More often the template is. GC-rich DNA forms secondary structure that survives denaturation, so the polymerase stalls whatever the primer looks like. The usual remedies are additives such as DMSO or betaine, a hotter or longer initial denaturation, and a polymerase sold for GC-rich targets. On the primer side, lengthening it so it can reach a workable Tm at slightly lower GC usually helps more than forcing it into 40–60 percent.

References& sources.

  1. [1]Lorenz, T. C. (2012). 'Polymerase Chain Reaction: Basic Protocol Plus Troubleshooting and Optimization Strategies.' Journal of Visualized Experiments 63:e3998, doi:10.3791/3998. PRIMARY SOURCE, peer-reviewed, open access. Supplies verbatim every design threshold implemented on this page: 'Primer length should be 15-30 nucleotide residues (bases)'; 'Optimal G-C content should range between 40-60%'; 'The 3' end of primers should contain a G or C in order to clamp the primer and prevent breathing of ends'; and that 'single base runs (e.g., AAAAA or CCCCC) should be avoided as they can cause slipping along the primed segment'. Fetched and verified 2026-07-29.
  2. [2]Untergasser, A., Cutcutache, I., Koressaar, T., Ye, J., Faircloth, B. C., Remm, M. & Rozen, S. G. (2012). 'Primer3 — new capabilities and interfaces.' Nucleic Acids Research 40(15):e115, doi:10.1093/nar/gks596, and the Primer3 manual of published default parameters. Consulted specifically to check the primary source's thresholds, and it PARTLY DISAGREES, which is why both are shown. Primer3's published defaults are PRIMER_MIN_SIZE 18, PRIMER_OPT_SIZE 20, PRIMER_MAX_SIZE 27, PRIMER_MIN_GC 20.0, PRIMER_MAX_GC 80.0 and PRIMER_GC_CLAMP 0 — a far wider GC window than Lorenz's optimum, a narrower size window, and no 3' clamp requirement at all. Manual fetched and every default verified 2026-07-29.
  3. [3]Wallace, R. B., Shaffer, J., Murphy, R. F., Bonner, J., Hirose, T. & Itakura, K. (1979). 'Hybridization of synthetic oligodeoxyribonucleotides to Phi chi 174 DNA: the effect of single base pair mismatch.' Nucleic Acids Research 6(11):3543–3557. PEER-REVIEWED, the origin of the Td = 2(A+T) + 4(G+C) rule reported on this page. Cited with its conditions attached — the work used oligonucleotides hybridised to immobilised DNA in high salt, around 0.9 M sodium — because those conditions are why the Wallace value is not a solution melting temperature and should not be used to set an annealing temperature. Checked 2026-07-29.
  4. [4]Commission on Isotopic Abundances and Atomic Weights (CIAAW), IUPAC — Standard Atomic Weights 2021 (table page carrying selective 2024 updates that do not affect H, C, N, O or P). STANDARDS BODY. Every nucleotide residue mass on this page is derived from the abridged standard atomic weights H 1.008, C 12.011, N 14.007, O 15.999 and P 30.974, whose CIAAW intervals were read directly from this table on 2026-07-29: H [1.00784, 1.00811], C [12.0096, 12.0116], N [14.00643, 14.00728], O [15.99903, 15.99977], P 30.973761998(5). The interval form is the reason the page reports average masses to a stated precision rather than implying more.
  5. [5]SantaLucia, J. Jr. (1998). 'A unified view of polymer, dumbbell, and oligonucleotide DNA nearest-neighbor thermodynamics.' Proceedings of the National Academy of Sciences 95(4):1460–1465. PEER-REVIEWED, open access. Cited here as the contrast case rather than as an implemented model: it is the nearest-neighbour treatment that supersedes the Wallace rule for melting-temperature prediction, and it is what our annealing temperature calculator uses. For the M13 primer in this page's worked example the two approaches give 52 °C and 55.0 °C respectively — the gap is the point. Fetched 2026-07-29.

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Method
GC% = 100 × (nG + nC) ⁄ L
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