Direct answer
A worked example of Pivot Support Resistance is a fully specified numerical scenario that shows how you compute pivot reference levels (support and resistance areas) from earlier price data, then how you compare current price to those levels—without claiming the levels predict outcomes.
Mechanism or definition
Pivot levels are reference prices created from prior-period market data (commonly the prior day’s high, low, and close). A “pivot” is typically the center reference, and additional calculated levels define bands often treated as support (below pivot) and resistance (above pivot).
A worked example needs rules. In practice, there are multiple pivot formulas (for example, classic “floor trader” variants). To keep the example verifiable, you must state which formula you use, plus how you define the period and how you round numbers.
One common approach is:
- Choose a prior period: High (H), Low (L), Close (C).
- Compute the pivot point: P = (H + L + C) / 3.
- Compute resistance levels above P and support levels below P using a chosen formula variant.
Because this article must stay general and non-promotional, it avoids claiming any single formula is universally correct. The key is: the computation must match the stated rules, and the interpretation must acknowledge uncertainty.
Evidence or example
Worked numerical scenario (with explicit assumptions)
Assumptions (state upfront):
- We use a prior-day dataset with High H = 1.1200, Low L = 1.1000, Close C = 1.1100 (all in the same price units).
- We use the pivot calculation P = (H + L + C) / 3.
- We use one material support/resistance structure around P: a first resistance at R1 = 2P − L and a first support at S1 = 2P − H.
- We interpret “support/resistance” as reference areas near those levels, not as guaranteed barriers.
Step 1: Compute P
- P = (1.1200 + 1.1000 + 1.1100) / 3
- P = (3.3300) / 3 = 1.1100
Step 2: Compute S1 and R1
- S1 = 2P − H = 2(1.1100) − 1.1200 = 2.2200 − 1.1200 = 1.1000
- R1 = 2P − L = 2(1.1100) − 1.1000 = 2.2200 − 1.1000 = 1.1200
Step 3: Compare a hypothetical current price Assume the current price is X = 1.1150 at the moment you check.
- X is above P = 1.1100 and below R1 = 1.1200.
- Under a reference-area interpretation, this means the price sits in a “between pivot and resistance” zone relative to the levels.
How to independently verify:
- Recompute P, S1, and R1 from the exact H, L, C values.
- Confirm that your chosen formula produces the same numeric levels.
- Then check how price behaved in real historical data around those levels, using the same period definition.
Limitations and risks
- Different pivot formulas exist. If you use a different formula variant, you will compute different support/resistance levels. A “worked example” only applies to the stated rule set.
- Inputs can vary by provider and time zone. High/low/close depend on the prior period definition. If two systems define the “day” differently, H/L/C—and therefore P/S/R—can differ.
- Levels are reference areas, not guarantees. Market conditions can cause price to pass through levels without reversal, or to “respect” levels only briefly.
- Execution frictions are not represented in the level math. The example assumes you can observe price exactly at the computed level. Real trading adds spreads, slippage, and data timing differences, which can change what you actually experience.
A key failure mode is treating pivot levels as standalone signals. Levels can help you frame where price is relative to prior ranges, but the mapping from “relative position” to “future movement” is not determined solely by the calculation.
Verification or next question
To verify Pivot Support Resistance independently, repeat the worked process with your own chosen H/L/C inputs and the same formula rules, then test interpretation using historical charts (measuring how often price reacts near the reference areas, without assuming outcomes).
A useful next question is: which pivot formula variant and period definition will you use consistently across your analysis, and how will you record the assumptions so that others can reproduce your computed levels?