Golden SBS
The SBS pullback measured with a 0.618 entry and 0.236 exit.
Golden SBS combines the SBS sequence with a Fibonacci pullback. The strict version keeps the point-2 sweep: a structure break, first pullback, further expansion, then a deeper return through that first pullback.
The Range Model supplies the surrounding location and boundary scenario. Golden SBS supplies a particular entry and management approach within that map.
Draw the local measurement
For a bullish move, put Fib 1 at the expansion-origin low and Fib 0 at the expansion high. For a bearish move, mirror it: Fib 1 at the origin high and Fib 0 at the expansion low.
Use the origin and extreme of the selected local move. Check the local anchor separately from the higher-timeframe context swing. The source updates the favorable extreme while price continues expanding before the entry fills.
| Part | Golden SBS reference |
|---|---|
| Entry | Resting limit at Fib 0.618 |
| Sweep | The retracement passes point 2 of the SBS sequence |
| Invalidation | Beyond the local expansion origin, with the actual stop distance defined before entry |
| Exit | Close the full position at Fib 0.236, called TP1 in the lesson |
| Runner | The defined full-exit version does not retain a runner to Fib 0 |
For the strict SBS version, a long's 0.618 entry must be below the point-2 low; a short's must be above the point-2 high. Otherwise, the Fib touch alone does not include the required point-2 sweep.
Entry happens before the reversal is known
The resting 0.618 entry may fill during point 4. It does not wait for the point-5 reversal used in the confirmation-based SBS lesson. Any reversal after the fill was still unknown when the entry occurred.
Keep the parent range condition explicit. Check the parent boundary for a reclaim or hold independently of the local Fib fill. If the range response your plan requires is still incomplete, the limit entry carries that uncertainty.
Keep the measurements separate
Golden SBS's 0.236 exit is a local management level. The Range Model's two objectives still belong to the chosen range. The local exit may occur before either range objective is reached.
With a stop exactly at Fib 1, the distances from 0.618 to 1 and from 0.618 to 0.236 are both 0.382 of the measured leg. That is equal-distance geometry before costs. Moving the stop beyond the origin changes the actual reward-to-risk, as do rounding, fills and costs. The ratios do not establish a win rate or an expected return.
Source lesson
Watch the Golden SBS explanation. The entry and full exit begin around 18:38; the strict SBS sequence is explained around 28:36. The source also shows a broader 0.618 model without requiring every SBS point. This page uses the strict SBS interpretation so the sweep condition stays explicit.