Nen Star, also written Nenstar, is a name used by harmonic-pattern software vendors. Trendoscope lists it among supported patterns, and TradingFinder describes its own MT5 XABCD indicator. These pages establish use of the name, not profitable trading or a universal specification. Identify a particular implementation before treating any ratio table as its definition.

What is the Nen Star pattern?

The vendor pages do not establish an original Nen Star specification by Suri Duddella. That does not prove no such document exists. We therefore do not attribute the pattern to him or assign a universal shallow-B/deep-D recipe. For a detector, record its author, version, input prices, pivots, numerator/denominator and projection anchors. A name on a chart is insufficient to reproduce the rule.

If a pivot is an interval, check both endpoints

Our rule allows AD/XA within 1.272 ± 0.005. X = 100 and A = 120 are exact; D is known only as 94.4–94.8 units.

A ratio interval versus one valueWith X = 100 and A = 120, D is known only as 94.4–94.8. Its midpoint 94.6 gives AD/XA = 1.27, but the endpoints give 1.28 and 1.26, outside the required 1.267–1.277 band.A MIDPOINT IS NOT THE WHOLE BAND1.261.271.28Our allowed band: 1.267–1.277.Possible from data: 1.260–1.280.Midpoint 1.270 fits; endpoints do not.

Hypothetical uncertainty in input D, not a confidence interval or forecast. AD = A − D; XA = A − X; all D prices are below A. The band is our exercise rule, not a Nen Star definition. The document TradingView — XABCD drawing tool confirms that a construction point has a specified price coordinate.

The green band shows allowed values; the blue bar shows possible values for the supplied D range.

D = 94.4 gives ratio 1.280; D = 94.8 gives 1.260. Midpoint D = 94.6 gives 1.270 and fits the band, but does not settle every possible input. Distinguish “all values pass,” “no values pass” and “some values pass.” Here the third applies. Do not silently substitute a midpoint for an unknown price; agree the data precision first.

Structure and Fibonacci ratios

Trendoscope documents five-pivot scanning, adjustable error and source-field settings, and separate log-scale scanning and projection toggles. TradingFinder’s product page gives another vendor-specific description. Neither supplies grounds to declare every Nen Star must use the old 0.382–0.500 AB/XA, 1.272–2.618 BC/AB and 1.272–1.618 XA recipe. Confirm the exact program’s rules rather than combine descriptions from different tools.

“D at 127.2% XA” also omits anchor and direction. In the example below, extending downward from A gives a different point from retracing XC from C. Under the stated positive rising X→A and X→C assumptions, the former can land below X while the latter stays above it. These are two explicit mathematical instructions, not a verified pair of Nen Star requirements. The technical analysis guide gives broader measurement context.

What to watch for when identifying it

A usable specification includes price side and source interval, pivot-selection rules, permitted ratios, projection anchor/direction, tolerance and inclusive or strict boundaries. Save scanning and projection scales separately. Pattern recognition is then an observation. Any later confirmation, order, exit, size and costs require another complete rule; no 1.732 level establishes a safe stop.

A hypothetical EUR/USD example

The separate large-range model is a hypothetical linear projection and price-distance calculation, not a Nen Star definition or actual trade. One EUR/USD pip is 0.0001. The points are inputs, not a claimed output of a particular scanner.

Separate hypothetical EUR/USD projection — no pattern classification
Point Xgiven model price 1.1000
Point Aa high at 1.1500 — an XA leg of 500 pips
Point Bgiven B 1.1300; AB/XA=0.40, a calculation rather than a required Nen Star threshold
Point Cgiven C 1.1620; BC/AB=1.60 under these input points
Point DD=A−1.50(A−X)=1.0750; AD=750 pips while XD=250. These are different ratios to XA.
Entry planseparate assumed Ask entry 1.0750 and planned Bid stop 1.0620. The chosen 1.732 projection from A is 1.0634; it is not a guaranteed safe buffer.

The separate entry/stop prices differ by 130 pips; ordinary stop execution can be worse. CD=870 pips, so pure projections upward from D at 0.382 and 0.618 give 1.108234 and 1.128766. If one independently assumes actual Bid exits 1.1082 or 1.1288, the price differences from Ask 1.0750 are 332 or 538 pips before costs. Those assumptions are not observed outcomes. A six-decimal mathematical level is not proof that an order can trade there; record the instrument’s tick and rounding convention.

For a smaller independent measurement model, take X=1.1000, A=1.1100, B=1.1050, C=1.1130. XA/AB/BC are 100/50/80 pips; AB/XA=.50 and BC/AB=1.60. D1=A−1.272(A−X)=1.097280 lies 27.2 pips below X, with AD1/XA=1.272 but XD1/XA=.272. D2=C−.886(C−X)=1.101482 lies 14.82 pips above X. D2−D1=42.02 pips. These two specified instructions cannot be substituted for one another; neither is asserted as a Nen Star definition.

Tolerance, scale and data precision change the rule

  1. Absolute tolerance 1.272±0.02 permits 1.252–1.292; relative ±2% permits 1.24656–1.29744. A measurement 1.295 fails the first and passes the second. State inclusivity too.
  2. For positive X=100, A=200, B=150, linear AB/XA=.5 but log-distance AB/XA=ln(200/150)/ln(200/100)≈.415037. Changing scale changes the ratio.
  3. A downward 1.272 × XA projection from A is 200−1.272×100=72.8 on the linear scale; the stated log model gives 200×(100/200)1.272≈82.8171. Difference≈10.0171 units. These formulas define our comparison and are not attributed to either vendor’s algorithm.
  4. Logarithms require positive prices; zero or negative inputs do not belong to this model. Keep detector scanning scale separate from target-projection scale.
  5. Do not silently substitute a midpoint for an uncertain pivot. The existing diagram separates a partly passing ratio interval from an entirely passing one; it is not a confidence interval or forecast.

How does the Nen Star differ from other harmonics?

Compare named specifications rather than classify from one leg. Carney’s Gartley and Bat definitions include further ratios beyond B; his Shark pattern uses a different structure. Do not infer that every other pattern is deep at B or forbids C above A. The guide to harmonic pattern trading and Fibonacci retracements helps specify legs and anchors; a match is still separate from a trading edge.

When a pivot and its label became available

A historical label can be drawn at an earlier extreme after confirmation. For our illustrative rule, bar 10’s Low must be below the Lows of two preceding and two following bars. A closed-bar decision is first possible at bar 12, not bar 10’s Low. This is our declared timing model, not the promised behaviour of every Nen Star indicator. Preserve initial and later labels and rejected cases when checking repainting.

What to do tomorrow

Begin with a reproducible detector specification. A PRZ label records a program condition, not an obligation to trade, a reversal probability or a maximum possible loss. The following checks help identify missing rules before testing a complete strategy.

  1. Identify the actual vendor documentation or public versioned code. Record all ratios, pivot rules and projection anchors; ask the vendor to explain missing conditions rather than fill them by assumption.
  2. Save price source, source interval, input settings, tolerance and scanning/projection scales. Reproduce hand calculations on the same points before comparing detected cases.
  3. Record all detected, rejected and later-disappearing candidates with both extreme time and signal-availability time. Do not estimate sample size or rarity from the name.
  4. Specify order timing, invalidation, size, exit and costs separately from pattern recognition. No universal 1.732 × XA stop or 0.382 × CD target follows from the Nen Star label.
  5. Separate rule development from later evaluation. Include execution costs and ambiguous data; neither geometric matches nor a 1% risk input establish positive expectancy or readiness for live money.