Skip to content
OneKitly

Fibonacci Retracement Calculator

Get the 23.6% – 78.6% Fibonacci retracement price levels between a swing low and high, either trend direction.

Fibonacci Retracement Calculator works straight from this page — free, instant, nothing to install. It sits under Investing & markets in our catalogue, alongside Fibonacci Extension Calculator and Capital Gains Yield Calculator.

How to use it

  1. Open the tool — no signup or install needed.
  2. Enter your input or adjust the available options.
  3. Get your result instantly, then copy or download it.

Frequently asked questions

What is Fibonacci Retracement Calculator?

Get the 23.6% – 78.6% Fibonacci retracement price levels between a swing low and high, either trend direction.

When would I actually use this?

Comparing two investments that pay at different times, deciding whether a project clears its cost of capital, and sanity-checking a valuation someone else produced.

What is the most common mistake?

Trusting a valuation without asking what share of it comes from the terminal value. Past 70%, the answer is an assumption about the distant future dressed up as a calculation.

How is Fibonacci Retracement Calculator different from Fibonacci Extension Calculator?

They sit next to each other but answer different questions: Fibonacci Extension Calculator is the one to open when you need it to project Fibonacci extension targets (1.272, 1.618, 2.618…) from an A-B impulse and its C retracement. Pick whichever matches what you're starting from — both are free.

Is there a tool for the next step?

Capital Gains Yield Calculator is the closest one after this: Compute the capital gains yield from the purchase and current price, with dividend yield, total return and the annualised equivalent.

What else is worth having open alongside it?

Dividend Payout Ratio Calculator and Dividend Reinvestment (DRIP) Calculator — they come up in the same task often enough to be worth a second tab.

Where do the figures come from?

Discounting, IRR and payback are defined identically everywhere, so the arithmetic is not in dispute — the assumptions you feed it are. Change the discount rate by a point and re-read the answer.

Further reading

All guides
ExplainerPrice Return, Total Return and Yield Are Three Different NumbersThe index quoted in the news is almost always a price index. At 5 percent price growth and a 2.5 percent reinvested yield, 30 years turn $10,000 into $43,219 on price and $90,656 on total return — the price measure misses 58.8 percent of the gain.ExplainerDividend Reinvestment: What Actually Drives the DifferenceReinvesting a 3 percent yield for 30 years turns 100 shares into 242.7 and multiplies the final position by exactly that factor: $32,434 becomes $78,726. Tax at 30 percent on each dividend costs $18,223 of it — nearly two and a half times the tax actually paid.ExplainerTax-Equivalent Yield: Comparing a Tax-Free Bond With a Taxable OneTaxable-equivalent yield = tax-free yield ÷ (1 − marginal rate). A 3.00 percent tax-free yield is worth 3.85 percent at a 22 percent marginal rate and 5.07 percent at 40.8 percent. The trap is that it is the marginal rate, surtaxes and social levies included — leaving them out costs 0.85 points of yield.ExplainerHow Wrong Is Nominal Minus Inflation? Exactly One Year's Inflation WrongThe subtraction is not an approximation of the Fisher relation — it is the exact answer multiplied by (1 + i). At 8 percent nominal and 3 percent inflation the real return is 4.8544 percent, the shortcut says 5, and the error is exactly 3 percent of the answer. Always.ExplainerPaying Off a Loan Early: What Actually ChangesAn overpayment earns exactly the loan's rate, risk-free and after tax. On $200,000 at 5.00 percent over 25 years, $20,000 paid at the start saves $42,092 of interest; the same sum at year 16 saves $11,088; applied to the payment instead of the term it saves only $15,075.ExplainerCompounding Frequency, and Where Continuous Compounding Comes From(1 + r/n)^n rises with n but converges on e^r. At 6 percent, monthly and continuous compounding differ by $1.59 on $10,000 over a year. At 24 percent the same gap is $30.07, and over thirty years it is 7.4 percent of the balance.