Charged Residue Fraction Calculator
Reports the percentage of residues classed acidic or basic by side-chain type. Educational reference, not medical advice.
Sequence Analysis
Calculator inputs
This is a mathematical and laboratory reference tool. It does not diagnose, treat or recommend a dose, and it is not medical advice.
The charged residue fraction calculator reports the percentage of a chain made up of residues that carry a formal charge at physiological pH: the acidic aspartate and glutamate, and the basic lysine, arginine and histidine.
Charge is the main determinant of a peptide’s solubility in water at moderate pH, and it is what drives binding to charged surfaces, resins and membranes.
The percentage is a count. For the net charge, including how much of each is actually protonated at a given pH, use the net charge calculator instead.
A count of candidates for charge, not a charge
The most consequential distinction on this page is between a count of residues that can carry a charge and the charge itself. The first is a whole number divided by a length. The second is signed, fractional, and a function of pH. A chain can be fifty percent charged by this count and be net positive, net negative, or very nearly neutral, depending entirely on which types are present. The net charge calculator returns the signed number, and the two answering different questions is not a defect in either.
The count is a proportion of the chain and carries no unit. It describes how much of the sequence is equipped for electrostatic interaction, which is a real and useful thing to know, and it says nothing about the direction of that interaction, its magnitude at any particular pH, or how the groups are arranged. Nothing in a count over positions can recover a sign, because the sign depends on which side chain types are present rather than on how many there are.
Why histidine is where the count and the charge part company
Histidine is counted here as one fully charged residue, and that is the largest single source of disagreement between this figure and the modelled charge. Its side chain pKa in the table used on this site sits at 6.0, and at a pH of 7 the fraction that is actually protonated is one divided by one plus ten to the power of one, which is about nine percent. A histidine therefore contributes one to this count and roughly 0.09 to a charge at neutral pH, and the gap between those two numbers is not small.
The asymmetry is worth stating plainly because it runs one way in the classification. No other residue counted as charged here is over-counted by as much as histidine, since the acidic and the strongly basic groups really are close to fully in one state across most of the working range. That is why a short acidic chain gives a count and a charge that agree reasonably well, while a chain relying on histidine does not. The guide to net charge and Henderson-Hasselbalch sets out the per group arithmetic, and the charge versus pH calculator shows how much a group sitting near its pKa can move.
The two termini this count leaves out
Neither terminal group appears in this percentage, and for a short peptide that omission is large. A four residue chain with two acidic side chains is fifty percent charged by this count, while the molecule actually contains four ionisable groups: the two side chains plus one basic N terminus and one acidic C terminus. The true fraction of ionisable positions is therefore one hundred percent rather than fifty, and the whole discrepancy sits in the two ends.
The termini are also the easiest groups to remove and the largest that they are. Amidation or acetylation of an end removes a full charge, which on a short chain can be the difference between a comfortably soluble peptide and one with half the electrostatic support it appeared to have. The terminal modification calculator gives the mass change, and the arithmetic on the net charge page is where the consequence for charge is actually worked out, because both termini are counted there automatically.
Reading the charged fraction beside the other classes
Treated as one number among four, the charged fraction is most useful for locating a sequence between the two poles of the count-based view. A high charged fraction alongside a high polar fraction is a peptide held in water mainly by charge and by side chain hydrogen bonding. A high charged fraction alongside a low polar fraction is one whose behaviour in water is dominated by electrostatics with little cooperative hydrogen bonding, and those two have different implications for anything that has to bind a neutral surface.
The classes overlap by convention rather than cleanly, which is why the four percentages are not meant to sum to one hundred. Tyrosine belongs to three of them, histidine to the charged list in a form that overstates it, and the polar residue fraction calculator is the companion that fills in the hydrogen bonding side. Where a summary of the pH dependence is wanted rather than a count, the isoelectric point calculator returns the pH at which the charge this count cannot give you passes through zero.
How this calculator works
The acidic class is aspartate and glutamate, deprotonated at pH 7 and therefore negative. The basic class is lysine, arginine and histidine, protonated at pH 7 and therefore positive, though histidine at a pKa of 6.0 is only about 9 percent protonated at neutrality.
Count them and divide by the length. This is a count of residues that can be charged, not the size of the charge.
The formulas
-
charged % = (count of acidic + count of basic residues) / length x 100
Aspartate, glutamate, lysine, arginine, histidine.
Worked example
Charged fraction of AGDE
Illustrative example. The numbers are chosen to make the arithmetic easy to check. They are not a dose, a protocol or a recommendation.
Given
- Sequence
- AGDE
- Charged residues present
- D (acidic), E (acidic)
- Count the charged residues: D and E are both acidic
- Substitution
- 1 + 1
- Result
- 2 of 4
- Divide by the length
- Substitution
- 2 / 4 x 100
- Result
- 50%
What this shows
Half the chain is charged and all of it is acidic, which is why the net charge at pH 7 is minus two. The two free termini are charged too, and are not counted here, so the true fraction of ionisable groups is higher than 50 percent.
Understanding the inputs
- Amino acid sequence
- The chain in one letter codes.
Understanding the results
- Percent
- The share of residues that are acidic or basic, as a percentage of the length.
Units explained
- Acidic residue
- Aspartate or glutamate, carrying a negative charge at pH 7.
- Basic residue
- Lysine, arginine or histidine, carrying a positive charge at pH 7 to varying degrees.
Common mistakes
- Reading this percentage as a net charge. Fifty percent charged residues can be net positive, net negative or net neutral depending on which types they are. AGDE is the example: 50 percent charged, net minus two.
- Ignoring the termini, which always add one basic and one acidic group. For a short peptide the termini are a large fraction of all the charge.
Important limitations
- A binary classification. Histidine is counted as fully charged here even though it is only about 9 percent protonated at pH 7, so the count overstates histidine’s contribution substantially.
- Terminal modifications that remove a charge, such as C terminal amidation, are not reflected.
Frequently asked questions
What does the charged residue fraction calculator compute?
It reports what percentage of residues carry an acidic (Asp, Glu) or basic (Lys, Arg, His) side chain, combined into a single charged percentage.
How do I use the charged residue fraction calculator?
Enter a peptide sequence. The calculator returns the charged percent alongside the sequence length.
Is the charged residue fraction calculator the same as net charge?
No. Net charge, see the net charge at pH calculator, accounts for the sign and pH dependent fractional ionization of each group; this calculator simply counts what fraction of residues are chemically classified as acidic or basic, regardless of their actual protonation state at any given pH.
Why does the charged residue fraction matter separately from net charge?
A sequence can have a high charged residue fraction but a near zero net charge if acidic and basic residues roughly balance, so this fraction tells you about charge density and potential for pH sensitivity even when net charge alone would not.
What residues count as charged on this calculator?
Aspartate and glutamate, acidic, plus lysine, arginine and histidine, basic, following the side chain classification used throughout this site's amino acid reference table.
What units does the charged residue fraction calculator use?
A percentage of the total residue count, from 0 to 100.
Does a higher charged fraction always mean better solubility?
Generally charged residues improve aqueous solubility by increasing electrostatic repulsion between molecules, but this calculator reports composition only, not a solubility prediction.
Is the charged residue fraction calculator free?
Yes. The charged fraction calculator runs entirely in your browser.
Related calculators
- Amino Acid Composition Calculator Counts each amino acid in a pasted sequence and reports its share of the total as a percentage. Educational reference, not medical advice.
- Peptide Length Calculator Counts the number of residues in a pasted amino acid sequence. An educational reference tool only, not medical or dosing advice.
- Net Charge Calculator Sums Henderson-Hasselbalch charge contributions from the termini and ionizable side chains (Bjellqvist pKa values) at a chosen pH. Educational reference, not medical advice.
- Isoelectric Point (pI) Calculator Finds the isoelectric point by bisection, the pH where the same net-charge sum used by the net charge calculator equals zero. Educational reference, not medical advice.
Learn more
- Peptide Net Charge and pH: Henderson-Hasselbalch Peptide net charge at any pH, calculated with the Henderson-Hasselbalch equation: the per-group formula behind net charge and isoelectric point results.
- Peptide Isoelectric Point (pI), Explained How a peptide isoelectric point (pI) is calculated: the bisection search that finds where net charge crosses zero, on the same Bjellqvist pKa scale as ExPASy.